diff --git a/doc/sf_and_dist/equations/zeta1.png b/doc/sf_and_dist/equations/zeta1.png index 524311217..d2d8ffeb5 100644 Binary files a/doc/sf_and_dist/equations/zeta1.png and b/doc/sf_and_dist/equations/zeta1.png differ diff --git a/doc/sf_and_dist/equations/zeta1.svg b/doc/sf_and_dist/equations/zeta1.svg index 883f9bb24..c13aaf628 100644 --- a/doc/sf_and_dist/equations/zeta1.svg +++ b/doc/sf_and_dist/equations/zeta1.svg @@ -1,2 +1,2 @@ -ζ(s)=k=11ks \ No newline at end of file +ζ(s)=k=11ks \ No newline at end of file diff --git a/doc/sf_and_dist/equations/zeta2.png b/doc/sf_and_dist/equations/zeta2.png index b6ce624bc..f06979ffe 100644 Binary files a/doc/sf_and_dist/equations/zeta2.png and b/doc/sf_and_dist/equations/zeta2.png differ diff --git a/doc/sf_and_dist/equations/zeta2.svg b/doc/sf_and_dist/equations/zeta2.svg index d68253abe..ffcdb60bb 100644 --- a/doc/sf_and_dist/equations/zeta2.svg +++ b/doc/sf_and_dist/equations/zeta2.svg @@ -1,2 +1,2 @@ -ζ(s)=1121sn=012n+1k=0n(1)k(nk)(k+1)s \ No newline at end of file +ζ(s)=1121sn=012n+1k=0n(1)k(nk)(k+1)s \ No newline at end of file diff --git a/doc/sf_and_dist/equations/zeta3.svg b/doc/sf_and_dist/equations/zeta3.svg index 623dd074b..bac64d66d 100644 --- a/doc/sf_and_dist/equations/zeta3.svg +++ b/doc/sf_and_dist/equations/zeta3.svg @@ -1,2 +1,2 @@ -ζ(1s)=2sin(π1s2)(2πs)Γ(s)ζ(s) \ No newline at end of file +ζ(1s)=2sin(π1s2)(2πs)Γ(s)ζ(s) \ No newline at end of file diff --git a/doc/sf_and_dist/equations/zeta4.svg b/doc/sf_and_dist/equations/zeta4.svg index b17856bbd..76829bcb5 100644 --- a/doc/sf_and_dist/equations/zeta4.svg +++ b/doc/sf_and_dist/equations/zeta4.svg @@ -1,2 +1,2 @@ -ς(s)=C+R(1s)s1s \ No newline at end of file +ς(s)=C+R(1s)s1s \ No newline at end of file diff --git a/doc/sf_and_dist/equations/zeta5.svg b/doc/sf_and_dist/equations/zeta5.svg index 1147e2f78..d34e59534 100644 --- a/doc/sf_and_dist/equations/zeta5.svg +++ b/doc/sf_and_dist/equations/zeta5.svg @@ -1,2 +1,2 @@ -ς(s)=C+R(sn)+1s1 \ No newline at end of file +ς(s)=C+R(sn)+1s1 \ No newline at end of file diff --git a/doc/sf_and_dist/equations/zeta6.mml b/doc/sf_and_dist/equations/zeta6.mml new file mode 100644 index 000000000..716468689 --- /dev/null +++ b/doc/sf_and_dist/equations/zeta6.mml @@ -0,0 +1,185 @@ + +]> + +zeta6 + + + + + + ζ + + + s + + + + = + + + + + 1 + + + + s + n + + + + 1 + + + 2 + + 1 + + s + + + + + + + + + + j + = + 0 + + + 2 + n + + 1 + + + + + + e + j + + + + + + j + + + 1 + + + s + + + + + + + γ + + + s + + + + ; + + + e + j + + = + + + + + 1 + + + j + + + + + + + k + = + 0 + + + j + + n + + + + + n + ! + + + k + ! + + + n + + k + + + ! + + + + + 2 + n + + + + + + + | + + γ + n + + + + s + + + | + < + = + + 1 + + + 8 + n + + | + 1 + + + 2 + + 1 + + s + + + | + + + + + + diff --git a/doc/sf_and_dist/equations/zeta6.png b/doc/sf_and_dist/equations/zeta6.png new file mode 100644 index 000000000..662608ee3 Binary files /dev/null and b/doc/sf_and_dist/equations/zeta6.png differ diff --git a/doc/sf_and_dist/equations/zeta6.svg b/doc/sf_and_dist/equations/zeta6.svg new file mode 100644 index 000000000..0ec0db7dd --- /dev/null +++ b/doc/sf_and_dist/equations/zeta6.svg @@ -0,0 +1,2 @@ + +ζ(s)=1sn(121s)j=02n1ej(j+1)s+γ(s);ej=(1)j(k=0jnn!k!(nk)!2n)|γn(s)|<=18n|121s| \ No newline at end of file diff --git a/doc/sf_and_dist/graphs/prior_posterior_plot.svg b/doc/sf_and_dist/graphs/prior_posterior_plot.svg index 3d83ab7fc..bebe711c2 100644 --- a/doc/sf_and_dist/graphs/prior_posterior_plot.svg +++ b/doc/sf_and_dist/graphs/prior_posterior_plot.svg @@ -1,69 +1,69 @@ - - - - - - - - - - - - - - - - - - - - - - - - - - -0 -20 -40 -60 -80 -100 -0 - -0 -0.01 -0.02 -0.03 -0.04 -0.05 -0.06 -0.07 -0 - -probability density - -machine operation variance - - - - - - - - - -prior -posterior - -Prior and Posterior Distributions - - - + + + + + + + + + + + + + + + + + + + + + + + + + + +0 +20 +40 +60 +80 +100 +0 + +0 +0.01 +0.02 +0.03 +0.04 +0.05 +0.06 +0.07 +0 + +probability density + +machine operation variance + + + + + + + + + +prior +posterior + +Prior and Posterior Distributions + + + diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html index 336e29ddb..2f51ee61a 100644 --- a/doc/sf_and_dist/html/index.html +++ b/doc/sf_and_dist/html/index.html @@ -52,7 +52,7 @@
-

+

Distributed under the Boost Software License, Version 1.0. (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)

@@ -513,7 +513,7 @@

- +

Last revised: October 13, 2011 at 15:53:36 GMT

Last revised: December 21, 2011 at 17:52:13 GMT


diff --git a/doc/sf_and_dist/html/index/s12.html b/doc/sf_and_dist/html/index/s12.html index 8746703c6..919b5e2ba 100644 --- a/doc/sf_and_dist/html/index/s12.html +++ b/doc/sf_and_dist/html/index/s12.html @@ -24,7 +24,7 @@

-Function Index

+Function Index

A B C D E F G H I K L M N P Q R S T U V W Z

diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html index 09290a097..4542d7743 100644 --- a/doc/sf_and_dist/html/index/s13.html +++ b/doc/sf_and_dist/html/index/s13.html @@ -24,7 +24,7 @@

-Class Index

+Class Index

B C D E F G H I L M N P R S T U W

diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html index 4bd0f10c6..f2208682b 100644 --- a/doc/sf_and_dist/html/index/s14.html +++ b/doc/sf_and_dist/html/index/s14.html @@ -24,7 +24,7 @@

-Typedef Index

+Typedef Index

A B C D E F G H I L N O P R S T U V W

diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html index d765b90e0..ad4803053 100644 --- a/doc/sf_and_dist/html/index/s15.html +++ b/doc/sf_and_dist/html/index/s15.html @@ -24,7 +24,7 @@

-Macro Index

+Macro Index

B F

diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html index 19d5c0c7f..71b1bad69 100644 --- a/doc/sf_and_dist/html/index/s16.html +++ b/doc/sf_and_dist/html/index/s16.html @@ -23,7 +23,7 @@

-Index

+Index

A B C D E F G H I K L M N O P Q R S T U V W Z

diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html index 65cc3caf2..0cd758916 100644 --- a/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html +++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html @@ -32,9 +32,9 @@ of each function or distribution. The notes here are of a more general nature, and reflect more the general implementation philosophy used.

-
- - Implemention +
+ + Implemention philosophy

@@ -84,9 +84,9 @@

These could still provide sufficient accuracy for some speed-critical applications.

-
- - Accuracy +
+ + Accuracy and Representation of Test Values

@@ -129,9 +129,9 @@ a power of two (in order to ensure that the result is an exactly representable binary value).

-
- - Tolerance +
+ + Tolerance of Tests

@@ -155,9 +155,9 @@ fail on other systems where long double is more accurate than double. Check first that the suffix L is present, and then that the tolerance is big enough.

-
- - Handling +
+ + Handling Unsuitable Arguments

@@ -223,9 +223,9 @@ done for most examples.

-
- - Handling +
+ + Handling of Functions that are Not Mathematically defined

@@ -257,9 +257,9 @@ domain error occurs. Catching exceptions is therefore strongly recommended.

-
- - Median +
+ + Median of distributions

@@ -292,9 +292,9 @@ Mathematica Basic Statistics. give more detail, in particular for discrete distributions.

-
- - Handling +
+ + Handling of Floating-Point Infinity

@@ -336,9 +336,9 @@ What happens at (and near), poles can be controlled through error handling policies.

-
- - Scale, +
+ + Scale, Shape and Location

@@ -363,9 +363,9 @@ for too many distributions to be generally applicable. Because they are non-member functions, they can be added if required.

-
- - Notes +
+ + Notes on Implementation of Specific Functions & Distributions
-
- - Rational +
+ + Rational Approximations Used

@@ -418,9 +418,9 @@ still need to be accurately calculated, even if they can be in error compared to the "true" minimax solution.

-
- - Representation +
+ + Representation of Mathematical Constants

@@ -479,9 +479,9 @@

double p = boost::math::constants::pi; // Context does not allow for disambiguation of overloaded function
 double p = boost::math::constants::pi(); // Context does not allow for disambiguation of overloaded function
 
-
- - Thread +
+ + Thread safety

@@ -504,9 +504,9 @@ next C++ std revision, so hopefully all compilers will be required to do the right thing here at some point.

-
- - Sources +
+ + Sources of Test Data

@@ -545,9 +545,9 @@ unfortunately it appears to suffer from very poor accuracy in areas where the underlying special function is known to be difficult to implement.

-
- - Creating +
+ + Creating and Managing the Equations

@@ -730,9 +730,9 @@ done MathML is not currently present in the Docbook output, or in the generated HTML: this needs further investigation.

-
- - Producing +
+ + Producing Graphs

diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html index 8dd7ffeba..fc595d467 100644 --- a/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html +++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html @@ -26,9 +26,9 @@

The Lanczos Approximation

-
- - Motivation +
+ + Motivation

Why base gamma and gamma-like functions on the Lanczos approximation? @@ -98,10 +98,9 @@ use similar analytic combinations of power terms, to combine gamma and beta functions divided by large powers into single (simpler) expressions.

-
- - The - Approximation +
+ + The Approximation

The Lanczos Approximation to the Gamma Function is given by: @@ -160,9 +159,9 @@ so take care when referring to the literature in this field.

-
- - Computing +
+ + Computing the Coefficients

@@ -204,9 +203,9 @@ on N, this product should be computed first, and then multiplied by F as the last step.

-
- - Choosing +
+ + Choosing the Right Parameters

@@ -534,9 +533,9 @@ an inexact value: this reduces accuracy in the common case that the input is exact, and so isn't used for the gamma function.

-
- - References +
+ + References
  1. diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html index 5113285b3..565fb3017 100644 --- a/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html +++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html @@ -26,9 +26,9 @@ -
    - - General +
    + + General references

    @@ -97,9 +97,9 @@ 03-0097, A Proposal to Add Mathematical Special Functions to the C++ Standard Library (version 2), Walter E. Brown

    -
    - - Calculators +
    + + Calculators

    We found (and used to create cross-check spot values - as far as their accuracy @@ -119,9 +119,10 @@ http://www.adsciengineering.com/bpdcalc/ Binomial Probability Distribution Calculator.

    -
    - - Other Libraries +
    + + Other + Libraries

    Cephes library by Shephen diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html index 8be2aa9dc..62b50104f 100644 --- a/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html +++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html @@ -77,9 +77,9 @@ errors differ by a factor of 2, can actually be accurate to the same number of binary digits. You have been warned!

    -
    - - The +
    + + The Impossibility of Zero Error

    diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html index 041a476cf..17c6e67ab 100644 --- a/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html +++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html @@ -93,10 +93,10 @@ Unfortunately we don't know where the extrema of the error function are located!

    -
    - - The Remez - Method +
    + + The + Remez Method

    The Remez method is an iterative technique which, given a broad range of @@ -173,10 +173,10 @@

-
- - Remez Step - 1 +
+ + Remez + Step 1

The first step in the Remez method, given our current set of N+2 Chebyshev @@ -204,10 +204,10 @@ not located at the extrema, but the maximum relative error has now dropped to 5.6x10-4.

-
- - Remez Step - 2 +
+ + Remez + Step 2

The second step is to locate the extrema of the new approximation, which @@ -233,9 +233,9 @@

In our example we perform multi-point exchange.

-
- - Iteration +
+ + Iteration

The Remez method then performs steps 1 and 2 above iteratively until the @@ -249,9 +249,9 @@

remez-4

-
- - Rational +
+ + Rational Approximations

@@ -298,9 +298,9 @@ error drops to 8.7x10-5. That's a 5 fold increase in accuracy, for the same number of terms overall.

-
- - Practical +
+ + Practical Considerations

@@ -406,10 +406,10 @@ It's clearly still not ideal, but it is only a few percent away from our desired minimax solution (5x10-4).

-
- - Remez - Method Checklist +
+ + Remez Method + Checklist

The following lists some of the things to check if the Remez method goes @@ -460,9 +460,9 @@ over, say [0, b], for some smallish value b. -

- - References +
+ + References

The original references for the Remez Method and it's extension to rational diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html index a2e2ab52b..088c7d0eb 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html @@ -27,9 +27,9 @@ Distribution Algorithms -

- - Finding +
+ + Finding the Location and Scale for Normal and similar distributions

@@ -49,13 +49,12 @@

using boost::math::policies::policy; // May be needed by users defining their own policies.
 using boost::math::complement; // Will be needed by users who want to use complements.
 
-
- - find_location +
+ + find_location function

-

#include <boost/math/distributions/find_location.hpp>

@@ -79,18 +78,17 @@ }} // namespaces -

- - find_scale +
+ + find_scale function

-

#include <boost/math/distributions/find_scale.hpp>

-
namespace boost{ namespace math{ 
+
namespace boost{ namespace math{
 
 template <class Dist, class Policy>
   typename Dist::value_type find_scale( // For example, normal mean.
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html
index 7e22007e9..0c16c60a3 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html
@@ -28,16 +28,15 @@
           Distribution
 

-

#include <boost/math/distributions/bernoulli.hpp>

namespace boost{ namespace math{
- template <class RealType = double, 
+ template <class RealType = double,
            class Policy   = policies::policy<> >
  class bernoulli_distribution;
-   
+
  typedef bernoulli_distribution<> bernoulli;
 
  template <class RealType, class Policy>
@@ -51,7 +50,7 @@
     // Accessor function.
     RealType success_fraction() const
     // Probability of success (as a fraction).
- }; 
+ };
 }} // namespaces
 

@@ -86,9 +85,9 @@

-
- - Member +
+ + Member Functions
bernoulli_distribution(RealType p);
@@ -102,9 +101,9 @@
 

Returns the success_fraction parameter of this distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -127,17 +126,17 @@ Outside this range, functions are undefined, or may throw domain_error exception and make an error message available.

-
- - Accuracy +
+ + Accuracy

The Bernoulli distribution is implemented with simple arithmetic operators and so should have errors within an epsilon or two.

-
- - Implementation +
+ + Implementation

In the following table p is the probability of success @@ -326,9 +325,9 @@ -

- - References +
+ + References
  • diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html index 8df05ab9e..a1e0267c8 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html @@ -28,14 +28,13 @@ Distribution

-

#include <boost/math/distributions/beta.hpp>

-
namespace boost{ namespace math{ 
+
namespace boost{ namespace math{
 
- template <class RealType = double, 
+ template <class RealType = double,
            class Policy   = policies::policy<> >
 class beta_distribution;
 
@@ -51,28 +50,28 @@
    typedef Policy    policy_type;
    // Constructor from two shape parameters, alpha & beta:
    beta_distribution(RealType a, RealType b);
-   
+
    // Parameter accessors:
    RealType alpha() const;
    RealType beta() const;
-   
+
    // Parameter estimators of alpha or beta from mean and variance.
    static RealType find_alpha(
      RealType mean, // Expected value of mean.
      RealType variance); // Expected value of variance.
-   
+
    static RealType find_beta(
      RealType mean, // Expected value of mean.
      RealType variance); // Expected value of variance.
 
    // Parameter estimators from from
    // either alpha or beta, and x and probability.
-   
+
    static RealType find_alpha(
      RealType beta, // from beta.
      RealType x, //  x.
      RealType probability); // cdf
-   
+
    static RealType find_beta(
      RealType alpha, // alpha.
      RealType x, // probability x.
@@ -131,14 +130,14 @@
             β, then the shape is asymmetric and could be approximated by a triangle
             whose apex is away from the centre (where x = half).
           

-
- - Member +
+ + Member Functions
-
- - Constructor +
+ + Constructor
beta_distribution(RealType alpha, RealType beta);
 
@@ -163,9 +162,9 @@ Constructs a the beta distribution with alpha=2 and beta=5 (shown in yellow in the graph above).

-
- - Parameter +
+ + Parameter Accessors
RealType alpha() const;
@@ -187,9 +186,9 @@
 assert(mybeta.alpha() == 2.);  // mybeta.alpha() returns 2
 assert(mybeta.beta() == 5.);   // mybeta.beta()  returns 5
 
-
- - Parameter +
+ + Parameter Estimators

@@ -240,9 +239,9 @@

Returns the value of β   that gives: cdf(beta_distribution<RealType>(alpha, beta), x) == probability.

-
- - Non-member +
+ + Non-member Accessor Functions

@@ -262,9 +261,9 @@ at Wolfram Mathworld.

-
- - Applications +
+ + Applications

The beta distribution can be used to model events constrained to take @@ -275,9 +274,9 @@ It is also widely used in Bayesian statistical inference.

-
- - Related +
+ + Related distributions

@@ -302,9 +301,9 @@ are less than x, a probability given by summing over the Binomial Distribution with its p parameter set to x.

-
- - Accuracy +
+ + Accuracy

This distribution is implemented using the beta @@ -314,9 +313,9 @@ and ibetac; please refer to these functions for information on accuracy.

-
- - Implementation +
+ + Implementation

In the following table a and b @@ -593,9 +592,9 @@ -

- - References +
+ + References

Wikipedia diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html index 0ee344619..0ddfc9f37 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html @@ -28,14 +28,13 @@ Distribution

-

#include <boost/math/distributions/binomial.hpp>

-
namespace boost{ namespace math{ 
+
namespace boost{ namespace math{
 
-template <class RealType = double, 
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class binomial_distribution;
 
@@ -47,35 +46,35 @@
 public:
    typedef RealType  value_type;
    typedef Policy    policy_type;
-   
+
    static const unspecified-type clopper_pearson_exact_interval;
    static const unspecified-type jeffreys_prior_interval;
-   
+
    // construct:
    binomial_distribution(RealType n, RealType p);
-   
+
    // parameter access::
    RealType success_fraction() const;
    RealType trials() const;
-   
+
    // Bounds on success fraction:
    static RealType find_lower_bound_on_p(
-      RealType trials, 
+      RealType trials,
       RealType successes,
       RealType probability,
       unspecified-type method = clopper_pearson_exact_interval);
    static RealType find_upper_bound_on_p(
-      RealType trials, 
+      RealType trials,
       RealType successes,
       RealType probability,
       unspecified-type method = clopper_pearson_exact_interval);
-      
+
    // estimate min/max number of trials:
    static RealType find_minimum_number_of_trials(
       RealType k,     // number of events
       RealType p,     // success fraction
       RealType alpha); // risk level
-      
+
    static RealType find_maximum_number_of_trials(
       RealType k,     // number of events
       RealType p,     // success fraction
@@ -160,14 +159,14 @@
             

-
- - Member +
+ + Member Functions
-
- - Construct +
+ + Construct
binomial_distribution(RealType n, RealType p);
 
@@ -182,9 +181,9 @@ >= 0, otherwise calls domain_error.

-
- - Accessors +
+ + Accessors
RealType success_fraction() const;
 
@@ -198,13 +197,13 @@ Returns the parameter n from which this distribution was constructed.

-
- - Lower +
+ + Lower Bound on the Success Fraction
static RealType find_lower_bound_on_p(
-   RealType trials, 
+   RealType trials,
    RealType successes,
    RealType alpha,
    unspecified-type method = clopper_pearson_exact_interval);
@@ -304,13 +303,13 @@
             Clopper, C. J. and Pearson, E. S. (1934). The use of confidence or fiducial
             limits illustrated in the case of the binomial. Biometrika 26 404-413.
           

-
- - Upper +
+ + Upper Bound on the Success Fraction
static RealType find_upper_bound_on_p(
-   RealType trials, 
+   RealType trials,
    RealType successes,
    RealType alpha,
    unspecified-type method = clopper_pearson_exact_interval);
@@ -382,9 +381,9 @@
             

-
- - Estimating +
+ + Estimating the Number of Trials Required for a Certain Number of Successes
static RealType find_minimum_number_of_trials(
@@ -424,9 +423,9 @@
             Returns the smallest number of trials we must conduct to be 95% sure
             of seeing 10 events that occur with frequency one half.
           

-
- - Estimating +
+ + Estimating the Maximum Number of Trials to Ensure no more than a Certain Number of Successes
@@ -472,9 +471,9 @@ See Worked Example.

-
- - Non-member +
+ + Non-member Accessors

@@ -621,17 +620,17 @@ -

- - Examples +
+ + Examples

Various worked examples are available illustrating the use of the binomial distribution.

-
- - Accuracy +
+ + Accuracy

This distribution is implemented using the incomplete beta functions @@ -639,9 +638,9 @@ and ibetac, please refer to these functions for information on accuracy.

-
- - Implementation +
+ + Implementation

In the following table p is the probability that @@ -708,7 +707,6 @@ Using the relation:

-

p = I[sub 1-p](n - k, k + 1)
   = 1 - I[sub p](k + 1, n - k)
@@ -883,9 +881,9 @@
 
 
 
-
- - References +
+ + References
  • diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html index 3f7976ec3..5c932aab0 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html @@ -28,12 +28,11 @@ Distribution

-

#include <boost/math/distributions/cauchy.hpp>

-
template <class RealType = double, 
+
template <class RealType = double,
           class Policy   = policies::policy<> >
 class cauchy_distribution;
 
@@ -47,7 +46,7 @@
    typedef Policy    policy_type;
 
    cauchy_distribution(RealType location = 0, RealType scale = 1);
-   
+
    RealType location()const;
    RealType scale()const;
 };
@@ -87,9 +86,9 @@
 

-
- - Member +
+ + Member Functions
cauchy_distribution(RealType location = 0, RealType scale = 1);
@@ -113,9 +112,9 @@
 

Returns the scale parameter of the distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -147,18 +146,18 @@

The domain of the random variable is [-[max_value], +[min_value]].

-
- - Accuracy +
+ + Accuracy

The Cauchy distribution is implemented in terms of the standard library tan and atan functions, and as such should have very low error rates.

-
- - Implementation +
+ + Implementation

In the following table x0 is the location parameter of the distribution, @@ -272,9 +271,9 @@ -

- - References +
+ + References
  • diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html index fa7e5e384..994514b89 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html @@ -28,14 +28,13 @@ Squared Distribution

-

#include <boost/math/distributions/chi_squared.hpp>

-
namespace boost{ namespace math{ 
+
namespace boost{ namespace math{
 
-template <class RealType = double, 
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class chi_squared_distribution;
 
@@ -86,9 +85,9 @@ independent, normally distributed random
 

-
- - Member +
+ + Member Functions
chi_squared_distribution(RealType v);
@@ -169,9 +168,9 @@ independent, normally distributed random
             See also section on Sample sizes required in the
             NIST Engineering Statistics Handbook, Section 7.2.3.2.
           

-
- - Non-member +
+ + Non-member Accessors

@@ -195,25 +194,25 @@ independent, normally distributed random

The domain of the random variable is [0, +∞].

-
- - Examples +
+ + Examples

Various worked examples are available illustrating the use of the Chi Squared Distribution.

-
- - Accuracy +
+ + Accuracy

The Chi-Squared distribution is implemented in terms of the incomplete gamma functions: please refer to the accuracy data for those functions.

-
- - Implementation +
+ + Implementation

In the following table v is the number of degrees @@ -378,9 +377,9 @@ independent, normally distributed random -

- - References +
+ + References
  • diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html index 460dd285f..568cb7f08 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html @@ -28,12 +28,11 @@ Distribution

-

#include <boost/math/distributions/exponential.hpp>

-
template <class RealType = double, 
+
template <class RealType = double,
           class Policy   = policies::policy<> >
 class exponential_distribution;
 
@@ -70,9 +69,9 @@
 

-
- - Member +
+ + Member Functions
exponential_distribution(RealType lambda = 1);
@@ -90,9 +89,9 @@
 

Accessor function returns the lambda parameter of the distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -110,9 +109,9 @@

The domain of the random variable is [0, +∞].

-
- - Accuracy +
+ + Accuracy

The exponential distribution is implemented in terms of the standard @@ -121,9 +120,9 @@ and expm1 and as such should have very low error rates.

-
- - Implementation +
+ + Implementation

In the following table λ is the parameter lambda of the distribution, @@ -282,9 +281,9 @@ -

- - references +
+ + references
  • diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html index 7a4019358..40d4d4e42 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html @@ -28,12 +28,11 @@ Value Distribution

-

#include <boost/math/distributions/extreme.hpp>

-
template <class RealType = double, 
+
template <class RealType = double,
           class Policy   = policies::policy<> >
 class extreme_value_distribution;
 
@@ -99,9 +98,9 @@
 

-
- - Member +
+ + Member Functions
extreme_value_distribution(RealType location = 0, RealType scale = 1);
@@ -124,9 +123,9 @@
 

Returns the scale parameter of the distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -144,18 +143,18 @@

The domain of the random parameter is [-∞, +∞].

-
- - Accuracy +
+ + Accuracy

The extreme value distribution is implemented in terms of the standard library exp and log functions and as such should have very low error rates.

-
- - Implementation +
+ + Implementation

In the following table: a is the location parameter, diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html index 4ff395285..0a91443d0 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html @@ -27,14 +27,13 @@ F Distribution

-

#include <boost/math/distributions/fisher_f.hpp>

-
namespace boost{ namespace math{ 
-   
-template <class RealType = double, 
+
namespace boost{ namespace math{
+
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class fisher_f_distribution;
 
@@ -45,10 +44,10 @@
 {
 public:
    typedef RealType value_type;
-   
+
    // Construct:
    fisher_f_distribution(const RealType& i, const RealType& j);
-   
+
    // Accessors:
    RealType degrees_of_freedom1()const;
    RealType degrees_of_freedom2()const;
@@ -79,9 +78,9 @@
 

-
- - Member +
+ + Member Functions
fisher_f_distribution(const RealType& df1, const RealType& df2);
@@ -105,9 +104,9 @@
 

Returns the denominator degrees of freedom parameter of the distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -125,26 +124,26 @@

The domain of the random variable is [0, +∞].

-
- - Examples +
+ + Examples

Various worked examples are available illustrating the use of the F Distribution.

-
- - Accuracy +
+ + Accuracy

The normal distribution is implemented in terms of the incomplete beta function and its inverses, refer to those functions for accuracy data.

-
- - Implementation +
+ + Implementation

In the following table v1 and v2 diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html index 61d9102f0..a503b27d8 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html @@ -28,14 +28,13 @@ (and Erlang) Distribution

-

#include <boost/math/distributions/gamma.hpp>

-
namespace boost{ namespace math{ 
-   
-template <class RealType = double, 
+
namespace boost{ namespace math{
+
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class gamma_distribution
 {
@@ -74,7 +73,6 @@
               does not provide the typedef:
             

-

typedef gamma_distribution<double> gamma;

@@ -83,7 +81,6 @@ Instead if you want a double precision gamma distribution you can write

-

boost::math::gamma_distribution<> my_gamma(1, 1);

@@ -136,9 +133,9 @@ be no great loss of performance from using a Gamma Distribution rather than a dedicated Erlang Distribution.

-
- - Member +
+ + Member Functions
gamma_distribution(RealType shape, RealType scale = 1);
@@ -161,9 +158,9 @@
 

Returns the scale parameter of this distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -181,9 +178,9 @@

The domain of the random variable is [0,+∞].

-
- - Accuracy +
+ + Accuracy

The lognormal distribution is implemented in terms of the incomplete @@ -193,9 +190,9 @@ and gamma_q_inv: refer to the accuracy data for those functions for more information.

-
- - Implementation +
+ + Implementation

In the following table k is the shape parameter diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html index 7076829db..f59b575c2 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html @@ -28,14 +28,13 @@ Distribution

-

#include <boost/math/distributions/geometric.hpp>

-
namespace boost{ namespace math{ 
+
namespace boost{ namespace math{
 
-template <class RealType = double, 
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class geometric_distribution;
 
@@ -49,21 +48,21 @@
    typedef Policy   policy_type;
    // Constructor from success_fraction:
    geometric_distribution(RealType p);
-   
+
    // Parameter accessors:
    RealType success_fraction() const;
    RealType successes() const;
-  
+
    // Bounds on success fraction:
    static RealType find_lower_bound_on_p(
-      RealType trials, 
+      RealType trials,
       RealType successes,
       RealType probability); // alpha
    static RealType find_upper_bound_on_p(
-      RealType trials, 
+      RealType trials,
       RealType successes,
       RealType probability); // alpha
-      
+
    // Estimate min/max number of trials:
    static RealType find_minimum_number_of_trials(
       RealType k,     // Number of failures.
@@ -145,9 +144,9 @@
 

-
- - Related +
+ + Related Distributions

@@ -205,14 +204,14 @@

-
- - Member +
+ + Member Functions
-
- - Constructor +
+ + Constructor
geometric_distribution(RealType p);
 
@@ -225,9 +224,9 @@ p <= 1.

-
- - Accessors +
+ + Accessors
RealType success_fraction() const; // successes / trials (0 <= p <= 1)
 
@@ -252,13 +251,13 @@ Distribution and Negative Binomial Distribution for more discussion.

-
- - Lower +
+ + Lower Bound on success_fraction Parameter p
static RealType find_lower_bound_on_p(
-  RealType failures, 
+  RealType failures,
   RealType probability) // (0 <= alpha <= 1), 0.05 equivalent to 95% confidence.
 

@@ -307,13 +306,13 @@ Discrete Distributions. Computational statistics and data analysis, 2005, vol. 48, no3, 605-621.

-
- - Upper +
+ + Upper Bound on success_fraction Parameter p
static RealType find_upper_bound_on_p(
-   RealType trials, 
+   RealType trials,
    RealType alpha); // (0 <= alpha <= 1), 0.05 equivalent to 95% confidence.
 

@@ -362,9 +361,9 @@ Discrete Distributions. Computational statistics and data analysis, 2005, vol. 48, no3, 605-621.

-
- - Estimating +
+ + Estimating Number of Trials to Ensure at Least a Certain Number of Failures
static RealType find_minimum_number_of_trials(
@@ -414,9 +413,9 @@
             the number of trials (failures) that will lead to an alpha
             probability of observing k failures or fewer.
           

-
- - Estimating +
+ + Estimating Number of Trials to Ensure a Maximum Number of Failures or Less
static RealType find_maximum_number_of_trials(
@@ -462,9 +461,9 @@
             the number of trials that will lead to an alpha
             probability of observing more than k failures.
           

-
- - Non-member +
+ + Non-member Accessors

@@ -516,7 +515,6 @@ success fraction p. For example:

-

pdf(geometric(p), k)

@@ -536,7 +534,6 @@ success fraction p and success on the last trial. For example:

-

cdf(geometric(p), k)

@@ -557,7 +554,6 @@ success fraction p and success on the last trial. For example:

-

cdf(complement(geometric(p), k))

@@ -578,7 +574,7 @@ P. Note that the value returned is a real-number, and not an integer. Depending on the use case you may want to take either the floor or ceiling of the real result. For - example: + example:

quantile(geometric(p), P)

@@ -600,7 +596,7 @@ P. Note that the value returned is a real-number, and not an integer. Depending on the use case you may want to take either the floor or ceiling of the real result. For - example: + example:

quantile(complement(geometric(p), P))

@@ -610,9 +606,9 @@ -

- - Accuracy +
+ + Accuracy

This distribution is implemented using the pow and exp functions, so @@ -621,9 +617,9 @@ p, for example 0.9999999999, accuracy can fall significantly, for example to 10 decimal digits (from 16).

-
- - Implementation +
+ + Implementation

In the following table, p is the probability that diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html index 8e2c7c883..75b2856b9 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html @@ -28,7 +28,6 @@ Distribution

-

#include <boost/math/distributions/hypergeometric.hpp>

@@ -101,9 +100,9 @@

-
- - Member +
+ + Member Functions
hypergeometric_distribution(unsigned r, unsigned n, unsigned N);
@@ -130,9 +129,9 @@
             Returns the number of objects n which are sampled
             from the population N.
           

-
- - Non-member +
+ + Non-member Accessors

@@ -184,9 +183,9 @@

-
- - Accuracy +
+ + Accuracy

For small N such that N < boost::math::max_factorial<RealType>::value @@ -210,9 +209,9 @@ digits of precision during the calculation, with the results becoming meaningless for N >= 1015.

-
- - Testing +
+ + Testing

There are three sets of tests: our implementation is tested against a @@ -222,9 +221,9 @@ Finally we test accuracy against some high precision test data using this implementation and NTL::RR.

-
- - Implementation +
+ + Implementation

The PDF can be calculated directly using the formula: diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html index 10b3eceee..abdcfce98 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html @@ -28,14 +28,13 @@ Chi Squared Distribution

-

#include <boost/math/distributions/inverse_chi_squared.hpp>

-
namespace boost{ namespace math{ 
-   
-template <class RealType = double, 
+
namespace boost{ namespace math{
+
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class inverse_chi_squared_distribution
 {
@@ -139,7 +138,6 @@
               typedef:
             

-

typedef inverse_chi_squared_distribution<double> inverse_chi_squared;

@@ -149,7 +147,6 @@ inverse_chi_squared distribution you can use

-

boost::math::inverse_chi_squared_distribution<>

@@ -197,9 +194,9 @@

-
- - Member +
+ + Member Functions
inverse_chi_squared_distribution(RealType df = 1); // Implicitly scaled 1/df.
@@ -214,19 +211,19 @@
             Requires that the degrees of freedom ν parameter is greater than zero,
             otherwise calls domain_error.
           

-
RealType degrees_of_freedom()const; 
+
RealType degrees_of_freedom()const;
 

Returns the degrees_of_freedom ν parameter of this distribution.

-
RealType scale()const; 
+
RealType scale()const;
 

Returns the scale ξ parameter of this distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -254,9 +251,9 @@ equal to zero as a special case, returning zero for both pdf and cdf.

-
- - Accuracy +
+ + Accuracy

The inverse gamma distribution is implemented in terms of the incomplete @@ -270,9 +267,9 @@ to a few epsilon, >14 decimal digits accuracy for 64-bit double. unless iteration is involved, as for the estimation of degrees of freedom.

-
- - Implementation +
+ + Implementation

In the following table ν is the degrees of freedom parameter and ξ is the @@ -451,9 +448,9 @@ -

- - References +
+ + References
  1. diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html index d9c8abd01..dcfda3b5f 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html @@ -28,14 +28,13 @@ Gamma Distribution

-

#include <boost/math/distributions/inverse_gamma.hpp>

-
namespace boost{ namespace math{ 
-   
-template <class RealType = double, 
+
namespace boost{ namespace math{
+
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class inverse_gamma_distribution
 {
@@ -85,7 +84,6 @@
               distribution does provide the typedef:
             

-

typedef inverse_gamma_distribution<double> gamma;

@@ -95,7 +93,6 @@ gamma distribution you can use

-

boost::math::inverse_gamma_distribution<>

@@ -129,9 +126,9 @@

-
- - Member +
+ + Member Functions
inverse_gamma_distribution(RealType shape = 1, RealType scale = 1);
@@ -153,9 +150,9 @@
 

Returns the β scale parameter of this inverse gamma distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -183,9 +180,9 @@ equal to zero as a special case, returning zero for pdf and cdf.

-
- - Accuracy +
+ + Accuracy

The inverse gamma distribution is implemented in terms of the incomplete @@ -197,9 +194,9 @@ But in general, inverse_gamma results are accurate to a few epsilon, >14 decimal digits accuracy for 64-bit double.

-
- - Implementation +
+ + Implementation

In the following table α is the shape parameter of the distribution, α   is diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html index 554d7f9bb..2e79cde2d 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html @@ -28,14 +28,13 @@ Gaussian (or Inverse Normal) Distribution

-

#include <boost/math/distributions/inverse_gaussian.hpp>

-
namespace boost{ namespace math{ 
-   
-template <class RealType = double, 
+
namespace boost{ namespace math{
+
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class inverse_gaussian_distribution
 {
@@ -100,7 +99,6 @@
             inverse_gaussian distribution you can use
           

-

boost::math::inverse_gaussian_distribution<>

@@ -145,9 +143,9 @@ by Chhikara and Folks on page 105. Another related parameterisation, the __wald_distrib (where mean μ is unity) is also provided.

-
- - Member +
+ + Member Functions
inverse_gaussian_distribution(RealType df = 1, RealType scale = 1); // optionally scaled.
@@ -160,19 +158,19 @@
             Requires that both the mean μ parameter and scale λ are greater than zero,
             otherwise calls domain_error.
           

-
RealType mean()const; 
+
RealType mean()const;
 

Returns the mean μ parameter of this distribution.

-
RealType scale()const; 
+
RealType scale()const;
 

Returns the scale λ parameter of this distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -200,9 +198,9 @@ equal to zero as a special case, returning zero for both pdf and cdf.

-
- - Accuracy +
+ + Accuracy

The inverse_gaussian distribution is implemented in terms of the exponential @@ -211,9 +209,9 @@ But in general, gamma (and thus inverse gamma) results are often accurate to a few epsilon, >14 decimal digits accuracy for 64-bit double.

-
- - Implementation +
+ + Implementation

In the following table μ is the mean parameter and λ is the scale parameter @@ -389,9 +387,9 @@ -

- - References +
+ + References
  1. diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html index 7d69e68d0..c4cd0b742 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html @@ -28,7 +28,6 @@ Distribution

-

#include <boost/math/distributions/laplace.hpp>

@@ -80,9 +79,9 @@

-
- - Member +
+ + Member Functions
laplace_distribution(RealType location = 0, RealType scale = 1);
@@ -112,9 +111,9 @@
 

Returns the scale parameter of this distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -132,17 +131,17 @@

The domain of the random variable is [-∞,+∞].

-
- - Accuracy +
+ + Accuracy

The laplace distribution is implemented in terms of the standard library log and exp functions and as such should have very small errors.

-
- - Implementation +
+ + Implementation

In the following table μ is the location parameter of the distribution, @@ -328,9 +327,9 @@ -

- - References +
+ + References
  • diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html index 805f50096..574acdb79 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html @@ -28,14 +28,13 @@ Distribution

-

#include <boost/math/distributions/logistic.hpp>

-
namespace boost{ namespace math{ 
-   
-template <class RealType = double, 
+
namespace boost{ namespace math{
+
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class logistic_distribution;
 
@@ -50,7 +49,7 @@
    // Accessors:
    RealType location()const; // location.
    RealType scale()const; // scale.
-   
+
 };
 
 typedef logistic_distribution<> logistic;
@@ -71,9 +70,9 @@
 

-
- - Member +
+ + Member Functions
logistic_distribution(RealType u = 0, RealType s = 1);
@@ -87,7 +86,7 @@
             0, otherwise a domain_error
             is raised.
           

-
RealType location()const;   
+
RealType location()const;
 

Returns the location of this distribution. @@ -97,9 +96,9 @@

Returns the scale of this distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -127,9 +126,9 @@ as special cases if RealType complement quantile function returns the result of -overflow_error and +overflow_error respectively.

-
- - Accuracy +
+ + Accuracy

The logistic distribution is implemented in terms of the std::exp and the std::log @@ -139,9 +138,9 @@ as special cases if RealType cancellation errors can occur: in such cases, only a low absolute error can be guarenteed.

-
- - Implementation +
+ + Implementation
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html index f20e3c6f1..33add919a 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html @@ -28,14 +28,13 @@ Normal Distribution

-

#include <boost/math/distributions/lognormal.hpp>

-
namespace boost{ namespace math{ 
-   
-template <class RealType = double, 
+
namespace boost{ namespace math{
+
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class lognormal_distribution;
 
@@ -87,9 +86,9 @@
 

-
- - Member +
+ + Member Functions
lognormal_distribution(RealType location = 0, RealType scale = 1);
@@ -120,9 +119,9 @@
 

Returns the scale parameter of this distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -140,18 +139,18 @@

The domain of the random variable is [0,+∞].

-
- - Accuracy +
+ + Accuracy

The lognormal distribution is implemented in terms of the standard library log and exp functions, plus the error function, and as such should have very low error rates.

-
- - Implementation +
+ + Implementation

In the following table m is the location parameter diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html index e34bd4c69..44d0c20a2 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html @@ -28,14 +28,13 @@ Beta Distribution

-

#include <boost/math/distributions/non_central_beta.hpp>

-
namespace boost{ namespace math{ 
+
namespace boost{ namespace math{
 
-template <class RealType = double, 
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class non_central_beta_distribution;
 
@@ -95,9 +94,9 @@ is a central χ2 random variable with 
 

-
- - Member +
+ + Member Functions
non_central_beta_distribution(RealType a, RealType b, RealType lambda);
@@ -127,9 +126,9 @@ is a central χ2 random variable with 
             Returns the parameter lambda from which this object
             was constructed.
           

-
- - Non-member +
+ + Non-member Accessors

@@ -155,9 +154,9 @@ is a central χ2 random variable with

The domain of the random variable is [0, 1].

-
- - Accuracy +
+ + Accuracy

The following table shows the peak errors (in units of epsilon) @@ -298,9 +297,9 @@ is a central χ2 random variable with Error rates for the PDF, the complement of the CDF and for the quantile functions are broadly similar.

-
- - Tests +
+ + Tests

There are two sets of test data used to verify this implementation: firstly @@ -310,9 +309,9 @@ is a central χ2 random variable with be accurate to at least 50 decimal digits - and is the used for our accuracy tests.

-
- - Implementation +
+ + Implementation

The CDF and its complement are evaluated as follows: diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html index a669bde44..e61432d0e 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html @@ -28,14 +28,13 @@ Chi-Squared Distribution

-

#include <boost/math/distributions/non_central_chi_squared.hpp>

-
namespace boost{ namespace math{ 
+
namespace boost{ namespace math{
 
-template <class RealType = double, 
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class non_central_chi_squared_distribution;
 
@@ -61,7 +60,7 @@
    static RealType find_degrees_of_freedom(RealType lambda, RealType x, RealType p);
    template <class A, class B, class C>
    static RealType find_degrees_of_freedom(const complemented3_type<A,B,C>& c);
-   
+
    static RealType find_non_centrality(RealType v, RealType x, RealType p);
    template <class A, class B, class C>
    static RealType find_non_centrality(const complemented3_type<A,B,C>& c);
@@ -109,9 +108,9 @@
 

-
- - Member +
+ + Member Functions
non_central_chi_squared_distribution(RealType v, RealType lambda);
@@ -182,9 +181,9 @@
             x))
             == q.
           

-
- - Non-member +
+ + Non-member Accessors

@@ -202,17 +201,17 @@

The domain of the random variable is [0, +∞].

-
- - Examples +
+ + Examples

There is a worked example for the noncentral chi-squared distribution.

-
- - Accuracy +
+ + Accuracy

The following table shows the peak errors (in units of epsilon) @@ -358,9 +357,9 @@ numerically by finding the maxima of the PDF: in principal this can not produce an accuracy greater than the square root of the machine epsilon.

-
- - Tests +
+ + Tests

There are two sets of test data used to verify this implementation: firstly @@ -372,9 +371,9 @@ implementation and using interval arithmetic - this data should be accurate to at least 50 decimal digits - and is the used for our accuracy tests.

-
- - Implementation +
+ + Implementation

The CDF and its complement are evaluated as follows: diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html index ecfbe4f34..3c9486ca7 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html @@ -28,14 +28,13 @@ F Distribution

-

#include <boost/math/distributions/non_central_f.hpp>

-
namespace boost{ namespace math{ 
+
namespace boost{ namespace math{
 
-template <class RealType = double, 
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class non_central_f_distribution;
 
@@ -94,9 +93,9 @@ random variable with v1
 

-
- - Member +
+ + Member Functions
non_central_f_distribution(RealType v1, RealType v2, RealType lambda);
@@ -126,9 +125,9 @@ random variable with v1
             Returns the non-centrality parameter lambda from
             which this object was constructed.
           

-
- - Non-member +
+ + Non-member Accessors

@@ -146,26 +145,26 @@ random variable with v1

The domain of the random variable is [0, +∞].

-
- - Accuracy +
+ + Accuracy

This distribution is implemented in terms of the Noncentral Beta Distribution: refer to that distribution for accuracy data.

-
- - Tests +
+ + Tests

Since this distribution is implemented by adapting another distribution, the tests consist of basic sanity checks computed by the R-2.5.1 Math library statistical package and its pbeta and dbeta functions.

-
- - Implementation +
+ + Implementation

In the following table v1 and v2 diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html index 4a7e1eb73..0cf924368 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html @@ -28,14 +28,13 @@ T Distribution

-

#include <boost/math/distributions/non_central_t.hpp>

-
namespace boost{ namespace math{ 
+
namespace boost{ namespace math{
 
-template <class RealType = double, 
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class non_central_t_distribution;
 
@@ -84,9 +83,9 @@
 

-
- - Member +
+ + Member Functions
non_central_t_distribution(RealType v, RealType lambda);
@@ -110,9 +109,9 @@
             Returns the non-centrality parameter delta from
             which this object was constructed.
           

-
- - Non-member +
+ + Non-member Accessors

@@ -130,9 +129,9 @@

The domain of the random variable is [-∞, +∞].

-
- - Accuracy +
+ + Accuracy

The following table shows the peak errors (in units of epsilon) @@ -254,9 +253,9 @@ and can not in principal be more accurate than the square root of machine epsilon.

-
- - Tests +
+ + Tests

There are two sets of tests of this distribution: basic sanity checks @@ -269,9 +268,9 @@ interval arithmetic: this test data is believed to be accurate to at least 50 decimal places.

-
- - Implementation +
+ + Implementation

The CDF is computed using a modification of the method described in "Computing diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html index cd28e1bdb..904c9de71 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html @@ -28,14 +28,13 @@ Binomial Distribution

-

#include <boost/math/distributions/negative_binomial.hpp>

-
namespace boost{ namespace math{ 
+
namespace boost{ namespace math{
 
-template <class RealType = double, 
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class negative_binomial_distribution;
 
@@ -49,21 +48,21 @@
    typedef Policy   policy_type;
    // Constructor from successes and success_fraction:
    negative_binomial_distribution(RealType r, RealType p);
-   
+
    // Parameter accessors:
    RealType success_fraction() const;
    RealType successes() const;
-   
+
    // Bounds on success fraction:
    static RealType find_lower_bound_on_p(
-      RealType trials, 
+      RealType trials,
       RealType successes,
       RealType probability); // alpha
    static RealType find_upper_bound_on_p(
-      RealType trials, 
+      RealType trials,
       RealType successes,
       RealType probability); // alpha
-      
+
    // Estimate min/max number of trials:
    static RealType find_minimum_number_of_trials(
       RealType k,     // Number of failures.
@@ -122,9 +121,9 @@
 

-
- - Related +
+ + Related Distributions

@@ -194,14 +193,14 @@

-
- - Member +
+ + Member Functions
-
- - Construct +
+ + Construct
negative_binomial_distribution(RealType r, RealType p);
 
@@ -215,9 +214,9 @@ <= p <= 1.

-
- - Accessors +
+ + Accessors
RealType success_fraction() const; // successes / trials (0 <= p <= 1)
 
@@ -236,13 +235,13 @@ see Binomial Distribution for more discussion.

-
- - Lower +
+ + Lower Bound on Parameter p
static RealType find_lower_bound_on_p(
-  RealType failures, 
+  RealType failures,
   RealType successes,
   RealType probability) // (0 <= alpha <= 1), 0.05 equivalent to 95% confidence.
 
@@ -297,13 +296,13 @@ Discrete Distributions. Computational statistics and data analysis, 2005, vol. 48, no3, 605-621.

-
- - Upper +
+ + Upper Bound on Parameter p
static RealType find_upper_bound_on_p(
-   RealType trials, 
+   RealType trials,
    RealType successes,
    RealType alpha); // (0 <= alpha <= 1), 0.05 equivalent to 95% confidence.
 
@@ -357,9 +356,9 @@ Discrete Distributions. Computational statistics and data analysis, 2005, vol. 48, no3, 605-621.

-
- - Estimating +
+ + Estimating Number of Trials to Ensure at Least a Certain Number of Failures
static RealType find_minimum_number_of_trials(
@@ -408,9 +407,9 @@
             finds the number of trials (success+failures) that will lead to an alpha
             probability of observing k failures or fewer.
           

-
- - Estimating +
+ + Estimating Number of Trials to Ensure a Maximum Number of Failures or Less
static RealType find_maximum_number_of_trials(
@@ -456,9 +455,9 @@
             finds the number of trials (success+failures) that will lead to an alpha
             probability of observing more than k failures.
           

-
- - Non-member +
+ + Non-member Accessors

@@ -510,7 +509,6 @@ p. For example:

-

pdf(negative_binomial(r, p), k)

@@ -530,7 +528,6 @@ and success on the last trial. For example:

-

cdf(negative_binomial(r, p), k)

@@ -551,7 +548,6 @@ p and success on the last trial. For example:

-

cdf(complement(negative_binomial(r, p), k))

@@ -574,7 +570,6 @@ example:

-

quantile(negative_binomial(r, p), P)

@@ -595,7 +590,7 @@ p, at probability P. Note that the value returned is a real-number, and not an integer. Depending on the use case you may want to take either the floor or ceiling of the real result. For - example: + example:

quantile(complement(negative_binomial(r, p), P))

@@ -605,9 +600,9 @@ -

- - Accuracy +
+ + Accuracy

This distribution is implemented using the incomplete beta functions @@ -615,9 +610,9 @@ and ibetac: please refer to these functions for information on accuracy.

-
- - Implementation +
+ + Implementation

In the following table, p is the probability that diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html index 22c6c4b37..d7155545a 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html @@ -28,14 +28,13 @@ (Gaussian) Distribution

-

#include <boost/math/distributions/normal.hpp>

-
namespace boost{ namespace math{ 
-   
-template <class RealType = double, 
+
namespace boost{ namespace math{
+
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class normal_distribution;
 
@@ -78,9 +77,9 @@
 

-
- - Member +
+ + Member Functions
normal_distribution(RealType mean = 0, RealType sd = 1);
@@ -94,7 +93,7 @@
             is called.
           

RealType mean()const;
-RealType location()const;   
+RealType location()const;
 

both return the mean of this distribution. @@ -108,9 +107,9 @@ distributions, allowing the functions find_location and find_scale to be used generically).

-
- - Non-member +
+ + Non-member Accessors

@@ -130,17 +129,17 @@ the pdf of +∞ and -∞ = 0 is also supported, and cdf at -∞ = 0, cdf at +∞ = 1, and complement cdf -∞ = 1 and +∞ = 0, if RealType permits.

-
- - Accuracy +
+ + Accuracy

The normal distribution is implemented in terms of the error function, and as such should have very low error rates.

-
- - Implementation +
+ + Implementation

In the following table m is the mean of the distribution, diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html index 8ead14b96..c50ac1941 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html @@ -27,7 +27,6 @@ Pareto Distribution

-

#include <boost/math/distributions/pareto.hpp>

@@ -85,14 +84,14 @@

-
- - Related +
+ + Related distributions
-
- - Member +
+ + Member Functions
pareto_distribution(RealType scale = 1, RealType shape = 1);
@@ -116,9 +115,9 @@
 

Returns the shape parameter of this distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -136,9 +135,9 @@

The supported domain of the random variable is [scale, ∞].

-
- - Accuracy +
+ + Accuracy

The Pareto distribution is implemented in terms of the standard library @@ -149,9 +148,9 @@ If probability is near to unity (or the complement of a probability near zero) see also why complements?.

-
- - Implementation +
+ + Implementation

In the following table α   is the shape parameter of the distribution, and @@ -317,9 +316,9 @@ -

- - References +
+ + References
  • diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html index a9351b780..7ed25753f 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html @@ -28,14 +28,13 @@ Distribution

-

#include <boost/math/distributions/poisson.hpp>

namespace boost { namespace math {
 
-template <class RealType = double, 
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class poisson_distribution;
 
@@ -43,15 +42,15 @@
 
 template <class RealType, class Policy>
 class poisson_distribution
-{ 
+{
 public:
   typedef RealType value_type;
   typedef Policy   policy_type;
-  
+
   poisson_distribution(RealType mean = 1); // Constructor.
   RealType mean()const; // Accessor.
 }
- 
+
 }} // namespaces boost::math
 

@@ -115,9 +114,9 @@

-
- - Member +
+ + Member Functions
poisson_distribution(RealType mean = 1);
@@ -130,9 +129,9 @@
 

Returns the mean of this distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -150,9 +149,9 @@

The domain of the random variable is [0, ∞].

-
- - Accuracy +
+ + Accuracy

The Poisson distribution is implemented in terms of the incomplete gamma @@ -164,9 +163,9 @@ accurate: this is because the inverse gamma functions are implemented using an iterative method with a lower tolerance to avoid excessive computation.

-
- - Implementation +
+ + Implementation

In the following table λ   is the mean of the distribution, k diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html index ffbaa7994..b0cd112e6 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html @@ -28,14 +28,13 @@ Distribution

-

#include <boost/math/distributions/rayleigh.hpp>

-
namespace boost{ namespace math{ 
-   
-template <class RealType = double, 
+
namespace boost{ namespace math{
+
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class rayleigh_distribution;
 
@@ -85,9 +84,9 @@
 

-
- - Related +
+ + Related distributions

@@ -101,9 +100,9 @@ distributions are generalizations of the Rayleigh distribution.

-
- - Member +
+ + Member Functions
rayleigh_distribution(RealType sigma = 1);
@@ -120,9 +119,9 @@
 

Returns the sigma parameter of this distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -140,9 +139,9 @@

The domain of the random variable is [0, max_value].

-
- - Accuracy +
+ + Accuracy

The Rayleigh distribution is implemented in terms of the standard library @@ -150,9 +149,9 @@ error rates. Some constants such as skewness and kurtosis were calculated using NTL RR type with 150-bit accuracy, about 50 decimal digits.

-
- - Implementation +
+ + Implementation

In the following table σ   is the sigma parameter of the distribution, x @@ -319,9 +318,9 @@ -

- - References +
+ + References
  • diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html index c501121e3..58aa32f9e 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html @@ -28,14 +28,13 @@ t Distribution

-

#include <boost/math/distributions/students_t.hpp>

-
namespace boost{ namespace math{ 
-   
-template <class RealType = double, 
+
namespace boost{ namespace math{
+
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class students_t_distribution;
 
@@ -46,13 +45,13 @@
 {
    typedef RealType value_type;
    typedef Policy   policy_type;
-   
+
    // Construct:
    students_t_distribution(const RealType& v);
-   
+
    // Accessor:
    RealType degrees_of_freedom()const;
-   
+
    // degrees of freedom estimation:
    static RealType find_degrees_of_freedom(
       RealType difference_from_mean,
@@ -96,9 +95,9 @@
 

-
- - Member +
+ + Member Functions
students_t_distribution(const RealType& v);
@@ -173,9 +172,9 @@
             For more information on this function see the NIST
             Engineering Statistics Handbook.
           

-
- - Non-member +
+ + Non-member Accessors

@@ -193,26 +192,26 @@

The domain of the random variable is [-∞, +∞].

-
- - Examples +
+ + Examples

Various worked examples are available illustrating the use of the Student's t distribution.

-
- - Accuracy +
+ + Accuracy

The normal distribution is implemented in terms of the incomplete beta function and its inverses, refer to accuracy data on those functions for more information.

-
- - Implementation +
+ + Implementation

In the following table v is the degrees of freedom diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html index c4c0716c5..0ef84b789 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html @@ -28,16 +28,15 @@ Distribution

-

#include <boost/math/distributions/triangular.hpp>

namespace boost{ namespace math{
- template <class RealType = double, 
+ template <class RealType = double,
            class Policy   = policies::policy<> >
  class triangular_distribution;
-   
+
  typedef triangular_distribution<> triangular;
 
  template <class RealType, class Policy>
@@ -127,9 +126,9 @@
 

-
- - Member +
+ + Member Functions
triangular_distribution(RealType lower = 0, RealType mode = 0 RealType upper = 1);
@@ -162,9 +161,9 @@
             Returns the upper parameter of this distribution
             (default+1).
           

-
- - Non-member +
+ + Non-member Accessors

@@ -183,18 +182,18 @@ The domain of the random variable is \lowerto \upper, and the supported range is lower <= x <= upper.

-
- - Accuracy +
+ + Accuracy

The triangular distribution is implemented with simple arithmetic operators and so should have errors within an epsilon or two, except quantiles with arguments nearing the extremes of zero and unity.

-
- - Implementation +
+ + Implementation

In the following table, a is the lower parameter @@ -377,9 +376,9 @@ Some 'known good' test values were obtained from Statlet: Calculate and plot probability distributions

-
- - References +
+ + References
  • diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html index 06cc12928..0eb05c316 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html @@ -28,16 +28,15 @@ Distribution

-

#include <boost/math/distributions/uniform.hpp>

namespace boost{ namespace math{
- template <class RealType = double, 
+ template <class RealType = double,
            class Policy   = policies::policy<> >
  class uniform_distribution;
-   
+
  typedef uniform_distribution<> uniform;
 
  template <class RealType, class Policy>
@@ -116,9 +115,9 @@
 

-
- - Member +
+ + Member Functions
uniform_distribution(RealType lower = 0, RealType upper = 1);
@@ -143,9 +142,9 @@
 

Returns the upper parameter of this distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -164,17 +163,17 @@ The domain of the random variable is any finite value, but the supported range is only lower <= x <= upper.

-
- - Accuracy +
+ + Accuracy

The uniform distribution is implemented with simple arithmetic operators and so should have errors within an epsilon or two.

-
- - Implementation +
+ + Implementation

In the following table a is the lower parameter @@ -336,9 +335,9 @@ -

- - References +
+ + References
  • diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html index f995888bb..60b886831 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html @@ -28,14 +28,13 @@ Distribution

-

#include <boost/math/distributions/weibull.hpp>

-
namespace boost{ namespace math{ 
-   
-template <class RealType = double, 
+
namespace boost{ namespace math{
+
+template <class RealType = double,
           class Policy   = policies::policy<> >
 class weibull_distribution;
 
@@ -99,9 +98,9 @@
 

-
- - Related +
+ + Related distributions

@@ -113,9 +112,9 @@ distributions, of which the Weibull is but one, is discussed by Extreme Value Distributions, Theory and Applications Samuel Kotz & Saralees Nadarajah.

-
- - Member +
+ + Member Functions
weibull_distribution(RealType shape, RealType scale = 1);
@@ -139,9 +138,9 @@
 

Returns the scale parameter of this distribution.

-
- - Non-member +
+ + Non-member Accessors

@@ -159,9 +158,9 @@

The domain of the random variable is [0, ∞].

-
- - Accuracy +
+ + Accuracy

The Weibull distribution is implemented in terms of the standard library @@ -169,9 +168,9 @@ and log1p and as such should have very low error rates.

-
- - Implementation +
+ + Implementation

In the following table α   is the shape parameter of the distribution, β   is @@ -336,9 +335,9 @@ -

- - References +
+ + References
  • diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html index a813d3aee..ed2ac757c 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html @@ -36,9 +36,9 @@ function index to go straight to the function you want if you already know its name.

    -
    - - Function Index +
    + + Function Index
    -
    - - Conceptual Index +
    + + Conceptual Index
    -
    - - Cumulative Distribution Function +
    + + Cumulative Distribution Function
    template <class RealType, class Policy>
     RealType cdf(const Distribution-Type<RealType, Policy>& dist, const RealType& x);
    @@ -202,9 +202,9 @@
     

    cdf

    -
    - - Complement of the Cumulative Distribution Function +
    + + Complement of the Cumulative Distribution Function
    template <class Distribution, class RealType>
     RealType cdf(const Unspecified-Complement-Type<Distribution, RealType>& comp);
    @@ -242,9 +242,9 @@
               See why complements? for why the
               complement is useful and when it should be used.
             

    -
    - - Hazard Function +
    + + Hazard Function
    template <class RealType, class Policy>
     RealType hazard(const Distribution-Type<RealType, Policy>& dist, const RealType& x);
    @@ -270,9 +270,9 @@
                 rather than the hazard function.
               

-
- - Cumulative Hazard Function +
+ + Cumulative Hazard Function
template <class RealType, class Policy>
 RealType chf(const Distribution-Type<RealType, Policy>& dist, const RealType& x);
@@ -297,9 +297,9 @@
             Some authors refer to this as simply the "Hazard Function".
           

-
- - mean +
+ + mean
template<class RealType, class Policy>
 RealType mean(const Distribution-Type<RealType, Policy>& dist);
@@ -312,9 +312,9 @@
           if the distribution does not have a defined mean (for example the Cauchy
           distribution).
         

-
- - median +
+ + median
template<class RealType, class Policy>
 RealType median(const Distribution-Type<RealType, Policy>& dist);
@@ -322,9 +322,9 @@
 

Returns the median of the distribution dist.

-
- - mode +
+ + mode
template<class RealType, Policy>
 RealType mode(const Distribution-Type<RealType, Policy>& dist);
@@ -336,9 +336,9 @@
           This function may return a domain_error
           if the distribution does not have a defined mode.
         

-
- - Probability Density Function +
+ + Probability Density Function
template <class RealType, class Policy>
 RealType pdf(const Distribution-Type<RealType, Policy>& dist, const RealType& x);
@@ -364,9 +364,9 @@
 

pdf

-
- - Range +
+ + Range
template<class RealType, class Policy>
 std::pair<RealType, RealType> range(const Distribution-Type<RealType, Policy>& dist);
@@ -374,9 +374,9 @@
 

Returns the valid range of the random variable over distribution dist.

-
- - Quantile +
+ + Quantile
template <class RealType, class Policy>
 RealType quantile(const Distribution-Type<RealType, Policy>& dist, const RealType& p);
@@ -404,9 +404,9 @@
 

quantile

-
- - Quantile from the complement of the probability. +
+ + Quantile from the complement of the probability.

complements @@ -449,9 +449,9 @@

survival_inv

-
- - Standard Deviation +
+ + Standard Deviation
template <class RealType, class Policy>
 RealType standard_deviation(const Distribution-Type<RealType, Policy>& dist);
@@ -463,9 +463,9 @@
           This function may return a domain_error
           if the distribution does not have a defined standard deviation.
         

-
- - support +
+ + support
template<class RealType, class Policy>
 std::pair<RealType, RealType> support(const Distribution-Type<RealType, Policy>& dist);
@@ -480,9 +480,9 @@
           that has the cdf going from zero to unity. Outside are uninteresting zones
           where the pdf is zero, and the cdf zero or unity.
         

-
- - Variance +
+ + Variance
template <class RealType, class Policy>
 RealType variance(const Distribution-Type<RealType, Policy>& dist);
@@ -494,9 +494,9 @@
           This function may return a domain_error
           if the distribution does not have a defined variance.
         

-
- - Skewness +
+ + Skewness
template <class RealType, class Policy>
 RealType skewness(const Distribution-Type<RealType, Policy>& dist);
@@ -508,9 +508,9 @@
           This function may return a domain_error
           if the distribution does not have a defined skewness.
         

-
- - Kurtosis +
+ + Kurtosis
template <class RealType, class Policy>
 RealType kurtosis(const Distribution-Type<RealType, Policy>& dist);
@@ -550,9 +550,9 @@
 

'Proper' kurtosis can have a value from zero to + infinity.

-
- - Kurtosis excess +
+ + Kurtosis excess
template <class RealType, Policy>
 RealType kurtosis_excess(const Distribution-Type<RealType, Policy>& dist);
@@ -584,9 +584,9 @@
 

The kurtosis excess of a normal distribution is zero.

-
- - P and Q +
+ + P and Q

The terms P and Q are sometimes used to refer to the Cumulative @@ -594,32 +594,32 @@ respectively. Lowercase p and q are sometimes used to refer to the values returned by these functions.

-
- - Percent Point Function or Percentile +
+ + Percent Point Function or Percentile

The percent point function, also known as the percentile, is the same as the Quantile.

-
- - Inverse CDF Function. +
+ + Inverse CDF Function.

The inverse of the cumulative distribution function, is the same as the Quantile.

-
- - Inverse Survival Function. +
+ + Inverse Survival Function.

The inverse of the survival function, is the same as computing the quantile from the complement of the probability.

-
- - Probability Mass Function +
+ + Probability Mass Function

The Probability Mass Function is the same as the Probability @@ -630,18 +630,18 @@ the term Probability Density Function applies to continuous distributions.

-
- - Lower Critical Value. +
+ + Lower Critical Value.

The lower critical value calculates the value of the random variable given the area under the left tail of the distribution. It is equivalent to calculating the Quantile.

-
- - Upper Critical Value. +
+ + Upper Critical Value.

The upper critical value calculates the value of the random variable given @@ -649,9 +649,9 @@ calculating the quantile from the complement of the probability.

-
- - Survival Function +
+ + Survival Function

Refer to the Complement of the Cumulative diff --git a/doc/sf_and_dist/html/math_toolkit/dist/future.html b/doc/sf_and_dist/html/math_toolkit/dist/future.html index ae9e7587c..856b43045 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/future.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/future.html @@ -26,9 +26,9 @@

-
- - Adding +
+ + Adding Additional Location and Scale Parameters

@@ -45,7 +45,7 @@ class scaled_distribution { scaled_distribution( - const Dist dist, + const Dist dist, typename Dist::value_type location, typename Dist::value_type scale = 0); }; @@ -54,9 +54,9 @@ Which would then have its own set of overloads for the non-member accessor functions.

-
- - An +
+ + An "any_distribution" class

@@ -90,10 +90,10 @@ tests for goodness of fit might provide such a use case: this needs more investigation.

-
- - Higher - Level Hypothesis Tests +
+ + Higher Level + Hypothesis Tests

Higher-level tests roughly corresponding to the Mathematica @@ -110,9 +110,9 @@ Returns the probability that the data in the sequence [a,b) has the mean expected_mean.

-
- - Integration +
+ + Integration With Statistical Accumulators

diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html index 79b197c56..09162aad3 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html @@ -145,10 +145,10 @@ cout << fixed << setprecision(5) << setw(15) << right << u; // Calculate Jeffreys Prior Bounds: l = binomial_distribution<>::find_lower_bound_on_p( - trials, successes, alpha[i]/2, + trials, successes, alpha[i]/2, binomial_distribution<>::jeffreys_prior_interval); u = binomial_distribution<>::find_upper_bound_on_p( - trials, successes, alpha[i]/2, + trials, successes, alpha[i]/2, binomial_distribution<>::jeffreys_prior_interval); // Print Jeffreys Prior Limits: cout << fixed << setprecision(5) << setw(15) << right << l; diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html index 06bc1c59c..bb2daebcb 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html @@ -53,7 +53,6 @@ the binomial distribution, some std input and output, and get started:

-

#include <boost/math/distributions/binomial.hpp>
   using boost::math::binomial;
@@ -79,7 +78,6 @@
               1/2, and how many flips.
             

-

const double success_fraction = 0.5; // = 50% = 1/2 for a 'fair' coin.
 int flips = 10;
@@ -92,7 +90,6 @@
               Then some examples of using Binomial moments (and echoing the parameters).
             

-

cout << "From " << flips << " one can expect to get on average "
   << mean(flip) << " heads (or tails)." << endl;
@@ -113,7 +110,6 @@
               Now we show a variety of predictions on the probability of heads:
             

-

cout << "For " << flip.trials() << " coin flips: " << endl;
 cout << "Probability of getting no heads is " << pdf(flip, 0) << endl;
@@ -125,7 +121,6 @@
               can sum the PDF's:
             

-

cout << "Probability of getting 0 or 1 heads is "
   << pdf(flip, 0) + pdf(flip, 1) << endl; // sum of exactly == probabilities
@@ -135,7 +130,6 @@ Or we can use the cdf.

-

cout << "Probability of getting 0 or 1 (<= 1) heads is " << cdf(flip, 1) << endl;
 cout << "Probability of getting 9 or 10 heads is " << pdf(flip, 9) + pdf(flip, 10) << endl;
@@ -145,7 +139,6 @@ Note that using

-

cout << "Probability of getting 9 or 10 heads is " << 1. - cdf(flip, 8) << endl;

@@ -154,7 +147,6 @@ is less accurate than using the complement

-

cout << "Probability of getting 9 or 10 heads is " << cdf(complement(flip, 8)) << endl;

@@ -170,7 +162,6 @@ pdfs for each number of heads

-

cout << "Probability of between 4 and 6 heads (4 or 5 or 6) is "
   //  P(X == 4) + P(X == 5) + P(X == 6)
@@ -181,7 +172,6 @@
               But this is probably less efficient than using the cdf
             

-

cout << "Probability of between 4 and 6 heads (4 or 5 or 6) is "
   // P(X <= 6) - P(X <= 3) == P(X < 4)
@@ -192,7 +182,6 @@
               Certainly for a bigger range like, 3 to 7
             

-

cout << "Probability of between 3 and 7 heads (3, 4, 5, 6 or 7) is "
   // P(X <= 7) - P(X <= 2) == P(X < 3)
@@ -205,7 +194,6 @@
               and at least a number of heads.
             

-

// Print a table of probability for the exactly a number of heads.
 cout << "Probability of getting exactly (==) heads" << endl;
@@ -234,7 +222,6 @@
               The last (0 to 10 heads) must, of course, be 100% probability.
             

-

}
 catch(const std::exception& e)
@@ -253,7 +240,6 @@
               as to the cause of the problem.
             

-

  std::cout <<
     "\n""Message from thrown exception was:\n   " << e.what() << std::endl;
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html
index 244cbe36b..16fe5cf41 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html
@@ -44,7 +44,6 @@
               (and some std input/output, of course).
             

-

#include <boost/math/distributions/binomial.hpp>
   using boost::math::binomial;
@@ -67,7 +66,6 @@
               fraction probability p. So we construct a binomial distribution:
             

-

int questions = 16; // All the questions in the quiz.
 int answers = 4; // Possible answers to each question.
@@ -79,7 +77,6 @@
               and display the distribution parameters we used thus:
             

-

cout << "In a quiz with " << quiz.trials()
   << " questions and with a probability of guessing right of "
@@ -91,7 +88,6 @@
               Show a few probabilities of just guessing:
             

-

cout << "Probability of getting none right is " << pdf(quiz, 0) << endl; // 0.010023
 cout << "Probability of getting exactly one right is " << pdf(quiz, 1) << endl;
@@ -116,7 +112,6 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
               We can tabulate the 'getting exactly right' ( == ) probabilities thus:
             

-

cout << "\n" "Guessed Probability" << right << endl;
 for (int successes = 0; successes <= questions; successes++)
@@ -150,7 +145,6 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
               Then we can add the probabilities of some 'exactly right' like this:
             

-

cout << "Probability of getting none or one right is " << pdf(quiz, 0) + pdf(quiz, 1) << endl;

@@ -163,7 +157,6 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010 (cdf) instead:

-

cout << "Probability of getting none or one right is " << cdf(quiz, 1) << endl;

@@ -175,7 +168,6 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010 to 10 right ( <= )

-

cout << "Probability of getting <= 10 right (to fail) is " << cdf(quiz, 10) << endl;

@@ -184,14 +176,13 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010

To get the probability of getting 11 or more right (to pass), it is - tempting to use + tempting to use

1 - cdf(quiz, 10)

to get the probability of > 10

-

cout << "Probability of getting > 10 right (to pass) is " << 1 - cdf(quiz, 10) << endl;

@@ -203,7 +194,6 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010 Why complements?

-

cout << "Probability of getting > 10 right (to pass) is " << cdf(complement(quiz, 10)) << endl;

@@ -214,7 +204,6 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010 And we can check that these two, <= 10 and > 10, add up to unity.

-

BOOST_ASSERT((cdf(quiz, 10) + cdf(complement(quiz, 10))) == 1.);

@@ -224,7 +213,6 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010 we must subtract one from the score.

-

cout << "Probability of getting less than " << pass_score
   << " (< " << pass_score << ") answers right by guessing is "
@@ -241,7 +229,6 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
               would be one possible outcome counted twice!
             

-

cout << "Probability of getting at least " << pass_score
   << "(>= " << pass_score << ") answers right by guessing is "
@@ -257,7 +244,6 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
               Finally we can tabulate some probabilities:
             

-

cout << "\n" "At most (<=)""\n""Guessed OK   Probability" << right << endl;
 for (int score = 0; score <= questions; score++)
@@ -289,7 +275,6 @@ Guessed OK   Probability
 16           1
 

-

cout << "\n" "At least (>)""\n""Guessed OK   Probability" << right << endl;
 for (int score = 0; score <= questions; score++)
@@ -328,7 +313,6 @@ Guessed OK   Probability
               by adding the exact probabilities of each from low ... high.
             

-

int low = 3; // Getting at least 3 right.
 int high = 5; // Getting as most 5 right.
@@ -349,7 +333,6 @@ Guessed OK   Probability
               Or, usually better, we can use the difference of cdfs instead:
             

-

cout << "Probability of getting between " << low << " and " << high << " answers right by guessing is "
   <<  cdf(quiz, high) - cdf(quiz, low - 1) << endl; // 0.61323
@@ -361,7 +344,6 @@ Guessed OK Probability And we can also try a few more combinations of high and low choices:

-

low = 1; high = 6;
 cout << "Probability of getting between " << low << " and " << high << " answers right by guessing is "
@@ -378,9 +360,9 @@ Guessed OK   Probability
 Probability of getting between 1 and 8 answers right by guessing is 0.9825
 Probability of getting between 4 and 4 answers right by guessing is 0.2252
 
-
- - Using +
+ + Using Binomial distribution moments

@@ -388,7 +370,6 @@ Probability of getting between 4 and 4 answers right by guessing is 0.2252 of results from guessing.

-

cout << "By guessing, on average, one can expect to get " << mean(quiz) << " correct answers." << endl;
 cout << "Standard deviation is " << standard_deviation(quiz) << endl;
@@ -405,16 +386,15 @@ So about 2/3 will lie within 1 standard deviation and get between 3 and 5 correc
 Mode (the most frequent) is 4
 Skewness is 0.2887
 
-
- - Quantiles +
+ + Quantiles

The quantiles (percentiles or percentage points) for a few probability levels:

-

cout << "Quartiles " << quantile(quiz, 0.25) << " to "
   << quantile(complement(quiz, 0.25)) << endl; // Quartiles
@@ -472,7 +452,6 @@ Deciles 1 to 6
               real (here avoiding any 'using namespaces ...' statements):
             

-

using boost::math::policies::policy;
 using boost::math::policies::discrete_quantile;
@@ -482,17 +461,16 @@ Deciles 1 to 6
 

- Add a custom binomial distribution called + Add a custom binomial distribution called

real_quantile_binomial

- that uses + that uses

real_quantile_policy

-

using boost::math::binomial_distribution;
 typedef binomial_distribution<double, real_quantile_policy> real_quantile_binomial;
@@ -502,7 +480,6 @@ Deciles 1 to 6 Construct an object of this custom distribution:

-

real_quantile_binomial quiz_real(questions, success_fraction);

@@ -512,7 +489,6 @@ Deciles 1 to 6 integer values.

-

cout << "Quartiles " << quantile(quiz, 0.25) << " to "
   << quantile(complement(quiz_real, 0.25)) << endl; // Quartiles 2 to 4.6212
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html
index 7abf5c5ca..65bfd283b 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html
@@ -138,9 +138,9 @@ _____________________________________________
               So at the 95% confidence level we conclude that the standard deviation
               is between 0.00551 and 0.00729.
             

-
- - Confidence +
+ + Confidence intervals as a function of the number of observations

diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html index c432304c7..fc087dc2e 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html @@ -45,7 +45,6 @@ (and the binomial, beta and gamma too).

-

#include <boost/math/distributions/negative_binomial.hpp> // for negative_binomial_distribution
   using boost::math::negative_binomial_distribution; // default type is double.
@@ -64,7 +63,6 @@
             fraction 0.25, 25% or 1 in 4, is constructed like this:
           

-

boost::math::negative_binomial_distribution<double> mydist0(8., 0.25);

@@ -73,7 +71,6 @@ But this is inconveniently long, so we might be tempted to write

-

using namespace boost::math;

@@ -83,7 +80,6 @@ is explicit using boost::math:: * ... statements like

-

using boost::math::negative_binomial_distribution;

@@ -97,7 +93,6 @@ double, so we can also write:

-

negative_binomial_distribution<> mydist9(8., 0.25); // Uses default RealType = double.

@@ -124,7 +119,6 @@ So, after a using statement,

-

using boost::math::negative_binomial;

@@ -133,7 +127,6 @@ we have a convenient typedef to negative_binomial_distribution<double>:

-

negative_binomial mydist(8., 0.25);

@@ -142,7 +135,6 @@ Some more examples using the convenience typedef:

-

negative_binomial mydist10(5., 0.4); // Both arguments double.

@@ -151,7 +143,6 @@ And automatic conversion takes place, so you can use integers and floats:

-

negative_binomial mydist11(5, 0.4); // Using provided typedef double, int and double arguments.

@@ -160,7 +151,6 @@ This is probably the most common usage.

-

negative_binomial mydist12(5., 0.4F); // Double and float arguments.
 negative_binomial mydist13(5, 1); // Both arguments integer.
@@ -170,7 +160,6 @@ Similarly for most other distributions like the binomial.

-

binomial mybinomial(1, 0.5); // is more concise than
 binomial_distribution<> mybinomd1(1, 0.5);
@@ -196,7 +185,6 @@ error C3861: 'mybetad0': identifier not found Instead you should use:

-

using boost::math::beta_distribution;
 beta_distribution<> mybetad1(1, 0.5);
@@ -206,7 +194,6 @@ error C3861: 'mybetad0': identifier not found or for the gamma distribution:

-

gamma_distribution<> mygammad1(1, 0.5);

@@ -215,7 +202,6 @@ error C3861: 'mybetad0': identifier not found We can, of course, still provide the type explicitly thus:

-

// Explicit double precision:
 negative_binomial_distribution<double>        mydist1(8., 0.25);
@@ -245,9 +231,9 @@ error C3861: 'mybetad0': identifier not found
           

negative_binomial_distribution<MyFPType>  mydist6(8, 1); // Integer arguments -> MyFPType.
 
-
- - Default +
+ + Default arguments to distribution constructors.

@@ -271,7 +257,6 @@ error C3861: 'mybetad0': identifier not found So in this case we can write:

-

  using boost::math::normal;
 
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html
index a5902d105..927c9cd15 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html
@@ -79,7 +79,6 @@
             We'll begin our sample program with the needed includes:
           

-

// Boost
 #include <boost/math/distributions/students_t.hpp>
@@ -103,7 +102,6 @@
             handle either an exception or a NaN:
           

-

int main()
 {
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html
index 090fb080c..f6ee2c979 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html
@@ -32,7 +32,6 @@
               algorithms to find location (and some std output of course).
             

-

#include <boost/math/distributions/normal.hpp> // for normal_distribution
   using boost::math::normal; // typedef provides default type is double.
@@ -61,7 +60,6 @@
               also the default for this implementation.
             

-

normal N01;  // Default 'standard' normal distribution with zero mean and 
 double sd = 1.; // normal default standard deviation is 1.
@@ -73,14 +71,13 @@ certain chosen limit (here -2, two standard deviations).

-

double z = -2.; // z to give prob p
 double p = 0.001; // only 0.1% below z
 
 cout << "Normal distribution with mean = " << N01.location()
   << ", standard deviation " << N01.scale()
-  << ", has " << "fraction <= " << z 
+  << ", has " << "fraction <= " << z
   << ", p = "  << cdf(N01, z) << endl;
 cout << "Normal distribution with mean = " << N01.location()
   << ", standard deviation " << N01.scale()
@@ -95,7 +92,6 @@ Normal distribution with mean = 0, standard deviation 1, has fraction > -2, p
               We can now use ''find_location'' to give a new offset mean.
             

-

double l = find_location<normal>(z, p, sd);
 cout << "offset location (mean) = " << l << endl;
@@ -115,7 +111,6 @@ Normal distribution with mean = 0, standard deviation 1, has fraction > -2, p a new distribution with the offset mean (but same standard deviation):

-

normal np001pc(l, sd); // Same standard_deviation (scale) but with mean (location) shifted.

@@ -124,22 +119,21 @@ Normal distribution with mean = 0, standard deviation 1, has fraction > -2, p And re-calculating the fraction below our chosen limit.

-

-
cout << "Normal distribution with mean = " << l 
-    << " has " << "fraction <= " << z 
+
cout << "Normal distribution with mean = " << l
+    << " has " << "fraction <= " << z
     << ", p = "  << cdf(np001pc, z) << endl;
-  cout << "Normal distribution with mean = " << l 
-    << " has " << "fraction > " << z 
+  cout << "Normal distribution with mean = " << l
+    << " has " << "fraction > " << z
     << ", p = "  << cdf(complement(np001pc, z)) << endl;

Normal distribution with mean = 1.09023 has fraction <= -2, p = 0.001
 Normal distribution with mean = 1.09023 has fraction > -2, p = 0.999
 
-
- - Controlling +
+ + Controlling Error Handling from find_location

@@ -151,7 +145,6 @@ Normal distribution with mean = 1.09023 has fraction > -2, p = 0.999 Unless we are using the boost::math namespace, we will need:

-

using boost::math::policies::policy;
 using boost::math::policies::domain_error;
@@ -163,7 +156,6 @@ Normal distribution with mean = 1.09023 has fraction > -2, p = 0.999
               it is not required, as the various examples below show.
             

-

typedef policy<domain_error<ignore_error> > ignore_domain_policy;
 // find_location with new policy, using typedef.
@@ -183,16 +175,15 @@ Normal distribution with mean = 1.09023 has fraction > -2, p = 0.999
               use the complement version.
             

-

z = 2.;
 double q = 0.95; // = 1 - p; // complement.
 l = find_location<normal>(complement(z, q, sd));
 
 normal np95pc(l, sd); // Same standard_deviation (scale) but with mean(location) shifted
-cout << "Normal distribution with mean = " << l << " has " 
+cout << "Normal distribution with mean = " << l << " has "
   << "fraction <= " << z << " = "  << cdf(np95pc, z) << endl;
-cout << "Normal distribution with mean = " << l << " has " 
+cout << "Normal distribution with mean = " << l << " has "
   << "fraction > " << z << " = "  << cdf(complement(np95pc, z)) << endl;
 

diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html index 149339112..a5edf9d0b 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html @@ -32,7 +32,6 @@ algorithms to find location and scale (and some std output of course).

-

#include <boost/math/distributions/normal.hpp> // for normal_distribution
   using boost::math::normal; // typedef provides default type is double.
@@ -56,9 +55,9 @@
 

-
- - Using +
+ + Using find_location and find_scale to meet dispensing and measurement specifications

@@ -75,7 +74,6 @@ We start by constructing a normal distribution with the given parameters:

-

double mean = 3.; // kg
 double standard_deviation = 0.1; // kg
@@ -87,7 +85,6 @@
               3.1 kg.
             

-

double max_weight = 3.1; // kg
 cout << "Percentage of packs > " << max_weight << " is "
@@ -104,7 +101,6 @@
               fail to meet the specification of 2.9 kg.
             

-

double minimum_weight = 2.9;
 cout <<"Fraction of packs <= " << minimum_weight << " with a mean of " << mean
@@ -126,7 +122,6 @@
               'xpacks' with a safety margin mean of 3.06449 thus:
             

-

double over_mean = 3.06449;
 normal xpacks(over_mean, standard_deviation);
@@ -141,7 +136,6 @@
               thus:
             

-

double under_fraction = 0.05;  // so 95% are above the minimum weight mean - sd = 2.9
 double low_limit = standard_deviation;
@@ -163,7 +157,6 @@
               To use this we will need to
             

-

#include <boost/math/distributions/find_location.hpp>
   using boost::math::find_location;
@@ -174,7 +167,6 @@ a new normal distribution called 'goodpacks'.

-

double safe_mean = find_location<normal>(minimum_weight, under_fraction, standard_deviation);
 normal good_packs(safe_mean, standard_deviation);
@@ -184,7 +176,6 @@ with the same confirmation as before:

-

cout << "Setting the packer to " << nominal_mean << " will mean that "
   << "fraction of packs >= " << minimum_weight
@@ -192,9 +183,9 @@
 // Setting the packer to 3.06449 will mean that fraction of packs >= 2.9 is 0.95

-
- - Using +
+ + Using Cauchy-Lorentz instead of normal distribution

@@ -217,7 +208,6 @@ and estimate the fraction that lie below our minimum weight specification.

-

cauchy cpacks(mean, standard_deviation);
 cout << "Cauchy Setting the packer to " << mean << " will mean that "
@@ -232,7 +222,6 @@
               as template parameter, in place of the normal used above.
             

-

double lc = find_location<cauchy>(minimum_weight, under_fraction, standard_deviation);
 cout << "find_location<cauchy>(minimum_weight, over fraction, standard_deviation); " << lc << endl;
@@ -247,7 +236,6 @@
               And again confirm that the fraction meeting specification is as expected.
             

-

cauchy goodcpacks(lc, standard_deviation);
 cout << "Cauchy Setting the packer to " << lc << " will mean that "
@@ -261,7 +249,6 @@
               that 99% of packs met the specification.
             

-

cout << "Cauchy Setting the packer to "
   << find_location<cauchy>(minimum_weight, 0.99, standard_deviation)
@@ -304,9 +291,9 @@
               Intervals on the standard deviation for a worked example chi_square_std_dev_test.cpp
               of estimating these intervals.
             

-
- - Changing +
+ + Changing the scale or standard deviation

@@ -323,7 +310,6 @@ under_weight limit, 2.9

-

double p = 0.05; // wanted p th quantile.
 cout << "Quantile of " << p << " = " << quantile(packs, p)
@@ -343,7 +329,6 @@
               standard deviation of 0.05 kg.
             

-

normal pack05(mean, 0.05);
 cout << "Quantile of " << p << " = " << quantile(pack05, p)
@@ -363,7 +348,6 @@
               to 0.06 kg, constructing another new distribution called pack06.
             

-

normal pack06(mean, 0.06);
 cout << "Quantile of " << p << " = " << quantile(pack06, p)
@@ -402,7 +386,6 @@
               Rearranging, we can directly calculate the required standard deviation:
             

-

normal N01; // standard normal distribution with meamn zero and unit standard deviation.
 p = 0.05;
@@ -419,7 +402,6 @@
               packer, and check that our distribution will meet the specification.
             

-

normal pack95(mean, sd95);
 cout <<"Fraction of packs >= " << minimum_weight << " with a mean of " << mean
@@ -433,7 +415,6 @@
               shown below, giving the same standard deviation.
             

-

double ss = find_scale<normal>(minimum_weight, under_fraction, packs.mean());
 cout << "find_scale<normal>(minimum_weight, under_fraction, packs.mean()); " << ss << endl;
@@ -444,7 +425,6 @@
               If we had defined an over_fraction, or percentage that must pass specification
             

-

double over_fraction = 0.95;

@@ -467,7 +447,6 @@ not over_fraction, thus:

-

double ss1o = find_scale<normal>(minimum_weight, 1 - over_fraction, packs.mean());
 cout << "find_scale<normal>(minimum_weight, under_fraction, packs.mean()); " << ss1o << endl;
@@ -481,7 +460,6 @@
               giving the most accurate result.
             

-

double ssc = find_scale<normal>(complement(minimum_weight, over_fraction, packs.mean()));
 cout << "find_scale<normal>(complement(minimum_weight, over_fraction, packs.mean())); " << ssc << endl;
@@ -495,7 +473,6 @@
               We can again confirm our prediction thus:
             

-

normal pack95c(mean, ssc);
 cout <<"Fraction of packs >= " << minimum_weight << " with a mean of " << mean
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html
index 2b57d1fdd..70de059e0 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html
@@ -33,12 +33,11 @@
               of course).
             

-

#include <boost/math/distributions/normal.hpp> // for normal_distribution
   using boost::math::normal; // typedef provides default type is double.
 #include <boost/math/distributions/find_scale.hpp>
-  using boost::math::find_scale; 
+  using boost::math::find_scale;
   using boost::math::complement; // Needed if you want to use the complement version.
   using boost::math::policies::policy; // Needed to specify the error handling policy.
 
@@ -58,7 +57,6 @@
               constructor.
             

-

normal N01;  // Default 'standard' normal distribution with zero mean
 double sd = 1.; // and standard deviation is 1.
@@ -70,14 +68,13 @@ certain chosen limit (here -2. standard deviations).

-

double z = -2.; // z to give prob p
 double p = 0.001; // only 0.1% below z = -2
 
 cout << "Normal distribution with mean = " << N01.location()  // aka N01.mean()
   << ", standard deviation " << N01.scale() // aka N01.standard_deviation()
-  << ", has " << "fraction <= " << z 
+  << ", has " << "fraction <= " << z
   << ", p = "  << cdf(N01, z) << endl;
 cout << "Normal distribution with mean = " << N01.location()
   << ", standard deviation " << N01.scale()
@@ -94,7 +91,6 @@ Normal distribution with mean = 0 has fraction > -2, p = 0.97725
               a new standard deviation.
             

-

double l = N01.location();
 double s = find_scale<normal>(z, p, l);
@@ -114,7 +110,6 @@ Normal distribution with mean = 0 has fraction > -2, p = 0.97725
               a new distribution with the new standard deviation (but same zero mean):
             

-

normal np001pc(N01.location(), s);

@@ -123,22 +118,21 @@ Normal distribution with mean = 0 has fraction > -2, p = 0.97725 And re-calculating the fraction below (and above) our chosen limit.

-

-
cout << "Normal distribution with mean = " << l 
-  << " has " << "fraction <= " << z 
+
cout << "Normal distribution with mean = " << l
+  << " has " << "fraction <= " << z
   << ", p = "  << cdf(np001pc, z) << endl;
-cout << "Normal distribution with mean = " << l 
-  << " has " << "fraction > " << z 
+cout << "Normal distribution with mean = " << l
+  << " has " << "fraction > " << z
   << ", p = "  << cdf(complement(np001pc, z)) << endl;

Normal distribution with mean = 0 has fraction <= -2, p = 0.001
 Normal distribution with mean = 0 has fraction > -2, p = 0.999
 
-
- - Controlling +
+ + Controlling how Errors from find_scale are handled

@@ -150,7 +144,6 @@ Normal distribution with mean = 0 has fraction > -2, p = 0.999 Unless we are using the boost::math namespace, we will need:

-

using boost::math::policies::policy;
 using boost::math::policies::domain_error;
@@ -162,7 +155,6 @@ Normal distribution with mean = 0 has fraction > -2, p = 0.999
               it is not required, as the various examples below show.
             

-

typedef policy<domain_error<ignore_error> > ignore_domain_policy;
 // find_scale with new policy, using typedef.
@@ -184,16 +176,15 @@ Normal distribution with mean = 0 has fraction > -2, p = 0.999
               use the complements version.
             

-

z = -2.;
 double q = 0.999; // = 1 - p; // complement of 0.001.
 sd = find_scale<normal>(complement(z, q, l));
 
 normal np95pc(l, sd); // Same standard_deviation (scale) but with mean(scale) shifted
-cout << "Normal distribution with mean = " << l << " has " 
+cout << "Normal distribution with mean = " << l << " has "
   << "fraction <= " << z << " = "  << cdf(np95pc, z) << endl;
-cout << "Normal distribution with mean = " << l << " has " 
+cout << "Normal distribution with mean = " << l << " has "
   << "fraction > " << z << " = "  << cdf(complement(np95pc, z)) << endl;

diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html index 2a5626780..97e68eec0 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html @@ -35,7 +35,6 @@ a discrete_quantile policy of real, rather than the default policy integer_round_outwards.

-

#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error
 #define BOOST_MATH_DISCRETE_QUANTILE_POLICY real
@@ -56,7 +55,6 @@ binomial distribution, and we need some std library iostream, of course.

-

#include <boost/math/distributions/geometric.hpp>
   // for geometric_distribution
@@ -78,7 +76,7 @@
   using std::cout; using std::endl;
   using std::noshowpoint; using std::fixed; using std::right; using std::left;
 #include <iomanip>
-  using std::setprecision; using std::setw; 
+  using std::setprecision; using std::setw;
 
 #include <limits>
   using std::numeric_limits;
@@ -93,9 +91,9 @@
             Simple try'n'catch blocks (see below) will ensure that you get a helpful
             error message instead of an abrupt (and silent) program abort.
           

-
- - Throwing +
+ + Throwing a dice

@@ -109,7 +107,6 @@ Suppose an 'fair' 6-face dice is thrown repeatedly:

-

double success_fraction = 1./6; // success_fraction (p) = 0.1666
 // (so failure_fraction is 1 - success_fraction = 5./6 = 1- 0.1666 = 0.8333)
@@ -128,7 +125,6 @@ one parameter success_fraction, the probability of success.

-

geometric g6(success_fraction); // type double by default.

@@ -137,7 +133,6 @@ To confirm, we can echo the success_fraction parameter of the distribution.

-

cout << "success fraction of a six-sided dice is " << g6.success_fraction() << endl;

@@ -147,7 +142,6 @@ is

-

cout << pdf(g6, 0) << endl; // 0.1667
 cout << cdf(g6, 0) << endl; // 0.1667
@@ -159,7 +153,6 @@ on the 2nd throw:

-

cout << pdf(g6, 1) << endl; // 0.1389

@@ -169,7 +162,6 @@ on the 1st or 2nd throw (allowing one failure):

-

cout << "pdf(g6, 0) + pdf(g6, 1) = " << pdf(g6, 0) + pdf(g6, 1) << endl;

@@ -179,7 +171,6 @@ Function CDF.

-

cout << "cdf(g6, 1) = " << cdf(g6, 1) << endl; // 0.3056

@@ -189,7 +180,6 @@ gets very high:

-

cout << "cdf(g6, 12) = " << cdf(g6, 12) << endl; // 0.9065 or 90% probability.

@@ -199,7 +189,6 @@ of throws to be this sure using the inverse or quantile.

-

cout << "quantile(g6, 0.99) = " << quantile(g6, 0.99) << endl; // 24.26

@@ -218,7 +207,6 @@ be faster, and may be more accurate.

-

negative_binomial nb(1, success_fraction);
 cout << pdf(nb, 1) << endl; // 0.1389
@@ -230,7 +218,6 @@
             - 0.99 = 0.01 (and get the same result):
           

-

cout << "quantile(complement(g6, 1 - p))  " << quantile(complement(g6, 0.01)) << endl; // 24.26

@@ -250,19 +237,18 @@ So in Boost.Math the equivalent is

-

    geometric g05(0.5);  // Probability of success = 0.5 or 50%
     // Output all potentially significant digits for the type, here double.
 
 #ifdef BOOST_NO_NUMERIC_LIMITS_LOWEST
   int max_digits10 = 2 + (boost::math::policies::digits<double, boost::math::policies::policy<> >() * 30103UL) / 100000UL;
-  cout << "BOOST_NO_NUMERIC_LIMITS_LOWEST is defined" << endl; 
-#else 
+  cout << "BOOST_NO_NUMERIC_LIMITS_LOWEST is defined" << endl;
+#else
   int max_digits10 = std::numeric_limits<double>::max_digits10;
 #endif
   cout << "Show all potentially significant decimal digits std::numeric_limits<double>::max_digits10 = "
-    << max_digits10 << endl; 
+    << max_digits10 << endl;
   cout.precision(max_digits10); // 
 
     cout << cdf(g05, 0.0001) << endl; // returns 0.5000346561579232, not exact 0.5.
@@ -273,7 +259,6 @@ the floor function.

-

cout << cdf(g05, floor(0.0001)) << endl; // returns exactly 0.5

@@ -287,9 +272,9 @@ next integer above. This may be convenient in practice, and could be replicated in C++ if desired.

-
- - Surveying +
+ + Surveying customers to find one with a faulty product

@@ -312,29 +297,28 @@ a fault obviously improves.)

-

cout.precision(5);
 geometric g(0.02); // On average, 2 in 100 products are faulty.
 double c = 0.95; // 95% confidence.
 cout << " quantile(g, " << c << ") = " << quantile(g, c) << endl;
 
-cout << "To be " << c * 100 
+cout << "To be " << c * 100
   << "% confident of finding we customer with a fault, need to survey "
   <<  ceil(quantile(g, c)) << " customers." << endl; // 148
 c = 0.99; // Very confident.
-cout << "To be " << c * 100 
+cout << "To be " << c * 100
   << "% confident of finding we customer with a fault, need to survey "
   <<  ceil(quantile(g, c)) << " customers." << endl; // 227
 c = 0.80; // Only reasonably confident.
-cout << "To be " << c * 100 
+cout << "To be " << c * 100
   << "% confident of finding we customer with a fault, need to survey "
   <<  ceil(quantile(g, c)) << " customers." << endl; // 79

-
- - Basket +
+ + Basket Ball Shooters

@@ -346,7 +330,6 @@ a geometric distribution with success_fraction parameter 75/100 = 0.75.

-

cout.precision(2);
 geometric gav(0.75); // Shooter averages 7.5 out of 10 in the basket.
@@ -357,7 +340,6 @@ failures?

-

cout << "Probability of score on 1st try = " << pdf(gav, 0) << endl; // 0.75

@@ -368,7 +350,6 @@ are 5-1 = 4 failures before the first success.

-

cout << "Probability of score on 5th try = " << pdf(gav, 4) << endl; // 0.0029

@@ -380,7 +361,6 @@ values:

-

geometric gbest(0.95);
 cout << "Probability of score on 5th try = " << pdf(gbest, 4) << endl; // 5.9e-6
@@ -392,9 +372,9 @@
             So we can see the very much smaller chance (0.000006) of 4 failures by
             the best shooters, compared to the 0.03 of the mediocre.
           

-
- - Estimating +
+ + Estimating failures

@@ -419,13 +399,12 @@ must divide alpha by two.

-

double alpha = 0.05;
 double k = 100; // So frequency of occurence is 1/100.
 cout << "Probability is failure is " << 1/k << endl;
 double t = geometric::find_lower_bound_on_p(k, alpha/2);
-cout << "geometric::find_lower_bound_on_p(" << int(k) << ", " << alpha/2 << ") = " 
+cout << "geometric::find_lower_bound_on_p(" << int(k) << ", " << alpha/2 << ") = "
   << t << endl; // 0.00025
 t = geometric::find_upper_bound_on_p(k, alpha/2);
 cout << "geometric::find_upper_bound_on_p(" << int(k) << ", " << alpha/2 << ") = "
@@ -439,7 +418,6 @@
             they widen to 0.00005 to 0.05.
           

-

alpha = 0.1; // 90% confidence.
 t = geometric::find_lower_bound_on_p(k, alpha/2);
@@ -468,7 +446,6 @@
             hope not to use it!
           

-

}
 catch(const std::exception& e)
@@ -478,7 +455,7 @@
 

- For example, without a ignore domain error policy, if we asked for + For example, without a ignore domain error policy, if we asked for

pdf(g, -1)

diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html index 60d8cc3dc..257be5b55 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html @@ -95,9 +95,9 @@ in a Bayesian analysis with data on a specific single machine to derive a posterior distribution for that machine.

-
- - Step +
+ + Step one: Using the survey information.

@@ -118,10 +118,9 @@ list out a few quantiles:

-

double priorDF = 20.0;
-double priorScale = 25.0; 
+double priorScale = 25.0;
 
 inverse_chi_squared prior(priorDF, priorScale);
 // Using an inverse_gamma distribution instead, we could equivalently write
@@ -152,11 +151,10 @@
             and find a probability of about 0.031 (3.1%) for each case.
           

-

cout << "  probability variance <= 15: " << boost::math::cdf(prior, 15.0) << endl;
 cout << "  probability variance <= 25: " << boost::math::cdf(prior, 25.0) << endl;
-cout << "  probability variance > 50: " 
+cout << "  probability variance > 50: "
   << boost::math::cdf(boost::math::complement(prior, 50.0))
 << endl << endl;
 
@@ -185,9 +183,9 @@ interpretationally a strict must-not) in the frequentist world.

-
- - Step +
+ + Step 2: Investigate a single machine

@@ -233,7 +231,6 @@ with degrees-of-freedom (νposterior) = 120 and scale (sposterior) = 49.54.

-

int ballsSampleSize = 100;
 cout <<"balls sample size: " << ballsSampleSize << endl;
@@ -244,7 +241,7 @@
 cout << "prior degrees-of-freedom: " << priorDF << endl;
 cout << "posterior degrees-of-freedom: " << posteriorDF << endl;
 
-double posteriorScale = 
+double posteriorScale =
   (priorDF * priorScale + (ballsSampleVariance * (ballsSampleSize - 1))) / posteriorDF;
 cout << "prior scale: " << priorScale  << endl;
 cout << "posterior scale: " << posteriorScale << endl;
@@ -275,7 +272,6 @@

-

inverse_chi_squared posterior(posteriorDF, posteriorScale);
 
@@ -286,7 +282,7 @@
 
  cout << "  probability variance <= 15: " << boost::math::cdf(posterior, 15.0) << endl;
  cout << "  probability variance <= 25: " << boost::math::cdf(posterior, 25.0) << endl;
- cout << "  probability variance > 50: " 
+ cout << "  probability variance > 50: "
    << boost::math::cdf(boost::math::complement(posterior, 50.0)) << endl;
 
 
@@ -296,11 +292,11 @@ This produces this output:

Posterior distribution:
- 
+
    2.5% quantile: 39.1
    50% quantile: 49.8
    97.5% quantile: 64.9
- 
+
    probability variance <= 15: 2.97e-031
    probability variance <= 25: 8.85e-010
    probability variance > 50: 0.489
@@ -325,18 +321,18 @@
 

A full sample output is:

-
Inverse_chi_squared_distribution Bayes example: 
-  
+
Inverse_chi_squared_distribution Bayes example:
+
    Prior distribution:
-  
+
     2.5% quantile: 14.6
     50% quantile: 25.9
     97.5% quantile: 52.1
-  
+
     probability variance <= 15: 0.031
     probability variance <= 25: 0.458
     probability variance > 50: 0.0318
-  
+
   balls sample size: 100
   balls sample variance: 55
   prior degrees-of-freedom: 20
@@ -344,11 +340,11 @@
   prior scale: 25
   posterior scale: 49.5
   Posterior distribution:
-  
+
     2.5% quantile: 39.1
     50% quantile: 49.8
     97.5% quantile: 64.9
-  
+
     probability variance <= 15: 2.97e-031
     probability variance <= 25: 8.85e-010
     probability variance > 50: 0.489
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html
index ddff9b8b5..3867627ac 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html
@@ -40,7 +40,6 @@ test at the 5% significance
               (and some basic std output of course).
             

-

#include <boost/math/distributions/non_central_chi_squared.hpp>
 using boost::math::chi_squared;
@@ -59,7 +58,6 @@ test at the 5% significance
               start with a table header:
             

-

cout << "[table\n[[[nu]]";
 for(int lam = 2; lam <= 20; lam += 2)
@@ -77,7 +75,6 @@ test at the 5% significance
               each table cell:
             

-

for(int n = 2; n <= 20; ++n)
 {
@@ -90,7 +87,6 @@ test at the 5% significance
               Calculate the χ2 statistic for a 5% significance:
             

-

double cs = quantile(complement(chi_squared(n), 0.05));

@@ -100,7 +96,6 @@ test at the 5% significance non-central χ2 distribution:

-

double beta = cdf(complement(non_central_chi_squared(n, lam), cs));

@@ -109,7 +104,6 @@ test at the 5% significance Then output the cell value:

-

         cout << "[" << setprecision(3) << beta << "]";
       }
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html
index b5df5c47c..db409c816 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html
@@ -59,7 +59,6 @@
               (and some basic std output of course).
             

-

#include <boost/math/distributions/negative_binomial.hpp>
 using boost::math::negative_binomial;
@@ -76,7 +75,6 @@
               that the true occurrence frequency lies outside the calculated interval:
             

-

double alpha[] = { 0.5, 0.25, 0.1, 0.05, 0.01, 0.001, 0.0001, 0.00001 };

@@ -91,7 +89,6 @@ observed frequency of occurrence that follows a negative binomial distribution.

-

void confidence_limits_on_frequency(unsigned trials, unsigned successes)
 {
@@ -131,7 +128,6 @@
               two.
             

-

   // Now print out the upper and lower limits for the alpha table values.
    for(unsigned i = 0; i < sizeof(alpha)/sizeof(alpha[0]); ++i)
@@ -154,7 +150,6 @@
               of trials, but always the same success fraction 0.1, or 1 in 10.
             

-

int main()
 {
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html
index 97e6d5c32..5cb0c7633 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html
@@ -47,7 +47,6 @@
               sizes (number of trials) for various probability thresholds:
             

-

void find_number_of_trials(double failures, double p);

@@ -58,7 +57,6 @@ will be observed.

-

double alpha[] = { 0.5, 0.25, 0.1, 0.05, 0.01, 0.001, 0.0001, 0.00001 };

@@ -81,9 +79,8 @@ rounds this up to ensure we have an integral minimum number of trials.

-

-
  
+
 void find_number_of_trials(double failures, double p)
 {
    // trials = number of trials
@@ -118,7 +115,6 @@
               confidence levels:
             

-

int main()
 {
@@ -148,7 +144,7 @@
                 number of trials permitted to observe less than a certain number
                 of failures then we would have taken the floor
                 instead. We would also have called find_minimum_number_of_trials
-                like this: 
+                like this:
 

floor(negative_binomial::find_minimum_number_of_trials(failures, p, alpha[i]))
 
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html index 7695baeb3..c6c8e9c48 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html @@ -71,7 +71,6 @@ policy of real, rather than the default policy integer_round_outwards.

-

#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error
 #define BOOST_MATH_DISCRETE_QUANTILE_POLICY real
@@ -95,7 +94,6 @@ and we need some std library iostream, of course.

-

#include <boost/math/distributions/negative_binomial.hpp>
   // for negative_binomial_distribution
@@ -108,7 +106,7 @@
   using std::cout; using std::endl;
   using std::noshowpoint; using std::fixed; using std::right; using std::left;
 #include <iomanip>
-  using std::setprecision; using std::setw; 
+  using std::setprecision; using std::setw;
 
 #include <limits>
   using std::numeric_limits;
@@ -124,7 +122,6 @@
               error message instead of an abrupt program abort.
             

-

try
 {
@@ -136,7 +133,6 @@ this takes is therefore = sucesses + failures or k + r = k + 5.

-

double sales_quota = 5; // Pat's sales quota - successes (r).

@@ -146,7 +142,6 @@ bar and a 0.6 probability (60%) of selling nothing.

-

double success_fraction = 0.4; // success_fraction (p) - so failure_fraction is 0.6.

@@ -164,7 +159,6 @@ success.

-

negative_binomial nb(sales_quota, success_fraction); // type double by default.

@@ -174,7 +168,6 @@ of the distribution.

-

cout << "Pat has a sales per house success rate of " << success_fraction
   << ".\nTherefore he would, on average, sell " << nb.success_fraction() * 100
@@ -182,7 +175,7 @@
 
 int all_houses = 30; // The number of houses on the estate.
 
-cout << "With a success rate of " << nb.success_fraction() 
+cout << "With a success rate of " << nb.success_fraction()
   << ", he might expect, on average,\n"
     "to need to visit about " << success_fraction * all_houses
     << " houses in order to sell all " << nb.successes() << " bars. " << endl;
@@ -191,7 +184,7 @@
Pat has a sales per house success rate of 0.4.
 Therefore he would, on average, sell 40 bars after trying 100 houses.
 With a success rate of 0.4, he might expect, on average,
-to need to visit about 12 houses in order to sell all 5 bars. 
+to need to visit about 12 houses in order to sell all 5 bars.
 

The random variable of interest is the number of houses that must be @@ -205,7 +198,6 @@ to need to visit about 12 houses in order to sell all 5 bars. We calculate this using the pdf function:

-

cout << "Probability that Pat finishes on the " << sales_quota << "th house is "
   << pdf(nb, 5 - sales_quota) << endl; // == pdf(nb, 0)
@@ -222,7 +214,6 @@ to need to visit about 12 houses in order to sell all 5 bars. Density Function (pdf).

-

cout << "Probability that Pat finishes on the 6th house is "
   << pdf(nb, 6 - sales_quota) << endl;
@@ -241,7 +232,6 @@ Probability that Pat finishes on the 8th house is 0.077414
               Function (cdf). We can calculate it by adding the individual probabilities.
             

-

cout << "Probability that Pat finishes on or before the 8th house is sum "
   "\n" << "pdf(sales_quota) + pdf(6) + pdf(7) + pdf(8) = "
@@ -260,7 +250,6 @@ Probability that Pat finishes on the 8th house is 0.077414
               distribution function.
             

-

cout << "\nProbability of selling his quota of " << sales_quota
   << " bars\non or before the " << 8 << "th house is "
@@ -270,7 +259,6 @@ Probability that Pat finishes on the 8th house is 0.077414
 
Probability of selling his quota of 5 bars on or before the 8th house is 0.17367
 

-

cout << "\nProbability that Pat finishes exactly on the 10th house is "
   << pdf(nb, 10 - sales_quota) << endl;
@@ -283,7 +271,6 @@ Probability that Pat finishes on the 8th house is 0.077414
 Probability of selling his quota of 5 bars on or before the 10th house is 0.3669
 

-

cout << "Probability that Pat finishes exactly on the 11th house is "
   << pdf(nb, 11 - sales_quota) << endl;
@@ -297,7 +284,6 @@ Probability of selling his quota of 5 candy bars
 on or before the 11th house is 0.46723
 

-

cout << "Probability that Pat finishes exactly on the 12th house is "
   << pdf(nb, 12 - sales_quota) << endl;
@@ -318,7 +304,6 @@ on or before the 12th house is 0.56182
               would sell all his quota on the very last house.
             

-

cout << "Probability that Pat finishes on the " << all_houses
   << " house is " << pdf(nb, all_houses - sales_quota) << endl;
@@ -338,7 +323,6 @@ on or before the 12th house is 0.56182 5 candy bars?

-

cout << "\nProbability of selling his quota of " << sales_quota
   << " bars\non or before the " << all_houses << "th house is "
@@ -380,7 +364,6 @@ on or before the 30th house is 0.99849
               of the cdf. Why complements?
             

-

cout << "\nProbability of failing to sell his quota of " << sales_quota
   << " bars\neven after visiting all " << all_houses << " houses is "
@@ -395,16 +378,14 @@ even after visiting all 30 houses is 0.0015101
               to predict which house Pat will finish on. So for the 8th house:
             

-

-
double p = cdf(nb, (8 - sales_quota)); 
+
double p = cdf(nb, (8 - sales_quota));
 cout << "Probability of meeting sales quota on or before 8th house is "<< p << endl;

Probability of meeting sales quota on or before 8th house is 0.174
 

-

cout << "If the confidence of meeting sales quota is " << p
     << ", then the finishing house is " << quantile(nb, p) + sales_quota << endl;
@@ -421,7 +402,6 @@ even after visiting all 30 houses is 0.0015101
               his quota).
             

-

cout << "If the confidence of meeting sales quota is " << 1.
     << ", then the finishing house is " << quantile(nb, 1) + sales_quota << endl;
@@ -434,7 +414,6 @@ even after visiting all 30 houses is 0.0015101
               And similarly for a few other probabilities:
             

-

cout << "If the confidence of meeting sales quota is " << 0.
     << ", then the finishing house is " << quantile(nb, 0.) + sales_quota << endl;
@@ -460,9 +439,8 @@ If the confidence of meeting sales quota is 0.99849, then the finishing house is
               will be successful sales.
             

-

-
cout << "If confidence of meeting quota is zero\n(we assume all houses are successful sales)" 
+
cout << "If confidence of meeting quota is zero\n(we assume all houses are successful sales)"
   ", then finishing house is " << sales_quota << endl;

@@ -473,7 +451,6 @@ If confidence of meeting quota is 0, then finishing house is 5 We can list quantiles for a few probabilities:

-

 double ps[] = {0., 0.001, 0.01, 0.05, 0.1, 0.5, 0.9, 0.95, 0.99, 0.999, 1.};
  // Confidence as fraction = 1-alpha, as percent =  100 * (1-alpha[i]) %
@@ -500,14 +477,14 @@ If confidence of meeting quota is 1, then finishing house is 1.#INF
 

We could have applied a ceil function to obtain a 'worst case' integer - value for house. + value for house.

ceil(quantile(nb, ps[i]))

Or, if we had used the default discrete quantile policy, integer_outside, - by omitting + by omitting

#define BOOST_MATH_DISCRETE_QUANTILE_POLICY real

@@ -530,7 +507,6 @@ If confidence of meeting quota is 0.95, then finishing house is 21 on each house.

-

cout << "\nHouse for " << sales_quota << "th (last) sale.  Probability (%)" << endl;
 cout.precision(5);
@@ -542,31 +518,31 @@ If confidence of meeting quota is 0.95, then finishing house is 21
 

House for 5 th (last) sale.  Probability (%)
-5                               0.01024 
-6                               0.04096 
+5                               0.01024
+6                               0.04096
 7                               0.096256
-8                               0.17367 
-9                               0.26657 
-10                              0.3669  
-11                              0.46723 
-12                              0.56182 
-13                              0.64696 
-14                              0.72074 
-15                              0.78272 
-16                              0.83343 
-17                              0.874   
-18                              0.90583 
-19                              0.93039 
-20                              0.94905 
-21                              0.96304 
-22                              0.97342 
-23                              0.98103 
-24                              0.98655 
-25                              0.99053 
-26                              0.99337 
-27                              0.99539 
-28                              0.99681 
-29                              0.9978  
+8                               0.17367
+9                               0.26657
+10                              0.3669
+11                              0.46723
+12                              0.56182
+13                              0.64696
+14                              0.72074
+15                              0.78272
+16                              0.83343
+17                              0.874
+18                              0.90583
+19                              0.93039
+20                              0.94905
+21                              0.96304
+22                              0.97342
+23                              0.98103
+24                              0.98655
+25                              0.99053
+26                              0.99337
+27                              0.99539
+28                              0.99681
+29                              0.9978
 30                              0.99849
 

@@ -574,7 +550,6 @@ If confidence of meeting quota is 0.95, then finishing house is 21 you do not expect to use it.

-

}
 catch(const std::exception& e)
@@ -585,7 +560,6 @@ If confidence of meeting quota is 0.95, then finishing house is 21
             

For example, without a ignore domain error policy, if we asked for -

pdf(nb, -1)

diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html index b8f3cdcbc..bff37430d 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html @@ -32,7 +32,6 @@ for various k failures.

-

// Print a table of values that can be used to plot
 // using Excel, or some other superior graphical display tool.
@@ -56,73 +55,72 @@
 

-

k            pdf                      cdf
- 0, 1.5258789062500000e-005  1.5258789062500003e-005  
- 1, 9.1552734375000000e-005  0.00010681152343750000   
- 2, 0.00030899047851562522   0.00041580200195312500   
- 3, 0.00077247619628906272   0.0011882781982421875    
- 4, 0.0015932321548461918    0.0027815103530883789    
- 5, 0.0028678178787231476    0.0056493282318115234    
- 6, 0.0046602040529251142    0.010309532284736633     
- 7, 0.0069903060793876605    0.017299838364124298     
- 8, 0.0098301179241389001    0.027129956288263202     
- 9, 0.013106823898851871     0.040236780187115073     
-10, 0.016711200471036140     0.056947980658151209     
-11, 0.020509200578089786     0.077457181236241013     
-12, 0.024354675686481652     0.10181185692272265      
-13, 0.028101548869017230     0.12991340579173993      
-14, 0.031614242477644432     0.16152764826938440      
-15, 0.034775666725408917     0.19630331499479325      
-16, 0.037492515688331451     0.23379583068312471      
-17, 0.039697957787645101     0.27349378847076977      
-18, 0.041352039362130305     0.31484582783290005      
-19, 0.042440250924291580     0.35728607875719176      
-20, 0.042970754060845245     0.40025683281803687      
-21, 0.042970754060845225     0.44322758687888220      
-22, 0.042482450037426581     0.48571003691630876      
-23, 0.041558918514873783     0.52726895543118257      
-24, 0.040260202311284021     0.56752915774246648      
-25, 0.038649794218832620     0.60617895196129912      
-26, 0.036791631035234917     0.64297058299653398      
-27, 0.034747651533277427     0.67771823452981139      
-28, 0.032575923312447595     0.71029415784225891      
-29, 0.030329307911589130     0.74062346575384819      
-30, 0.028054609818219924     0.76867807557206813      
-31, 0.025792141284492545     0.79447021685656061      
-32, 0.023575629142856460     0.81804584599941710      
-33, 0.021432390129869489     0.83947823612928651      
-34, 0.019383705779220189     0.85886194190850684      
-35, 0.017445335201298231     0.87630727710980494      
-36, 0.015628112784496322     0.89193538989430121      
-37, 0.013938587078064250     0.90587397697236549      
-38, 0.012379666154859701     0.91825364312722524      
-39, 0.010951243136991251     0.92920488626421649      
-40, 0.0096507830144735539    0.93885566927869002      
-41, 0.0084738582566109364    0.94732952753530097      
-42, 0.0074146259745345548    0.95474415350983555      
-43, 0.0064662435824429246    0.96121039709227851      
-44, 0.0056212231142827853    0.96683162020656122      
-45, 0.0048717266990450708    0.97170334690560634      
-46, 0.0042098073105878630    0.97591315421619418      
-47, 0.0036275999165703964    0.97954075413276465      
-48, 0.0031174686783026818    0.98265822281106729      
-49, 0.0026721160099737302    0.98533033882104104      
-50, 0.0022846591885275322    0.98761499800956853      
-51, 0.0019486798960970148    0.98956367790566557      
-52, 0.0016582516423517923    0.99122192954801736      
-53, 0.0014079495076571762    0.99262987905567457      
-54, 0.0011928461106539983    0.99382272516632852      
-55, 0.0010084971662802015    0.99483122233260868      
-56, 0.00085091948404891532   0.99568214181665760      
-57, 0.00071656377604119542   0.99639870559269883      
-58, 0.00060228420831048650   0.99700098980100937      
-59, 0.00050530624256557675   0.99750629604357488      
-60, 0.00042319397814867202   0.99792949002172360      
-61, 0.00035381791615708398   0.99828330793788067      
-62, 0.00029532382517950324   0.99857863176306016      
-63, 0.00024610318764958566   0.99882473495070978      
+ 0, 1.5258789062500000e-005  1.5258789062500003e-005
+ 1, 9.1552734375000000e-005  0.00010681152343750000
+ 2, 0.00030899047851562522   0.00041580200195312500
+ 3, 0.00077247619628906272   0.0011882781982421875
+ 4, 0.0015932321548461918    0.0027815103530883789
+ 5, 0.0028678178787231476    0.0056493282318115234
+ 6, 0.0046602040529251142    0.010309532284736633
+ 7, 0.0069903060793876605    0.017299838364124298
+ 8, 0.0098301179241389001    0.027129956288263202
+ 9, 0.013106823898851871     0.040236780187115073
+10, 0.016711200471036140     0.056947980658151209
+11, 0.020509200578089786     0.077457181236241013
+12, 0.024354675686481652     0.10181185692272265
+13, 0.028101548869017230     0.12991340579173993
+14, 0.031614242477644432     0.16152764826938440
+15, 0.034775666725408917     0.19630331499479325
+16, 0.037492515688331451     0.23379583068312471
+17, 0.039697957787645101     0.27349378847076977
+18, 0.041352039362130305     0.31484582783290005
+19, 0.042440250924291580     0.35728607875719176
+20, 0.042970754060845245     0.40025683281803687
+21, 0.042970754060845225     0.44322758687888220
+22, 0.042482450037426581     0.48571003691630876
+23, 0.041558918514873783     0.52726895543118257
+24, 0.040260202311284021     0.56752915774246648
+25, 0.038649794218832620     0.60617895196129912
+26, 0.036791631035234917     0.64297058299653398
+27, 0.034747651533277427     0.67771823452981139
+28, 0.032575923312447595     0.71029415784225891
+29, 0.030329307911589130     0.74062346575384819
+30, 0.028054609818219924     0.76867807557206813
+31, 0.025792141284492545     0.79447021685656061
+32, 0.023575629142856460     0.81804584599941710
+33, 0.021432390129869489     0.83947823612928651
+34, 0.019383705779220189     0.85886194190850684
+35, 0.017445335201298231     0.87630727710980494
+36, 0.015628112784496322     0.89193538989430121
+37, 0.013938587078064250     0.90587397697236549
+38, 0.012379666154859701     0.91825364312722524
+39, 0.010951243136991251     0.92920488626421649
+40, 0.0096507830144735539    0.93885566927869002
+41, 0.0084738582566109364    0.94732952753530097
+42, 0.0074146259745345548    0.95474415350983555
+43, 0.0064662435824429246    0.96121039709227851
+44, 0.0056212231142827853    0.96683162020656122
+45, 0.0048717266990450708    0.97170334690560634
+46, 0.0042098073105878630    0.97591315421619418
+47, 0.0036275999165703964    0.97954075413276465
+48, 0.0031174686783026818    0.98265822281106729
+49, 0.0026721160099737302    0.98533033882104104
+50, 0.0022846591885275322    0.98761499800956853
+51, 0.0019486798960970148    0.98956367790566557
+52, 0.0016582516423517923    0.99122192954801736
+53, 0.0014079495076571762    0.99262987905567457
+54, 0.0011928461106539983    0.99382272516632852
+55, 0.0010084971662802015    0.99483122233260868
+56, 0.00085091948404891532   0.99568214181665760
+57, 0.00071656377604119542   0.99639870559269883
+58, 0.00060228420831048650   0.99700098980100937
+59, 0.00050530624256557675   0.99750629604357488
+60, 0.00042319397814867202   0.99792949002172360
+61, 0.00035381791615708398   0.99828330793788067
+62, 0.00029532382517950324   0.99857863176306016
+63, 0.00024610318764958566   0.99882473495070978
 

diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html index 22642b0f7..9a7395f14 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html @@ -31,9 +31,9 @@ The sample program normal_misc_examples.cpp illustrates their use.

-
- - Traditional +
+ + Traditional Tables

@@ -41,7 +41,6 @@ some std output of course).

-

#include <boost/math/distributions/normal.hpp> // for normal_distribution
   using boost::math::normal; // typedef provides default type is double.
@@ -66,7 +65,6 @@
               Let's start by printing some traditional tables.
             

-

double step = 1.; // in z 
 double range = 4; // min and max z = -range to +range.
@@ -86,14 +84,13 @@
               First the probability distribution function (pdf).
             

-

cout << "Probability distribution function values" << endl;
 cout << "  z " "      pdf " << endl;
 cout.precision(5);
 for (double z = -range; z < range + step; z += step)
 {
-  cout << left << setprecision(3) << setw(6) << z << " " 
+  cout << left << setprecision(3) << setw(6) << z << " "
     << setprecision(precision) << setw(12) << pdf(s, z) << endl;
 }
 cout.precision(6); // default
@@ -104,7 +101,6 @@ function (cdf).

-

// For a standard normal distribution 
 cout << "Standard normal mean = "<< s.mean()
@@ -113,7 +109,7 @@
 cout << "  z " "      cdf " << endl;
 for (double z = -range; z < range + step; z += step)
 {
-  cout << left << setprecision(3) << setw(6) << z << " " 
+  cout << left << setprecision(3) << setw(6) << z << " "
     << setprecision(precision) << setw(12) << cdf(s, z) << endl;
 }
 cout.precision(6); // default
@@ -136,9 +132,8 @@ write

-

-
double z = 2.; 
+
double z = 2.;
 cout << "Area for z = " << z << " is " << cdf(s, z) << endl; // to get the area for z.

@@ -149,7 +144,6 @@ so we can write

-

  cout << "95% of area has a z below " << quantile(s, 0.95) << endl;
 // 95% of area has a z below 1.64485
@@ -160,7 +154,6 @@ a one-sided test)

-

  cout << "95% of area has a z between " << quantile(s, 0.975)
     << " and " << -quantile(s, 0.975) << endl;
@@ -177,7 +170,6 @@
               neat number like 0.05, but we can easily calculate it,
             

-

double alpha1 = cdf(s, -1) * 2; // 0.3173105078629142
 cout << setprecision(17) << "Significance level for z == 1 is " << alpha1 << endl;
@@ -187,7 +179,6 @@ and place in our array of favorite alpha values.

-

double alpha[] = {0.3173105078629142, // z for 1 standard deviation.
   0.20, 0.1, 0.05, 0.01, 0.001, 0.0001, 0.00001 };
@@ -199,7 +190,6 @@ the calculated interval.

-

cout << "level of significance (alpha)" << setprecision(4) << endl;
 cout << "2-sided       1 -sided          z(alpha) " << endl;
@@ -229,9 +219,9 @@
               the area between -1.96 up to 12.96 is alpha = 0.95. and the sum of
               the two tails is 0.025 + 0.025 = 0.05,
             

-
- - Standard +
+ + Standard deviations either side of the Mean

@@ -240,7 +230,6 @@ 3 standard deviations from the mean.

-

cout.precision(3);
 cout << showpoint << "cdf(s, s.standard_deviation()) = "
@@ -279,14 +268,14 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
               deviation are surprisingly wide, especially if you have
               estimated the standard deviation from only a few measurements.
             

-
- - Some +
+ + Some simple examples
-
- - Life +
+ + Life of light bulbs

@@ -298,7 +287,6 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740 A few very simple examples are shown here:

-

// K. Krishnamoorthy, Handbook of Statistical Distributions with Applications,
  // ISBN 1 58488 635 8, page 125, example 10.3.5
@@ -311,11 +299,10 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740 bulbs with these values:

-

double mean_life = 1100.;
 double life_standard_deviation = 100.;
-normal bulbs(mean_life, life_standard_deviation); 
+normal bulbs(mean_life, life_standard_deviation);
 double expected_life = 1000.;

@@ -324,7 +311,6 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740 (or percentages, if * 100) that will last various lifetimes.

-

cout << "Fraction of bulbs that will last at best (<=) " // P(X <= 1000)
   << expected_life << " is "<< cdf(bulbs, expected_life) << endl;
@@ -350,9 +336,9 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
                 by the normal distribution.
               

-
- - How +
+ + How many onions?

@@ -360,10 +346,9 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740 with mean 140 sacks and standard deviation 10.

-

double mean = 140.; // sacks per week.
-double standard_deviation = 10; 
+double standard_deviation = 10;
 normal sacks(mean, standard_deviation);
 
 double stock = 160.; // per week.
@@ -377,7 +362,6 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
               what stock level will meet demand 95% of the weeks.
             

-

double stock_95 = quantile(sacks, 0.95);
 cout << "Store should stock " << int(stock_95) << " sacks to meet 95% of demands." << endl;
@@ -388,16 +372,15 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740 less.

-

double stock_80 = quantile(sacks, 0.80);
 cout << "Store should stock " << int(stock_80) << " sacks to meet 8 out of 10 demands." << endl;
 

-
- - Packing +
+ + Packing beef

@@ -408,7 +391,6 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740 kg.

-

double mean = 3.; // kg
 double standard_deviation = 0.1; // kg
@@ -419,7 +401,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 << cdf(complement(packs, max_weight)) << endl; // P(X > 3.1)
 
 double under_weight = 2.9;
-cout <<"fraction of packs <= " << under_weight << " with a mean of " << mean 
+cout <<"fraction of packs <= " << under_weight << " with a mean of " << mean
   << " is " << cdf(complement(packs, under_weight)) << endl;
 // fraction of packs <= 2.9 with a mean of 3 is 0.841345
 // This is 0.84 - more than the target 0.95
@@ -428,7 +410,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 double over_mean = 3.0664;
 normal xpacks(over_mean, standard_deviation);
 cout << "fraction of packs >= " << under_weight
-<< " with a mean of " << xpacks.mean() 
+<< " with a mean of " << xpacks.mean()
   << " is " << cdf(complement(xpacks, under_weight)) << endl;
 // fraction of packs >= 2.9 with a mean of 3.06449 is 0.950005
 double under_fraction = 0.05;  // so 95% are above the minimum weight mean - sd = 2.9
@@ -438,7 +420,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 
 normal nominal_packs(nominal_mean, standard_deviation);
 cout << "Setting the packer to " << nominal_mean << " will mean that "
-  << "fraction of packs >= " << under_weight 
+  << "fraction of packs >= " << under_weight
   << " is " << cdf(complement(nominal_packs, under_weight)) << endl;

@@ -461,7 +443,6 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740 under_weight limit, 2.9

-

double p = 0.05; // wanted p th quantile.
 cout << "Quantile of " << p << " = " << quantile(packs, p)
@@ -481,13 +462,12 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
               standard deviation of 0.05
             

-

-
normal pack05(mean, 0.05); 
-cout << "Quantile of " << p << " = " << quantile(pack05, p) 
+
normal pack05(mean, 0.05);
+cout << "Quantile of " << p << " = " << quantile(pack05, p)
   << ", mean = " << pack05.mean() << ", sd = " << pack05.standard_deviation() << endl;
 
-cout <<"Fraction of packs >= " << under_weight << " with a mean of " << mean 
+cout <<"Fraction of packs >= " << under_weight << " with a mean of " << mean
   << " and standard deviation of " << pack05.standard_deviation()
   << " is " << cdf(complement(pack05, under_weight)) << endl;
 //
@@ -503,13 +483,12 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740 some more guessing to get closer, say by increasing to 0.06

-

-
normal pack06(mean, 0.06); 
-cout << "Quantile of " << p << " = " << quantile(pack06, p) 
+
normal pack06(mean, 0.06);
+cout << "Quantile of " << p << " = " << quantile(pack06, p)
   << ", mean = " << pack06.mean() << ", sd = " << pack06.standard_deviation() << endl;
 
-cout <<"Fraction of packs >= " << under_weight << " with a mean of " << mean 
+cout <<"Fraction of packs >= " << under_weight << " with a mean of " << mean
   << " and standard deviation of " << pack06.standard_deviation()
   << " is " << cdf(complement(pack06, under_weight)) << endl;

@@ -529,7 +508,6 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740 make a direct calculation.

-

normal s; // For standard normal distribution, 
 double sd = 0.1;
@@ -545,11 +523,11 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 // Rearranging, we can directly calculate the required standard deviation:
 double sd95 = abs((x - mean)) / qp;
 
-cout << "If we want the "<< p << " th quantile to be located at "  
+cout << "If we want the "<< p << " th quantile to be located at "
   << x << ", would need a standard deviation of " << sd95 << endl;
 
 normal pack95(mean, sd95);  // Distribution of the 'ideal better' packer.
-cout <<"Fraction of packs >= " << under_weight << " with a mean of " << mean 
+cout <<"Fraction of packs >= " << under_weight << " with a mean of " << mean
   << " and standard deviation of " << pack95.standard_deviation()
   << " is " << cdf(complement(pack95, under_weight)) << endl;
 
@@ -564,9 +542,9 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
               almost always less good than we might wish, especially if based on
               a few measurements.
             

-
- - Length +
+ + Length of bolts

@@ -577,11 +555,10 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740 deviation to find approximate solutions.

-

    normal bolts(3.95, 0.1);
     double top = 4.1;
-    double bottom = 3.9; 
+    double bottom = 3.9;
 
 cout << "Fraction long enough [ P(X <= " << top << ") ] is " << cdf(bolts, top) << endl;
 cout << "Fraction too short [ P(X <= " << bottom << ") ] is " << cdf(bolts, bottom) << endl;
@@ -593,7 +570,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
   << cdf(complement(bolts, top)) << endl;
 
 cout << "95% of bolts are shorter than " << quantile(bolts, 0.95) << endl;
- 
+
 

diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html index 5e55f275c..8379cb369 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html @@ -114,7 +114,7 @@ #include <iomanip> // Bring everything into global namespace for ease of use: using namespace boost::math; -using namespace std; +using namespace std; void confidence_limits_on_mean( double Sm, // Sm = Sample Mean. @@ -125,7 +125,7 @@ using namespace boost::math; // Print out general info: - cout << + cout << "__________________________________\n" "2-Sided Confidence Limits For Mean\n" "__________________________________\n\n"; diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html index b55fb847f..25c0ded13 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html @@ -47,7 +47,7 @@ #include <iomanip> // Bring everything into global namespace for ease of use: using namespace boost::math; -using namespace std; +using namespace std; void single_sample_find_df( double M, // M = true mean. diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html index b16faf6cd..e4b0ddd22 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html @@ -70,7 +70,7 @@ #include <iomanip> // Bring everything into global namespace for ease of use: using namespace boost::math; -using namespace std; +using namespace std; void single_sample_t_test(double M, double Sm, double Sd, unsigned Sn, double alpha) { diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html index aff70da75..54407defa 100644 --- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html +++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html @@ -100,7 +100,7 @@

students_t dist(v);
 double q = cdf(complement(dist, fabs(t_stat)));
-cout << setw(55) << left << "Probability that difference is due to chance" << "=  " 
+cout << setw(55) << left << "Probability that difference is due to chance" << "=  "
    << setprecision(3) << scientific << 2 * q << "\n\n";
 

diff --git a/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html b/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html index 401a1229b..fd9ddbdc0 100644 --- a/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html +++ b/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html @@ -26,9 +26,9 @@

-
- - Supported +
+ + Supported C99 Functions
namespace boost{ namespace math{ namespace tr1{ extern "C"{
@@ -137,9 +137,10 @@
 acosh(2.0L);   // also calls the long double version.
 acosh(2);      // integer argument is treated as a double, returns double.
 
-
- - Quick Reference +
+ + Quick + Reference

More detailed descriptions of these functions are available in the C99 standard. diff --git a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html index dc98ec999..0e0936d4e 100644 --- a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html +++ b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html @@ -257,9 +257,10 @@ installed, and can generally just link against -lboost_math_tr1 etc.

-
- - Usage Recomendations +
+ + Usage + Recomendations

This library now presents the user with a choice: @@ -294,9 +295,9 @@ and debug builds can be as much as 20 times, so for complex applications this can be a big win.

-
- - Supported +
+ + Supported C99 Functions

@@ -390,9 +391,9 @@ }}}} // namespaces

-
- - Supported +
+ + Supported TR1 Functions

@@ -400,7 +401,7 @@ for these functions.

namespace boost{ namespace math{ namespace tr1{ extern "C"{
-   
+
 // [5.2.1.1] associated Laguerre polynomials:
 double assoc_laguerre(unsigned n, unsigned m, double x);
 float assoc_laguerref(unsigned n, unsigned m, float x);
@@ -519,9 +520,9 @@
         arguments is supported, with the return type determined by the result
         type calculation rules.
       

-
- - Currently +
+ + Currently Unsupported C99 Functions
double exp2(double x);
@@ -584,9 +585,9 @@
 float scalbnf(float x, int ex);
 long double scalbnl(long double x, int ex);
 
-
- - Currently +
+ + Currently Unsupported TR1 Functions
// [5.2.1.7] confluent hypergeometric functions:
diff --git a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html
index d90aa38b5..9935599a6 100644
--- a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html
@@ -27,13 +27,13 @@
 TR1 C Functions Quick
       Reference
 
-
- - Supported +
+ + Supported TR1 Functions
namespace boost{ namespace math{ namespace tr1{ extern "C"{
-   
+
 // [5.2.1.1] associated Laguerre polynomials:
 double assoc_laguerre(unsigned n, unsigned m, double x);
 float assoc_laguerref(unsigned n, unsigned m, float x);
@@ -162,9 +162,10 @@
 expint(2.0L);   // also calls the long double version.
 expint(2);      // integer argument is treated as a double, returns double.
 
-
- - Quick Reference +
+ + Quick + Reference
// [5.2.1.1] associated Laguerre polynomials:
 double assoc_laguerre(unsigned n, unsigned m, double x);
@@ -493,9 +494,9 @@
         See also sph_bessel
         for the full template (header only) version of this function.
       

-
- - Currently +
+ + Currently Unsupported TR1 Functions
// [5.2.1.7] confluent hypergeometric functions:
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/building.html b/doc/sf_and_dist/html/math_toolkit/main_overview/building.html
index 6bb09d7b2..58bf6b11a 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/building.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/building.html
@@ -27,9 +27,9 @@
 If and How to Build
       a Boost.Math Library, and its Examples and Tests
 
-
- - Building +
+ + Building a Library (shared, dynamic .dll or static .lib)

@@ -99,9 +99,9 @@ on the command line, both when building the pre-compiled header and when building the sources. Boost.Build will do this automatically when appropriate.

-
- - Building +
+ + Building the Examples

@@ -110,9 +110,9 @@ Jamfile, or from your compiler's command line. The only requirement is that the Boost headers are in your compilers #include search path.

-
- - Building +
+ + Building the Tests

diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html b/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html index 00d3c870d..8815f4962 100644 --- a/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html +++ b/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html @@ -27,9 +27,9 @@ Directory and File Structure

-
- - boost/math +
+ + boost/math

@@ -72,9 +72,9 @@

-
- - boost/libs +
+ + boost/libs

diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html b/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html index e47966c97..db1877d88 100644 --- a/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html +++ b/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html @@ -26,9 +26,9 @@ -
- - Quick +
+ + Quick Reference

@@ -746,9 +746,9 @@ or individual using declarations using boost::math::policies::overflow_error;.

-
- - Rationale +
+ + Rationale

The flexibility of the current implementation should be reasonably obvious: @@ -765,9 +765,9 @@ fatal errors in most cases, so it was felt that these should be ignored.

-
- - Finding +
+ + Finding More Information

@@ -787,9 +787,9 @@

The various kind of errors are described in more detail below.

-
- - Domain Errors +
+ + Domain Errors

When a special function is passed an argument that is outside the range of @@ -858,9 +858,9 @@ Boost.Format documentation for more details.

-
- - Evaluation at a pole +
+ + Evaluation at a pole

When a special function is passed an argument that is at a pole without a @@ -896,9 +896,9 @@ Boost.Format documentation for more details.

-
- - Numeric Overflow +
+ + Numeric Overflow

When the result of a special function is too large to fit in the argument @@ -920,9 +920,9 @@ In this situation if the type T doesn't support infinities, the maximum value for the type is returned.

-
- - Numeric Underflow +
+ + Numeric Underflow

If the result of a special function is known to be non-zero, but the calculated @@ -942,9 +942,9 @@ like throw_on_error, throws an std::underflow_error C++ exception.

-
- - Denormalisation Errors +
+ + Denormalisation Errors

If the result of a special function is a denormalised value z @@ -964,9 +964,9 @@ with another policy, like throw_on_error throws an std::underflow_error C++ exception.

-
- - Evaluation Errors +
+ + Evaluation Errors

When a special function calculates a result that is known to be erroneous, @@ -1000,9 +1000,9 @@ Boost.Format documentation for more details.

-
- - Indeterminate Result Errors +
+ + Indeterminate Result Errors

When the result of a special function is indeterminate for the value that @@ -1028,9 +1028,9 @@ for what the result should be: for example the C99 standard specifies that the result of 00 is 1, even though the result is actually mathematically indeterminate.

-
- - Rounding Errors +
+ + Rounding Errors

When one of the rounding functions round, @@ -1067,9 +1067,9 @@ Boost.Format documentation for more details.

-
- - Errors from typecasts +
+ + Errors from typecasts

Many special functions evaluate their results at a higher precision than diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html index bc87381a7..0bedeaa52 100644 --- a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html +++ b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html @@ -27,9 +27,9 @@ History and What's New

-
- - Boost-1.48 +
+ + Boost-1.48
  • @@ -78,9 +78,9 @@ Minor patches for Cray compiler compatibility.
-
- - Boost-1.47 +
+ + Boost-1.47
  • @@ -95,17 +95,17 @@ Added tests and documentation of changesign from Johan Rade.
-
- - Boost-1.46.1 +
+ + Boost-1.46.1
-
- - Boost-1.46.0 +
+ + Boost-1.46.0
  • @@ -118,9 +118,9 @@ Added support for mpreal as a real-numbered type.
-
- - Boost-1.45.0 +
+ + Boost-1.45.0
  • @@ -135,9 +135,9 @@ Editorial revision of documentation, and added FAQ.
-
- - Boost-1.44.0 +
+ + Boost-1.44.0
  • @@ -149,17 +149,17 @@ freedom between 2 and 3.
-
- - Boost-1.41.0 +
+ + Boost-1.41.0
  • Significantly improved performance for the incomplete gamma function and its inverse.
-
- - Boost-1.40.0 +
+ + Boost-1.40.0
  • @@ -194,9 +194,9 @@ Fixed minor bugs #2873.
-
- - Boost-1.38.0 +
+ + Boost-1.38.0
  • @@ -206,16 +206,16 @@ Fixed code so that it compiles in GCC's -pedantic mode (bug report #1451).
-
- - Boost-1.37.0 +
+ + Boost-1.37.0
  • Improved accuracy and testing of the inverse hypergeometric functions.
-
- - Boost-1.36.0 +
+ + Boost-1.36.0
  • @@ -246,9 +246,9 @@ Added SSE2 optimizations for Lanczos evaluation.
-
- - Boost-1.35.0: +
+ + Boost-1.35.0: Post Review First Official Release
    @@ -278,9 +278,9 @@ Added performance test program.
-
- - Milestone +
+ + Milestone 4: Second Review Candidate (1st March 2007)
    @@ -292,9 +292,9 @@ Added C# "Distribution Explorer" demo application.
-
- - Milestone +
+ + Milestone 3: First Review Candidate (31st Dec 2006)
    @@ -320,9 +320,9 @@ library and brought them into line with the rest of the code.
-
- - Milestone +
+ + Milestone 2: Released September 10th 2006
    @@ -356,9 +356,9 @@ Implemented Rational function generation (the Remez method).
-
- - Milestone +
+ + Milestone 1: Released March 31st 2006
    diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html b/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html index 28b5ecf0d..b547682cf 100644 --- a/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html +++ b/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html @@ -29,9 +29,9 @@

    This library is divided into three interconnected parts:

    -
    - - Statistical +
    + + Statistical Distributions

    @@ -55,9 +55,9 @@ examples illustrating how the library is used to conduct statistical tests.

    -
    - - Mathematical +
    + + Mathematical Special Functions

    @@ -82,9 +82,9 @@ double or long double.

    -
    - - Implementation +
    + + Implementation Toolkit

    diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html index 22e281408..01637cf5b 100644 --- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html +++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html @@ -30,9 +30,9 @@ Used in combination with the configured browser key, the following keys act as handy shortcuts for common navigation tasks.

    -
    - - Shortcuts +
    + + Shortcuts

    diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html b/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html index 4186f350c..af80e96dc 100644 --- a/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html +++ b/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html @@ -258,9 +258,9 @@ installed, and can generally just link against -lboost_math_tr1 etc.

    -
    - - Usage +
    + + Usage Recomendations

    @@ -296,9 +296,9 @@ and debug builds can be as much as 20 times, so for complex applications this can be a big win.

    -
    - - Supported +
    + + Supported C99 Functions

    @@ -392,9 +392,9 @@ }}}} // namespaces

-
- - Supported +
+ + Supported TR1 Functions

@@ -402,7 +402,7 @@ for these functions.

namespace boost{ namespace math{ namespace tr1{ extern "C"{
-   
+
 // [5.2.1.1] associated Laguerre polynomials:
 double assoc_laguerre(unsigned n, unsigned m, double x);
 float assoc_laguerref(unsigned n, unsigned m, float x);
@@ -521,9 +521,9 @@
         arguments is supported, with the return type determined by the result
         type calculation rules.
       

-
- - Currently +
+ + Currently Unsupported C99 Functions
double exp2(double x);
@@ -586,9 +586,9 @@
 float scalbnf(float x, int ex);
 long double scalbnl(long double x, int ex);
 
-
- - Currently +
+ + Currently Unsupported TR1 Functions
// [5.2.1.7] confluent hypergeometric functions:
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html b/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
index e4a5f9e35..ac8ed87bd 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
@@ -45,9 +45,9 @@
           different choices with regard to performance verses numerical stability.
         

-
- - Comparison +
+ + Comparison to GSL-1.13 and Cephes

@@ -344,7 +344,7 @@

- +INF [1] + +INF [1]

@@ -423,7 +423,7 @@

-

17.89[2]

+

17.89[2]

(4.248e-005s)

@@ -548,11 +548,11 @@ -

[1] +

[1] Cephes gets stuck in an infinite loop while trying to execute our test cases.

-

[2] +

[2] The performance here is dominated by a few cases where the parameters grow very large: faster asymptotic expansions are available, but are of limited (or even frankly terrible) precision. The @@ -562,9 +562,9 @@

-
- - Comparison +
+ + Comparison to the R and DCDFLIB Statistical Libraries on Windows

@@ -659,7 +659,7 @@

-

67.66[1]

+

67.66[1]

(3.366e-004s)

@@ -1088,7 +1088,7 @@

-

3.60[2]

+

3.60[2]

(5.987e-007s)

@@ -1317,7 +1317,7 @@

-

43.43[3]

+

43.43[3]

(3.732e-004s)

@@ -1387,7 +1387,7 @@

-

393.90[4]

+

393.90[4]

(2.673e-002s)

@@ -1523,7 +1523,7 @@

-

1.00[5]

+

1.00[5]

(4.411e-004s)

@@ -1809,28 +1809,28 @@ -

[1] +

[1] There are a small number of our test cases where the R library fails to converge on a result: these tend to dominate the performance result.

-

[2] +

[2] This result is somewhat misleading: for small values of the parameters there is virtually no difference between the two libraries, but for large values the Boost implementation is much slower, albeit with much improved precision.

-

[3] +

[3] The R library appears to use a linear-search strategy, that can perform very badly in a small number of pathological cases, but may or may not be more efficient in "typical" cases

-

[4] +

[4] There are a small number of our test cases where the R library fails to converge on a result: these tend to dominate the performance result.

-

[5] +

[5] There are a small number of our test cases where the R library fails to converge on a result: these tend to dominate the performance result. @@ -1838,9 +1838,9 @@

-
- - Comparison +
+ + Comparison to the R Statistical Library on Linux

@@ -1934,7 +1934,7 @@

-

30.51[1]

+

30.51[1]

(3.616e-004s)

@@ -2363,7 +2363,7 @@

-

2.20[2]

+

2.20[2]

(3.522e-007s)

@@ -2592,7 +2592,7 @@

-

25.92[3]

+

25.92[3]

(4.407e-004s)

@@ -2662,7 +2662,7 @@

-

144.91[4]

+

144.91[4]

(3.214e-002s)

@@ -2798,7 +2798,7 @@

-

1.00[5]

+

1.00[5]

(5.916e-004s)

@@ -3084,28 +3084,28 @@ -

[1] +

[1] There are a small number of our test cases where the R library fails to converge on a result: these tend to dominate the performance result.

-

[2] +

[2] This result is somewhat misleading: for small values of the parameters there is virtually no difference between the two libraries, but for large values the Boost implementation is much slower, albeit with much improved precision.

-

[3] +

[3] The R library appears to use a linear-search strategy, that can perform very badly in a small number of pathological cases, but may or may not be more efficient in "typical" cases

-

[4] +

[4] There are a small number of our test cases where the R library fails to converge on a result: these tend to dominate the performance result.

-

[5] +

[5] There are a small number of our test cases where the R library fails to converge on a result: these tend to dominate the performance result. diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html index 8dd9112a9..088dfede7 100644 --- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html +++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html @@ -67,7 +67,7 @@ using namespace boost::math; // This will not compile, cauchy has no mean! -double m1 = mean(cauchy()); +double m1 = mean(cauchy()); // This will compile, but raises a domain error! double m2 = mean(cauchy_distribution<double, policy<assert_undefined<false> > >()); diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html index d13bd4b59..d8ae32f13 100644 --- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html +++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html @@ -54,16 +54,15 @@ The values that discrete_quantile can take have the following meanings:

-
- - real +
+ + real

Ignores the discreteness of the distribution, and returns a real-valued result. For example:

-

#include <boost/math/distributions/negative_binomial.hpp>
 using boost::math::negative_binomial_distribution;
@@ -71,10 +70,10 @@
 using namespace boost::math::policies;
 
 typedef negative_binomial_distribution<
-      double, 
-      policy<discrete_quantile<real> > 
+      double,
+      policy<discrete_quantile<real> >
    > dist_type;
-   
+
 // Lower 5% quantile:
 double x = quantile(dist_type(20, 0.3), 0.05);
 // Upper 95% quantile:
@@ -88,9 +87,9 @@
           27.3898 and y
           = 68.1584.
         

-
- - integer_round_outwards +
+ + integer_round_outwards

This is the default policy: an integer value is returned so that: @@ -111,7 +110,6 @@ the requested coverage. For example:

-

#include <boost/math/distributions/negative_binomial.hpp>
 using boost::math::negative_binomial;
@@ -142,9 +140,9 @@
           region overall, and also no more than 5% coverage
           in each tail.
         

-
- - integer_round_inwards +
+ + integer_round_inwards

This is the opposite of integer_round_outwards: an @@ -164,7 +162,6 @@ For example:

-

#include <boost/math/distributions/negative_binomial.hpp>
 using boost::math::negative_binomial_distribution;
@@ -172,10 +169,10 @@
 using namespace boost::math::policies;
 
 typedef negative_binomial_distribution<
-      double, 
-      policy<discrete_quantile<integer_round_inwards> > 
+      double,
+      policy<discrete_quantile<integer_round_inwards> >
    > dist_type;
-   
+
 // Lower quantile rounded up:
 double x = quantile(dist_type(20, 0.3), 0.05); // 28 rounded up from 27.3898
 // Upper quantile rounded down:
@@ -201,25 +198,25 @@
           central region overall, and also at least 5% coverage
           in each tail.
         

-
- - integer_round_down +
+ + integer_round_down

Always rounds down to an integer value, no matter whether it's an upper or a lower quantile.

-
- - integer_round_up +
+ + integer_round_up

Always rounds up to an integer value, no matter whether it's an upper or a lower quantile.

-
- - integer_round_nearest +
+ + integer_round_nearest

Always rounds to the nearest integer value, no matter whether it's an upper @@ -232,7 +229,6 @@ For example:

-

#include <boost/math/distributions/negative_binomial.hpp>
 using boost::math::negative_binomial_distribution;
@@ -240,10 +236,10 @@
 using namespace boost::math::policies;
 
 typedef negative_binomial_distribution<
-      double, 
-      policy<discrete_quantile<integer_round_nearest> > 
+      double,
+      policy<discrete_quantile<integer_round_nearest> >
    > dist_type;
-   
+
 // Lower quantile rounded (down) to nearest:
 double x = quantile(dist_type(20, 0.3), 0.05); // 27
 // Upper quantile rounded (down) to nearest:
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html
index 27b5bbc80..16ac72e35 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html
@@ -38,9 +38,9 @@
               What kind of error is being raised.
             
 
-
- - Available +
+ + Available Actions When an Error is Raised

@@ -61,9 +61,9 @@

The various enumerated values have the following meanings:

-
- - throw_on_error +
+ + throw_on_error

Will throw one of the following exceptions, depending upon the type of @@ -173,9 +173,9 @@

-
- - errno_on_error +
+ + errno_on_error

Will set global ::errno @@ -288,9 +288,9 @@

-
- - ignore_error +
+ + ignore_error

Will return one of the values below depending on the error type (::errno @@ -401,9 +401,9 @@

-
- - user_error +
+ + user_error

Will call a user defined error handler: these are forward declared in boost/math/policies/error_handling.hpp, @@ -450,9 +450,9 @@ There is more information on user-defined error handlers in the tutorial here.

-
- - Kinds +
+ + Kinds of Error Raised

@@ -690,9 +690,9 @@

-
- - Examples +
+ + Examples

Suppose we want a call to tgamma @@ -700,7 +700,6 @@ we can achieve this at the call site using:

-

#include <boost/math/special_functions/gamma.hpp>
 using boost::math::tgamma;
@@ -716,10 +715,10 @@
 
 // Define a policy:
 typedef policy<
-  domain_error<errno_on_error>, 
+  domain_error<errno_on_error>,
   pole_error<errno_on_error>,
   overflow_error<errno_on_error>,
-  evaluation_error<errno_on_error> 
+  evaluation_error<errno_on_error>
 > my_policy;
 
 double my_value = 0.; // 
@@ -731,7 +730,7 @@
 // make_policy and define everything at the call site:
 double t2 = tgamma(my_value,
   make_policy(
-    domain_error<errno_on_error>(), 
+    domain_error<errno_on_error>(),
     pole_error<errno_on_error>(),
     overflow_error<errno_on_error>(),
     evaluation_error<errno_on_error>() )
@@ -744,7 +743,6 @@
           than throw exceptions, then we can use:
         

-

#include <boost/math/distributions/normal.hpp>
 using boost::math::normal_distribution;
@@ -755,7 +753,7 @@
 typedef policy<
       overflow_error<ignore_error>
       > my_policy;
-      
+
 // Define the distribution, using my_policy:
 typedef normal_distribution<double, my_policy> my_norm;
 
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html
index a7fba1ae5..6d8856c98 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html
@@ -84,9 +84,9 @@
 
 
 
-
- - Examples +
+ + Examples

Suppose we want tgamma @@ -94,7 +94,6 @@ double, then we could use:

-

#include <boost/math/special_functions/gamma.hpp>
 
@@ -103,9 +102,9 @@
 
 // Define a new policy *not* internally promoting RealType to double:
 typedef policy<
-      promote_double<false> 
+      promote_double<false>
       > my_policy;
-      
+
 // Call the function, applying the new policy:
 double t1 = tgamma(some_value, my_policy());
 
@@ -121,7 +120,6 @@
           promoting float to double, then we could use:
         

-

#include <boost/math/distributions/normal.hpp>
 using boost::math::normal_distribution;
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html
index c7db7d89f..fd704402d 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html
@@ -45,7 +45,6 @@
           or distribution header. For example:
         

-

#include <boost/math/special_functions/gamma.hpp>
 //using boost::math::tgamma;
@@ -95,7 +94,6 @@
           to specify the floating-point type to use:
         

-

#include <boost/math/distributions/cauchy.hpp>
 
@@ -104,7 +102,7 @@
 
   // Define a policy called my_policy to use.
   using boost::math::policies::policy;
-  
+
 // In this case we want all the distribution accessor functions to compile,
 // even if they are mathematically undefined, so
 // make the policy assert_undefined.
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html
index c5631ee40..e0da0a9e8 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html
@@ -32,7 +32,6 @@
           class is just a rag-bag compile-time container for a collection of policies:
         

-

#include <boost/math/policies/policy.hpp>

@@ -41,8 +40,8 @@ namespace math{ namespace policies -template <class A1 = default_policy, - class A2 = default_policy, +template <class A1 = default_policy, + class A2 = default_policy, class A3 = default_policy, class A4 = default_policy, class A5 = default_policy, @@ -75,9 +74,9 @@ template <...argument list...> typename normalise<policy<>, A1>::type make_policy(...argument list..); -template <class Policy, - class A1 = default_policy, - class A2 = default_policy, +template <class Policy, + class A1 = default_policy, + class A2 = default_policy, class A3 = default_policy, class A4 = default_policy, class A5 = default_policy, @@ -207,9 +206,9 @@ make_policy is a helper function that converts a list of policies into a normalised policy class.

-
template <class Policy, 
-          class A1 = default_policy, 
-          class A2 = default_policy, 
+
template <class Policy,
+          class A1 = default_policy,
+          class A2 = default_policy,
           class A3 = default_policy,
           class A4 = default_policy,
           class A5 = default_policy,
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html
index 401a7682c..35ce82871 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html
@@ -60,9 +60,9 @@
           If you want to alter the defaults for any or all of the policies for all functions and distributions, installation-wide,
           then you can do so by defining various macros in boost/math/tools/user.hpp.
         

-
- - BOOST_MATH_DOMAIN_ERROR_POLICY +
+ + BOOST_MATH_DOMAIN_ERROR_POLICY

Defines what happens when a domain error occurs, if not defined then defaults @@ -70,9 +70,9 @@ can be set to any of the enumerated actions for error handing: throw_on_error, errno_on_error, ignore_error or user_error.

-
- - BOOST_MATH_POLE_ERROR_POLICY +
+ + BOOST_MATH_POLE_ERROR_POLICY

Defines what happens when a pole error occurs, if not defined then defaults @@ -80,9 +80,9 @@ can be set to any of the enumerated actions for error handing: throw_on_error, errno_on_error, ignore_error or user_error.

-
- - BOOST_MATH_OVERFLOW_ERROR_POLICY +
+ + BOOST_MATH_OVERFLOW_ERROR_POLICY

Defines what happens when an overflow error occurs, if not defined then @@ -90,9 +90,9 @@ but can be set to any of the enumerated actions for error handing: throw_on_error, errno_on_error, ignore_error or user_error.

-
- - BOOST_MATH_ROUNDING_ERROR_POLICY +
+ + BOOST_MATH_ROUNDING_ERROR_POLICY

Defines what happens when a rounding error occurs, if not defined then @@ -100,9 +100,9 @@ but can be set to any of the enumerated actions for error handing: throw_on_error, errno_on_error, ignore_error or user_error.

-
- - BOOST_MATH_EVALUATION_ERROR_POLICY +
+ + BOOST_MATH_EVALUATION_ERROR_POLICY

Defines what happens when an internal evaluation error occurs, if not defined @@ -110,9 +110,9 @@ but can be set to any of the enumerated actions for error handing: throw_on_error, errno_on_error, ignore_error or user_error.

-
- - BOOST_MATH_UNDERFLOW_ERROR_POLICY +
+ + BOOST_MATH_UNDERFLOW_ERROR_POLICY

Defines what happens when an overflow error occurs, if not defined then @@ -120,9 +120,9 @@ but can be set to any of the enumerated actions for error handing: throw_on_error, errno_on_error, ignore_error or user_error.

-
- - BOOST_MATH_DENORM_ERROR_POLICY +
+ + BOOST_MATH_DENORM_ERROR_POLICY

Defines what happens when a denormalisation error occurs, if not defined @@ -130,9 +130,9 @@ but can be set to any of the enumerated actions for error handing: throw_on_error, errno_on_error, ignore_error or user_error.

-
- - BOOST_MATH_INDETERMINATE_RESULT_ERROR_POLICY +
+ + BOOST_MATH_INDETERMINATE_RESULT_ERROR_POLICY

Defines what happens when the result is indeterminate, but where there @@ -141,9 +141,9 @@ be set to any of the enumerated actions for error handing: throw_on_error, errno_on_error, ignore_error or user_error.

-
- - BOOST_MATH_DIGITS10_POLICY +
+ + BOOST_MATH_DIGITS10_POLICY

Defines how many decimal digits to use in internal computations: defaults @@ -152,9 +152,9 @@ is likely to have a substantial impact on accuracy, it's not generally recommended that you change this from the default.

-
- - BOOST_MATH_PROMOTE_FLOAT_POLICY +
+ + BOOST_MATH_PROMOTE_FLOAT_POLICY

Determines whether float types @@ -164,9 +164,9 @@ turn promotion of float's off.

-
- - BOOST_MATH_PROMOTE_DOUBLE_POLICY +
+ + BOOST_MATH_PROMOTE_DOUBLE_POLICY

Determines whether double @@ -176,9 +176,9 @@ turn promotion of double's off.

-
- - BOOST_MATH_DISCRETE_QUANTILE_POLICY +
+ + BOOST_MATH_DISCRETE_QUANTILE_POLICY

Determines how discrete quantiles return their results: either as an integer, @@ -187,9 +187,9 @@ integer_round_down, integer_round_up, integer_round_nearest. Defaults to integer_round_outwards.

-
- - BOOST_MATH_ASSERT_UNDEFINED_POLICY +
+ + BOOST_MATH_ASSERT_UNDEFINED_POLICY

Determines whether functions that are mathematically undefined for a specific @@ -200,27 +200,27 @@ code, that needs to work with all distributions and determine at runtime whether or not a particular property is well defined.

-
- - BOOST_MATH_MAX_SERIES_ITERATION_POLICY +
+ + BOOST_MATH_MAX_SERIES_ITERATION_POLICY

Determines how many series iterations a special function is permitted to perform before it gives up and returns an evaluation_error: Defaults to 1000000.

-
- - BOOST_MATH_MAX_ROOT_ITERATION_POLICY +
+ + BOOST_MATH_MAX_ROOT_ITERATION_POLICY

Determines how many root-finding iterations a special function is permitted to perform before it gives up and returns an evaluation_error: Defaults to 200.

-
- - Example +
+ + Example

Suppose we want overflow errors to set ::errno and return an infinity, discrete diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html index a24d86756..74129670c 100644 --- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html +++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html @@ -60,7 +60,6 @@ to approximately 5 decimal digits using:

-

#include <boost/math/special_functions/gamma.hpp>
 using boost::math::tgamma;
@@ -76,7 +75,6 @@
           Or again using helper function make_policy:
         

-

#include <boost/math/special_functions/gamma.hpp>
 using boost::math::tgamma;
@@ -92,7 +90,6 @@
           And for a quantile of a distribution to approximately 25-bit precision:
         

-

#include <boost/math/distributions/normal.hpp>
 using boost::math::normal_distribution;
@@ -102,7 +99,7 @@
 const int bits = 25; // approximate precision.
 
 double q = quantile(
-      normal_distribution<double, policy<digits2<bits> > >(), 
+      normal_distribution<double, policy<digits2<bits> > >(),
       0.05); // 5% quantile.
 
 
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html index 6fc55c7f7..e429dbe8b 100644 --- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html +++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html @@ -55,7 +55,6 @@ then here's how it can be done:

-

#include <boost/math/distributions/binomial.hpp>
 using boost::math::binomial_distribution;
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html
index 5d6c320fa..e9465812a 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html
@@ -59,7 +59,6 @@
           throw an exception:
         

-

#include <boost/math/special_functions/gamma.hpp>
 using boost::math::tgamma;
@@ -84,7 +83,7 @@
    domain_error<errno_on_error>,
    pole_error<errno_on_error>,
    overflow_error<errno_on_error>,
-   evaluation_error<errno_on_error> 
+   evaluation_error<errno_on_error>
 > c_policy;
 //
 // Now use the policy when calling tgamma:
@@ -95,10 +94,10 @@
 int main()
 {
    errno = 0; // Reset.
-   cout << "Result of tgamma(30000) is: " 
+   cout << "Result of tgamma(30000) is: "
       << tgamma(30000, c_policy()) << endl; // Too big parameter
    cout << "errno = " << errno << endl; // errno 34 Numerical result out of range.
-   cout << "Result of tgamma(-10) is: " 
+   cout << "Result of tgamma(-10) is: "
       << boost::math::tgamma(-10, c_policy()) << endl; // Negative parameter.
    cout << "errno = " << errno << endl; // error 33 Numerical argument out of domain.
 } // int main()
@@ -120,7 +119,6 @@ errno = 33
           so is probably only preferred when a policy is going to be used once only:
         

-

#include <boost/math/special_functions/gamma.hpp>
 using boost::math::tgamma;
@@ -136,27 +134,27 @@ errno = 33
    using boost::math::policies::evaluation_error;
 
    errno = 0;
-   std::cout << "Result of tgamma(30000) is: " 
+   std::cout << "Result of tgamma(30000) is: "
       << boost::math::tgamma(
-         30000, 
+         30000,
          make_policy(
             domain_error<errno_on_error>(),
             pole_error<errno_on_error>(),
             overflow_error<errno_on_error>(),
-            evaluation_error<errno_on_error>() 
+            evaluation_error<errno_on_error>()
          )
       ) << std::endl;
    // Check errno was set:
    std::cout << "errno = " << errno << std::endl;
    // and again with evaluation at a pole:
-   std::cout << "Result of tgamma(-10) is: " 
+   std::cout << "Result of tgamma(-10) is: "
       << boost::math::tgamma(
-         -10, 
+         -10,
          make_policy(
             domain_error<errno_on_error>(),
             pole_error<errno_on_error>(),
             overflow_error<errno_on_error>(),
-            evaluation_error<errno_on_error>() 
+            evaluation_error<errno_on_error>()
          )
       ) << std::endl;
    // Check errno was set:
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html
index 7a62cc3a8..238d7e757 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html
@@ -48,7 +48,6 @@
             C/C++, Preprocessor, Preprocessor definitions like:
           

-

BOOST_MATH_ASSERT_UNDEFINED_POLICY=0
 BOOST_MATH_OVERFLOW_ERROR_POLICY=errno_on_error
@@ -59,7 +58,6 @@ that may mean that the equivalent definitions in source code:

-

#define BOOST_MATH_ASSERT_UNDEFINED_POLICY false
 #define BOOST_MATH_OVERFLOW_ERROR_POLICY errno_on_error
@@ -72,7 +70,6 @@ The compiler command line shows:

-

/D "BOOST_MATH_ASSERT_UNDEFINED_POLICY=0"
 /D "BOOST_MATH_OVERFLOW_ERROR_POLICY=errno_on_error"
@@ -164,7 +161,6 @@ We'll begin our sample program with the needed includes:

-

// Boost
 #include <boost/math/distributions/students_t.hpp>
@@ -188,7 +184,6 @@
           handle either an exception or a NaN:
         

-

int main()
 {
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html
index 2ae4976de..b78db0c08 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html
@@ -51,7 +51,6 @@
           We'll begin by including the needed header for our function:
         

-

#include <boost/math/special_functions.hpp>
 //using boost::math::tgamma; // Not needed because using C::tgamma.
@@ -66,7 +65,6 @@ Any policies we don't specify here will inherit the defaults.

-

namespace C
 { // To hold our C-style policy.
@@ -92,7 +90,6 @@
           passing our policy type c_policy as the single argument:
         

-

BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS(c_policy)
 
@@ -104,7 +101,6 @@
           look something like this:
         

-

template <class RealType>
 inline typename boost::math::tools::promote_args<RT>::type
@@ -121,7 +117,6 @@
           C::c_policy()):
         

-

int main()
 {
@@ -154,7 +149,6 @@ errno = 33
           alternate policies present in other translation units:
         

-

#include <boost/math/special_functions.hpp>
 // using boost::math::tgamma; // Would create an ambiguity between
@@ -182,7 +176,6 @@ errno = 33
           anonymous-namespace::c_policy()).
         

-

} // close unnamed namespace
 
@@ -236,7 +229,6 @@ errno = 33
           We'll begin by including the needed header for all the distributions:
         

-

#include <boost/math/distributions.hpp>

@@ -247,7 +239,6 @@ errno = 33 we don't specify here will inherit the defaults:

-

namespace my_distributions
 {
@@ -271,7 +262,6 @@ errno = 33
           as arguments:
         

-

BOOST_MATH_DECLARE_DISTRIBUTIONS(double, my_policy)
 
@@ -283,7 +273,6 @@ errno = 33
           all look something like this:
         

-

typedef boost::math::normal_distribution<double, my_policy> normal;
 typedef boost::math::cauchy_distribution<double, my_policy> cauchy;
@@ -296,7 +285,6 @@ errno = 33
           So that when we use my_distributions::normal we really end up using boost::math::normal_distribution<double, my_policy>:
         

-

int main()
 {
@@ -355,7 +343,6 @@ Result of quantile(complement(binom, 0.05)) is: 8
           with any alternate policies present in other translation units:
         

-

#include <boost/math/distributions.hpp> // All distributions.
 // using boost::math::normal; // Would create an ambguity between
@@ -385,19 +372,19 @@ Result of quantile(complement(binom, 0.05)) is: 8
    // Construct distribution with something we know will overflow.
    normal norm(10, 2); // using 'anonymous-namespace'::normal
    errno = 0;
-   cout << "Result of quantile(norm, 0) is: " 
+   cout << "Result of quantile(norm, 0) is: "
       << quantile(norm, 0) << endl;
    cout << "errno = " << errno << endl;
    errno = 0;
-   cout << "Result of quantile(norm, 1) is: " 
+   cout << "Result of quantile(norm, 1) is: "
       << quantile(norm, 1) << endl;
    cout << "errno = " << errno << endl;
    //
    // Now try a discrete distribution:
    binomial binom(20, 0.25);
-   cout << "Result of quantile(binom, 0.05) is: " 
+   cout << "Result of quantile(binom, 0.05) is: "
       << quantile(binom, 0.05) << endl;
-   cout << "Result of quantile(complement(binom, 0.05)) is: " 
+   cout << "Result of quantile(complement(binom, 0.05)) is: "
       << quantile(complement(binom, 0.05)) << endl;
 }
 
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html
index 896e9a11a..d226ca36b 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html
@@ -176,9 +176,9 @@
           when dealing with a discrete distribution, and if in doubt,
           base your comparisons on CDF's instead.
         

-
- - Other +
+ + Other Rounding Policies are Available

@@ -248,7 +248,6 @@ Begin by including the needed headers (and some using statements for conciseness):

-

#include <iostream>
 using std::cout; using std::endl;
@@ -265,7 +264,6 @@
           types for all the available rounding policies:
         

-

// Avoid 
 // using namespace std; // and 
@@ -288,33 +286,33 @@
 using boost::math::binomial_distribution; // Not std::binomial_distribution.
 
 typedef binomial_distribution<
-            double, 
-            policy<discrete_quantile<integer_round_outwards> > > 
+            double,
+            policy<discrete_quantile<integer_round_outwards> > >
         binom_round_outwards;
 
 typedef binomial_distribution<
-            double, 
-            policy<discrete_quantile<integer_round_inwards> > > 
+            double,
+            policy<discrete_quantile<integer_round_inwards> > >
         binom_round_inwards;
 
 typedef binomial_distribution<
-            double, 
-            policy<discrete_quantile<integer_round_down> > > 
+            double,
+            policy<discrete_quantile<integer_round_down> > >
         binom_round_down;
 
 typedef binomial_distribution<
-            double, 
-            policy<discrete_quantile<integer_round_up> > > 
+            double,
+            policy<discrete_quantile<integer_round_up> > >
         binom_round_up;
 
 typedef binomial_distribution<
-            double, 
-            policy<discrete_quantile<integer_round_nearest> > > 
+            double,
+            policy<discrete_quantile<integer_round_nearest> > >
         binom_round_nearest;
 
 typedef binomial_distribution<
-            double, 
-            policy<discrete_quantile<real> > > 
+            double,
+            policy<discrete_quantile<real> > >
         binom_real_quantile;

@@ -322,73 +320,72 @@ Now let's set to work calling those quantiles:

-

int main()
 {
-   cout << 
+   cout <<
       "Testing rounding policies for a 50 sample binomial distribution,\n"
       "with a success fraction of 0.5.\n\n"
       "Lower quantiles are calculated at p = 0.05\n\n"
       "Upper quantiles at p = 0.95.\n\n";
 
    cout << setw(25) << right
-      << "Policy"<< setw(18) << right 
-      << "Lower Quantile" << setw(18) << right 
+      << "Policy"<< setw(18) << right
+      << "Lower Quantile" << setw(18) << right
       << "Upper Quantile" << endl;
-   
+
    // Test integer_round_outwards:
    cout << setw(25) << right
       << "integer_round_outwards"
       << setw(18) << right
       << quantile(binom_round_outwards(50, 0.5), 0.05)
       << setw(18) << right
-      << quantile(binom_round_outwards(50, 0.5), 0.95) 
+      << quantile(binom_round_outwards(50, 0.5), 0.95)
       << endl;
-   
+
    // Test integer_round_inwards:
    cout << setw(25) << right
       << "integer_round_inwards"
       << setw(18) << right
       << quantile(binom_round_inwards(50, 0.5), 0.05)
       << setw(18) << right
-      << quantile(binom_round_inwards(50, 0.5), 0.95) 
+      << quantile(binom_round_inwards(50, 0.5), 0.95)
       << endl;
-   
+
    // Test integer_round_down:
    cout << setw(25) << right
       << "integer_round_down"
       << setw(18) << right
       << quantile(binom_round_down(50, 0.5), 0.05)
       << setw(18) << right
-      << quantile(binom_round_down(50, 0.5), 0.95) 
+      << quantile(binom_round_down(50, 0.5), 0.95)
       << endl;
-   
+
    // Test integer_round_up:
    cout << setw(25) << right
       << "integer_round_up"
       << setw(18) << right
       << quantile(binom_round_up(50, 0.5), 0.05)
       << setw(18) << right
-      << quantile(binom_round_up(50, 0.5), 0.95) 
+      << quantile(binom_round_up(50, 0.5), 0.95)
       << endl;
-   
+
    // Test integer_round_nearest:
    cout << setw(25) << right
       << "integer_round_nearest"
       << setw(18) << right
       << quantile(binom_round_nearest(50, 0.5), 0.05)
       << setw(18) << right
-      << quantile(binom_round_nearest(50, 0.5), 0.95) 
+      << quantile(binom_round_nearest(50, 0.5), 0.95)
       << endl;
-   
+
    // Test real:
    cout << setw(25) << right
       << "real"
       << setw(18) << right
       << quantile(binom_real_quantile(50, 0.5), 0.05)
       << setw(18) << right
-      << quantile(binom_real_quantile(50, 0.5), 0.95) 
+      << quantile(binom_real_quantile(50, 0.5), 0.95)
       << endl;
 } // int main()

@@ -399,11 +396,11 @@

policy_eg_10.vcxproj -> J:\Cpp\MathToolkit\test\Math_test\Release\policy_eg_10.exe
   Testing rounding policies for a 50 sample binomial distribution,
   with a success fraction of 0.5.
-  
+
   Lower quantiles are calculated at p = 0.05
-  
+
   Upper quantiles at p = 0.95.
-  
+
                      Policy    Lower Quantile    Upper Quantile
      integer_round_outwards                18                31
       integer_round_inwards                19                30
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html
index 76bdc61bc..3e7e526ad 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html
@@ -63,7 +63,6 @@
           overflow and underflow use the default.
         

-

#include <boost/math/special_functions.hpp>
 
@@ -93,7 +92,6 @@
           and define some forwarding functions that make use of the policy:
         

-

namespace{
 
@@ -114,7 +112,6 @@
           that all look something like this:
         

-

template <class RealType>
 inline typename boost::math::tools::promote_args<RT>::type
@@ -132,7 +129,6 @@
           and any errors will get directed to our own error handlers.
         

-

int main()
 {
@@ -199,7 +195,6 @@
           As before we'll include the headers we need first:
         

-

#include <boost/math/special_functions.hpp>

@@ -209,7 +204,6 @@ with domain errors:

-

namespace boost{ namespace math{
 namespace policies
@@ -225,7 +219,6 @@
           are empty:
         

-

if(function == 0)
     function = "Unknown function with arguments of type %1%";
@@ -238,7 +231,6 @@
           double:
         

-

std::string msg("Error in function ");
 msg += (boost::format(function) % typeid(T).name()).str();
@@ -249,7 +241,6 @@ making sure we output all the potentially significant digits of val:

-

msg += ": \n";
 int prec = 2 + (std::numeric_limits<T>::digits * 30103UL) / 100000UL;
@@ -262,7 +253,6 @@
           but for the purposes of this example we'll just dump the message to std::cerr:
         

-

std::cerr << msg << std::endl;

@@ -272,7 +262,6 @@ NaN:

-

   return std::numeric_limits<T>::quiet_NaN();
 }
@@ -283,7 +272,6 @@ example we'll just return the result of a domain error:

-

template <class T>
 T user_pole_error(const char* function, const char* message, const T& val)
@@ -297,7 +285,6 @@
           no %1% format specifier in the message parameter:
         

-

template <class T>
 T user_overflow_error(const char* function, const char* message, const T& val)
@@ -324,7 +311,6 @@
           Underflow errors are much the same as overflow:
         

-

template <class T>
 T user_underflow_error(const char* function, const char* message, const T& val)
@@ -351,7 +337,6 @@
           Denormalised results are much the same as underflow:
         

-

template <class T>
 T user_denorm_error(const char* function, const char* message, const T& val)
@@ -381,7 +366,6 @@
           found so far:
         

-

template <class T>
 T user_evaluation_error(const char* function, const char* message, const T& val)
@@ -416,7 +400,6 @@
           and define some forwarding functions that make use of the policy:
         

-

namespace
 { // unnamed.
@@ -442,7 +425,6 @@
           that all look something like this:
         

-

template <class RealType>
 inline typename boost::math::tools::promote_args<RT>::type
@@ -460,7 +442,6 @@
           and any errors will get directed to our own error handlers:
         

-

int main()
 {
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html
index adba3efd8..b1b5e6a92 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html
@@ -27,9 +27,9 @@
 Bessel Functions
         of the First and Second Kinds
 
-
- - Synopsis +
+ + Synopsis
template <class T1, class T2>
 calculated-result-type cyl_bessel_j(T1 v, T2 x);
@@ -43,9 +43,9 @@
 template <class T1, class T2, class Policy>
 calculated-result-type cyl_neumann(T1 v, T2 x, const Policy&);
 
-
- - Description +
+ + Description

The functions cyl_bessel_j @@ -104,18 +104,18 @@

-
- - Testing +
+ + Testing

There are two sets of test values: spot values calculated using functions.wolfram.com, and a much larger set of tests computed using a simplified version of this implementation (with all the special case handling removed).

-
- - Accuracy +
+ + Accuracy

The following tables show how the accuracy of these functions varies on @@ -488,9 +488,9 @@ and the result checked against our test data: no errors in the test data were found.

-
- - Implementation +
+ + Implementation

The implementation is mostly about filtering off various special cases: diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html index 0bbcbf23c..11b8e4b06 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html +++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html @@ -27,9 +27,9 @@ Bessel Function Overview

-
- - Ordinary +
+ + Ordinary Bessel Functions

@@ -102,9 +102,9 @@ and is known as either a Bessel

-
- - Modified +
+ + Modified Bessel Functions

@@ -166,9 +166,9 @@ respectively:

-
- - Spherical +
+ + Spherical Bessel Functions

diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html index 750bbb223..3cf9114fa 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html +++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html @@ -27,9 +27,9 @@ Modified Bessel Functions of the First and Second Kinds

-
- - Synopsis +
+ + Synopsis
template <class T1, class T2>
 calculated-result-type cyl_bessel_i(T1 v, T2 x);
@@ -43,9 +43,9 @@
 template <class T1, class T2, class Policy>
 calculated-result-type cyl_bessel_k(T1 v, T2 x, const Policy&);
 
-
- - Description +
+ + Description

The functions cyl_bessel_i @@ -103,18 +103,18 @@

-
- - Testing +
+ + Testing

There are two sets of test values: spot values calculated using functions.wolfram.com, and a much larger set of tests computed using a simplified version of this implementation (with all the special case handling removed).

-
- - Accuracy +
+ + Accuracy

The following tables show how the accuracy of these functions varies on @@ -320,9 +320,9 @@ -

- - Implementation +
+ + Implementation

The following are handled as special cases first: diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html index eba28e786..692cfe2c7 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html +++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html @@ -27,9 +27,9 @@ Spherical Bessel Functions of the First and Second Kinds

-
- - Synopsis +
+ + Synopsis
template <class T1, class T2>
 calculated-result-type sph_bessel(unsigned v, T2 x);
@@ -43,9 +43,9 @@
 template <class T1, class T2, class Policy>
 calculated-result-type sph_neumann(unsigned v, T2 x, const Policy&);
 
-
- - Description +
+ + Description

The functions sph_bessel @@ -91,18 +91,18 @@ for small x:

-
- - Testing +
+ + Testing

There are two sets of test values: spot values calculated using functions.wolfram.com, and a much larger set of tests computed using a simplified version of this implementation (with all the special case handling removed).

-
- - Accuracy +
+ + Accuracy

Other than for some special cases, these functions are computed in terms @@ -110,9 +110,9 @@ for small x: and cyl_neumann: refer to these functions for accuracy data.

-
- - Implementation +
+ + Implementation

Other than error handling and a couple of special cases these functions diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html index fe4c9d4ed..967cff93d 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html +++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html @@ -27,12 +27,11 @@ Elliptic Integrals of the First Kind - Legendre Form

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/ellint_1.hpp>
 
@@ -54,9 +53,9 @@ }} // namespaces
-
- - Description +
+ + Description

These two functions evaluate the incomplete elliptic integral of the first @@ -112,9 +111,9 @@ optional and can be used to control the behaviour of the function: how it handles errors, what level of precision to use etc. Refer to the policy documentation for more details.

-
- - Accuracy +
+ + Accuracy

These functions are computed using only basic arithmetic operations, so @@ -224,9 +223,9 @@ -

- - Testing +
+ + Testing

The tests use a mixture of spot test values calculated using the online @@ -234,9 +233,9 @@ and random test data generated using NTL::RR at 1000-bit precision and this implementation.

-
- - Implementation +
+ + Implementation

These functions are implemented in terms of Carlson's integrals using the diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html index 9cf7732e5..c4ce81c7b 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html +++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html @@ -27,12 +27,11 @@ Elliptic Integrals of the Second Kind - Legendre Form

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/ellint_2.hpp>
 
@@ -54,9 +53,9 @@ }} // namespaces
-
- - Description +
+ + Description

These two functions evaluate the incomplete elliptic integral of the second @@ -112,9 +111,9 @@ optional and can be used to control the behaviour of the function: how it handles errors, what level of precision to use etc. Refer to the policy documentation for more details.

-
- - Accuracy +
+ + Accuracy

These functions are computed using only basic arithmetic operations, so @@ -224,9 +223,9 @@ -

- - Testing +
+ + Testing

The tests use a mixture of spot test values calculated using the online @@ -234,9 +233,9 @@ and random test data generated using NTL::RR at 1000-bit precision and this implementation.

-
- - Implementation +
+ + Implementation

These functions are implemented in terms of Carlson's integrals using the diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html index 2be432b8c..0044089e1 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html +++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html @@ -27,12 +27,11 @@ Elliptic Integrals of the Third Kind - Legendre Form

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/ellint_3.hpp>
 
@@ -54,9 +53,9 @@ }} // namespaces
-
- - Description +
+ + Description

These two functions evaluate the incomplete elliptic integral of the third @@ -118,9 +117,9 @@ optional and can be used to control the behaviour of the function: how it handles errors, what level of precision to use etc. Refer to the policy documentation for more details.

-
- - Accuracy +
+ + Accuracy

These functions are computed using only basic arithmetic operations, so @@ -230,9 +229,9 @@ -

- - Testing +
+ + Testing

The tests use a mixture of spot test values calculated using the online @@ -240,9 +239,9 @@ and random test data generated using NTL::RR at 1000-bit precision and this implementation.

-
- - Implementation +
+ + Implementation

The implementation for Π(n, φ, k) first siphons off the special cases: @@ -278,7 +277,7 @@ Π(n, φ+mπ, k) = Π(n, φ, k) + 2mΠ(n, k) ; n <= 1

- Π(n, φ+mπ, k) = Π(n, φ, k) ; n > 1 [1] + Π(n, φ+mπ, k) = Π(n, φ, k) ; n > 1 [1]

are used to move φ   to the range [0, π/2]. @@ -298,7 +297,7 @@



-

[1] +

[1] I haven't been able to find a literature reference for this relation, but it appears to be the convention used by Mathematica. Intuitively the first 2 * m * Π(n, k) terms cancel out as the diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html index 874e5c230..ef1b4bcb4 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html +++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html @@ -27,12 +27,11 @@ Elliptic Integrals - Carlson Form

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/ellint_rf.hpp>
 
@@ -49,7 +48,6 @@ }} // namespaces

-

#include <boost/math/special_functions/ellint_rd.hpp>
 
@@ -66,7 +64,6 @@ }} // namespaces

-

#include <boost/math/special_functions/ellint_rj.hpp>
 
@@ -83,7 +80,6 @@ }} // namespaces

-

#include <boost/math/special_functions/ellint_rc.hpp>
 
@@ -99,9 +95,9 @@ }} // namespaces
-
- - Description +
+ + Description

These functions return Carlson's symmetrical elliptic integrals, the functions @@ -215,9 +211,9 @@

-
- - Testing +
+ + Testing

There are two sets of tests. @@ -238,9 +234,9 @@ There are also sanity checks that use the inter-relations between the integrals to verify their correctness: see the above Carlson paper for details.

-
- - Accuracy +
+ + Accuracy

These functions are computed using only basic arithmetic operations, so @@ -392,9 +388,9 @@ -

- - Implementation +
+ + Implementation

The key of Carlson's algorithm [Carlson79] diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html index faa7a11d1..a68d0ddc2 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html +++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html @@ -48,16 +48,16 @@ As does Wikipedia Elliptic integral.

-
- - Notation +
+ + Notation

All variables are real numbers unless otherwise noted.

-
- - Definition +
+ + Definition

@@ -244,9 +244,9 @@

-
- - Duplication Theorem +
+ + Duplication Theorem

Carlson proved in [Carlson78] @@ -255,9 +255,9 @@

-
- - Carlson's Formulas +
+ + Carlson's Formulas

The Legendre form and Carlson form of elliptic integrals are related by @@ -272,9 +272,9 @@

-
- - Numerical +
+ + Numerical Algorithms

@@ -286,9 +286,9 @@ by contrast, provides a unified method for all three kinds of elliptic integrals with satisfactory precisions.

-
- - References +
+ + References

Special mention goes to: diff --git a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html index 06d04bc8b..d44673dd5 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html +++ b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html @@ -27,12 +27,11 @@ Exponential Integral Ei

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/expint.hpp>
 
@@ -57,9 +56,9 @@ optional and can be used to control the behaviour of the function: how it handles errors, what level of precision to use etc. Refer to the policy documentation for more details.

-
- - Description +
+ + Description
template <class T>
 calculated-result-type expint(T z);
@@ -77,9 +76,9 @@
 

-
- - Accuracy +
+ + Accuracy

The following table shows the peak errors (in units of epsilon) found on @@ -201,9 +200,9 @@ SPECFUN along with this implementation increase their error rates very slightly over the range [4,6].

-
- - Testing +
+ + Testing

The tests for these functions come in two parts: basic sanity checks use @@ -216,9 +215,9 @@ "known good" implementations also provides an additional sanity check.

-
- - Implementation +
+ + Implementation

For x < 0 this function just calls zeta(1, @@ -247,7 +246,7 @@ a minimax rational approximation rescaled so that it is evaluated over [-1,1]. Note that while the rational approximation over [0,6] converges rapidly to the minimax solution it is rather ill-conditioned in practice. - Cody and Thacher [2] experienced the same issue and converted the polynomials into + Cody and Thacher [2] experienced the same issue and converted the polynomials into Chebeshev form to ensure stable computation. By experiment we found that the polynomials are just as stable in polynomial as Chebyshev form, provided they are computed over the interval [-1,1]. @@ -277,7 +276,7 @@



-

[2] +

[2] W. J. Cody and H. C. Thacher, Jr., Rational Chebyshev approximations for the exponential integral E1(x), Math. Comp. 22 (1968), 641-649, and W. J. Cody and H. C. Thacher, Jr., Chebyshev approximations for the exponential diff --git a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html index 9479838c8..c7d529323 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html +++ b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html @@ -27,12 +27,11 @@ Exponential Integral En

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/expint.hpp>
 
@@ -57,9 +56,9 @@ optional and can be used to control the behaviour of the function: how it handles errors, what level of precision to use etc. Refer to the policy documentation for more details.

-
- - Description +
+ + Description
template <class T>
 calculated-result-type expint(unsigned n, T z);
@@ -77,9 +76,9 @@
 

-
- - Accuracy +
+ + Accuracy

The following table shows the peak errors (in units of epsilon) found on @@ -219,9 +218,9 @@ -

- - Testing +
+ + Testing

The tests for these functions come in two parts: basic sanity checks use @@ -234,9 +233,9 @@ "known good" implementations also provides an additional sanity check.

-
- - Implementation +
+ + Implementation

The generic version of this function uses the continued fraction: diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html index 9ee614308..63333d9c5 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html +++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html @@ -28,7 +28,6 @@ Coefficients

-

#include <boost/math/special_functions/binomial.hpp>
 
@@ -89,25 +88,25 @@

-
- - Accuracy +
+ + Accuracy

The accuracy will be the same as for the factorials for small arguments (i.e. no more than one or two epsilon), and the beta function for larger arguments.

-
- - Testing +
+ + Testing

The spot tests for the binomial coefficients use data generated by functions.wolfram.com.

-
- - Implementation +
+ + Implementation

Binomial coefficients are calculated using table lookup of factorials where diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html index 202eb425f..c9b1da279 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html +++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html @@ -28,7 +28,6 @@ Factorial

-

#include <boost/math/special_functions/factorials.hpp>
 
@@ -91,7 +90,6 @@ and comment just after the will be:

-

BOOST_STATIC_ASSERT(!boost::is_integral<T>::value);
 // factorial<unsigned int>(n) is not implemented
@@ -105,24 +103,24 @@
           

-
- - Accuracy +
+ + Accuracy

The implementation uses a trivial adaptation of the factorial function, so error rates should be no more than a couple of epsilon higher.

-
- - Testing +
+ + Testing

The spot tests for the double factorial use data generated by functions.wolfram.com.

-
- - Implementation +
+ + Implementation

The double factorial is implemented in terms of the factorial and gamma diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html index 3b9993563..d2c96b627 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html +++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html @@ -26,12 +26,11 @@

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/factorials.hpp>
 
@@ -53,9 +52,9 @@ }} // namespaces
-
- - Description +
+ + Description
@@ -93,7 +92,6 @@ and comment just after the will be:

-

BOOST_STATIC_ASSERT(!boost::is_integral<T>::value);
 // factorial<unsigned int>(n) is not implemented
@@ -156,27 +154,27 @@
           used where integral constant expressions are required: for example to define
           the size of further tables that depend on the factorials.
         

-
- - Accuracy +
+ + Accuracy

For arguments smaller than max_factorial<T>::value the result should be correctly rounded. For larger arguments the accuracy will be the same as for tgamma.

-
- - Testing +
+ + Testing

Basic sanity checks and spot values to verify the data tables: the main tests for the tgamma function handle those cases already.

-
- - Implementation +
+ + Implementation

The factorial function is table driven for small arguments, and is implemented diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html index 8e72f67a3..60a5d22e4 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html +++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html @@ -28,7 +28,6 @@ Factorial

-

#include <boost/math/special_functions/factorials.hpp>
 
@@ -70,24 +69,24 @@ type calculation rules: the type of the result is double if T is an integer type, otherwise the type of the result is T.

-
- - Accuracy +
+ + Accuracy

The accuracy will be the same as the tgamma_delta_ratio function.

-
- - Testing +
+ + Testing

The spot tests for the falling factorials use data generated by functions.wolfram.com.

-
- - Implementation +
+ + Implementation

Rising and falling factorials are implemented as ratios of gamma functions diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html index 52319aae3..a94402742 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html +++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html @@ -28,7 +28,6 @@ Factorial

-

#include <boost/math/special_functions/factorials.hpp>
 
@@ -74,24 +73,24 @@ type calculation rules: the type of the result is double if T is an integer type, otherwise the type of the result is T.

-
- - Accuracy +
+ + Accuracy

The accuracy will be the same as the tgamma_delta_ratio function.

-
- - Testing +
+ + Testing

The spot tests for the rising factorials use data generated by functions.wolfram.com.

-
- - Implementation +
+ + Implementation

Rising and falling factorials are implemented as ratios of gamma functions diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html index faba49fee..fba77222d 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html +++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html @@ -27,16 +27,15 @@ acosh

-

#include <boost/math/special_functions/acosh.hpp>
 

-
template<class T> 
+
template<class T>
 calculated-result-type acosh(const T x);
 
-template<class T, class Policy> 
+template<class T, class Policy>
 calculated-result-type acosh(const T x, const Policy&);
 

@@ -61,16 +60,16 @@

-
- - Accuracy +
+ + Accuracy

Generally accuracy is to within 1 or 2 epsilon across all supported platforms.

-
- - Testing +
+ + Testing

This function is tested using a combination of random test values designed @@ -84,9 +83,9 @@ along with a selection of sanity check values computed using functions.wolfram.com to at least 50 decimal digits.

-
- - Implementation +
+ + Implementation

For sufficiently large x, we can use the approximation: diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html index 06de223b4..be9edd41a 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html +++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html @@ -27,16 +27,15 @@ asinh

-

#include <boost/math/special_functions/asinh.hpp>
 

-
template<class T> 
+
template<class T>
 calculated-result-type asinh(const T x);
 
-template<class T, class Policy> 
+template<class T, class Policy>
 calculated-result-type asinh(const T x, const Policy&);
 

@@ -56,16 +55,16 @@ optional and can be used to control the behaviour of the function: how it handles errors, what level of precision to use etc. Refer to the policy documentation for more details.

-
- - Accuracy +
+ + Accuracy

Generally accuracy is to within 1 or 2 epsilon across all supported platforms.

-
- - Testing +
+ + Testing

This function is tested using a combination of random test values designed @@ -79,9 +78,9 @@ along with a selection of sanity check values computed using functions.wolfram.com to at least 50 decimal digits.

-
- - Implementation +
+ + Implementation

For sufficiently large x we can use the approximation: diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html index 5ab946baf..b5d9bba77 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html +++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html @@ -27,16 +27,15 @@ atanh

-

#include <boost/math/special_functions/atanh.hpp>
 

-
template<class T> 
+
template<class T>
 calculated-result-type atanh(const T x);
 
-template<class T, class Policy> 
+template<class T, class Policy>
 calculated-result-type atanh(const T x, const Policy&);
 

@@ -70,16 +69,16 @@ denoting

-
- - Accuracy +
+ + Accuracy

Generally accuracy is to within 1 or 2 epsilon across all supported platforms.

-
- - Testing +
+ + Testing

This function is tested using a combination of random test values designed @@ -93,9 +92,9 @@ denoting along with a selection of sanity check values computed using functions.wolfram.com to at least 50 decimal digits.

-
- - Implementation +
+ + Implementation

For sufficiently small x we can use the approximation: diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html b/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html index f86dc5052..62d1f880e 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html +++ b/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html @@ -27,7 +27,6 @@ cbrt

-

#include <boost/math/special_functions/cbrt.hpp>
 
@@ -65,17 +64,17 @@

-
- - Accuracy +
+ + Accuracy

For built in floating-point types cbrt should have approximately 2 epsilon accuracy.

-
- - Testing +
+ + Testing

A mixture of spot test sanity checks, and random high precision test values diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html b/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html index ca56cb82d..a89d45ad1 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html +++ b/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html @@ -31,9 +31,9 @@ The pow function effectively computes the compile-time integral power of a run-time base.

-
- - Synopsis +
+ + Synopsis

#include <boost/math/special_functions/pow.hpp> @@ -48,9 +48,9 @@ }}

-
- - Rationale +
+ + Rationale and Usage

@@ -90,9 +90,10 @@

Only 3 different products were actually computed.

-
- - Return Type +
+ + Return + Type

The return type of these functions is computed using the result @@ -111,18 +112,18 @@ Otherwise, the return type is a double. -

- - Policies +
+ + Policies

The final Policy argument is optional and can be used to control the behaviour of the function: how it handles errors, what level of precision to use etc. Refer to the policy documentation for more details.

-
- - Error +
+ + Error Handling

@@ -226,9 +227,9 @@ double result = pow<-5>(base);

-
- - Acknowledgements +
+ + Acknowledgements

Bruno Lalande submitted this addition to Boost.Math. @@ -237,9 +238,9 @@ Thanks to Joaquín López Muñoz and Scott McMurray for their help in improving the implementation.

-
- - References +
+ + References

D.E. Knuth, The Art of Computer Programming, Vol. 2: Seminumerical diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html b/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html index c963038b4..0bebcb4db 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html +++ b/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html @@ -27,7 +27,6 @@ expm1

-

#include <boost/math/special_functions/expm1.hpp>
 
@@ -74,17 +73,17 @@

-
- - Accuracy +
+ + Accuracy

For built in floating point types expm1 should have approximately 1 epsilon accuracy.

-
- - Testing +
+ + Testing

A mixture of spot test sanity checks, and random high precision test values diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html b/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html index 724da3041..4f8988c18 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html +++ b/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html @@ -52,9 +52,9 @@ in such a either overflow or underflow, even though the result is in fact perfectly representable.

-
- - Implementation +
+ + Implementation

The function is even and symmetric in x and y, so first take assume x,y diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html b/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html index 7574e6cae..5d352653d 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html +++ b/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html @@ -27,7 +27,6 @@ log1p

-

#include <boost/math/special_functions/log1p.hpp>
 
@@ -67,7 +66,7 @@ (less than 2ɛ). Alternatively note that there are faster methods available, for example using the equivalence:

-
log(1+x) == (log(1+x) * x) / ((1-x) - 1)
+
log(1+x) == (log(1+x) * x) / ((1+x) - 1)
 

However, experience has shown that these methods tend to fail quite spectacularly @@ -87,17 +86,17 @@

-
- - Accuracy +
+ + Accuracy

For built in floating point types log1p should have approximately 1 epsilon accuracy.

-
- - Testing +
+ + Testing

A mixture of spot test sanity checks, and random high precision test values diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html b/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html index dabfb10e8..8c58f4c7c 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html +++ b/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html @@ -27,7 +27,6 @@ powm1

-

#include <boost/math/special_functions/powm1.hpp>
 
@@ -68,16 +67,16 @@

-
- - Accuracy +
+ + Accuracy

Should have approximately 2-3 epsilon accuracy.

-
- - Testing +
+ + Testing

A selection of random high precision test values calculated using NTL::RR diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html b/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html index a34dc31ef..50e6ba4a9 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html +++ b/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html @@ -27,7 +27,6 @@ sqrt1pm1

-

#include <boost/math/special_functions/sqrt1pm1.hpp>
 
@@ -70,17 +69,17 @@

-
- - Accuracy +
+ + Accuracy

For built in floating-point types sqrt1pm1 should have approximately 3 epsilon accuracy.

-
- - Testing +
+ + Testing

A selection of random high precision test values calculated using NTL::RR diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html index adf39bc4c..0681d722f 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html @@ -27,18 +27,17 @@ Derivative of the Incomplete Beta Function -

- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/beta.hpp>
 

-
namespace boost{ namespace math{ 
+
namespace boost{ namespace math{
 
 template <class T1, class T2, class T3>
 calculated-result-type ibeta_derivative(T1 a, T2 b, T3 x);
@@ -48,9 +47,9 @@
 
 }} // namespaces
 
-
- - Description +
+ + Description

This function finds some uses in statistical distributions: it computes @@ -70,16 +69,16 @@ optional and can be used to control the behaviour of the function: how it handles errors, what level of precision to use etc. Refer to the policy documentation for more details.

-
- - Accuracy +
+ + Accuracy

Almost identical to the incomplete beta function ibeta.

-
- - Implementation +
+ + Implementation

This function just expose some of the internals of the incomplete beta diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html index a1a1c99fd..b88a49760 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html @@ -26,12 +26,11 @@

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/beta.hpp>
 
@@ -47,9 +46,9 @@ }} // namespaces
-
- - Description +
+ + Description

The beta function is defined by: @@ -80,9 +79,9 @@ The return type of these functions is computed using the result type calculation rules when T1 and T2 are different types.

-
- - Accuracy +
+ + Accuracy

The following table shows peak errors for various domains of input arguments, @@ -238,18 +237,18 @@ is the case the result is very close to zero, so absolute errors will be very small.

-
- - Testing +
+ + Testing

A mixture of spot tests of exact values, and randomly generated test data are used: the test data was computed using NTL::RR at 1000-bit precision.

-
- - Implementation +
+ + Implementation

Traditional methods of evaluating the beta function either involve evaluating diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html index 864b44e7f..a93fa51d1 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html @@ -27,12 +27,11 @@ Incomplete Beta Functions -

- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/beta.hpp>
 
@@ -66,9 +65,9 @@ }} // namespaces
-
- - Description +
+ + Description

There are four incomplete @@ -157,9 +156,9 @@

-
- - Accuracy +
+ + Accuracy

The following tables give peak and mean relative errors in over various @@ -864,9 +863,9 @@

-
- - Testing +
+ + Testing

There are two sets of tests: spot tests compare values taken from Mathworld's @@ -882,9 +881,9 @@ is not used in the implementation, and therefore we have test data that is fully independent of the code.

-
- - Implementation +
+ + Implementation

This implementation is closely based upon "Algorithm diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html index 9ff1db6aa..361ce8aca 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html @@ -28,7 +28,6 @@ Incomplete Beta Function Inverses

-

#include <boost/math/special_functions/beta.hpp>
 
@@ -86,9 +85,9 @@ }} // namespaces
-
- - Description +
+ + Description

There are six incomplete @@ -287,9 +286,9 @@ optional and can be used to control the behaviour of the function: how it handles errors, what level of precision to use etc. Refer to the policy documentation for more details.

-
- - Accuracy +
+ + Accuracy

The accuracy of these functions should closely follow that of the regular @@ -299,9 +298,9 @@ q) is very close to 0 or 1.

-
- - Testing +
+ + Testing

There are two sets of tests: @@ -323,9 +322,9 @@ accuracy of the result, given exact input values. -

- - Implementation +
+ + Implementation of ibeta_inv and ibetac_inv

@@ -491,9 +490,9 @@ monotonic convergence, but it does get us close enough that Halley iteration rapidly converges on the true value.

-
- - Implementation +
+ + Implementation of inverses on the a and b parameters

diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html index ce3b689bb..259380064 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html @@ -26,12 +26,11 @@

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/erf.hpp>
 
@@ -62,9 +61,9 @@ optional and can be used to control the behaviour of the function: how it handles errors, what level of precision to use etc. Refer to the policy documentation for more details.

-
- - Description +
+ + Description
template <class T>
 calculated-result-type erf(T z);
@@ -99,9 +98,9 @@
 

-
- - Accuracy +
+ + Accuracy

The following table shows the peak errors (in units of epsilon) found on @@ -524,9 +523,9 @@ -

- - Testing +
+ + Testing

The tests for these functions come in two parts: basic sanity checks use @@ -539,9 +538,9 @@ "known good" implementations also provides an additional sanity check.

-
- - Implementation +
+ + Implementation

All versions of these functions first use the usual reflection formulas diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html index 6bb2ca3a7..155f56e00 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html @@ -27,12 +27,11 @@ Error Function Inverses

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/erf.hpp>
 
@@ -63,9 +62,9 @@ optional and can be used to control the behaviour of the function: how it handles errors, what level of precision to use etc. Refer to the policy documentation for more details.

-
- - Description +
+ + Description
template <class T>
 calculated-result-type erf_inv(T z);
@@ -97,9 +96,9 @@
 

-
- - Accuracy +
+ + Accuracy

For types up to and including 80-bit long doubles the approximations used @@ -107,9 +106,9 @@ functions have the same accuracy as the forward error functions.

-
- - Testing +
+ + Testing

There are two sets of tests: @@ -130,9 +129,9 @@ accuracy of the result, given exact input values. -

- - Implementation +
+ + Implementation

These functions use a rational approximation devised diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html index a61a228ec..3dbbfcad9 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html @@ -26,12 +26,11 @@

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/digamma.hpp>
 
@@ -47,9 +46,9 @@ }} // namespaces
-
- - Description +
+ + Description

Returns the digamma or psi function of x. Digamma @@ -76,9 +75,9 @@ type calculation rules: the result is of type double when T is an integer type, and type T otherwise.

-
- - Accuracy +
+ + Accuracy

The following table shows the peak errors (in units of epsilon) found on @@ -264,9 +263,9 @@ relative errors very close to these can be arbitrarily large, although absolute error will remain very low.

-
- - Testing +
+ + Testing

There are two sets of tests: spot values are computed using the online @@ -274,9 +273,9 @@ using the high-precision reference implementation (a differentiated Lanczos approximation see below).

-
- - Implementation +
+ + Implementation

The implementation is divided up into the following domains: diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html index f5e4d3534..860020f32 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html @@ -27,18 +27,17 @@ Derivative of the Incomplete Gamma Function

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/gamma.hpp>
 

-
namespace boost{ namespace math{ 
+
namespace boost{ namespace math{
 
 template <class T1, class T2>
 calculated-result-type gamma_p_derivative(T1 a, T2 x);
@@ -48,9 +47,9 @@
 
 }} // namespaces
 
-
- - Description +
+ + Description

This function find some uses in statistical distributions: it implements @@ -74,17 +73,17 @@ type calculation rules when T1 and T2 are different types, otherwise the return type is simply T1.

-
- - Accuracy +
+ + Accuracy

Almost identical to the incomplete gamma function gamma_p: refer to the documentation for that function for more information.

-
- - Implementation +
+ + Implementation

This function just expose some of the internals of the incomplete gamma diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html index 883544442..2bc8e0ca6 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html @@ -28,7 +28,6 @@ of Gamma Functions

-

#include <boost/math/special_functions/gamma.hpp>
 
@@ -50,14 +49,14 @@ }} // namespaces
-
- - Description +
+ + Description
-
template <class T1, class T2> 
+
template <class T1, class T2>
 calculated-result-type tgamma_ratio(T1 a, T2 b);
 
-template <class T1, class T2, class Policy> 
+template <class T1, class T2, class Policy>
 calculated-result-type tgamma_ratio(T1 a, T2 b, const Policy&);
 

@@ -106,9 +105,9 @@

-
- - Accuracy +
+ + Accuracy

The following table shows the peak errors (in units of epsilon) found on @@ -316,18 +315,18 @@ -

- - Testing +
+ + Testing

Accuracy tests use data generated at very high precision (with NTL RR class set at 1000-bit precision: about 300 decimal digits) and a deliberately naive calculation of Γ(x)/Γ(y).

-
- - Implementation +
+ + Implementation

The implementation of these functions is very similar to that of beta, and is diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html index cdc3d669d..6b0d83f3d 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html @@ -27,12 +27,11 @@ Incomplete Gamma Functions

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/gamma.hpp>
 
@@ -66,9 +65,9 @@ }} // namespaces
-
- - Description +
+ + Description

There are four incomplete @@ -154,9 +153,9 @@

-
- - Accuracy +
+ + Accuracy

The following tables give peak and mean relative errors in over various @@ -822,9 +821,9 @@ -

- - Testing +
+ + Testing

There are two sets of tests: spot tests compare values taken from Mathworld's online evaluator @@ -838,9 +837,9 @@ naive implementation without special case handling since Legendre's continued fraction (see below) is unstable for small a and z.

-
- - Implementation +
+ + Implementation

These four functions share a common implementation since they are all related @@ -1007,9 +1006,9 @@ than other methods. Use of log(1+x)-x here is inspired by Temme (see references below).

-
- - References +
+ + References
  • diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html index 1912d2b9e..367c7c6e9 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html @@ -27,12 +27,11 @@ Incomplete Gamma Function Inverses
-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/gamma.hpp>
 
@@ -66,9 +65,9 @@ }} // namespaces
-
- - Description +
+ + Description

There are four incomplete @@ -167,9 +166,9 @@ Requires: x > 0 and 1 >= p,q >= 0.

-
- - Accuracy +
+ + Accuracy

The accuracy of these functions doesn't vary much by platform or by the @@ -181,9 +180,9 @@ and gamma_q functions.

-
- - Testing +
+ + Testing

There are two sets of tests: @@ -205,9 +204,9 @@ accuracy of the result, given exact input values. -

- - Implementation +
+ + Implementation

The functions gamma_p_inv and gamma_q_inv diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html index 809bbaa88..ba5f125ff 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html @@ -26,12 +26,11 @@

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/gamma.hpp>
 
@@ -53,9 +52,9 @@ }} // namespaces
-
- - Description +
+ + Description

The lgamma function @@ -92,9 +91,9 @@ type calculation rules: the result is of type double if T is an integer type, or type T otherwise.

-
- - Accuracy +
+ + Accuracy

The following table shows the peak errors (in units of epsilon) found on @@ -343,9 +342,9 @@ -

- - Testing +
+ + Testing

The main tests for this function involve comparisons against the logs of @@ -354,9 +353,9 @@

Random tests in key problem areas are also used.

-
- - Implementation +
+ + Implementation

The generic version of this function is implemented by combining the series diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html index 738753e58..85f39f3d2 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html @@ -26,12 +26,11 @@

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/gamma.hpp>
 
@@ -53,9 +52,9 @@ }} // namespaces
-
- - Description +
+ + Description
template <class T>
 calculated-result-type tgamma(T z);
@@ -118,9 +117,9 @@
           optional and can be used to control the behaviour of the function: how
           it handles errors, what level of precision to use etc. Refer to the policy documentation for more details.
         

-
- - Accuracy +
+ + Accuracy

The following table shows the peak errors (in units of epsilon) found on @@ -373,9 +372,9 @@ -

- - Testing +
+ + Testing

The gamma is relatively easy to test: factorials and half-integer factorials @@ -388,9 +387,9 @@ is tested against values calculated very naively using the formula tgamma(1+dz)-1 with a lanczos approximation accurate to around 100 decimal digits.

-
- - Implementation +
+ + Implementation

The generic version of the tgamma diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html index 12fa25557..b6c79e3c5 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html @@ -26,12 +26,11 @@

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/hermite.hpp>
 
@@ -47,12 +46,12 @@ template <class T1, class T2, class T3> calculated-result-type hermite_next(unsigned n, T1 x, T2 Hn, T3 Hnm1); - + }} // namespaces
-
- - Description +
+ + Description

The return type of these functions is computed using the result @@ -130,9 +129,9 @@

-
- - Accuracy +
+ + Accuracy

The following table shows peak errors (in units of epsilon) for various @@ -247,9 +246,9 @@ relative errors are likely to grow arbitrarily large when the function is very close to a root.

-
- - Testing +
+ + Testing

A mixture of spot tests of values calculated using functions.wolfram.com, @@ -257,9 +256,9 @@ NTL::RR at 1000-bit precision.

-
- - Implementation +
+ + Implementation

These functions are implemented using the stable three term recurrence diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html index 74a537227..55fcc0bc3 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html @@ -27,12 +27,11 @@ Laguerre (and Associated) Polynomials

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/laguerre.hpp>
 
@@ -61,9 +60,9 @@ }} // namespaces
-
- - Description +
+ + Description

The return type of these functions is computed using the result @@ -204,9 +203,9 @@

-
- - Accuracy +
+ + Accuracy

The following table shows peak errors (in units of epsilon) for various @@ -421,9 +420,9 @@ relative errors are likely to grow arbitrarily large when the function is very close to a root.

-
- - Testing +
+ + Testing

A mixture of spot tests of values calculated using functions.wolfram.com, @@ -431,9 +430,9 @@ NTL::RR at 1000-bit precision.

-
- - Implementation +
+ + Implementation

These functions are implemented using the stable three term recurrence diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html index 1374db6ce..6978138d2 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html @@ -27,12 +27,11 @@ Legendre (and Associated) Polynomials

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/legendre.hpp>
 
@@ -78,9 +77,9 @@ optional and can be used to control the behaviour of the function: how it handles errors, what level of precision to use etc. Refer to the policy documentation for more details.

-
- - Description +
+ + Description
template <class T>
 calculated-result-type legendre_p(int l, T x);
@@ -294,9 +293,9 @@
               

-
- - Accuracy +
+ + Accuracy

The following table shows peak errors (in units of epsilon) for various @@ -675,9 +674,9 @@ other libraries that have been run show identical error rates to those given here.

-
- - Testing +
+ + Testing

A mixture of spot tests of values calculated using functions.wolfram.com, @@ -685,9 +684,9 @@ NTL::RR at 1000-bit precision.

-
- - Implementation +
+ + Implementation

These functions are implemented using the stable three term recurrence diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html index eb2a35ba7..4a947beb4 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html @@ -26,12 +26,11 @@

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/spheric_harmonic.hpp>
 
@@ -53,15 +52,15 @@ template <class T1, class T2> calculated-result-type spherical_harmonic_i(unsigned n, int m, T1 theta, T2 phi); - + template <class T1, class T2, class Policy> calculated-result-type spherical_harmonic_i(unsigned n, int m, T1 theta, T2 phi, const Policy&); - + }} // namespaces
-
- - Description +
+ + Description

The return type of these functions is computed using the result @@ -149,9 +148,9 @@

-
- - Accuracy +
+ + Accuracy

The following table shows peak errors for various domains of input arguments. @@ -270,9 +269,9 @@ the order is also large. Further the relative errors are likely to grow arbitrarily large when the function is very close to a root.

-
- - Testing +
+ + Testing

A mixture of spot tests of values calculated using functions.wolfram.com, @@ -280,9 +279,9 @@ NTL::RR at 1000-bit precision.

-
- - Implementation +
+ + Implementation

These functions are implemented fairly naively using the formulae given diff --git a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html index f9b0ed234..a6e075869 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html @@ -27,22 +27,21 @@ sinc_pi

-

#include <boost/math/special_functions/sinc.hpp>
 

-
template<class T> 
+
template<class T>
 calculated-result-type sinc_pi(const T x);
 
-template<class T, class Policy> 
+template<class T, class Policy>
 calculated-result-type sinc_pi(const T x, const Policy&);
 
-template<class T, template<typename> class U> 
+template<class T, template<typename> class U>
 U<T> sinc_pi(const U<T> x);
 
-template<class T, template<typename> class U, class Policy> 
+template<class T, template<typename> class U, class Policy>
 U<T> sinc_pi(const U<T> x, const Policy&);
 

diff --git a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html index 1d89182b1..f86465356 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html +++ b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html @@ -27,22 +27,21 @@ sinhc_pi

-

#include <boost/math/special_functions/sinhc.hpp>
 

-
template<class T> 
+
template<class T>
 calculated-result-type sinhc_pi(const T x);
 
-template<class T, class Policy> 
+template<class T, class Policy>
 calculated-result-type sinhc_pi(const T x, const Policy&);
 
-template<typename T, template<typename> class U> 
+template<typename T, template<typename> class U>
 U<T> sinhc_pi(const U<T> x);
 
-template<class T, template<typename> class U, class Policy> 
+template<class T, template<typename> class U, class Policy>
 U<T> sinhc_pi(const U<T> x, const Policy&);
 

diff --git a/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html b/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html index c66b94d09..ae7b908dd 100644 --- a/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html +++ b/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html @@ -26,12 +26,11 @@

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/zeta.hpp>
 
@@ -56,9 +55,9 @@ optional and can be used to control the behaviour of the function: how it handles errors, what level of precision to use etc. Refer to the policy documentation for more details.

-
- - Description +
+ + Description
template <class T>
 calculated-result-type zeta(T z);
@@ -79,9 +78,9 @@
 

-
- - Accuracy +
+ + Accuracy

The following table shows the peak errors (in units of epsilon) found on @@ -228,9 +227,9 @@ -

- - Testing +
+ + Testing

The tests for these functions come in two parts: basic sanity checks use @@ -243,9 +242,9 @@ "known good" implementations also provides an additional sanity check.

-
- - Implementation +
+ + Implementation

All versions of these functions first use the usual reflection formulas @@ -258,20 +257,16 @@ The generic versions of these functions are implemented using the series:

- +

- for large z, and using the globally convergent series: + except when the argument is close to 1, where the globally convergent series:

- In all other cases. The crossover point for these is chosen so that the - first series is used only if it will converge reasonably quickly, the problem - with this series is that convergence become slower the more terms you take, - so we really do have to be certain of convergence before using this series, - even though the alternative is often quite slow. + Is used.

When the significand (mantissa) size is recognised (currently for 53, 64 diff --git a/doc/sf_and_dist/html/math_toolkit/status/history1.html b/doc/sf_and_dist/html/math_toolkit/status/history1.html index a6b52351f..0bf4d8616 100644 --- a/doc/sf_and_dist/html/math_toolkit/status/history1.html +++ b/doc/sf_and_dist/html/math_toolkit/status/history1.html @@ -26,9 +26,9 @@

-
- - Boost-1.48 +
+ + Boost-1.48
  • @@ -77,9 +77,9 @@ Minor patches for Cray compiler compatibility.
-
- - Boost-1.47 +
+ + Boost-1.47
  • @@ -94,17 +94,17 @@ Added tests and documentation of changesign from Johan Rade.
-
- - Boost-1.46.1 +
+ + Boost-1.46.1
-
- - Boost-1.46.0 +
+ + Boost-1.46.0
  • @@ -117,9 +117,9 @@ Added support for mpreal as a real-numbered type.
-
- - Boost-1.45.0 +
+ + Boost-1.45.0
  • @@ -134,9 +134,9 @@ Editorial revision of documentation, and added FAQ.
-
- - Boost-1.44.0 +
+ + Boost-1.44.0
  • @@ -148,17 +148,17 @@ freedom between 2 and 3.
-
- - Boost-1.41.0 +
+ + Boost-1.41.0
  • Significantly improved performance for the incomplete gamma function and its inverse.
-
- - Boost-1.40.0 +
+ + Boost-1.40.0
  • @@ -193,9 +193,9 @@ Fixed minor bugs #2873.
-
- - Boost-1.38.0 +
+ + Boost-1.38.0
  • @@ -205,16 +205,16 @@ Fixed code so that it compiles in GCC's -pedantic mode (bug report #1451).
-
- - Boost-1.37.0 +
+ + Boost-1.37.0
  • Improved accuracy and testing of the inverse hypergeometric functions.
-
- - Boost-1.36.0 +
+ + Boost-1.36.0
  • @@ -245,9 +245,9 @@ Added SSE2 optimizations for Lanczos evaluation.
-
- - Boost-1.35.0: +
+ + Boost-1.35.0: Post Review First Official Release
    @@ -277,9 +277,9 @@ Added performance test program.
-
- - Milestone +
+ + Milestone 4: Second Review Candidate (1st March 2007)
    @@ -291,9 +291,9 @@ Added C# "Distribution Explorer" demo application.
-
- - Milestone +
+ + Milestone 3: First Review Candidate (31st Dec 2006)
    @@ -319,9 +319,9 @@ library and brought them into line with the rest of the code.
-
- - Milestone +
+ + Milestone 2: Released September 10th 2006
    @@ -355,9 +355,9 @@ Implemented Rational function generation (the Remez method).
-
- - Milestone +
+ + Milestone 1: Released March 31st 2006
    diff --git a/doc/sf_and_dist/html/math_toolkit/status/issues.html b/doc/sf_and_dist/html/math_toolkit/status/issues.html index 04d1c94a6..6bf82a126 100644 --- a/doc/sf_and_dist/html/math_toolkit/status/issues.html +++ b/doc/sf_and_dist/html/math_toolkit/status/issues.html @@ -39,33 +39,35 @@ If you don't see a component listed here, then we don't have any known issues with it.

    -
    - - tgamma +
    + + tgamma
    -
    - - Incomplete Beta +
    + + Incomplete + Beta
    • Investigate Didonato and Morris' asymptotic expansion for large a and b (medium priority).
    -
    - - Inverse Gamma +
    + + Inverse + Gamma
    • Investigate whether we can skip iteration altogether if the first approximation is good enough (Medium Priority).
    -
    - - Polynomials +
    + + Polynomials
    • The Legendre and Laguerre Polynomials have surprisingly different error @@ -73,9 +75,10 @@ basic arithmetic operations. Maybe this is telling us something, or maybe not (Low Priority).
    -
    - - Elliptic Integrals +
    + + Elliptic + Integrals
    • @@ -125,9 +128,9 @@ this domain either (Medium Priority).
    -
    - - Inverse +
    + + Inverse Hyperbolic Functions
    • @@ -135,27 +138,28 @@ available. Would they be better expressed in terms of this function? This is probably only an issue for very high precision types (Low Priority).
    -
    - - Jocobi - elliptic functions +
    + + Jocobi elliptic + functions

    These are useful in engineering applications - we have had a request to add these.

    -
    - - Statistical +
    + + Statistical distributions
    • Student's t Perhaps switch to normal distribution as a better approximation for very large degrees of freedom?
    -
    - - Feature Requests +
    + + Feature + Requests

    The following table lists distributions that are found in other packages diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html index 355183109..0948fa366 100644 --- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html +++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html @@ -27,12 +27,11 @@ Continued Fraction Evaluation

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/tools/fraction.hpp>
 
@@ -41,45 +40,45 @@
namespace boost{ namespace math{ namespace tools{
 
 template <class Gen, class U>
-typename detail::fraction_traits<Gen>::result_type 
+typename detail::fraction_traits<Gen>::result_type
    continued_fraction_b(Gen& g, const U& tolerance, boost::uintmax_t& max_terms)
 
 template <class Gen, class U>
-typename detail::fraction_traits<Gen>::result_type 
+typename detail::fraction_traits<Gen>::result_type
    continued_fraction_b(Gen& g, const U& tolerance)
 
 template <class Gen, class U>
-typename detail::fraction_traits<Gen>::result_type 
+typename detail::fraction_traits<Gen>::result_type
    continued_fraction_a(Gen& g, const U& tolerance, boost::uintmax_t& max_terms)
 
 template <class Gen, class U>
-typename detail::fraction_traits<Gen>::result_type 
+typename detail::fraction_traits<Gen>::result_type
    continued_fraction_a(Gen& g, const U& tolerance)
 
 //
 // These interfaces are present for legacy reasons, and are now deprecated:
 //
 template <class Gen>
-typename detail::fraction_traits<Gen>::result_type 
+typename detail::fraction_traits<Gen>::result_type
    continued_fraction_b(Gen& g, int bits);
 
 template <class Gen>
-typename detail::fraction_traits<Gen>::result_type 
+typename detail::fraction_traits<Gen>::result_type
    continued_fraction_b(Gen& g, int bits, boost::uintmax_t& max_terms);
 
 template <class Gen>
-typename detail::fraction_traits<Gen>::result_type 
+typename detail::fraction_traits<Gen>::result_type
    continued_fraction_a(Gen& g, int bits);
-   
+
 template <class Gen>
-typename detail::fraction_traits<Gen>::result_type 
+typename detail::fraction_traits<Gen>::result_type
    continued_fraction_a(Gen& g, int bits, boost::uintmax_t& max_terms);
-   
+
 }}} // namespaces
 
-
- - Description +
+ + Description

Continued @@ -177,9 +176,9 @@ number of calls made. This facility is particularly useful when profiling a continued fraction for convergence.

-
- - Implementation +
+ + Implementation

Internally these algorithms all use the modified Lentz algorithm: refer @@ -187,9 +186,9 @@ Evaluation of continued fractions, p 175 - 179) for more information, also Lentz, W.J. 1976, Applied Optics, vol. 15, pp. 668-671.

-
- - Examples +
+ + Examples

The golden ratio @@ -206,7 +205,7 @@ struct golden_ratio_fraction { typedef T result_type; - + result_type operator() { return 1; diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/constants.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/constants.html index 9a00bc758..5d1a59d96 100644 --- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/constants.html +++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/constants.html @@ -27,12 +27,11 @@ Numeric Constants

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/constants/constants.hpp>
 
@@ -58,9 +57,9 @@ }}} // namespaces
-
- - Description +
+ + Description

The header boost/math/constants/constants.hpp contains some numeric constants that diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html index 9a3bbf8ea..cde4a91b1 100644 --- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html +++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html @@ -27,12 +27,11 @@ Locating Function Minima: Brent's algorithm

-
- - synopsis +
+ + synopsis

-

#include <boost/math/tools/minima.hpp>
 
@@ -44,9 +43,9 @@ template <class F, class T> std::pair<T, T> brent_find_minima(F f, T min, T max, int bits, boost::uintmax_t& max_iter);
-
- - Description +
+ + Description

These two functions locate the minima of the continuous function f @@ -89,9 +88,9 @@ Returns: a pair containing the value of the abscissa at the minima and the value of f(x) at the minima.

-
- - Implementation +
+ + Implementation

This is a reasonably faithful implementation of Brent's algorithm, refer diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html index 9ee4531bd..a757e1eda 100644 --- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html +++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html @@ -27,12 +27,11 @@ Polynomial and Rational Function Evaluation

-
- - synopsis +
+ + synopsis

-

#include <boost/math/tools/rational.hpp>
 
@@ -78,9 +77,9 @@ template <class T, class U, class V> V evaluate_rational(const T* num, const U* denom, V z, unsigned count);
-
- - Description +
+ + Description

Each of the functions come in three variants: a pair of overloaded functions @@ -192,9 +191,9 @@ if you can be sure that numerical overflow will not occur then polynomial evaluation with compile-time array sizes may offer slightly better performance.

-
- - Implementation +
+ + Implementation

Polynomials are evaluated by Horners diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html index 5830535f2..8a3936a3b 100644 --- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html +++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html @@ -27,18 +27,17 @@ Root Finding With Derivatives: Newton-Raphson, Halley & Schroeder

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/tools/roots.hpp>
 

-
namespace boost{ namespace math{ 
+
namespace boost{ namespace math{
 namespace tools{
 
 template <class F, class T>
@@ -61,9 +60,9 @@
 
 }}} // namespaces
 
-
- - Description +
+ + Description

These functions all perform iterative root finding using derivatives: @@ -205,9 +204,9 @@ themselves. As ever, algebraic simplification can be a big win. -

- - Newton +
+ + Newton Raphson Method

@@ -223,9 +222,9 @@ Under ideal conditions, the number of correct digits doubles with each iteration.

-
- - Halley's +
+ + Halley's Method

@@ -245,9 +244,9 @@ Under ideal conditions, the number of correct digits trebles with each iteration.

-
- - Schroeder's +
+ + Schroeder's Method

@@ -269,9 +268,9 @@ Under ideal conditions, the number of correct digits trebles with each iteration.

-
- - Example +
+ + Example

Let's suppose we want to find the cube root of a number: the equation we @@ -353,7 +352,7 @@ boost::math::tuple<T, T, T> operator()(T const& z) { return boost::math::make_tuple( - z*z*z - a, + z*z*z - a, 3 * z*z, 6 * z); } diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html index 33edba282..6753d2e50 100644 --- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html +++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html @@ -27,12 +27,11 @@ Root Finding Without Derivatives: Bisection, Bracket and TOMS748

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/tools/roots.hpp>
 
@@ -42,94 +41,94 @@ namespace tools{ // Bisection template <class F, class T, class Tol> - std::pair<T, T> + std::pair<T, T> bisect( - F f, - T min, - T max, - Tol tol, + F f, + T min, + T max, + Tol tol, boost::uintmax_t& max_iter); template <class F, class T, class Tol> - std::pair<T, T> + std::pair<T, T> bisect( - F f, - T min, - T max, + F f, + T min, + T max, Tol tol); template <class F, class T, class Tol, class Policy> - std::pair<T, T> + std::pair<T, T> bisect( - F f, - T min, - T max, - Tol tol, + F f, + T min, + T max, + Tol tol, boost::uintmax_t& max_iter, const Policy&); // Bracket and Solve Root template <class F, class T, class Tol> - std::pair<T, T> + std::pair<T, T> bracket_and_solve_root( - F f, - const T& guess, - const T& factor, - bool rising, - Tol tol, + F f, + const T& guess, + const T& factor, + bool rising, + Tol tol, boost::uintmax_t& max_iter); template <class F, class T, class Tol, class Policy> - std::pair<T, T> + std::pair<T, T> bracket_and_solve_root( - F f, - const T& guess, - const T& factor, - bool rising, - Tol tol, + F f, + const T& guess, + const T& factor, + bool rising, + Tol tol, boost::uintmax_t& max_iter, const Policy&); // TOMS 748 algorithm template <class F, class T, class Tol> - std::pair<T, T> + std::pair<T, T> toms748_solve( - F f, - const T& a, - const T& b, - Tol tol, + F f, + const T& a, + const T& b, + Tol tol, boost::uintmax_t& max_iter); template <class F, class T, class Tol, class Policy> - std::pair<T, T> + std::pair<T, T> toms748_solve( - F f, - const T& a, - const T& b, - Tol tol, + F f, + const T& a, + const T& b, + Tol tol, boost::uintmax_t& max_iter, const Policy&); template <class F, class T, class Tol> - std::pair<T, T> + std::pair<T, T> toms748_solve( - F f, - const T& a, - const T& b, - const T& fa, - const T& fb, - Tol tol, + F f, + const T& a, + const T& b, + const T& fa, + const T& fb, + Tol tol, boost::uintmax_t& max_iter); template <class F, class T, class Tol, class Policy> - std::pair<T, T> + std::pair<T, T> toms748_solve( - F f, - const T& a, - const T& b, - const T& fa, - const T& fb, - Tol tol, + F f, + const T& a, + const T& b, + const T& fa, + const T& fb, + Tol tol, boost::uintmax_t& max_iter, const Policy&); @@ -140,12 +139,12 @@ struct equal_floor; struct equal_ceil; struct equal_nearest_integer; - + }}} // namespaces
-
- - Description +
+ + Description

These functions solve the root of some function f(x) @@ -180,34 +179,34 @@ to be an integer. Other user-defined termination conditions are likely to be used only rarely, but may be useful in some specific circumstances.

-
- - Bisection +
+ + Bisection
template <class F, class T, class Tol>
-std::pair<T, T> 
+std::pair<T, T>
    bisect(
-      F f, 
-      T min, 
-      T max, 
-      Tol tol, 
+      F f,
+      T min,
+      T max,
+      Tol tol,
       boost::uintmax_t& max_iter);
 
 template <class F, class T, class Tol>
-std::pair<T, T> 
+std::pair<T, T>
    bisect(
-      F f, 
-      T min, 
-      T max, 
+      F f,
+      T min,
+      T max,
       Tol tol);
 
 template <class F, class T, class Tol, class Policy>
-std::pair<T, T> 
+std::pair<T, T>
    bisect(
-      F f, 
-      T min, 
-      T max, 
-      Tol tol, 
+      F f,
+      T min,
+      T max,
+      Tol tol,
       boost::uintmax_t& max_iter,
       const Policy&);
 
@@ -279,29 +278,29 @@ when the function returns), rather than because the termination condition tol was satisfied.

-
- - Bracket +
+ + Bracket and solve
template <class F, class T, class Tol>
-std::pair<T, T> 
+std::pair<T, T>
    bracket_and_solve_root(
-      F f, 
-      const T& guess, 
-      const T& factor, 
-      bool rising, 
-      Tol tol, 
+      F f,
+      const T& guess,
+      const T& factor,
+      bool rising,
+      Tol tol,
       boost::uintmax_t& max_iter);
 
 template <class F, class T, class Tol, class Policy>
-std::pair<T, T> 
+std::pair<T, T>
    bracket_and_solve_root(
-      F f, 
-      const T& guess, 
-      const T& factor, 
-      bool rising, 
-      Tol tol, 
+      F f,
+      const T& guess,
+      const T& factor,
+      bool rising,
+      Tol tol,
       boost::uintmax_t& max_iter,
       const Policy&);
 
@@ -387,50 +386,50 @@ the function returns), rather than because the termination condition tol was satisfied.

-
- - Algorithm +
+ + Algorithm TOMS 748: Alefeld, Potra and Shi: Enclosing zeros of continuous functions
template <class F, class T, class Tol>
-std::pair<T, T> 
+std::pair<T, T>
    toms748_solve(
-      F f, 
-      const T& a, 
-      const T& b, 
-      Tol tol, 
+      F f,
+      const T& a,
+      const T& b,
+      Tol tol,
       boost::uintmax_t& max_iter);
 
 template <class F, class T, class Tol, class Policy>
-std::pair<T, T> 
+std::pair<T, T>
    toms748_solve(
-      F f, 
-      const T& a, 
-      const T& b, 
-      Tol tol, 
+      F f,
+      const T& a,
+      const T& b,
+      Tol tol,
       boost::uintmax_t& max_iter,
       const Policy&);
 
 template <class F, class T, class Tol>
-std::pair<T, T> 
+std::pair<T, T>
    toms748_solve(
-      F f, 
-      const T& a, 
-      const T& b, 
-      const T& fa, 
-      const T& fb, 
-      Tol tol, 
+      F f,
+      const T& a,
+      const T& b,
+      const T& fa,
+      const T& fb,
+      Tol tol,
       boost::uintmax_t& max_iter);
-      
+
 template <class F, class T, class Tol, class Policy>
-std::pair<T, T> 
+std::pair<T, T>
    toms748_solve(
-      F f, 
-      const T& a, 
-      const T& b, 
-      const T& fa, 
-      const T& fb, 
-      Tol tol, 
+      F f,
+      const T& a,
+      const T& b,
+      const T& fa,
+      const T& fb,
+      Tol tol,
       boost::uintmax_t& max_iter,
       const Policy&);
 
@@ -553,9 +552,9 @@ that is the closest to the true root. It will terminate as soon as both ends of the interval round to the same nearest integer.

-
- - Implementation +
+ + Implementation

The implementation of the bisection algorithm is extremely straightforward diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html index b9005a0ca..bc4c21f1a 100644 --- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html +++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html @@ -27,12 +27,11 @@ Series Evaluation -

- - Synopsis +
+ + Synopsis

-

#include <boost/math/tools/series.hpp>
 
@@ -69,9 +68,9 @@ }}} // namespaces
-
- - Description +
+ + Description

These algorithms are intended for the summation @@ -126,9 +125,9 @@ However, it should be pointed out that there are very few series that require summation in this way.

-
- - Example +
+ + Example

Let's suppose we want to implement log(1+x) via its @@ -157,7 +156,7 @@ // the first term of the series, the second call the second // term and so on. m_prod *= m_mult; - return m_prod / ++k; + return m_prod / ++k; } private: @@ -174,7 +173,7 @@ { // We really should add some error checking on x here! assert(std::fabs(x) < 1); - + // Construct the series functor: log1p_series<T> s(x); // Set a limit on how many iterations we permit: diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html index c2489fd76..4c332073c 100644 --- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html +++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html @@ -26,20 +26,19 @@

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/tools/tuple.hpp>
 

-
- - Description +
+ + Description

This header defines the type boost::math::tuple, diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html index b483581c9..d6693c0d5 100644 --- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html +++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html @@ -27,12 +27,11 @@ Relative Error and Testing -

- - Synopsis +
+ + Synopsis

-

#include <boost/math/tools/test.hpp>
 
@@ -44,9 +43,9 @@ template <class A, class F1, class F2> test_result<see-below> test(const A& a, F1 test_func, F2 expect_func);
-
- - Description +
+ + Description
template <class T>
 T relative_error(T a, T v);
@@ -156,9 +155,9 @@
           (which means that including this header requires you use Boost.Test). This
           is mainly a debugging/development aid (and a good place for a breakpoint).
         

-
- - Example +
+ + Example

Suppose we want to test the tgamma and lgamma functions, we can create @@ -166,7 +165,7 @@ three elements: the input value, and the expected results for the tgamma and lgamma functions respectively.

-
static const boost::array<boost::array<TestType, 3>, NumberOfTests> 
+
static const boost::array<boost::array<TestType, 3>, NumberOfTests>
    factorials = {
       /* big array of test data goes here */
    };
@@ -186,7 +185,7 @@
 // and test tgamma against data:
 //
 result = test(
-   factorials, 
+   factorials,
    bind(funcp, ret<TestType>(_1[0])), // calls tgamma with factorials[row][0]
    ret<TestType>(_1[1])               // extracts the expected result from factorials[row][1]
 );
@@ -201,7 +200,7 @@
 //
 funcp = boost::math::lgamma;
 result = test(
-   factorials, 
+   factorials,
    bind(funcp, ret<TestType>(_1[0])), // calls tgamma with factorials[row][0]
    ret<TestType>(_1[2])               // extracts the expected result from factorials[row][2]
 );
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html
index 90ab938dc..953813aa8 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html
@@ -26,12 +26,11 @@
 
-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/tools/polynomial.hpp>
 
@@ -53,7 +52,7 @@ polynomial(const U* data, unsigned order); template <class U> polynomial(const U& point); - + // access: size_type size()const; size_type degree()const; @@ -97,14 +96,14 @@ polynomial<T> operator * (const U& a, const polynomial<T>& b); template <class charT, class traits, class T> -std::basic_ostream<charT, traits>& operator << +std::basic_ostream<charT, traits>& operator << (std::basic_ostream<charT, traits>& os, const polynomial<T>& poly); }}} // namespaces
-
- - Description +
+ + Description

This is a fairly trivial class for polynomial manipulation. diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html index 646903e18..77433a103 100644 --- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html +++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html @@ -45,9 +45,9 @@ Generate high precision test data. -

- - Synopsis +
+ + Synopsis
namespace boost{ namespace math{ namespace tools{
 
@@ -100,12 +100,12 @@
    test_data& insert(F func, const parameter_info<T>& arg1);
 
    template <class F>
-   test_data& insert(F func, const parameter_info<T>& arg1, 
+   test_data& insert(F func, const parameter_info<T>& arg1,
                      const parameter_info<T>& arg2);
 
    template <class F>
-   test_data& insert(F func, const parameter_info<T>& arg1, 
-                     const parameter_info<T>& arg2, 
+   test_data& insert(F func, const parameter_info<T>& arg1,
+                     const parameter_info<T>& arg2,
                      const parameter_info<T>& arg3);
 
    void clear();
@@ -141,14 +141,14 @@
 
 template <class T>
 std::ostream& write_code(std::ostream& os,
-                         const test_data<T>& data, 
+                         const test_data<T>& data,
                          const char* name);
-                         
+
 }}} // namespaces
 
-
- - Description +
+ + Description

This tool is best illustrated with the following series of examples. @@ -176,9 +176,9 @@ in either csv format, or as C++ source code (as a table using Boost.Array). -

- - Example +
+ + Example 1: Output Data for Graph Plotting

@@ -191,14 +191,14 @@ int main() { using namespace boost::math::tools; - + // create an object to hold the data: test_data<double> data; - + // insert 500 points at uniform intervals between just after -3 and 100: double (*pf)(double) = boost::math::lgamma; data.insert(pf, make_periodic_param(-3.0 + 0.00001, 100.0, 500)); - + // print out in csv format: write_csv(std::cout, data, ", "); return 0; @@ -210,9 +210,9 @@

-
- - Example +
+ + Example 2: Creating Test Data

@@ -256,7 +256,7 @@ // if(a < b) throw std::domain_error(""); - + // very naively calculate spots with lgamma: NTL::RR g1, g2, g3; int s1, s2, s3; @@ -294,10 +294,10 @@ // prompt the user for the domain of a and b to test: get_user_parameter_info(arg1, "a"); get_user_parameter_info(arg2, "b"); - + // create the data: data.insert(beta_data_generator(), arg1, arg2); - + // see if the user want's any more domains tested: std::cout << "Any more data [y/n]?"; std::getline(std::cin, line); @@ -337,10 +337,10 @@ beta_med_data = { SC_(0.4883005917072296142578125), SC_(0.4883005917072296142578125), - SC_(3.245912809500479157065104747353807392371), + SC_(3.245912809500479157065104747353807392371), SC_(3.5808107852935791015625), SC_(0.4883005917072296142578125), - SC_(1.007653173802923954909901438393379243537), + SC_(1.007653173802923954909901438393379243537), /* ... lots of rows skipped */ };

@@ -375,9 +375,9 @@ to T. Note that this isn't used by default as it's rather hard on the compiler when the table is large.

-
- - Example +
+ + Example 3: Profiling a Continued Fraction for Convergence and Accuracy

@@ -481,9 +481,9 @@ So it's pretty clear that this fraction shouldn't be used for small values of a and z.

-
- - reference +
+ + reference

Most of this tool has been described diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html b/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html index 83899e2b3..f8fea3201 100644 --- a/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html +++ b/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html @@ -38,16 +38,16 @@ distribution Concept for statistical distributions. -

- - Real concept +
+ + Real + concept

std_real_concept is an archetype for theReal types, including the built-in float, double, long double.

-

#include <boost/concepts/std_real_concept.hpp>

@@ -83,9 +83,9 @@ library functions used have been brought into the current scope with a using declaration.

-

- - Testing +

+ + Testing the real concept

@@ -94,13 +94,12 @@ standard library functions.

-

#include <boost/math/concepts/real_concept.hpp>

-
namespace boost{ 
-namespace math{ 
+
namespace boost{
+namespace math{
 namespace concepts{
 
 class real_concept;
@@ -129,16 +128,15 @@
         as well as testing float, double and long
         double, also tests real_concept.
       

-

- - Distribution +

+ + Distribution Concept

Distribution Concept models statistical distributions.

-

#include <boost/math/concepts/distribution.hpp>

@@ -165,9 +163,9 @@ is a concept checking class for distribution types.

-

- - Testing +

+ + Testing the distribution concept

diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html b/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html index f39ae39b7..1e152ff67 100644 --- a/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html +++ b/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html @@ -41,9 +41,9 @@ The guiding principal behind these requirements, is that a RealType behaves just like a built in floating point type.

-

- - Basic +
+ + Basic Arithmetic Requirements

@@ -1034,9 +1034,9 @@

-
- - Standard +
+ + Standard Library Support Requirements

diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html index de353c02c..4607d287f 100644 --- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html +++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html @@ -34,9 +34,9 @@

Portability
Design Rationale
-
- - Synopsis +
+ + Synopsis
namespace boost{ namespace math
 {
@@ -48,10 +48,10 @@
 
   template<
       class CharType,
-      class OutputIterator = std::ostreambuf_iterator<CharType> 
+      class OutputIterator = std::ostreambuf_iterator<CharType>
   >
   class nonfinite_num_put : public std::num_put<CharType, OutputIterator>
-  { 
+  {
   public:
       explicit nonfinite_num_put(int flags = 0);
   };
@@ -64,7 +64,7 @@
   {
   public:
       explicit nonfinite_num_get(int flags = 0);  // legacy, sign_zero ...
-  }; 
+  };
 }} // namespace boost namespace math
 

diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html index cb99fd567..0f7bcf837 100644 --- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html +++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html @@ -26,13 +26,12 @@

-
- - Simple +
+ + Simple example with std::stringstreams

-

locale old_locale;
 locale tmp_locale(old_locale, new nonfinite_num_put<char>);
@@ -41,7 +40,6 @@
 

-

stringstream ss;
 ss.imbue(new_locale);
@@ -63,9 +61,9 @@
 

-
- - Use +
+ + Use with lexical_cast
@@ -85,7 +83,6 @@ are found.

-

locale old_locale;
 locale tmp_locale(old_locale, new nonfinite_num_put<char>);
@@ -171,9 +168,9 @@
 s << setprecison(std::numeric_limits<double>::max_digits10) << scientific << output_value;
 s >> input_value;
 
-
- - Use +
+ + Use with serialization archives

@@ -216,10 +213,9 @@ archive, then you must set the exception mask of the stream. Serialization archives do not check the stream state.

-
- - Other - examples +
+ + Other examples

nonfinite_facet_simple.cpp diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html index 25ceb166d..c603abbc5 100644 --- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html +++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html @@ -26,9 +26,10 @@

-
- - The Problem +
+ + The + Problem

The C++98 standard does not specify how infinity and @@ -50,9 +51,10 @@ assert(inf == y); // Fails! -

- - The Solution +
+ + The + Solution

The facets nonfinite_num_put @@ -65,7 +67,6 @@ The following test succeeds with MSVC.

-

locale old_locale;
 locale tmp_locale(old_locale, new nonfinite_num_put<char>);
@@ -106,7 +107,6 @@
           

-

stringstream ss;
 ss.imbue(new_locale);
@@ -128,9 +128,9 @@
 

-
- - C++0X +
+ + C++0X standard for output of infinity and NaN

@@ -140,9 +140,9 @@ without some specific action, input and output of nonfinite values is not portable.

-
- - C99 +
+ + C99 standard for output of infinity and NaN

@@ -230,9 +230,9 @@ output of nonfinites in C++, and this implementation follows most of these formats.

-
- - Signaling +
+ + Signaling NaNs

diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html index 4361ca371..b7418ea11 100644 --- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html +++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html @@ -26,9 +26,9 @@

-
- - The +
+ + The Facet nonfinite_num_put
template<
@@ -137,9 +137,9 @@
           manipulators. Formatting of integers, boolean values and finite floating-point
           numbers is simply delegated to the normal std::num_put.
         

-
- - Facet +
+ + Facet nonfinite_num_get
template<class CharType, class InputIterator = std::istreambuf_iterator<CharType> > class nonfinite_num_get;
@@ -253,9 +253,9 @@
           When the facet parses a string that represents NaN
           on a platform that lacks NaN, then the fail bit of the stream is set.
         

-
- - Flags +
+ + Flags

The constructors for nonfinite_num_put @@ -283,9 +283,9 @@ The flags are defined in the header boost/math/nonfinite_num_facets.hpp and live in the namespace boost::math.

-
- - legacy +
+ + legacy

The legacy flag has no effect with the output facet nonfinite_num_put. @@ -391,9 +391,9 @@ and NaN that are used by various existing implementations of the C++ standard library, and also string representations used by other programming languages.

-
- - signed_zero +
+ + signed_zero

If the signed_zero flag @@ -411,9 +411,9 @@ always parses "0" and "+0" as positive zero and "-0" as negative zero, as do most implementations of std::num_get.

-
- - trap_infinity +
+ + trap_infinity

If the trap_infinity flag @@ -436,9 +436,9 @@

(See Design Rationale below for a discussion of this inconsistency.)

-
- - trap_nan +
+ + trap_nan

Same as trap_infinity, diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html b/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html index f8b21fb24..cae9ada94 100644 --- a/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html +++ b/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html @@ -27,9 +27,9 @@ Floating-Point Classification: Infinities and NaNs

-
- - Synopsis +
+ + Synopsis
#define FP_ZERO        /* implementation specific value */
 #define FP_NORMAL      /* implementation specific value */
@@ -57,9 +57,9 @@
 

to use these functions.

-
- - Description +
+ + Description

These functions provide the same functionality as the macros with the same @@ -83,10 +83,10 @@ // This calls the Boost version // (found via the "using namespace boost::math" declaration) // it works for any type that has numeric_limits support for type z: -(isnan)(z); +(isnan)(z); // // As above but with explicit namespace qualification. -(boost::math::isnan)(z); +(boost::math::isnan)(z); // // This will cause a compiler error if isnan is a native macro: boost::math::isnan(z); @@ -216,9 +216,9 @@ Returns true only if z is a normal number (not zero, infinite, NaN, or denormalised).

-
- - Floating-point +
+ + Floating-point format

diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html index 7db890282..8fafdef1b 100644 --- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html +++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html @@ -31,12 +31,11 @@ Function float_advance advances a floating point number by a specified number of ULP.

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/next.hpp>
 
@@ -49,9 +48,9 @@ }} // namespaces
-
- - Description +
+ + Description - float_advance

diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html index be2d76f5f..bf4364b60 100644 --- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html +++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html @@ -33,12 +33,11 @@ viewed as integers, then their difference is the number of ULP/gaps/bits different.

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/next.hpp>
 
@@ -51,9 +50,9 @@ }} // namespaces
-
- - Description +
+ + Description - float_distance

diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html index 546bc4ba8..e6c1e332d 100644 --- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html +++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html @@ -27,12 +27,11 @@ Finding the Next Greater Representable Value (float_next)

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/next.hpp>
 
@@ -45,9 +44,9 @@ }} // namespaces
-
- - Description +
+ + Description - float_next

diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html index 023f35507..a514985f4 100644 --- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html +++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html @@ -27,12 +27,11 @@ Finding the Next Smaller Representable Value (float_prior)

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/next.hpp>
 
@@ -45,9 +44,9 @@ }} // namespaces
-
- - Description +
+ + Description - float_prior

diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html index 4bd4654b8..2632b5eeb 100644 --- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html +++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html @@ -27,27 +27,26 @@ Finding the Next Representable Value in a Specific Direction (nextafter)

-
- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/next.hpp>
 

namespace boost{ namespace math{
- 
+
 template <class FPT>
 FPT nextafter(FPT val, FPT direction);
- 
+
 }} // namespaces
 
-
- - Description +
+ + Description - nextafter

@@ -75,14 +74,13 @@ If there is no such value in the direction of y then returns an overflow_error.

-
- - Examples +
+ + Examples - nextafter

The two representations using a 32-bit float either side of unity are: -

The nearest (exact) representation of 1.F is      1.00000000
 nextafter(1.F, 999) is                            1.00000012
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html b/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html
index a27b09e3d..244377177 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html
@@ -28,7 +28,6 @@
         Part Splitting (modf)
 

-

#include <boost/math/special_functions/modf.hpp>

diff --git a/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html b/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html index 2d7b63388..62a2eeef5 100644 --- a/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html +++ b/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html @@ -27,7 +27,6 @@ Rounding Functions

-

#include <boost/math/special_functions/round.hpp>

diff --git a/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html b/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html index 7f433e677..5518605f4 100644 --- a/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html +++ b/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html @@ -27,7 +27,6 @@ Truncation Functions

-

#include <boost/math/special_functions/trunc.hpp>

diff --git a/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html b/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html index 805f020d3..df9d0d17f 100644 --- a/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html +++ b/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html @@ -27,12 +27,11 @@ Sign Manipulation Functions -

- - Synopsis +
+ + Synopsis

-

#include <boost/math/special_functions/sign.hpp>
 
@@ -40,7 +39,7 @@

namespace boost{ namespace math{
 
-template<class T> 
+template<class T>
 int signbit(T x);
 
 template <class T>
@@ -54,11 +53,11 @@
 
 }} // namespaces
 
-
- - Description +
+ + Description
-
template<class T> 
+
template<class T>
 int signbit(T x);
 

@@ -118,9 +117,10 @@ and NaNs, the changesign(x) function may be the only portable way to ensure that the sign bit is changed.

-
- - Sign bits +
+ + Sign + bits

One of the bits in the binary representation of a floating-point number gives @@ -139,9 +139,9 @@ may also not provide infinity or NaNs. To use these functions with a UDT, it may be necessary to explicitly specialize then for UDT type T.

-
- - Examples +
+ + Examples
signbit(3.5) is zero (or false)
 signbit(-7.1) is 1 (or true)
@@ -152,9 +152,9 @@
 changesign(6.9) is -6.9
 changesign(-1.8) is 1.8
 
-
- - Portability +
+ + Portability

The library supports the following binary floating-point formats: diff --git a/doc/sf_and_dist/powers.qbk b/doc/sf_and_dist/powers.qbk index 29e2fe8f8..a6988bc96 100644 --- a/doc/sf_and_dist/powers.qbk +++ b/doc/sf_and_dist/powers.qbk @@ -32,7 +32,7 @@ approximation to `log(1+x)` using a Taylor series expansion for accuracy Alternatively note that there are faster methods available, for example using the equivalence: - log(1+x) == (log(1+x) * x) / ((1-x) - 1) + log(1+x) == (log(1+x) * x) / ((1+x) - 1) However, experience has shown that these methods tend to fail quite spectacularly once the compiler's optimizations are turned on, consequently they are diff --git a/doc/sf_and_dist/roadmap.qbk b/doc/sf_and_dist/roadmap.qbk index b00f89264..b091233f2 100644 --- a/doc/sf_and_dist/roadmap.qbk +++ b/doc/sf_and_dist/roadmap.qbk @@ -1,5 +1,14 @@ [template history[] +[h4 Boost-1.49] + +* Deprecated wrongly named `twothirds` math constant in favour of `two_thirds` (with underscore separator). +(issue [@https://svn.boost.org/trac/boost/ticket/6199 #6199]). + +Fixed issues + +* Corrected CDF complement for Laplace distribution (issue [@https://svn.boost.org/trac/boost/ticket/6151 #6151]). + [h4 Boost-1.48] * Added new series evaluation methods to the cyclic Bessel I, J, K and Y functions. diff --git a/doc/sf_and_dist/zeta.qbk b/doc/sf_and_dist/zeta.qbk index aeef3fa5c..7f05ee6d8 100644 --- a/doc/sf_and_dist/zeta.qbk +++ b/doc/sf_and_dist/zeta.qbk @@ -85,17 +85,13 @@ to make their arguments positive: The generic versions of these functions are implemented using the series: -[equation zeta1] +[equation zeta6] -for large z, and using the globally convergent series: +except when the argument is close to 1, where the globally convergent series: [equation zeta2] -In all other cases. The crossover point for these is chosen so that the first -series is used only if it will converge reasonably quickly, the problem with this -series is that convergence become slower the more terms you take, so we really do -have to be certain of convergence before using this series, even though the -alternative is often quite slow. +Is used. When the significand (mantissa) size is recognised (currently for 53, 64 and 113-bit reals, plus single-precision 24-bit handled via promotion to double) diff --git a/include/boost/math/bindings/detail/big_lanczos.hpp b/include/boost/math/bindings/detail/big_lanczos.hpp index ddd98a645..a11f1b819 100644 --- a/include/boost/math/bindings/detail/big_lanczos.hpp +++ b/include/boost/math/bindings/detail/big_lanczos.hpp @@ -11,249 +11,130 @@ namespace boost{ namespace math{ namespace lanczos{ -struct lanczos13UDT -{ - template - static T lanczos_sum(const T& z) - { - static const T num[13] = { - boost::lexical_cast("44012138428004.60895436261759919070125699"), - boost::lexical_cast("41590453358593.20051581730723108131357995"), - boost::lexical_cast("18013842787117.99677796276038389462742949"), - boost::lexical_cast("4728736263475.388896889723995205703970787"), - boost::lexical_cast("837910083628.4046470415724300225777912264"), - boost::lexical_cast("105583707273.4299344907359855510105321192"), - boost::lexical_cast("9701363618.494999493386608345339104922694"), - boost::lexical_cast("654914397.5482052641016767125048538245644"), - boost::lexical_cast("32238322.94213356530668889463945849409184"), - boost::lexical_cast("1128514.219497091438040721811544858643121"), - boost::lexical_cast("26665.79378459858944762533958798805525125"), - boost::lexical_cast("381.8801248632926870394389468349331394196"), - boost::lexical_cast("2.506628274631000502415763426076722427007"), - }; - static const boost::uint32_t denom[13] = { - static_cast(0u), - static_cast(39916800u), - static_cast(120543840u), - static_cast(150917976u), - static_cast(105258076u), - static_cast(45995730u), - static_cast(13339535u), - static_cast(2637558u), - static_cast(357423u), - static_cast(32670u), - static_cast(1925u), - static_cast(66u), - static_cast(1u), - }; - return boost::math::tools::evaluate_rational(num, denom, z, 13); - } - - template - static T lanczos_sum_expG_scaled(const T& z) - { - static const T num[13] = { - boost::lexical_cast("86091529.53418537217994842267760536134841"), - boost::lexical_cast("81354505.17858011242874285785316135398567"), - boost::lexical_cast("35236626.38815461910817650960734605416521"), - boost::lexical_cast("9249814.988024471294683815872977672237195"), - boost::lexical_cast("1639024.216687146960253839656643518985826"), - boost::lexical_cast("206530.8157641225032631778026076868855623"), - boost::lexical_cast("18976.70193530288915698282139308582105936"), - boost::lexical_cast("1281.068909912559479885759622791374106059"), - boost::lexical_cast("63.06093343420234536146194868906771599354"), - boost::lexical_cast("2.207470909792527638222674678171050209691"), - boost::lexical_cast("0.05216058694613505427476207805814960742102"), - boost::lexical_cast("0.0007469903808915448316510079585999893674101"), - boost::lexical_cast("0.4903180573459871862552197089738373164184e-5"), - }; - static const boost::uint32_t denom[13] = { - static_cast(0u), - static_cast(39916800u), - static_cast(120543840u), - static_cast(150917976u), - static_cast(105258076u), - static_cast(45995730u), - static_cast(13339535u), - static_cast(2637558u), - static_cast(357423u), - static_cast(32670u), - static_cast(1925u), - static_cast(66u), - static_cast(1u), - }; - return boost::math::tools::evaluate_rational(num, denom, z, 13); - } - - - template - static T lanczos_sum_near_1(const T& dz) - { - static const T d[12] = { - boost::lexical_cast("4.832115561461656947793029596285626840312"), - boost::lexical_cast("-19.86441536140337740383120735104359034688"), - boost::lexical_cast("33.9927422807443239927197864963170585331"), - boost::lexical_cast("-31.41520692249765980987427413991250886138"), - boost::lexical_cast("17.0270866009599345679868972409543597821"), - boost::lexical_cast("-5.5077216950865501362506920516723682167"), - boost::lexical_cast("1.037811741948214855286817963800439373362"), - boost::lexical_cast("-0.106640468537356182313660880481398642811"), - boost::lexical_cast("0.005276450526660653288757565778182586742831"), - boost::lexical_cast("-0.0001000935625597121545867453746252064770029"), - boost::lexical_cast("0.462590910138598083940803704521211569234e-6"), - boost::lexical_cast("-0.1735307814426389420248044907765671743012e-9"), - }; - T result = 0; - for(unsigned k = 1; k <= sizeof(d)/sizeof(d[0]); ++k) - { - result += (-d[k-1]*dz)/(k*dz + k*k); - } - return result; - } - - template - static T lanczos_sum_near_2(const T& dz) - { - static const T d[12] = { - boost::lexical_cast("26.96979819614830698367887026728396466395"), - boost::lexical_cast("-110.8705424709385114023884328797900204863"), - boost::lexical_cast("189.7258846119231466417015694690434770085"), - boost::lexical_cast("-175.3397202971107486383321670769397356553"), - boost::lexical_cast("95.03437648691551457087250340903980824948"), - boost::lexical_cast("-30.7406022781665264273675797983497141978"), - boost::lexical_cast("5.792405601630517993355102578874590410552"), - boost::lexical_cast("-0.5951993240669148697377539518639997795831"), - boost::lexical_cast("0.02944979359164017509944724739946255067671"), - boost::lexical_cast("-0.0005586586555377030921194246330399163602684"), - boost::lexical_cast("0.2581888478270733025288922038673392636029e-5"), - boost::lexical_cast("-0.9685385411006641478305219367315965391289e-9"), - }; - T result = 0; - T z = dz + 2; - for(unsigned k = 1; k <= sizeof(d)/sizeof(d[0]); ++k) - { - result += (-d[k-1]*dz)/(z + k*z + k*k - 1); - } - return result; - } - - static double g(){ return 13.1445650000000000545696821063756942749; } -}; - +// +// Lanczos Coefficients for N=13 G=13.144565 +// Max experimental error (with arbitary precision arithmetic) 9.2213e-23 +// Generated with compiler: Microsoft Visual C++ version 8.0 on Win32 at Mar 23 2006 +// +typedef lanczos13 lanczos13UDT; // // Lanczos Coefficients for N=22 G=22.61891 // Max experimental error (with arbitary precision arithmetic) 2.9524e-38 // Generated with compiler: Microsoft Visual C++ version 8.0 on Win32 at Mar 23 2006 // -struct lanczos22UDT +struct lanczos22UDT : public mpl::int_<120> { + // + // Produces slightly better than 128-bit long-double precision when + // evaluated at higher precision: + // template static T lanczos_sum(const T& z) { static const T num[22] = { - boost::lexical_cast("46198410803245094237463011094.12173081986"), - boost::lexical_cast("43735859291852324413622037436.321513777"), - boost::lexical_cast("19716607234435171720534556386.97481377748"), - boost::lexical_cast("5629401471315018442177955161.245623932129"), - boost::lexical_cast("1142024910634417138386281569.245580222392"), - boost::lexical_cast("175048529315951173131586747.695329230778"), - boost::lexical_cast("21044290245653709191654675.41581372963167"), - boost::lexical_cast("2033001410561031998451380.335553678782601"), - boost::lexical_cast("160394318862140953773928.8736211601848891"), - boost::lexical_cast("10444944438396359705707.48957290388740896"), - boost::lexical_cast("565075825801617290121.1466393747967538948"), - boost::lexical_cast("25475874292116227538.99448534450411942597"), - boost::lexical_cast("957135055846602154.6720835535232270205725"), - boost::lexical_cast("29874506304047462.23662392445173880821515"), - boost::lexical_cast("769651310384737.2749087590725764959689181"), - boost::lexical_cast("16193289100889.15989633624378404096011797"), - boost::lexical_cast("273781151680.6807433264462376754578933261"), - boost::lexical_cast("3630485900.32917021712188739762161583295"), - boost::lexical_cast("36374352.05577334277856865691538582936484"), - boost::lexical_cast("258945.7742115532455441786924971194951043"), - boost::lexical_cast("1167.501919472435718934219997431551246996"), - boost::lexical_cast("2.50662827463100050241576528481104525333"), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 46198410803245094237463011094.12173081986)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 43735859291852324413622037436.321513777)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 19716607234435171720534556386.97481377748)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 5629401471315018442177955161.245623932129)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1142024910634417138386281569.245580222392)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 175048529315951173131586747.695329230778)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 21044290245653709191654675.41581372963167)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 2033001410561031998451380.335553678782601)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 160394318862140953773928.8736211601848891)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 10444944438396359705707.48957290388740896)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 565075825801617290121.1466393747967538948)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 25475874292116227538.99448534450411942597)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 957135055846602154.6720835535232270205725)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 29874506304047462.23662392445173880821515)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 769651310384737.2749087590725764959689181)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 16193289100889.15989633624378404096011797)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 273781151680.6807433264462376754578933261)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 3630485900.32917021712188739762161583295)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 36374352.05577334277856865691538582936484)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 258945.7742115532455441786924971194951043)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1167.501919472435718934219997431551246996)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 2.50662827463100050241576528481104525333)) }; static const T denom[22] = { - boost::lexical_cast("0"), - boost::lexical_cast("2432902008176640000"), - boost::lexical_cast("8752948036761600000"), - boost::lexical_cast("13803759753640704000"), - boost::lexical_cast("12870931245150988800"), - boost::lexical_cast("8037811822645051776"), - boost::lexical_cast("3599979517947607200"), - boost::lexical_cast("1206647803780373360"), - boost::lexical_cast("311333643161390640"), - boost::lexical_cast("63030812099294896"), - boost::lexical_cast("10142299865511450"), - boost::lexical_cast("1307535010540395"), - boost::lexical_cast("135585182899530"), - boost::lexical_cast("11310276995381"), - boost::lexical_cast("756111184500"), - boost::lexical_cast("40171771630"), - boost::lexical_cast("1672280820"), - boost::lexical_cast("53327946"), - boost::lexical_cast("1256850"), - boost::lexical_cast("20615"), - boost::lexical_cast("210"), - boost::lexical_cast("1"), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 2432902008176640000.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 8752948036761600000.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 13803759753640704000.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 12870931245150988800.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 8037811822645051776.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 3599979517947607200.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1206647803780373360.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 311333643161390640.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 63030812099294896.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 10142299865511450.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1307535010540395.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 135585182899530.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 11310276995381.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 756111184500.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 40171771630.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1672280820.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 53327946)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1256850)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 20615)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 210)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1)) }; - return boost::math::tools::evaluate_rational(num, denom, z, 22); + return boost::math::tools::evaluate_rational(num, denom, z); } template static T lanczos_sum_expG_scaled(const T& z) { static const T num[22] = { - boost::lexical_cast("6939996264376682180.277485395074954356211"), - boost::lexical_cast("6570067992110214451.87201438870245659384"), - boost::lexical_cast("2961859037444440551.986724631496417064121"), - boost::lexical_cast("845657339772791245.3541226499766163431651"), - boost::lexical_cast("171556737035449095.2475716923888737881837"), - boost::lexical_cast("26296059072490867.7822441885603400926007"), - boost::lexical_cast("3161305619652108.433798300149816829198706"), - boost::lexical_cast("305400596026022.4774396904484542582526472"), - boost::lexical_cast("24094681058862.55120507202622377623528108"), - boost::lexical_cast("1569055604375.919477574824168939428328839"), - boost::lexical_cast("84886558909.02047889339710230696942513159"), - boost::lexical_cast("3827024985.166751989686050643579753162298"), - boost::lexical_cast("143782298.9273215199098728674282885500522"), - boost::lexical_cast("4487794.24541641841336786238909171265944"), - boost::lexical_cast("115618.2025760830513505888216285273541959"), - boost::lexical_cast("2432.580773108508276957461757328744780439"), - boost::lexical_cast("41.12782532742893597168530008461874360191"), - boost::lexical_cast("0.5453771709477689805460179187388702295792"), - boost::lexical_cast("0.005464211062612080347167337964166505282809"), - boost::lexical_cast("0.388992321263586767037090706042788910953e-4"), - boost::lexical_cast("0.1753839324538447655939518484052327068859e-6"), - boost::lexical_cast("0.3765495513732730583386223384116545391759e-9"), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 6939996264376682180.277485395074954356211)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 6570067992110214451.87201438870245659384)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 2961859037444440551.986724631496417064121)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 845657339772791245.3541226499766163431651)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 171556737035449095.2475716923888737881837)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 26296059072490867.7822441885603400926007)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 3161305619652108.433798300149816829198706)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 305400596026022.4774396904484542582526472)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 24094681058862.55120507202622377623528108)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1569055604375.919477574824168939428328839)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 84886558909.02047889339710230696942513159)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 3827024985.166751989686050643579753162298)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 143782298.9273215199098728674282885500522)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 4487794.24541641841336786238909171265944)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 115618.2025760830513505888216285273541959)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 2432.580773108508276957461757328744780439)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 41.12782532742893597168530008461874360191)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.5453771709477689805460179187388702295792)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.005464211062612080347167337964166505282809)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.388992321263586767037090706042788910953e-4)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.1753839324538447655939518484052327068859e-6)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.3765495513732730583386223384116545391759e-9)) }; static const T denom[22] = { - boost::lexical_cast("0"), - boost::lexical_cast("2432902008176640000"), - boost::lexical_cast("8752948036761600000"), - boost::lexical_cast("13803759753640704000"), - boost::lexical_cast("12870931245150988800"), - boost::lexical_cast("8037811822645051776"), - boost::lexical_cast("3599979517947607200"), - boost::lexical_cast("1206647803780373360"), - boost::lexical_cast("311333643161390640"), - boost::lexical_cast("63030812099294896"), - boost::lexical_cast("10142299865511450"), - boost::lexical_cast("1307535010540395"), - boost::lexical_cast("135585182899530"), - boost::lexical_cast("11310276995381"), - boost::lexical_cast("756111184500"), - boost::lexical_cast("40171771630"), - boost::lexical_cast("1672280820"), - boost::lexical_cast("53327946"), - boost::lexical_cast("1256850"), - boost::lexical_cast("20615"), - boost::lexical_cast("210"), - boost::lexical_cast("1"), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 2432902008176640000.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 8752948036761600000.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 13803759753640704000.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 12870931245150988800.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 8037811822645051776.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 3599979517947607200.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1206647803780373360.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 311333643161390640.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 63030812099294896.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 10142299865511450.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1307535010540395.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 135585182899530.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 11310276995381.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 756111184500.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 40171771630.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1672280820.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 53327946.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1256850.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 20615)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 210)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1)) }; - return boost::math::tools::evaluate_rational(num, denom, z, 22); + return boost::math::tools::evaluate_rational(num, denom, z); } @@ -261,27 +142,27 @@ struct lanczos22UDT static T lanczos_sum_near_1(const T& dz) { static const T d[21] = { - boost::lexical_cast("8.318998691953337183034781139546384476554"), - boost::lexical_cast("-63.15415991415959158214140353299240638675"), - boost::lexical_cast("217.3108224383632868591462242669081540163"), - boost::lexical_cast("-448.5134281386108366899784093610397354889"), - boost::lexical_cast("619.2903759363285456927248474593012711346"), - boost::lexical_cast("-604.1630177420625418522025080080444177046"), - boost::lexical_cast("428.8166750424646119935047118287362193314"), - boost::lexical_cast("-224.6988753721310913866347429589434550302"), - boost::lexical_cast("87.32181627555510833499451817622786940961"), - boost::lexical_cast("-25.07866854821128965662498003029199058098"), - boost::lexical_cast("5.264398125689025351448861011657789005392"), - boost::lexical_cast("-0.792518936256495243383586076579921559914"), - boost::lexical_cast("0.08317448364744713773350272460937904691566"), - boost::lexical_cast("-0.005845345166274053157781068150827567998882"), - boost::lexical_cast("0.0002599412126352082483326238522490030412391"), - boost::lexical_cast("-0.6748102079670763884917431338234783496303e-5"), - boost::lexical_cast("0.908824383434109002762325095643458603605e-7"), - boost::lexical_cast("-0.5299325929309389890892469299969669579725e-9"), - boost::lexical_cast("0.994306085859549890267983602248532869362e-12"), - boost::lexical_cast("-0.3499893692975262747371544905820891835298e-15"), - boost::lexical_cast("0.7260746353663365145454867069182884694961e-20"), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 8.318998691953337183034781139546384476554)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -63.15415991415959158214140353299240638675)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 217.3108224383632868591462242669081540163)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -448.5134281386108366899784093610397354889)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 619.2903759363285456927248474593012711346)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -604.1630177420625418522025080080444177046)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 428.8166750424646119935047118287362193314)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -224.6988753721310913866347429589434550302)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 87.32181627555510833499451817622786940961)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -25.07866854821128965662498003029199058098)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 5.264398125689025351448861011657789005392)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.792518936256495243383586076579921559914)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.08317448364744713773350272460937904691566)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.005845345166274053157781068150827567998882)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.0002599412126352082483326238522490030412391)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.6748102079670763884917431338234783496303e-5)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.908824383434109002762325095643458603605e-7)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.5299325929309389890892469299969669579725e-9)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.994306085859549890267983602248532869362e-12)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.3499893692975262747371544905820891835298e-15)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.7260746353663365145454867069182884694961e-20)), }; T result = 0; for(unsigned k = 1; k <= sizeof(d)/sizeof(d[0]); ++k) @@ -295,27 +176,27 @@ struct lanczos22UDT static T lanczos_sum_near_2(const T& dz) { static const T d[21] = { - boost::lexical_cast("75.39272007105208086018421070699575462226"), - boost::lexical_cast("-572.3481967049935412452681346759966390319"), - boost::lexical_cast("1969.426202741555335078065370698955484358"), - boost::lexical_cast("-4064.74968778032030891520063865996757519"), - boost::lexical_cast("5612.452614138013929794736248384309574814"), - boost::lexical_cast("-5475.357667500026172903620177988213902339"), - boost::lexical_cast("3886.243614216111328329547926490398103492"), - boost::lexical_cast("-2036.382026072125407192448069428134470564"), - boost::lexical_cast("791.3727954936062108045551843636692287652"), - boost::lexical_cast("-227.2808432388436552794021219198885223122"), - boost::lexical_cast("47.70974355562144229897637024320739257284"), - boost::lexical_cast("-7.182373807798293545187073539819697141572"), - boost::lexical_cast("0.7537866989631514559601547530490976100468"), - boost::lexical_cast("-0.05297470142240154822658739758236594717787"), - boost::lexical_cast("0.00235577330936380542539812701472320434133"), - boost::lexical_cast("-0.6115613067659273118098229498679502138802e-4"), - boost::lexical_cast("0.8236417010170941915758315020695551724181e-6"), - boost::lexical_cast("-0.4802628430993048190311242611330072198089e-8"), - boost::lexical_cast("0.9011113376981524418952720279739624707342e-11"), - boost::lexical_cast("-0.3171854152689711198382455703658589996796e-14"), - boost::lexical_cast("0.6580207998808093935798753964580596673177e-19"), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 75.39272007105208086018421070699575462226)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -572.3481967049935412452681346759966390319)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1969.426202741555335078065370698955484358)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -4064.74968778032030891520063865996757519)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 5612.452614138013929794736248384309574814)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -5475.357667500026172903620177988213902339)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 3886.243614216111328329547926490398103492)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -2036.382026072125407192448069428134470564)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 791.3727954936062108045551843636692287652)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -227.2808432388436552794021219198885223122)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 47.70974355562144229897637024320739257284)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -7.182373807798293545187073539819697141572)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.7537866989631514559601547530490976100468)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.05297470142240154822658739758236594717787)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.00235577330936380542539812701472320434133)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.6115613067659273118098229498679502138802e-4)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.8236417010170941915758315020695551724181e-6)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.4802628430993048190311242611330072198089e-8)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.9011113376981524418952720279739624707342e-11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.3171854152689711198382455703658589996796e-14)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.6580207998808093935798753964580596673177e-19)), }; T result = 0; T z = dz + 2; @@ -328,7 +209,6 @@ struct lanczos22UDT static double g(){ return 22.61890999999999962710717227309942245483; } }; - // // Lanczos Coefficients for N=31 G=32.08067 // Max experimental error (with arbitary precision arithmetic) 0.162e-52 @@ -340,70 +220,70 @@ struct lanczos31UDT static T lanczos_sum(const T& z) { static const T num[31] = { - boost::lexical_cast("0.2579646553333513328235723061836959833277e46"), - boost::lexical_cast("0.2444796504337453845497419271639377138264e46"), - boost::lexical_cast("0.1119885499016017172212179730662673475329e46"), - boost::lexical_cast("0.3301983829072723658949204487793889113715e45"), - boost::lexical_cast("0.7041171040503851585152895336505379417066e44"), - boost::lexical_cast("0.1156687509001223855125097826246939403504e44"), - boost::lexical_cast("1522559363393940883866575697565974893306000"), - boost::lexical_cast("164914363507650839510801418717701057005700"), - boost::lexical_cast("14978522943127593263654178827041568394060"), - boost::lexical_cast("1156707153701375383907746879648168666774"), - boost::lexical_cast("76739431129980851159755403434593664173.2"), - boost::lexical_cast("4407916278928188620282281495575981079.306"), - boost::lexical_cast("220487883931812802092792125175269667.3004"), - boost::lexical_cast("9644828280794966468052381443992828.433924"), - boost::lexical_cast("369996467042247229310044531282837.6549068"), - boost::lexical_cast("12468380890717344610932904378961.13494291"), - boost::lexical_cast("369289245210898235894444657859.0529720075"), - boost::lexical_cast("9607992460262594951559461829.34885209022"), - boost::lexical_cast("219225935074853412540086410.981421315799"), - boost::lexical_cast("4374309943598658046326340.720767382079549"), - boost::lexical_cast("76008779092264509404014.10530947173485581"), - boost::lexical_cast("1143503533822162444712.335663112617754987"), - boost::lexical_cast("14779233719977576920.37884890049671578409"), - boost::lexical_cast("162409028440678302.9992838032166348069916"), - boost::lexical_cast("1496561553388385.733407609544964535634135"), - boost::lexical_cast("11347624460661.81008311053190661436107043"), - boost::lexical_cast("68944915931.32004991941950530448472223832"), - boost::lexical_cast("322701221.6391432296123937035480931903651"), - boost::lexical_cast("1092364.213992634267819050120261755371294"), - boost::lexical_cast("2380.151399852411512711176940867823024864"), - boost::lexical_cast("2.506628274631000502415765284811045253007"), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.2579646553333513328235723061836959833277e46)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.2444796504337453845497419271639377138264e46)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.1119885499016017172212179730662673475329e46)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.3301983829072723658949204487793889113715e45)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.7041171040503851585152895336505379417066e44)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.1156687509001223855125097826246939403504e44)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1522559363393940883866575697565974893306000)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 164914363507650839510801418717701057005700)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 14978522943127593263654178827041568394060)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1156707153701375383907746879648168666774)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 76739431129980851159755403434593664173.2)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 4407916278928188620282281495575981079.306)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 220487883931812802092792125175269667.3004)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 9644828280794966468052381443992828.433924)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 369996467042247229310044531282837.6549068)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 12468380890717344610932904378961.13494291)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 369289245210898235894444657859.0529720075)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 9607992460262594951559461829.34885209022)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 219225935074853412540086410.981421315799)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 4374309943598658046326340.720767382079549)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 76008779092264509404014.10530947173485581)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1143503533822162444712.335663112617754987)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 14779233719977576920.37884890049671578409)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 162409028440678302.9992838032166348069916)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1496561553388385.733407609544964535634135)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 11347624460661.81008311053190661436107043)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 68944915931.32004991941950530448472223832)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 322701221.6391432296123937035480931903651)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1092364.213992634267819050120261755371294)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 2380.151399852411512711176940867823024864)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 2.506628274631000502415765284811045253007)), }; static const T denom[31] = { - boost::lexical_cast("0"), - boost::lexical_cast("0.8841761993739701954543616e31"), - boost::lexical_cast("0.3502799997985980526649278464e32"), - boost::lexical_cast("0.622621928420356134910574592e32"), - boost::lexical_cast("66951000306085302338993639424000"), - boost::lexical_cast("49361465831621147825759587123200"), - boost::lexical_cast("26751280755793398822580822142976"), - boost::lexical_cast("11139316913434780466101123891200"), - boost::lexical_cast("3674201658710345201899117607040"), - boost::lexical_cast("981347603630155088295475765440"), - boost::lexical_cast("215760462268683520394805979744"), - boost::lexical_cast("39539238727270799376544542000"), - boost::lexical_cast("6097272817323042122728617800"), - boost::lexical_cast("796974693974455191377937300"), - boost::lexical_cast("88776380550648116217781890"), - boost::lexical_cast("8459574446076318147830625"), - boost::lexical_cast("691254538651580660999025"), - boost::lexical_cast("48487623689430693038025"), - boost::lexical_cast("2918939500751087661105"), - boost::lexical_cast("150566737512021319125"), - boost::lexical_cast("6634460278534540725"), - boost::lexical_cast("248526574856284725"), - boost::lexical_cast("7860403394108265"), - boost::lexical_cast("207912996295875"), - boost::lexical_cast("4539323721075"), - boost::lexical_cast("80328850875"), - boost::lexical_cast("1122686019"), - boost::lexical_cast("11921175"), - boost::lexical_cast("90335"), - boost::lexical_cast("435"), - boost::lexical_cast("1"), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.8841761993739701954543616e31)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.3502799997985980526649278464e32)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.622621928420356134910574592e32)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 66951000306085302338993639424000)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 49361465831621147825759587123200)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 26751280755793398822580822142976)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 11139316913434780466101123891200)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 3674201658710345201899117607040)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 981347603630155088295475765440)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 215760462268683520394805979744)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 39539238727270799376544542000)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 6097272817323042122728617800)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 796974693974455191377937300)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 88776380550648116217781890)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 8459574446076318147830625)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 691254538651580660999025)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 48487623689430693038025)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 2918939500751087661105)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 150566737512021319125)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 6634460278534540725)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 248526574856284725)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 7860403394108265)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 207912996295875)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 4539323721075)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 80328850875)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1122686019)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 11921175)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 90335)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 435)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1)), }; return boost::math::tools::evaluate_rational(num, denom, z, 31); } @@ -412,70 +292,70 @@ struct lanczos31UDT static T lanczos_sum_expG_scaled(const T& z) { static const T num[31] = { - boost::lexical_cast("30137154810677525966583148469478.52374216"), - boost::lexical_cast("28561746428637727032849890123131.36314653"), - boost::lexical_cast("13083250730789213354063781611435.74046294"), - boost::lexical_cast("3857598154697777600846539129354.783647"), - boost::lexical_cast("822596651552555685068015316144.0952185852"), - boost::lexical_cast("135131964033213842052904200372.039133532"), - boost::lexical_cast("17787555889683709693655685146.19771358863"), - boost::lexical_cast("1926639793777927562221423874.149673297196"), - boost::lexical_cast("174989113988888477076973808.6991839697774"), - boost::lexical_cast("13513425905835560387095425.01158383184045"), - boost::lexical_cast("896521313378762433091075.1446749283094845"), - boost::lexical_cast("51496223433749515758124.71524415105430686"), - boost::lexical_cast("2575886794780078381228.37205955912263407"), - boost::lexical_cast("112677328855422964200.4155776009524490958"), - boost::lexical_cast("4322545967487943330.625233358130724324796"), - boost::lexical_cast("145663957202380774.0362027607207590519723"), - boost::lexical_cast("4314283729473470.686566233465428332496534"), - boost::lexical_cast("112246988185485.8877916434026906290603878"), - boost::lexical_cast("2561143864972.040563435178307062626388193"), - boost::lexical_cast("51103611767.9626550674442537989885239605"), - boost::lexical_cast("887985348.0369447209508500133077232094491"), - boost::lexical_cast("13359172.3954672607019822025834072685839"), - boost::lexical_cast("172660.8841147568768783928167105965064459"), - boost::lexical_cast("1897.370795407433013556725714874693719617"), - boost::lexical_cast("17.48383210090980598861217644749573257178"), - boost::lexical_cast("0.1325705316732132940835251054350153028901"), - boost::lexical_cast("0.0008054605783673449641889260501816356090452"), - boost::lexical_cast("0.377001130700104515644336869896819162464e-5"), - boost::lexical_cast("0.1276172868883867038813825443204454996531e-7"), - boost::lexical_cast("0.2780651912081116274907381023821492811093e-10"), - boost::lexical_cast("0.2928410648650955854121639682890739211234e-13"), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 30137154810677525966583148469478.52374216)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 28561746428637727032849890123131.36314653)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 13083250730789213354063781611435.74046294)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 3857598154697777600846539129354.783647)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 822596651552555685068015316144.0952185852)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 135131964033213842052904200372.039133532)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 17787555889683709693655685146.19771358863)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1926639793777927562221423874.149673297196)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 174989113988888477076973808.6991839697774)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 13513425905835560387095425.01158383184045)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 896521313378762433091075.1446749283094845)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 51496223433749515758124.71524415105430686)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 2575886794780078381228.37205955912263407)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 112677328855422964200.4155776009524490958)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 4322545967487943330.625233358130724324796)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 145663957202380774.0362027607207590519723)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 4314283729473470.686566233465428332496534)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 112246988185485.8877916434026906290603878)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 2561143864972.040563435178307062626388193)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 51103611767.9626550674442537989885239605)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 887985348.0369447209508500133077232094491)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 13359172.3954672607019822025834072685839)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 172660.8841147568768783928167105965064459)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1897.370795407433013556725714874693719617)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 17.48383210090980598861217644749573257178)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.1325705316732132940835251054350153028901)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.0008054605783673449641889260501816356090452)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.377001130700104515644336869896819162464e-5)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.1276172868883867038813825443204454996531e-7)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.2780651912081116274907381023821492811093e-10)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.2928410648650955854121639682890739211234e-13)), }; static const T denom[31] = { - boost::lexical_cast("0"), - boost::lexical_cast("0.8841761993739701954543616e31"), - boost::lexical_cast("0.3502799997985980526649278464e32"), - boost::lexical_cast("0.622621928420356134910574592e32"), - boost::lexical_cast("66951000306085302338993639424000"), - boost::lexical_cast("49361465831621147825759587123200"), - boost::lexical_cast("26751280755793398822580822142976"), - boost::lexical_cast("11139316913434780466101123891200"), - boost::lexical_cast("3674201658710345201899117607040"), - boost::lexical_cast("981347603630155088295475765440"), - boost::lexical_cast("215760462268683520394805979744"), - boost::lexical_cast("39539238727270799376544542000"), - boost::lexical_cast("6097272817323042122728617800"), - boost::lexical_cast("796974693974455191377937300"), - boost::lexical_cast("88776380550648116217781890"), - boost::lexical_cast("8459574446076318147830625"), - boost::lexical_cast("691254538651580660999025"), - boost::lexical_cast("48487623689430693038025"), - boost::lexical_cast("2918939500751087661105"), - boost::lexical_cast("150566737512021319125"), - boost::lexical_cast("6634460278534540725"), - boost::lexical_cast("248526574856284725"), - boost::lexical_cast("7860403394108265"), - boost::lexical_cast("207912996295875"), - boost::lexical_cast("4539323721075"), - boost::lexical_cast("80328850875"), - boost::lexical_cast("1122686019"), - boost::lexical_cast("11921175"), - boost::lexical_cast("90335"), - boost::lexical_cast("435"), - boost::lexical_cast("1"), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.8841761993739701954543616e31)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.3502799997985980526649278464e32)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.622621928420356134910574592e32)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 66951000306085302338993639424000)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 49361465831621147825759587123200)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 26751280755793398822580822142976)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 11139316913434780466101123891200)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 3674201658710345201899117607040)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 981347603630155088295475765440)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 215760462268683520394805979744)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 39539238727270799376544542000)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 6097272817323042122728617800)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 796974693974455191377937300)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 88776380550648116217781890)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 8459574446076318147830625)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 691254538651580660999025)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 48487623689430693038025)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 2918939500751087661105)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 150566737512021319125)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 6634460278534540725)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 248526574856284725)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 7860403394108265)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 207912996295875)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 4539323721075)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 80328850875)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1122686019)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 11921175)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 90335)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 435)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1)), }; return boost::math::tools::evaluate_rational(num, denom, z, 31); } @@ -485,36 +365,36 @@ struct lanczos31UDT static T lanczos_sum_near_1(const T& dz) { static const T d[30] = { - boost::lexical_cast("11.80038544942943603508206880307972596807"), - boost::lexical_cast("-130.6355975335626214564236363322099481079"), - boost::lexical_cast("676.2177719145993049893392276809256538927"), - boost::lexical_cast("-2174.724497783850503069990936574060452057"), - boost::lexical_cast("4869.877180638131076410069103742986502022"), - boost::lexical_cast("-8065.744271864238179992762265472478229172"), - boost::lexical_cast("10245.03825618572106228191509520638651539"), - boost::lexical_cast("-10212.83902362683215459850403668669647192"), - boost::lexical_cast("8110.289185383288952562767679576754140336"), - boost::lexical_cast("-5179.310892558291062401828964000776095156"), - boost::lexical_cast("2673.987492589052370230989109591011091273"), - boost::lexical_cast("-1118.342574651205183051884250033505609141"), - boost::lexical_cast("378.5812742511620662650096436471920295596"), - boost::lexical_cast("-103.3725999812126067084828735543906768961"), - boost::lexical_cast("22.62913974335996321848099677797888917792"), - boost::lexical_cast("-3.936414819950859548507275533569588041446"), - boost::lexical_cast("0.5376818198843817355682124535902641644854"), - boost::lexical_cast("-0.0567827903603478957483409124122554243201"), - boost::lexical_cast("0.004545544993648879420352693271088478106482"), - boost::lexical_cast("-0.0002689795568951033950042375135970897959935"), - boost::lexical_cast("0.1139493459006846530734617710847103572122e-4"), - boost::lexical_cast("-0.3316581197839213921885210451302820192794e-6"), - boost::lexical_cast("0.6285613334898374028443777562554713906213e-8"), - boost::lexical_cast("-0.7222145115734409070310317999856424167091e-10"), - boost::lexical_cast("0.4562976983547274766890241815002584238219e-12"), - boost::lexical_cast("-0.1380593023819058919640038942493212141072e-14"), - boost::lexical_cast("0.1629663871586410129307496385264268190679e-17"), - boost::lexical_cast("-0.5429994291916548849493889660077076739993e-21"), - boost::lexical_cast("0.2922682842441892106795386303084661338957e-25"), - boost::lexical_cast("-0.8456967065309046044689041041336866118459e-31"), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 11.80038544942943603508206880307972596807)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -130.6355975335626214564236363322099481079)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 676.2177719145993049893392276809256538927)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -2174.724497783850503069990936574060452057)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 4869.877180638131076410069103742986502022)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -8065.744271864238179992762265472478229172)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 10245.03825618572106228191509520638651539)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -10212.83902362683215459850403668669647192)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 8110.289185383288952562767679576754140336)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -5179.310892558291062401828964000776095156)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 2673.987492589052370230989109591011091273)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -1118.342574651205183051884250033505609141)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 378.5812742511620662650096436471920295596)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -103.3725999812126067084828735543906768961)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 22.62913974335996321848099677797888917792)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -3.936414819950859548507275533569588041446)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.5376818198843817355682124535902641644854)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.0567827903603478957483409124122554243201)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.004545544993648879420352693271088478106482)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.0002689795568951033950042375135970897959935)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.1139493459006846530734617710847103572122e-4)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.3316581197839213921885210451302820192794e-6)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.6285613334898374028443777562554713906213e-8)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.7222145115734409070310317999856424167091e-10)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.4562976983547274766890241815002584238219e-12)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.1380593023819058919640038942493212141072e-14)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.1629663871586410129307496385264268190679e-17)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.5429994291916548849493889660077076739993e-21)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.2922682842441892106795386303084661338957e-25)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.8456967065309046044689041041336866118459e-31)), }; T result = 0; for(unsigned k = 1; k <= sizeof(d)/sizeof(d[0]); ++k) @@ -528,36 +408,36 @@ struct lanczos31UDT static T lanczos_sum_near_2(const T& dz) { static const T d[30] = { - boost::lexical_cast("147.9979641587472136175636384176549713358"), - boost::lexical_cast("-1638.404318611773924210055619836375434296"), - boost::lexical_cast("8480.981744216135641122944743711911653273"), - boost::lexical_cast("-27274.93942104458448200467097634494071176"), - boost::lexical_cast("61076.98019918759324489193232276937262854"), - boost::lexical_cast("-101158.8762737154296509560513952101409264"), - boost::lexical_cast("128491.1252383947174824913796141607174379"), - boost::lexical_cast("-128087.2892038336581928787480535905496026"), - boost::lexical_cast("101717.5492545853663296795562084430123258"), - boost::lexical_cast("-64957.8330410311808907869707511362206858"), - boost::lexical_cast("33536.59139229792478811870738772305570317"), - boost::lexical_cast("-14026.01847115365926835980820243003785821"), - boost::lexical_cast("4748.087094096186515212209389240715050212"), - boost::lexical_cast("-1296.477510211815971152205100242259733245"), - boost::lexical_cast("283.8099337545793198947620951499958085157"), - boost::lexical_cast("-49.36969067101255103452092297769364837753"), - boost::lexical_cast("6.743492833270653628580811118017061581404"), - boost::lexical_cast("-0.7121578704864048548351804794951487823626"), - boost::lexical_cast("0.0570092738016915476694118877057948681298"), - boost::lexical_cast("-0.003373485297696102660302960722607722438643"), - boost::lexical_cast("0.0001429128843527532859999752593761934089751"), - boost::lexical_cast("-0.41595867130858508233493767243236888636e-5"), - boost::lexical_cast("0.7883284669307241040059778207492255409785e-7"), - boost::lexical_cast("-0.905786322462384670803148223703187214379e-9"), - boost::lexical_cast("0.5722790216999820323272452464661250331451e-11"), - boost::lexical_cast("-0.1731510870832349779315841757234562309727e-13"), - boost::lexical_cast("0.2043890314358438601429048378015983874378e-16"), - boost::lexical_cast("-0.6810185176079344204740000170500311171065e-20"), - boost::lexical_cast("0.3665567641131713928114853776588342403919e-24"), - boost::lexical_cast("-0.1060655106553177007425710511436497259484e-29"), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 147.9979641587472136175636384176549713358)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -1638.404318611773924210055619836375434296)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 8480.981744216135641122944743711911653273)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -27274.93942104458448200467097634494071176)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 61076.98019918759324489193232276937262854)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -101158.8762737154296509560513952101409264)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 128491.1252383947174824913796141607174379)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -128087.2892038336581928787480535905496026)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 101717.5492545853663296795562084430123258)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -64957.8330410311808907869707511362206858)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 33536.59139229792478811870738772305570317)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -14026.01847115365926835980820243003785821)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 4748.087094096186515212209389240715050212)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -1296.477510211815971152205100242259733245)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 283.8099337545793198947620951499958085157)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -49.36969067101255103452092297769364837753)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 6.743492833270653628580811118017061581404)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.7121578704864048548351804794951487823626)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.0570092738016915476694118877057948681298)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.003373485297696102660302960722607722438643)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.0001429128843527532859999752593761934089751)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.41595867130858508233493767243236888636e-5)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.7883284669307241040059778207492255409785e-7)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.905786322462384670803148223703187214379e-9)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.5722790216999820323272452464661250331451e-11)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.1731510870832349779315841757234562309727e-13)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.2043890314358438601429048378015983874378e-16)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.6810185176079344204740000170500311171065e-20)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.3665567641131713928114853776588342403919e-24)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.1060655106553177007425710511436497259484e-29)), }; T result = 0; T z = dz + 2; @@ -583,67 +463,67 @@ struct lanczos61UDT { using namespace boost; static const T d[61] = { - boost::lexical_cast("2.50662827463100050241576528481104525300698674060993831662992357634229365460784197494659584"), - boost::lexical_cast("13349415823254323512107320481.3495396037261649201426994438803767191136434970492309775123879"), - boost::lexical_cast("-300542621510568204264185787475.230003734889859348050696493467253861933279360152095861484548"), - boost::lexical_cast("3273919938390136737194044982676.40271056035622723775417608127544182097346526115858803376474"), - boost::lexical_cast("-22989594065095806099337396006399.5874206181563663855129141706748733174902067950115092492439"), - boost::lexical_cast("116970582893952893160414263796102.542775878583510989850142808618916073286745084692189044738"), - boost::lexical_cast("-459561969036479455224850813196807.283291532483532558959779434457349912822256480548436066098"), - boost::lexical_cast("1450959909778264914956547227964788.89797179379520834974601372820249784303794436366366810477"), - boost::lexical_cast("-3782846865486775046285288437885921.41537699732805465141128848354901016102326190612528503251"), - boost::lexical_cast("8305043213936355459145388670886540.09976337905520168067329932809302445437208115570138102767"), - boost::lexical_cast("-15580988484396722546934484726970745.4927787160273626078250810989811865283255762028143642311"), - boost::lexical_cast("25262722284076250779006793435537600.0822901485517345545978818780090308947301031347345640449"), - boost::lexical_cast("-35714428027687018805443603728757116.5304655170478705341887572982734901197345415291580897698"), - boost::lexical_cast("44334726194692443174715432419157343.2294160783772787096321009453791271387235388689346602833"), - boost::lexical_cast("-48599573547617297831555162417695106.187829304963846482633791012658974681648157963911491985"), - boost::lexical_cast("47258466493366798944386359199482189.0753349196625125615316002614813737880755896979754845101"), - boost::lexical_cast("-40913448215392412059728312039233342.142914753896559359297977982314043378636755884088383226"), - boost::lexical_cast("31626312914486892948769164616982902.7262756989418188077611392594232674722318027323102462687"), - boost::lexical_cast("-21878079174441332123064991795834438.4699982361692990285700077902601657354101259411789722708"), - boost::lexical_cast("13567268503974326527361474986354265.3136632133935430378937191911532112778452274286122946396"), - boost::lexical_cast("-7551494211746723529747611556474669.62996644923557605747803028485900789337467673523741066527"), - boost::lexical_cast("3775516572689476384052312341432597.70584966904950490541958869730702790312581801585742038997"), - boost::lexical_cast("-1696271471453637244930364711513292.79902955514107737992185368006225264329876265486853482449"), - boost::lexical_cast("684857608019352767999083000986166.20765273693720041519286231015176745354062413008561259139"), - boost::lexical_cast("-248397566275708464679881624417990.410438107634139924805871051723444048539177890346227250473"), - boost::lexical_cast("80880368999557992138783568858556.1512378233079327986518410244522800950609595592170022878937"), - boost::lexical_cast("-23618197945394013802495450485616.9025005749893350650829964098117490779655546610665927669729"), - boost::lexical_cast("6176884636893816103087134481332.06708966653493024119556843727320635285468825056891248447124"), - boost::lexical_cast("-1444348683723439589948246285262.64080678953468490544615312565485170860503207005915261691108"), - boost::lexical_cast("301342031656979076702313946827.961658905182634508217626783081241074250132289461989777865387"), - boost::lexical_cast("-55959656587719766738301589651.3940625826610668990368881615587469329021742236397809951765678"), - boost::lexical_cast("9223339169004064297247180402.36227016155682738556103138196079389248843082157924368301293963"), - boost::lexical_cast("-1344882881571942601385730283.42710150182526891377514071881534880944872423492272147871101373"), - boost::lexical_cast("172841913316760599352601139.54409257740173055624405575900164401527761357324625574736896079"), - boost::lexical_cast("-19496120443876233531343952.3802212016691702737346568192063937387825469602063310488794471653"), - boost::lexical_cast("1920907372583710284097959.44121420322495784420169085871802458519363819782779653621724219067"), - boost::lexical_cast("-164429314798240461613359.399597503536657962383155875723527581699785846599051112719962464604"), - boost::lexical_cast("12154026644351189572525.1452249886865981747374191977801688548318519692423556934568426042152"), - boost::lexical_cast("-770443988366210815096.519382051977221101156336663806705367929328924137169970381042234329058"), - boost::lexical_cast("41558909851418707920.4696085656889424895313728719601503526476333404973280596225722152966128"), - boost::lexical_cast("-1890879946549708819.24562220042687554209318172044783707920086716716717574156283898330017796"), - boost::lexical_cast("71844996557297623.9583461685535340440524052492427928388171299145330229958643439878608673403"), - boost::lexical_cast("-2253785109518255.55600197759875781765803818232939130127735487613049577235879610065545755637"), - boost::lexical_cast("57616883849355.997562563968344493719962252675875692642406455612671495250543228005045106721"), - boost::lexical_cast("-1182495730353.08218118278997948852215670614084013289033222774171548915344541249351599628436"), - boost::lexical_cast("19148649358.6196967288062261380599423925174178776792840639099120170800869284300966978300613"), - boost::lexical_cast("-239779605.891370259668403359614360511661030470269478602533200704639655585967442891496784613"), - boost::lexical_cast("2267583.00284368310957842936892685032434505866445291643236133553754152047677944820353796872"), - boost::lexical_cast("-15749.490806784673108773558070497383604733010677027764233749920147549999361110299643477893"), - boost::lexical_cast("77.7059495149052727171505425584459982871343274332635726864135949842508025564999785370162956"), - boost::lexical_cast("-0.261619987273930331397625130282851629108569607193781378836014468617185550622160348688297247"), - boost::lexical_cast("0.000572252321659691600529444769356185993188551770817110673186068921175991328434642504616377475"), - boost::lexical_cast("-0.765167220661540041663007112207436426423746402583423562585653954743978584117929356523307954e-6"), - boost::lexical_cast("0.579179571056209077507916813937971472839851499147582627425979879366849876944438724610663401e-9"), - boost::lexical_cast("-0.224804733043915149719206760378355636826808754704148660354494460792713189958510735070096991e-12"), - boost::lexical_cast("0.392711975389579343321746945135488409914483448652884894759297584020979857734289645857714768e-16"), - boost::lexical_cast("-0.258603588346412049542768766878162221817684639789901440429511261589010049357907537684380983e-20"), - boost::lexical_cast("0.499992460848751668441190360024540741752242879565548017176883304716370989218399797418478685e-25"), - boost::lexical_cast("-0.196211614533318174187346267877390498735734213905206562766348625767919122511096089367364025e-30"), - boost::lexical_cast("0.874722648949676363732094858062907290148733370978226751462386623191111439121706262759209573e-37"), - boost::lexical_cast("-0.163907874717737848669759890242660846846105433791283903651924563157080252845636658802930428e-44"), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 2.50662827463100050241576528481104525300698674060993831662992357634229365460784197494659584)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 13349415823254323512107320481.3495396037261649201426994438803767191136434970492309775123879)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -300542621510568204264185787475.230003734889859348050696493467253861933279360152095861484548)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 3273919938390136737194044982676.40271056035622723775417608127544182097346526115858803376474)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -22989594065095806099337396006399.5874206181563663855129141706748733174902067950115092492439)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 116970582893952893160414263796102.542775878583510989850142808618916073286745084692189044738)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -459561969036479455224850813196807.283291532483532558959779434457349912822256480548436066098)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1450959909778264914956547227964788.89797179379520834974601372820249784303794436366366810477)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -3782846865486775046285288437885921.41537699732805465141128848354901016102326190612528503251)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 8305043213936355459145388670886540.09976337905520168067329932809302445437208115570138102767)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -15580988484396722546934484726970745.4927787160273626078250810989811865283255762028143642311)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 25262722284076250779006793435537600.0822901485517345545978818780090308947301031347345640449)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -35714428027687018805443603728757116.5304655170478705341887572982734901197345415291580897698)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 44334726194692443174715432419157343.2294160783772787096321009453791271387235388689346602833)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -48599573547617297831555162417695106.187829304963846482633791012658974681648157963911491985)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 47258466493366798944386359199482189.0753349196625125615316002614813737880755896979754845101)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -40913448215392412059728312039233342.142914753896559359297977982314043378636755884088383226)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 31626312914486892948769164616982902.7262756989418188077611392594232674722318027323102462687)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -21878079174441332123064991795834438.4699982361692990285700077902601657354101259411789722708)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 13567268503974326527361474986354265.3136632133935430378937191911532112778452274286122946396)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -7551494211746723529747611556474669.62996644923557605747803028485900789337467673523741066527)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 3775516572689476384052312341432597.70584966904950490541958869730702790312581801585742038997)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -1696271471453637244930364711513292.79902955514107737992185368006225264329876265486853482449)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 684857608019352767999083000986166.20765273693720041519286231015176745354062413008561259139)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -248397566275708464679881624417990.410438107634139924805871051723444048539177890346227250473)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 80880368999557992138783568858556.1512378233079327986518410244522800950609595592170022878937)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -23618197945394013802495450485616.9025005749893350650829964098117490779655546610665927669729)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 6176884636893816103087134481332.06708966653493024119556843727320635285468825056891248447124)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -1444348683723439589948246285262.64080678953468490544615312565485170860503207005915261691108)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 301342031656979076702313946827.961658905182634508217626783081241074250132289461989777865387)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -55959656587719766738301589651.3940625826610668990368881615587469329021742236397809951765678)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 9223339169004064297247180402.36227016155682738556103138196079389248843082157924368301293963)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -1344882881571942601385730283.42710150182526891377514071881534880944872423492272147871101373)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 172841913316760599352601139.54409257740173055624405575900164401527761357324625574736896079)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -19496120443876233531343952.3802212016691702737346568192063937387825469602063310488794471653)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1920907372583710284097959.44121420322495784420169085871802458519363819782779653621724219067)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -164429314798240461613359.399597503536657962383155875723527581699785846599051112719962464604)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 12154026644351189572525.1452249886865981747374191977801688548318519692423556934568426042152)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -770443988366210815096.519382051977221101156336663806705367929328924137169970381042234329058)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 41558909851418707920.4696085656889424895313728719601503526476333404973280596225722152966128)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -1890879946549708819.24562220042687554209318172044783707920086716716717574156283898330017796)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 71844996557297623.9583461685535340440524052492427928388171299145330229958643439878608673403)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -2253785109518255.55600197759875781765803818232939130127735487613049577235879610065545755637)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 57616883849355.997562563968344493719962252675875692642406455612671495250543228005045106721)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -1182495730353.08218118278997948852215670614084013289033222774171548915344541249351599628436)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 19148649358.6196967288062261380599423925174178776792840639099120170800869284300966978300613)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -239779605.891370259668403359614360511661030470269478602533200704639655585967442891496784613)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 2267583.00284368310957842936892685032434505866445291643236133553754152047677944820353796872)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -15749.490806784673108773558070497383604733010677027764233749920147549999361110299643477893)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 77.7059495149052727171505425584459982871343274332635726864135949842508025564999785370162956)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.261619987273930331397625130282851629108569607193781378836014468617185550622160348688297247)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.000572252321659691600529444769356185993188551770817110673186068921175991328434642504616377475)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.765167220661540041663007112207436426423746402583423562585653954743978584117929356523307954e-6)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.579179571056209077507916813937971472839851499147582627425979879366849876944438724610663401e-9)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.224804733043915149719206760378355636826808754704148660354494460792713189958510735070096991e-12)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.392711975389579343321746945135488409914483448652884894759297584020979857734289645857714768e-16)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.258603588346412049542768766878162221817684639789901440429511261589010049357907537684380983e-20)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.499992460848751668441190360024540741752242879565548017176883304716370989218399797418478685e-25)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.196211614533318174187346267877390498735734213905206562766348625767919122511096089367364025e-30)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.874722648949676363732094858062907290148733370978226751462386623191111439121706262759209573e-37)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.163907874717737848669759890242660846846105433791283903651924563157080252845636658802930428e-44)), }; T result = d[0]; for(unsigned k = 1; k < sizeof(d)/sizeof(d[0]); ++k) @@ -658,67 +538,67 @@ struct lanczos61UDT { using namespace boost; static const T d[61] = { - boost::lexical_cast("0.901751806425638853077358552989167785490911341809902155556127108480303870921448984935411583e-27"), - boost::lexical_cast("4.80241125306810017699523302110401965428995345115391817406006361151407344955277298373661032"), - boost::lexical_cast("-108.119283021710869401330097315436214587270846871451487282117128515476478251641970487922552"), - boost::lexical_cast("1177.78262074811362219818923738088833932279000985161077740440010901595132448469513438139561"), - boost::lexical_cast("-8270.43570321334374279057432173814835581983913167617217749736484999327758232081395983082867"), - boost::lexical_cast("42079.807161997077661752306902088979258826568702655699995911391774839958572703348502730394"), - boost::lexical_cast("-165326.003834443330215001219988296482004968548294447320869281647211603153902436231468280089"), - boost::lexical_cast("521978.361504895300685499370463597042533432134369277742485307843747923127933979566742421213"), - boost::lexical_cast("-1360867.51629992863544553419296636395576666570468519805449755596254912681418267100657262281"), - boost::lexical_cast("2987713.73338656161102517003716335104823650191612448011720936412226357385029800040631754755"), - boost::lexical_cast("-5605212.64915921452169919008770165304171481697939254152852673009005154549681704553438450709"), - boost::lexical_cast("9088186.58332916818449459635132673652700922052988327069535513580836143146727832380184335474"), - boost::lexical_cast("-12848155.5543636394746355365819800465364996596310467415907815393346205151090486190421959769"), - boost::lexical_cast("15949281.2867656960575878805158849857756293807220033618942867694361569866468996967761600898"), - boost::lexical_cast("-17483546.9948295433308250581770557182576171673272450149400973735206019559576269174369907171"), - boost::lexical_cast("17001087.8599749419660906448951424280111036786456594738278573653160553115681287326064596964"), - boost::lexical_cast("-14718487.0643665950346574802384331125115747311674609017568623694516187494204567579595827859"), - boost::lexical_cast("11377468.7255609717716845971105161298889777425898291183866813269222281486121330837791392732"), - boost::lexical_cast("-7870571.64253038587947746661946939286858490057774448573157856145556080330153403858747655263"), - boost::lexical_cast("4880783.08440908743641723492059912671377140680710345996273343885045364205895751515063844239"), - boost::lexical_cast("-2716626.7992639625103140035635916455652302249897918893040695025407382316653674141983775542"), - boost::lexical_cast("1358230.46602865696544327299659410214201327791319846880787515156343361311278133805428800255"), - boost::lexical_cast("-610228.440751458395860905749312275043435828322076830117123636938979942213530882048883969802"), - boost::lexical_cast("246375.416501158654327780901087115642493055617468601787093268312234390446439555559050129729"), - boost::lexical_cast("-89360.2599028475206119333931211015869139511677735549267100272095432140508089207221096740632"), - boost::lexical_cast("29096.4637987498328341260960356772198979319790332957125131055960448759586930781530063775634"), - boost::lexical_cast("-8496.57401431514433694413130585404918350686834939156759654375188338156288564260152505382438"), - boost::lexical_cast("2222.11523574301594407443285016240908726891841242444092960094015874546135316534057865883047"), - boost::lexical_cast("-519.599993280949289705514822058693289933461756514489674453254304308040888101533569480646682"), - boost::lexical_cast("108.406868361306987817730701109400305482972790224573776407166683184990131682003417239181112"), - boost::lexical_cast("-20.1313142142558596796857948064047373605439974799116521459977609253211918146595346493447238"), - boost::lexical_cast("3.31806787671783168020012913552384112429614503798293169239082032849759155847394955909684383"), - boost::lexical_cast("-0.483817477111537877685595212919784447924875428848331771524426361483392903320495411973587861"), - boost::lexical_cast("0.0621793463102927384924303843912913542297042029136293808338022462765755471002366206711862637"), - boost::lexical_cast("-0.00701366932085103924241526535768453911099671087892444015581511551813219720807206445462785293"), - boost::lexical_cast("0.000691040514756294308758606917671220770856269030526647010461217455799229645004351524024364997"), - boost::lexical_cast("-0.591529398871361458428147660822525365922497109038495896497692806150033516658042357799869656e-4"), - boost::lexical_cast("0.437237367535177689875119370170434437030440227275583289093139147244747901678407875809020739e-5"), - boost::lexical_cast("-0.277164853397051135996651958345647824709602266382721185838782221179129726200661453504250697e-6"), - boost::lexical_cast("0.149506899012035980148891401548317536032574502641368034781671941165064546410613201579653674e-7"), - boost::lexical_cast("-0.68023824066463262779882895193964639544061678698791279217407325790147925675797085217462974e-9"), - boost::lexical_cast("0.258460163734186329938721529982859244969655253624066115559707985878606277800329299821882688e-10"), - boost::lexical_cast("-0.810792256024669306744649981276512583535251727474303382740940985102669076169168931092026491e-12"), - boost::lexical_cast("0.207274966207031327521921078048021807442500113231320959236850963529304158700096495799022922e-13"), - boost::lexical_cast("-0.425399199286327802950259994834798737777721414442095221716122926637623478450472871269742436e-15"), - boost::lexical_cast("0.688866766744198529064607574117697940084548375790020728788313274612845280173338912495478431e-17"), - boost::lexical_cast("-0.862599751805643281578607291655858333628582704771553874199104377131082877406179933909898885e-19"), - boost::lexical_cast("0.815756005678735657200275584442908437977926312650210429668619446123450972547018343768177988e-21"), - boost::lexical_cast("-0.566583084099007858124915716926967268295318152203932871370429534546567151650626184750291695e-23"), - boost::lexical_cast("0.279544761599725082805446124351997692260093135930731230328454667675190245860598623539891708e-25"), - boost::lexical_cast("-0.941169851584987983984201821679114408126982142904386301937192011680047611188837432096199601e-28"), - boost::lexical_cast("0.205866011331040736302780507155525142187875191518455173304638008169488993406425201915370746e-30"), - boost::lexical_cast("-0.27526655245712584371295491216289353976964567057707464008951584303679019796521332324352501e-33"), - boost::lexical_cast("0.208358067979444305082929004102609366169534624348056112144990933897581971394396210379638792e-36"), - boost::lexical_cast("-0.808728107661779323263133007119729988596844663194254976820030366188579170595441991680169012e-40"), - boost::lexical_cast("0.141276924383478964519776436955079978012672985961918248012931336621229652792338950573694356e-43"), - boost::lexical_cast("-0.930318449287651389310440021745842417218125582685428432576258687100661462527604238849332053e-48"), - boost::lexical_cast("0.179870748819321661641184169834635133045197146966203370650788171790610563029431722308057539e-52"), - boost::lexical_cast("-0.705865243912790337263229413370018392321238639017433365017168104310561824133229343750737083e-58"), - boost::lexical_cast("0.3146787805734405996448268100558028857930560442377698646099945108125281507396722995748398e-64"), - boost::lexical_cast("-0.589653534231618730406843260601322236697428143603814281282790370329151249078338470962782338e-72"), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.901751806425638853077358552989167785490911341809902155556127108480303870921448984935411583e-27)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 4.80241125306810017699523302110401965428995345115391817406006361151407344955277298373661032)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -108.119283021710869401330097315436214587270846871451487282117128515476478251641970487922552)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1177.78262074811362219818923738088833932279000985161077740440010901595132448469513438139561)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -8270.43570321334374279057432173814835581983913167617217749736484999327758232081395983082867)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 42079.807161997077661752306902088979258826568702655699995911391774839958572703348502730394)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -165326.003834443330215001219988296482004968548294447320869281647211603153902436231468280089)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 521978.361504895300685499370463597042533432134369277742485307843747923127933979566742421213)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -1360867.51629992863544553419296636395576666570468519805449755596254912681418267100657262281)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 2987713.73338656161102517003716335104823650191612448011720936412226357385029800040631754755)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -5605212.64915921452169919008770165304171481697939254152852673009005154549681704553438450709)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 9088186.58332916818449459635132673652700922052988327069535513580836143146727832380184335474)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -12848155.5543636394746355365819800465364996596310467415907815393346205151090486190421959769)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 15949281.2867656960575878805158849857756293807220033618942867694361569866468996967761600898)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -17483546.9948295433308250581770557182576171673272450149400973735206019559576269174369907171)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 17001087.8599749419660906448951424280111036786456594738278573653160553115681287326064596964)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -14718487.0643665950346574802384331125115747311674609017568623694516187494204567579595827859)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 11377468.7255609717716845971105161298889777425898291183866813269222281486121330837791392732)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -7870571.64253038587947746661946939286858490057774448573157856145556080330153403858747655263)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 4880783.08440908743641723492059912671377140680710345996273343885045364205895751515063844239)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -2716626.7992639625103140035635916455652302249897918893040695025407382316653674141983775542)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1358230.46602865696544327299659410214201327791319846880787515156343361311278133805428800255)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -610228.440751458395860905749312275043435828322076830117123636938979942213530882048883969802)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 246375.416501158654327780901087115642493055617468601787093268312234390446439555559050129729)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -89360.2599028475206119333931211015869139511677735549267100272095432140508089207221096740632)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 29096.4637987498328341260960356772198979319790332957125131055960448759586930781530063775634)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -8496.57401431514433694413130585404918350686834939156759654375188338156288564260152505382438)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 2222.11523574301594407443285016240908726891841242444092960094015874546135316534057865883047)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -519.599993280949289705514822058693289933461756514489674453254304308040888101533569480646682)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 108.406868361306987817730701109400305482972790224573776407166683184990131682003417239181112)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -20.1313142142558596796857948064047373605439974799116521459977609253211918146595346493447238)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 3.31806787671783168020012913552384112429614503798293169239082032849759155847394955909684383)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.483817477111537877685595212919784447924875428848331771524426361483392903320495411973587861)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.0621793463102927384924303843912913542297042029136293808338022462765755471002366206711862637)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.00701366932085103924241526535768453911099671087892444015581511551813219720807206445462785293)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.000691040514756294308758606917671220770856269030526647010461217455799229645004351524024364997)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.591529398871361458428147660822525365922497109038495896497692806150033516658042357799869656e-4)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.437237367535177689875119370170434437030440227275583289093139147244747901678407875809020739e-5)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.277164853397051135996651958345647824709602266382721185838782221179129726200661453504250697e-6)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.149506899012035980148891401548317536032574502641368034781671941165064546410613201579653674e-7)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.68023824066463262779882895193964639544061678698791279217407325790147925675797085217462974e-9)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.258460163734186329938721529982859244969655253624066115559707985878606277800329299821882688e-10)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.810792256024669306744649981276512583535251727474303382740940985102669076169168931092026491e-12)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.207274966207031327521921078048021807442500113231320959236850963529304158700096495799022922e-13)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.425399199286327802950259994834798737777721414442095221716122926637623478450472871269742436e-15)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.688866766744198529064607574117697940084548375790020728788313274612845280173338912495478431e-17)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.862599751805643281578607291655858333628582704771553874199104377131082877406179933909898885e-19)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.815756005678735657200275584442908437977926312650210429668619446123450972547018343768177988e-21)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.566583084099007858124915716926967268295318152203932871370429534546567151650626184750291695e-23)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.279544761599725082805446124351997692260093135930731230328454667675190245860598623539891708e-25)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.941169851584987983984201821679114408126982142904386301937192011680047611188837432096199601e-28)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.205866011331040736302780507155525142187875191518455173304638008169488993406425201915370746e-30)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.27526655245712584371295491216289353976964567057707464008951584303679019796521332324352501e-33)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.208358067979444305082929004102609366169534624348056112144990933897581971394396210379638792e-36)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.808728107661779323263133007119729988596844663194254976820030366188579170595441991680169012e-40)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.141276924383478964519776436955079978012672985961918248012931336621229652792338950573694356e-43)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.930318449287651389310440021745842417218125582685428432576258687100661462527604238849332053e-48)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.179870748819321661641184169834635133045197146966203370650788171790610563029431722308057539e-52)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.705865243912790337263229413370018392321238639017433365017168104310561824133229343750737083e-58)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.3146787805734405996448268100558028857930560442377698646099945108125281507396722995748398e-64)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.589653534231618730406843260601322236697428143603814281282790370329151249078338470962782338e-72)), }; T result = d[0]; for(unsigned k = 1; k < sizeof(d)/sizeof(d[0]); ++k) @@ -733,66 +613,66 @@ struct lanczos61UDT { using namespace boost; static const T d[60] = { - boost::lexical_cast("23.2463658527729692390378860713647146932236940604550445351214987229819352880524561852919518"), - boost::lexical_cast("-523.358012551815715084547614110229469295755088686612838322817729744722233637819564673967396"), - boost::lexical_cast("5701.12892340421080714956066268650092612647620400476183901625272640935853188559347587495571"), - boost::lexical_cast("-40033.5506451901904954336453419007623117537868026994808919201793803506999271787018654246699"), - boost::lexical_cast("203689.884259074923009439144410340256983393397995558814367995938668111650624499963153485034"), - boost::lexical_cast("-800270.648969745331278757692597096167418585957703057412758177038340791380011708874081291202"), - boost::lexical_cast("2526668.23380061659863999395867315313385499515711742092815402701950519696944982260718031476"), - boost::lexical_cast("-6587362.57559198722630391278043503867973853468105110382293763174847657538179665571836023631"), - boost::lexical_cast("14462211.3454541602975917764900442754186801975533106565506542322063393991552960595701762805"), - boost::lexical_cast("-27132375.1879227404375395522940895789625516798992585980380939378508607160857820002128106898"), - boost::lexical_cast("43991923.8735251977856804364757478459275087361742168436524951824945035673768875988985478116"), - boost::lexical_cast("-62192284.0030124679010201921841372967696262036115679150017649233887633598058364494608060812"), - boost::lexical_cast("77203473.0770033513405070667417251568915937590689150831268228886281254637715669678358204991"), - boost::lexical_cast("-84630180.2217173903516348977915150565994784278120192219937728967986198118628659866582594874"), - boost::lexical_cast("82294807.2253549409847505891112074804416229757832871133388349982640444405470371147991706317"), - boost::lexical_cast("-71245738.2484649177928765605893043553453557808557887270209768163561363857395639001251515788"), - boost::lexical_cast("55073334.3180266913441333534260714059077572215147571872597651029894142803987981342430068594"), - boost::lexical_cast("-38097984.1648990787690036742690550656061009857688125101191167768314179751258568264424911474"), - boost::lexical_cast("23625729.5032184580395130592017474282828236643586203914515183078852982915252442161768527976"), - boost::lexical_cast("-13149998.4348054726172055622442157883429575511528431835657668083088902165366619827169829685"), - boost::lexical_cast("6574597.77221556423683199818131482663205682902023554728024972161230111356285973623550338976"), - boost::lexical_cast("-2953848.1483469149918109110050192571921018042012905892107136410603990336401921230407043408"), - boost::lexical_cast("1192595.29584357246380113611351829515963605337523874715861849584306265512819543347806085356"), - boost::lexical_cast("-432553.812019608638388918135375154289816441900572658692369491476137741687213006403648722272"), - boost::lexical_cast("140843.215385933866391177743292449477205328233960902455943995092958295858485718885800427129"), - boost::lexical_cast("-41128.186992679630058614841985110676526199977321524879849001760603476646382839182691529968"), - boost::lexical_cast("10756.2849191854701631989789887757784944313743544315113894758328432005767448056040879337769"), - boost::lexical_cast("-2515.15559672041299884426826962296210458052543246529646213159169885444118227871246315458787"), - boost::lexical_cast("524.750087004805200600237632074908875763734578390662349666321453103782638818305404274166951"), - boost::lexical_cast("-97.4468596421732493988298219295878130651986131393383646674144877163795143930682205035917965"), - boost::lexical_cast("16.0613108128210806736384551896802799172445298357754547684100294231532127326987175444453058"), - boost::lexical_cast("-2.34194813526540240672426202485306862230641838409943369059203455578340880900483887447559874"), - boost::lexical_cast("0.300982934748016059399829007219431333744032924923669397318820178988611410275964499475465815"), - boost::lexical_cast("-0.033950095985367909789000959795708551814461844488183964432565731809399824963680858993718525"), - boost::lexical_cast("0.00334502394288921146242772614150438404658527112198421937945605441697314216921393987758378122"), - boost::lexical_cast("-0.000286333429067523984607730553301991502191011265745476190940771685897687956262049750683013485"), - boost::lexical_cast("0.211647426149364947402896718485536530479491688838087899435991994237067890628274492042231115e-4"), - boost::lexical_cast("-0.134163345121302758109675190598169832775248626443483098532368562186356128620805552609175683e-5"), - boost::lexical_cast("0.723697303042715085329782938306424498336642078597508935450663080894255773653328980495047891e-7"), - boost::lexical_cast("-0.329273487343139063533251321553223583999676337945788660475231347828772272134656322947906888e-8"), - boost::lexical_cast("0.12510922551028971731767784013117088894558604838820475961392154031378891971216135267744134e-9"), - boost::lexical_cast("-0.392468958215589939603666430583400537413757786057185505426804034745840192914621891690369903e-11"), - boost::lexical_cast("0.100332717101049934370760667782927946803279422001380028508200697081188326364078428184546051e-12"), - boost::lexical_cast("-0.205917088291197705194762747639836655808855850989058813560983717575008725393428497910009756e-14"), - boost::lexical_cast("0.333450178247893143608439314203175490705783992567107481617660357577257627854979230819461489e-16"), - boost::lexical_cast("-0.417546693906616047110563550428133589051498362676394888715581845170969319500638944065594319e-18"), - boost::lexical_cast("0.394871691642184410859178529844325390739857256666676534513661579365702353214518478078730801e-20"), - boost::lexical_cast("-0.274258012587811199757875927548699264063511843669070634471054184977334027224611843434000922e-22"), - boost::lexical_cast("0.135315354265459854889496635967343027244391821142592599244505313738163473730636430399785048e-24"), - boost::lexical_cast("-0.455579032003288910408487905303223613382276173706542364543918076752861628464036586507967767e-27"), - boost::lexical_cast("0.99650703862462739161520123768147312466695159780582506041370833824093136783202694548427718e-30"), - boost::lexical_cast("-0.1332444609228706921659395801935919548447859029572115502899861345555006827214220195650058e-32"), - boost::lexical_cast("0.100856999148765307000182397631280249632761913433008379786888200467467364474581430670889392e-35"), - boost::lexical_cast("-0.39146979455613683472384690509165395074425354524713697428673406058157887065953366609738731e-39"), - boost::lexical_cast("0.683859606707931248105140296850112494069265272540298100341919970496564103098283709868586478e-43"), - boost::lexical_cast("-0.450326344248604222735147147805963966503893913752040066400766411031387063854141246972061792e-47"), - boost::lexical_cast("0.870675378039492904184581895322153006461319724931909799151743284769901586333730037761678891e-52"), - boost::lexical_cast("-0.341678395249272265744518787745356400350877656459401143889000625280131819505857966769964401e-57"), - boost::lexical_cast("0.152322191370871666358069530949353871960316638394428595988162174042653299702098929238880862e-63"), - boost::lexical_cast("-0.285425405297633795767452984791738825078111150078605004958179057245980222485147999495352632e-71"), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 23.2463658527729692390378860713647146932236940604550445351214987229819352880524561852919518)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -523.358012551815715084547614110229469295755088686612838322817729744722233637819564673967396)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 5701.12892340421080714956066268650092612647620400476183901625272640935853188559347587495571)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -40033.5506451901904954336453419007623117537868026994808919201793803506999271787018654246699)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 203689.884259074923009439144410340256983393397995558814367995938668111650624499963153485034)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -800270.648969745331278757692597096167418585957703057412758177038340791380011708874081291202)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 2526668.23380061659863999395867315313385499515711742092815402701950519696944982260718031476)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -6587362.57559198722630391278043503867973853468105110382293763174847657538179665571836023631)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 14462211.3454541602975917764900442754186801975533106565506542322063393991552960595701762805)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -27132375.1879227404375395522940895789625516798992585980380939378508607160857820002128106898)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 43991923.8735251977856804364757478459275087361742168436524951824945035673768875988985478116)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -62192284.0030124679010201921841372967696262036115679150017649233887633598058364494608060812)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 77203473.0770033513405070667417251568915937590689150831268228886281254637715669678358204991)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -84630180.2217173903516348977915150565994784278120192219937728967986198118628659866582594874)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 82294807.2253549409847505891112074804416229757832871133388349982640444405470371147991706317)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -71245738.2484649177928765605893043553453557808557887270209768163561363857395639001251515788)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 55073334.3180266913441333534260714059077572215147571872597651029894142803987981342430068594)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -38097984.1648990787690036742690550656061009857688125101191167768314179751258568264424911474)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 23625729.5032184580395130592017474282828236643586203914515183078852982915252442161768527976)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -13149998.4348054726172055622442157883429575511528431835657668083088902165366619827169829685)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 6574597.77221556423683199818131482663205682902023554728024972161230111356285973623550338976)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -2953848.1483469149918109110050192571921018042012905892107136410603990336401921230407043408)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1192595.29584357246380113611351829515963605337523874715861849584306265512819543347806085356)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -432553.812019608638388918135375154289816441900572658692369491476137741687213006403648722272)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 140843.215385933866391177743292449477205328233960902455943995092958295858485718885800427129)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -41128.186992679630058614841985110676526199977321524879849001760603476646382839182691529968)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 10756.2849191854701631989789887757784944313743544315113894758328432005767448056040879337769)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -2515.15559672041299884426826962296210458052543246529646213159169885444118227871246315458787)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 524.750087004805200600237632074908875763734578390662349666321453103782638818305404274166951)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -97.4468596421732493988298219295878130651986131393383646674144877163795143930682205035917965)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 16.0613108128210806736384551896802799172445298357754547684100294231532127326987175444453058)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -2.34194813526540240672426202485306862230641838409943369059203455578340880900483887447559874)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.300982934748016059399829007219431333744032924923669397318820178988611410275964499475465815)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.033950095985367909789000959795708551814461844488183964432565731809399824963680858993718525)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.00334502394288921146242772614150438404658527112198421937945605441697314216921393987758378122)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.000286333429067523984607730553301991502191011265745476190940771685897687956262049750683013485)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.211647426149364947402896718485536530479491688838087899435991994237067890628274492042231115e-4)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.134163345121302758109675190598169832775248626443483098532368562186356128620805552609175683e-5)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.723697303042715085329782938306424498336642078597508935450663080894255773653328980495047891e-7)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.329273487343139063533251321553223583999676337945788660475231347828772272134656322947906888e-8)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.12510922551028971731767784013117088894558604838820475961392154031378891971216135267744134e-9)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.392468958215589939603666430583400537413757786057185505426804034745840192914621891690369903e-11)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.100332717101049934370760667782927946803279422001380028508200697081188326364078428184546051e-12)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.205917088291197705194762747639836655808855850989058813560983717575008725393428497910009756e-14)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.333450178247893143608439314203175490705783992567107481617660357577257627854979230819461489e-16)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.417546693906616047110563550428133589051498362676394888715581845170969319500638944065594319e-18)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.394871691642184410859178529844325390739857256666676534513661579365702353214518478078730801e-20)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.274258012587811199757875927548699264063511843669070634471054184977334027224611843434000922e-22)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.135315354265459854889496635967343027244391821142592599244505313738163473730636430399785048e-24)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.455579032003288910408487905303223613382276173706542364543918076752861628464036586507967767e-27)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.99650703862462739161520123768147312466695159780582506041370833824093136783202694548427718e-30)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.1332444609228706921659395801935919548447859029572115502899861345555006827214220195650058e-32)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.100856999148765307000182397631280249632761913433008379786888200467467364474581430670889392e-35)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.39146979455613683472384690509165395074425354524713697428673406058157887065953366609738731e-39)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.683859606707931248105140296850112494069265272540298100341919970496564103098283709868586478e-43)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.450326344248604222735147147805963966503893913752040066400766411031387063854141246972061792e-47)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.870675378039492904184581895322153006461319724931909799151743284769901586333730037761678891e-52)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.341678395249272265744518787745356400350877656459401143889000625280131819505857966769964401e-57)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.152322191370871666358069530949353871960316638394428595988162174042653299702098929238880862e-63)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.285425405297633795767452984791738825078111150078605004958179057245980222485147999495352632e-71)), }; T result = 0; for(unsigned k = 1; k <= sizeof(d)/sizeof(d[0]); ++k) @@ -807,66 +687,66 @@ struct lanczos61UDT { using namespace boost; static const T d[60] = { - boost::lexical_cast("557.56438192770795764344217888434355281097193198928944200046501607026919782564033547346298"), - boost::lexical_cast("-12552.748616427645475141433405567201788681683808077269330800392600825597799119572762385222"), - boost::lexical_cast("136741.650054039199076788077149441364242294724343897779563222338447737802381279007988884806"), - boost::lexical_cast("-960205.223613240309942047656967301131022760634321049075674684679438471862998829007639437133"), - boost::lexical_cast("4885504.47588736223774859617054275229642041717942140469884121916073195308537421162982679289"), - boost::lexical_cast("-19194501.738192166918904824982935279260356575935661514109550613809352009246483412530545583"), - boost::lexical_cast("60602169.8633537742937457094837494059849674261357199218329545854990149896822944801504450843"), - boost::lexical_cast("-157997975.522506767297528502540724511908584668874487506510120462561270100749019845014382885"), - boost::lexical_cast("346876323.86092543685419723290495817330608574729543216092477261152247521712190505658568876"), - boost::lexical_cast("-650770365.471136883718747607976242475416651908858429752332176373467422603953536408709972919"), - boost::lexical_cast("1055146856.05909309330903130910708372830487315684258450293308627289334336871273080305128138"), - boost::lexical_cast("-1491682726.25614447429071368736790697283307005456720192465860871846879804207692411263924608"), - boost::lexical_cast("1851726287.94866167094858600116562210167031458934987154557042242638980748286188183300900268"), - boost::lexical_cast("-2029855953.68334371445800569238095379629407314338521720558391277508374519526853827142679839"), - boost::lexical_cast("1973842002.53354868177824629525448788555435194808657489238517523691040148611221295436287925"), - boost::lexical_cast("-1708829941.98209573247426625323314413060108441455314880934710595647408841619484540679859098"), - boost::lexical_cast("1320934627.12433688699625456833930317624783222321555050330381730035733198249283009357314954"), - boost::lexical_cast("-913780636.858542526294419197161614811332299249415125108737474024007693329922089123296358727"), - boost::lexical_cast("566663423.929632170286007468016419798879660054391183200464733820209439185545886930103546787"), - boost::lexical_cast("-315402880.436816230388857961460509181823167373029384218959199936902955049832392362044305869"), - boost::lexical_cast("157691811.550465734461741500275930418786875005567018699867961482249002625886064187146134966"), - boost::lexical_cast("-70848085.5705405970640618473551954585013808128304384354476488268600720054598122945113512731"), - boost::lexical_cast("28604413.4050137708444142264980840059788755325900041515286382001704951527733220637586013815"), - boost::lexical_cast("-10374808.7067303054787164054055989420809074792801592763124972441820101840292558840131568633"), - boost::lexical_cast("3378126.32016207486657791623723515804931231041318964254116390764473281291389374196880720069"), - boost::lexical_cast("-986460.090390653140964189383080344920103075349535669020623874668558777188889544398718979744"), - boost::lexical_cast("257989.631187387317948158483575125380011593209850756066176921901006833159795100137743395985"), - boost::lexical_cast("-60326.0391159227288325790327830741260824763549807922845004854215660451399733578621565837087"), - boost::lexical_cast("12586.1375399649496159880821645216260841794563919652590583420570326276086323953958907053394"), - boost::lexical_cast("-2337.26417330316922535871922886167444795452055677161063205953141105726549966801856628447293"), - boost::lexical_cast("385.230745012608736644117458716226876976056390433401632749144285378123105481506733917763829"), - boost::lexical_cast("-56.1716559403731491675970177460841997333796694857076749852739159067307309470690838101179615"), - boost::lexical_cast("7.21907953468550196348585224042498727840087634483369357697580053424523903859773769748599575"), - boost::lexical_cast("-0.814293485887386870805786409956942772883474224091975496298369877683530509729332902182019049"), - boost::lexical_cast("0.0802304419995150047616460464220884371214157889148846405799324851793571580868840034085001373"), - boost::lexical_cast("-0.00686771095380619535195996193943858680694970000948742557733102777115482017857981277171196115"), - boost::lexical_cast("0.000507636621977556438232617777542864427109623356049335590894564220687567763620803789858345916"), - boost::lexical_cast("-0.32179095465362720747836116655088181481893063531138957363431280817392443948706754917605911e-4"), - boost::lexical_cast("0.173578890579848508947329833426585354230744194615295570820295052665075101971588563893718407e-5"), - boost::lexical_cast("-0.789762880006288893888161070734302768702358633525134582027140158619195373770299678322596835e-7"), - boost::lexical_cast("0.300074637200885066788470310738617992259402710843493097610337134266720909870967550606601658e-8"), - boost::lexical_cast("-0.941337297619721713151110244242536308266701344868601679868536153775533330272973088246835359e-10"), - boost::lexical_cast("0.24064815013182536657310186836079333949814111498828401548170442715552017773994482539471456e-11"), - boost::lexical_cast("-0.493892399304811910466345686492277504628763169549384435563232052965821874553923373100791477e-13"), - boost::lexical_cast("0.799780678476644196901221989475355609743387528732994566453160178199295104357319723742820593e-15"), - boost::lexical_cast("-0.100148627870893347527249092785257443532967736956154251497569191947184705954310833302770086e-16"), - boost::lexical_cast("0.947100256812658897084619699699028861352615460106539259289295071616221848196411749449858071e-19"), - boost::lexical_cast("-0.657808193528898116367845405906343884364280888644748907819280236995018351085371701094007759e-21"), - boost::lexical_cast("0.324554050057463845012469010247790763753999056976705084126950591088538742509983426730851614e-23"), - boost::lexical_cast("-0.10927068902162908990029309141242256163212535730975970310918370355165185052827948996110107e-25"), - boost::lexical_cast("0.239012340507870646690121104637467232366271566488184795459093215303237974655782634371712486e-28"), - boost::lexical_cast("-0.31958700972990573259359660326375143524864710953063781494908314884519046349402409667329667e-31"), - boost::lexical_cast("0.241905641292988284384362036555782113275737930713192053073501265726048089991747342247551645e-34"), - boost::lexical_cast("-0.93894080230619233745797029179332447129464915420290457418429337322820997038069119047864035e-38"), - boost::lexical_cast("0.164023814025085488413251990798690797467351995518990067783355251949198292596815470576539877e-41"), - boost::lexical_cast("-0.108010831192689925518484618970761942019888832176355541674171850211917230280206410356465451e-45"), - boost::lexical_cast("0.208831600642796805563854019033577205240227465154130766898180386564934443551840379116390645e-50"), - boost::lexical_cast("-0.819516067465171848863933747691434138146789031214932473898084756489529673230665363014007306e-56"), - boost::lexical_cast("0.365344970579318347488211604761724311582675708113250505307342682118101409913523622073678179e-62"), - boost::lexical_cast("-0.684593199208628857931267904308244537968349564351534581234005234847904343404822808648361291e-70"), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 557.56438192770795764344217888434355281097193198928944200046501607026919782564033547346298)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -12552.748616427645475141433405567201788681683808077269330800392600825597799119572762385222)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 136741.650054039199076788077149441364242294724343897779563222338447737802381279007988884806)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -960205.223613240309942047656967301131022760634321049075674684679438471862998829007639437133)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 4885504.47588736223774859617054275229642041717942140469884121916073195308537421162982679289)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -19194501.738192166918904824982935279260356575935661514109550613809352009246483412530545583)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 60602169.8633537742937457094837494059849674261357199218329545854990149896822944801504450843)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -157997975.522506767297528502540724511908584668874487506510120462561270100749019845014382885)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 346876323.86092543685419723290495817330608574729543216092477261152247521712190505658568876)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -650770365.471136883718747607976242475416651908858429752332176373467422603953536408709972919)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1055146856.05909309330903130910708372830487315684258450293308627289334336871273080305128138)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -1491682726.25614447429071368736790697283307005456720192465860871846879804207692411263924608)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1851726287.94866167094858600116562210167031458934987154557042242638980748286188183300900268)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -2029855953.68334371445800569238095379629407314338521720558391277508374519526853827142679839)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1973842002.53354868177824629525448788555435194808657489238517523691040148611221295436287925)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -1708829941.98209573247426625323314413060108441455314880934710595647408841619484540679859098)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 1320934627.12433688699625456833930317624783222321555050330381730035733198249283009357314954)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -913780636.858542526294419197161614811332299249415125108737474024007693329922089123296358727)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 566663423.929632170286007468016419798879660054391183200464733820209439185545886930103546787)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -315402880.436816230388857961460509181823167373029384218959199936902955049832392362044305869)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 157691811.550465734461741500275930418786875005567018699867961482249002625886064187146134966)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -70848085.5705405970640618473551954585013808128304384354476488268600720054598122945113512731)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 28604413.4050137708444142264980840059788755325900041515286382001704951527733220637586013815)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -10374808.7067303054787164054055989420809074792801592763124972441820101840292558840131568633)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 3378126.32016207486657791623723515804931231041318964254116390764473281291389374196880720069)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -986460.090390653140964189383080344920103075349535669020623874668558777188889544398718979744)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 257989.631187387317948158483575125380011593209850756066176921901006833159795100137743395985)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -60326.0391159227288325790327830741260824763549807922845004854215660451399733578621565837087)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 12586.1375399649496159880821645216260841794563919652590583420570326276086323953958907053394)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -2337.26417330316922535871922886167444795452055677161063205953141105726549966801856628447293)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 385.230745012608736644117458716226876976056390433401632749144285378123105481506733917763829)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -56.1716559403731491675970177460841997333796694857076749852739159067307309470690838101179615)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 7.21907953468550196348585224042498727840087634483369357697580053424523903859773769748599575)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.814293485887386870805786409956942772883474224091975496298369877683530509729332902182019049)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.0802304419995150047616460464220884371214157889148846405799324851793571580868840034085001373)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.00686771095380619535195996193943858680694970000948742557733102777115482017857981277171196115)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.000507636621977556438232617777542864427109623356049335590894564220687567763620803789858345916)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.32179095465362720747836116655088181481893063531138957363431280817392443948706754917605911e-4)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.173578890579848508947329833426585354230744194615295570820295052665075101971588563893718407e-5)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.789762880006288893888161070734302768702358633525134582027140158619195373770299678322596835e-7)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.300074637200885066788470310738617992259402710843493097610337134266720909870967550606601658e-8)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.941337297619721713151110244242536308266701344868601679868536153775533330272973088246835359e-10)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.24064815013182536657310186836079333949814111498828401548170442715552017773994482539471456e-11)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.493892399304811910466345686492277504628763169549384435563232052965821874553923373100791477e-13)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.799780678476644196901221989475355609743387528732994566453160178199295104357319723742820593e-15)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.100148627870893347527249092785257443532967736956154251497569191947184705954310833302770086e-16)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.947100256812658897084619699699028861352615460106539259289295071616221848196411749449858071e-19)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.657808193528898116367845405906343884364280888644748907819280236995018351085371701094007759e-21)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.324554050057463845012469010247790763753999056976705084126950591088538742509983426730851614e-23)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.10927068902162908990029309141242256163212535730975970310918370355165185052827948996110107e-25)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.239012340507870646690121104637467232366271566488184795459093215303237974655782634371712486e-28)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.31958700972990573259359660326375143524864710953063781494908314884519046349402409667329667e-31)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.241905641292988284384362036555782113275737930713192053073501265726048089991747342247551645e-34)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.93894080230619233745797029179332447129464915420290457418429337322820997038069119047864035e-38)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.164023814025085488413251990798690797467351995518990067783355251949198292596815470576539877e-41)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.108010831192689925518484618970761942019888832176355541674171850211917230280206410356465451e-45)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.208831600642796805563854019033577205240227465154130766898180386564934443551840379116390645e-50)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.819516067465171848863933747691434138146789031214932473898084756489529673230665363014007306e-56)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, 0.365344970579318347488211604761724311582675708113250505307342682118101409913523622073678179e-62)), + static_cast(BOOST_MATH_HUGE_CONSTANT(T, 150, -0.684593199208628857931267904308244537968349564351534581234005234847904343404822808648361291e-70)), }; T result = 0; T z = dz + 2; diff --git a/include/boost/math/complex/acos.hpp b/include/boost/math/complex/acos.hpp index a023f4123..466dcc63f 100644 --- a/include/boost/math/complex/acos.hpp +++ b/include/boost/math/complex/acos.hpp @@ -38,11 +38,15 @@ std::complex acos(const std::complex& z) static const T half = static_cast(0.5L); static const T a_crossover = static_cast(1.5L); static const T b_crossover = static_cast(0.6417L); - static const T s_pi = static_cast(3.141592653589793238462643383279502884197L); - static const T half_pi = static_cast(1.57079632679489661923132169163975144L); - static const T log_two = static_cast(0.69314718055994530941723212145817657L); - static const T quarter_pi = static_cast(0.78539816339744830961566084581987572L); + static const T s_pi = boost::math::constants::pi(); + static const T half_pi = s_pi / 2; + static const T log_two = boost::math::constants::ln_two(); + static const T quarter_pi = s_pi / 4; +#ifdef BOOST_MSVC +#pragma warning(push) +#pragma warning(disable:4127) +#endif // // Get real and imaginary parts, discard the signs as we can // figure out the sign of the result later: @@ -58,14 +62,14 @@ std::complex acos(const std::complex& z) // but doing it this way prevents overflow/underflow arithmetic // in the main body of the logic, which may trip up some machines: // - if(std::numeric_limits::has_infinity && (x == std::numeric_limits::infinity())) + if((boost::math::isinf)(x)) { - if(y == std::numeric_limits::infinity()) + if((boost::math::isinf)(y)) { real = quarter_pi; imag = std::numeric_limits::infinity(); } - else if(detail::test_is_nan(y)) + else if((boost::math::isnan)(y)) { return std::complex(y, -std::numeric_limits::infinity()); } @@ -76,18 +80,18 @@ std::complex acos(const std::complex& z) imag = std::numeric_limits::infinity(); } } - else if(detail::test_is_nan(x)) + else if((boost::math::isnan)(x)) { - if(y == std::numeric_limits::infinity()) - return std::complex(x, (z.imag() < 0) ? std::numeric_limits::infinity() : -std::numeric_limits::infinity()); + if((boost::math::isinf)(y)) + return std::complex(x, ((boost::math::signbit)(z.imag())) ? std::numeric_limits::infinity() : -std::numeric_limits::infinity()); return std::complex(x, x); } - else if(std::numeric_limits::has_infinity && (y == std::numeric_limits::infinity())) + else if((boost::math::isinf)(y)) { real = half_pi; imag = std::numeric_limits::infinity(); } - else if(detail::test_is_nan(y)) + else if((boost::math::isnan)(y)) { return std::complex((x == 0) ? half_pi : y, y); } @@ -98,7 +102,7 @@ std::complex acos(const std::complex& z) // begin with the special case for real numbers: // if((y == 0) && (x <= one)) - return std::complex((x == 0) ? half_pi : std::acos(z.real())); + return std::complex((x == 0) ? half_pi : std::acos(z.real()), (boost::math::changesign)(z.imag())); // // Figure out if our input is within the "safe area" identified by Hull et al. // This would be more efficient with portable floating point exception handling; @@ -222,12 +226,15 @@ std::complex acos(const std::complex& z) // // Finish off by working out the sign of the result: // - if(z.real() < 0) + if((boost::math::signbit)(z.real())) real = s_pi - real; - if(z.imag() > 0) - imag = -imag; + if(!(boost::math::signbit)(z.imag())) + imag = (boost::math::changesign)(imag); return std::complex(real, imag); +#ifdef BOOST_MSVC +#pragma warning(pop) +#endif } } } // namespaces diff --git a/include/boost/math/complex/acosh.hpp b/include/boost/math/complex/acosh.hpp index 24ed1f12f..4f987cbee 100644 --- a/include/boost/math/complex/acosh.hpp +++ b/include/boost/math/complex/acosh.hpp @@ -24,7 +24,7 @@ inline std::complex acosh(const std::complex& z) // as well as compatibility with C99. // std::complex result = boost::math::acos(z); - if(!detail::test_is_nan(result.imag()) && result.imag() <= 0) + if(!(boost::math::isnan)(result.imag()) && signbit(result.imag())) return detail::mult_i(result); return detail::mult_minus_i(result); } diff --git a/include/boost/math/complex/asin.hpp b/include/boost/math/complex/asin.hpp index 57c1dfc2a..1d2079521 100644 --- a/include/boost/math/complex/asin.hpp +++ b/include/boost/math/complex/asin.hpp @@ -38,11 +38,14 @@ inline std::complex asin(const std::complex& z) static const T half = static_cast(0.5L); static const T a_crossover = static_cast(1.5L); static const T b_crossover = static_cast(0.6417L); - //static const T pi = static_cast(3.141592653589793238462643383279502884197L); - static const T half_pi = static_cast(1.57079632679489661923132169163975144L); - static const T log_two = static_cast(0.69314718055994530941723212145817657L); - static const T quarter_pi = static_cast(0.78539816339744830961566084581987572L); - + static const T s_pi = boost::math::constants::pi(); + static const T half_pi = s_pi / 2; + static const T log_two = boost::math::constants::ln_two(); + static const T quarter_pi = s_pi / 4; +#ifdef BOOST_MSVC +#pragma warning(push) +#pragma warning(disable:4127) +#endif // // Get real and imaginary parts, discard the signs as we can // figure out the sign of the result later: @@ -57,11 +60,11 @@ inline std::complex asin(const std::complex& z) // below, but handling it as a special case prevents overflow/underflow // arithmetic which may trip up some machines: // - if(detail::test_is_nan(x)) + if((boost::math::isnan)(x)) { - if(detail::test_is_nan(y)) + if((boost::math::isnan)(y)) return std::complex(x, x); - if(std::numeric_limits::has_infinity && (y == std::numeric_limits::infinity())) + if((boost::math::isinf)(y)) { real = x; imag = std::numeric_limits::infinity(); @@ -69,14 +72,14 @@ inline std::complex asin(const std::complex& z) else return std::complex(x, x); } - else if(detail::test_is_nan(y)) + else if((boost::math::isnan)(y)) { if(x == 0) { real = 0; imag = y; } - else if(std::numeric_limits::has_infinity && (x == std::numeric_limits::infinity())) + else if((boost::math::isinf)(x)) { real = y; imag = std::numeric_limits::infinity(); @@ -84,9 +87,9 @@ inline std::complex asin(const std::complex& z) else return std::complex(y, y); } - else if(std::numeric_limits::has_infinity && (x == std::numeric_limits::infinity())) + else if((boost::math::isinf)(x)) { - if(y == std::numeric_limits::infinity()) + if((boost::math::isinf)(y)) { real = quarter_pi; imag = std::numeric_limits::infinity(); @@ -97,7 +100,7 @@ inline std::complex asin(const std::complex& z) imag = std::numeric_limits::infinity(); } } - else if(std::numeric_limits::has_infinity && (y == std::numeric_limits::infinity())) + else if((boost::math::isinf)(y)) { real = 0; imag = std::numeric_limits::infinity(); @@ -108,7 +111,7 @@ inline std::complex asin(const std::complex& z) // special case for real numbers: // if((y == 0) && (x <= one)) - return std::complex(std::asin(z.real())); + return std::complex(std::asin(z.real()), z.imag()); // // Figure out if our input is within the "safe area" identified by Hull et al. // This would be more efficient with portable floating point exception handling; @@ -174,7 +177,7 @@ inline std::complex asin(const std::complex& z) if(x < one) { real = std::asin(x); - imag = y / std::sqrt(xp1*xm1); + imag = y / std::sqrt(-xp1*xm1); } else { @@ -232,12 +235,15 @@ inline std::complex asin(const std::complex& z) // // Finish off by working out the sign of the result: // - if(z.real() < 0) - real = -real; - if(z.imag() < 0) - imag = -imag; + if((boost::math::signbit)(z.real())) + real = (boost::math::changesign)(real); + if((boost::math::signbit)(z.imag())) + imag = (boost::math::changesign)(imag); return std::complex(real, imag); +#ifdef BOOST_MSVC +#pragma warning(pop) +#endif } } } // namespaces diff --git a/include/boost/math/complex/atanh.hpp b/include/boost/math/complex/atanh.hpp index 438243701..4ecb4e199 100644 --- a/include/boost/math/complex/atanh.hpp +++ b/include/boost/math/complex/atanh.hpp @@ -37,14 +37,19 @@ std::complex atanh(const std::complex& z) // at : http://jove.prohosting.com/~skripty/toc.htm // - static const T half_pi = static_cast(1.57079632679489661923132169163975144L); - static const T pi = static_cast(3.141592653589793238462643383279502884197L); + static const T pi = boost::math::constants::pi(); + static const T half_pi = pi / 2; static const T one = static_cast(1.0L); static const T two = static_cast(2.0L); static const T four = static_cast(4.0L); static const T zero = static_cast(0); static const T a_crossover = static_cast(0.3L); +#ifdef BOOST_MSVC +#pragma warning(push) +#pragma warning(disable:4127) +#endif + T x = std::fabs(z.real()); T y = std::fabs(z.imag()); @@ -56,20 +61,20 @@ std::complex atanh(const std::complex& z) // // Begin by handling the special cases specified in C99: // - if(detail::test_is_nan(x)) + if((boost::math::isnan)(x)) { - if(detail::test_is_nan(y)) + if((boost::math::isnan)(y)) return std::complex(x, x); - else if(std::numeric_limits::has_infinity && (y == std::numeric_limits::infinity())) - return std::complex(0, ((z.imag() < 0) ? -half_pi : half_pi)); + else if((boost::math::isinf)(y)) + return std::complex(0, ((boost::math::signbit)(z.imag()) ? -half_pi : half_pi)); else return std::complex(x, x); } - else if(detail::test_is_nan(y)) + else if((boost::math::isnan)(y)) { if(x == 0) return std::complex(x, y); - if(std::numeric_limits::has_infinity && (x == std::numeric_limits::infinity())) + if((boost::math::isinf)(x)) return std::complex(0, y); else return std::complex(y, y); @@ -104,7 +109,7 @@ std::complex atanh(const std::complex& z) T alpha = two*x / (one + xx + yy); if(alpha < a_crossover) { - real = boost::math::log1p(alpha) - boost::math::log1p(-alpha); + real = boost::math::log1p(alpha) - boost::math::log1p((boost::math::changesign)(alpha)); } else { @@ -112,13 +117,13 @@ std::complex atanh(const std::complex& z) real = boost::math::log1p(x2 + xx + yy) - std::log(xm1*xm1 + yy); } real /= four; - if(z.real() < 0) - real = -real; + if((boost::math::signbit)(z.real())) + real = (boost::math::changesign)(real); imag = std::atan2((y * two), (one - xx - yy)); imag /= two; if(z.imag() < 0) - imag = -imag; + imag = (boost::math::changesign)(imag); } else { @@ -133,9 +138,7 @@ std::complex atanh(const std::complex& z) T alpha = 0; if(x >= safe_upper) { - // this is really a test for infinity, - // but we may not have the necessary numeric_limits support: - if((x > (std::numeric_limits::max)()) || (y > (std::numeric_limits::max)())) + if((boost::math::isinf)(x) || (boost::math::isinf)(y)) { alpha = 0; } @@ -180,7 +183,7 @@ std::complex atanh(const std::complex& z) } if(alpha < a_crossover) { - real = boost::math::log1p(alpha) - boost::math::log1p(-alpha); + real = boost::math::log1p(alpha) - boost::math::log1p((boost::math::changesign)(alpha)); } else { @@ -194,8 +197,8 @@ std::complex atanh(const std::complex& z) } real /= four; - if(z.real() < 0) - real = -real; + if((boost::math::signbit)(z.real())) + real = (boost::math::changesign)(real); // // Now handle imaginary part, this is much easier, @@ -234,10 +237,13 @@ std::complex atanh(const std::complex& z) imag = std::atan2(two*y, 1 - x*x); } imag /= two; - if(z.imag() < 0) - imag = -imag; + if((boost::math::signbit)(z.imag())) + imag = (boost::math::changesign)(imag); } return std::complex(real, imag); +#ifdef BOOST_MSVC +#pragma warning(pop) +#endif } } } // namespaces diff --git a/include/boost/math/complex/details.hpp b/include/boost/math/complex/details.hpp index cf9907f1e..46c61f141 100644 --- a/include/boost/math/complex/details.hpp +++ b/include/boost/math/complex/details.hpp @@ -16,6 +16,10 @@ #include #include // isnan where available #include +#include +#include +#include +#include #ifdef BOOST_NO_STDC_NAMESPACE namespace std{ using ::sqrt; } @@ -23,22 +27,10 @@ namespace std{ using ::sqrt; } namespace boost{ namespace math{ namespace detail{ -template -inline bool test_is_nan(T t) -{ - // Comparisons with Nan's always fail: - return std::numeric_limits::has_infinity && (!(t <= std::numeric_limits::infinity()) || !(t >= -std::numeric_limits::infinity())); -} -#ifdef isnan -template<> inline bool test_is_nan(float t) { return isnan(t); } -template<> inline bool test_is_nan(double t) { return isnan(t); } -template<> inline bool test_is_nan(long double t) { return isnan(t); } -#endif - template inline T mult_minus_one(const T& t) { - return test_is_nan(t) ? t : -t; + return (boost::math::isnan)(t) ? t : (boost::math::changesign)(t); } template diff --git a/include/boost/math/concepts/real_concept.hpp b/include/boost/math/concepts/real_concept.hpp index eaaadecd5..d9000754c 100644 --- a/include/boost/math/concepts/real_concept.hpp +++ b/include/boost/math/concepts/real_concept.hpp @@ -372,7 +372,7 @@ inline int digits(BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC } // namespace tools -#if defined(__SGI_STL_PORT) +#if defined(__SGI_STL_PORT) || defined(BOOST_NO_LIMITS_COMPILE_TIME_CONSTANTS) // // We shouldn't really need these type casts any more, but there are some // STLport iostream bugs we work around by using them.... diff --git a/include/boost/math/constants/constants.hpp b/include/boost/math/constants/constants.hpp index cf7ad1be2..78aa42eff 100644 --- a/include/boost/math/constants/constants.hpp +++ b/include/boost/math/constants/constants.hpp @@ -51,7 +51,6 @@ namespace boost{ namespace math BOOST_DEFINE_MATH_CONSTANT(pi, 3.141592653589793238462643383279502884197169399375105820974944, 59230781640628620899862803482534211706798214808651328230664709384460955058223172535940812848111745028410270193852110555964462294895493038196, 0) BOOST_DEFINE_MATH_CONSTANT(two_pi, 6.2831853071795864769252867665590057683943388015061, 0, 0) - BOOST_DEFINE_MATH_CONSTANT(one_div_two_pi, 0.70710678118654752440084436210484903928483593756084, 0, 0) BOOST_DEFINE_MATH_CONSTANT(root_pi, 1.7724538509055160272981674833411451827975, 0, 0) BOOST_DEFINE_MATH_CONSTANT(root_half_pi, 1.253314137315500251207882642405522626503, 0, 0) BOOST_DEFINE_MATH_CONSTANT(root_two_pi, 2.506628274631000502415765284811045253007, 0, 0) @@ -64,7 +63,8 @@ namespace boost{ namespace math BOOST_DEFINE_MATH_CONSTANT(ln_two, 0.693147180559945309417232121458176568075500134360255254, 120680009493393621969694715605863326996418687, 0) BOOST_DEFINE_MATH_CONSTANT(ln_ln_two, -0.36651292058166432701243915823266946945426344783710526305367771367056, 16153193527385494558228566989083583025230453648347655663425171940646634, 0) BOOST_DEFINE_MATH_CONSTANT(third, 0.3333333333333333333333333333333333333333333333333333333333333333333333, 3333333333333333333333333333333333333333333333333333333333333333333333333, 0) - BOOST_DEFINE_MATH_CONSTANT(twothirds, 0.66666666666666666666666666666666666666666666666666666666666666666666, 66666666666666666666666666666666666666666666666666666666666666666666667, 0) + BOOST_DEFINE_MATH_CONSTANT(twothirds, 0.66666666666666666666666666666666666666666666666666666666666666666666, 66666666666666666666666666666666666666666666666666666666666666666666667, 0) //deprecated, use two_thirds. + BOOST_DEFINE_MATH_CONSTANT(two_thirds, 0.66666666666666666666666666666666666666666666666666666666666666666666, 66666666666666666666666666666666666666666666666666666666666666666666667, 0) BOOST_DEFINE_MATH_CONSTANT(pi_minus_three, 0.141592653589793238462643383279502884197169399375105820974944, 59230781640628620899862803482534211706798214808651328230664709384460955058223172535940812848111745028410270193852110555964462294895493038196, 0) BOOST_DEFINE_MATH_CONSTANT(four_minus_pi, 0.85840734641020676153735661672049711580283060062489417902505540769218359, 0, 0) BOOST_DEFINE_MATH_CONSTANT(pow23_four_minus_pi, 0.79531676737159754434839533505680658072763917332771320544530223438582161, 0, 0) diff --git a/include/boost/math/distributions/bernoulli.hpp b/include/boost/math/distributions/bernoulli.hpp index cfa3ecf84..1355eda22 100644 --- a/include/boost/math/distributions/bernoulli.hpp +++ b/include/boost/math/distributions/bernoulli.hpp @@ -55,14 +55,25 @@ namespace boost return true; } template - inline bool check_dist(const char* function, const RealType& p, RealType* result, const Policy& /* pol */) + inline bool check_dist(const char* function, const RealType& p, RealType* result, const Policy& /* pol */, const mpl::true_&) { return check_success_fraction(function, p, result, Policy()); } + template + inline bool check_dist(const char* , const RealType& , RealType* , const Policy& /* pol */, const mpl::false_&) + { + return true; + } + template + inline bool check_dist(const char* function, const RealType& p, RealType* result, const Policy& /* pol */) + { + return check_dist(function, p, result, Policy(), typename policies::constructor_error_check::type()); + } + template inline bool check_dist_and_k(const char* function, const RealType& p, RealType k, RealType* result, const Policy& pol) { - if(check_dist(function, p, result, Policy()) == false) + if(check_dist(function, p, result, Policy(), typename policies::method_error_check::type()) == false) { return false; } @@ -78,7 +89,7 @@ namespace boost template inline bool check_dist_and_prob(const char* function, RealType p, RealType prob, RealType* result, const Policy& /* pol */) { - if(check_dist(function, p, result, Policy()) && detail::check_probability(function, prob, result, Policy()) == false) + if(check_dist(function, p, result, Policy(), typename policies::method_error_check::type()) && detail::check_probability(function, prob, result, Policy()) == false) { return false; } diff --git a/include/boost/math/distributions/binomial.hpp b/include/boost/math/distributions/binomial.hpp index c73df929f..5ab392894 100644 --- a/include/boost/math/distributions/binomial.hpp +++ b/include/boost/math/distributions/binomial.hpp @@ -233,6 +233,10 @@ namespace boost { // p <= pdf(dist, 0) == cdf(dist, 0) return 0; // So the only reasonable result is zero. } // And root finder would fail otherwise. + if(success_fraction == 1) + { // our formulae break down in this case: + return p > 0.5f ? trials : 0; + } // Solve for quantile numerically: // diff --git a/include/boost/math/distributions/laplace.hpp b/include/boost/math/distributions/laplace.hpp index c9f6e16be..a872b1683 100644 --- a/include/boost/math/distributions/laplace.hpp +++ b/include/boost/math/distributions/laplace.hpp @@ -143,10 +143,13 @@ inline RealType cdf(const laplace_distribution& dist, const Re RealType location( dist.location() ); if (x < location) + { result = exp( (x-location)/scale )/2; + } else + { result = 1 - exp( (location-x)/scale )/2; - + } return result; } // cdf @@ -203,21 +206,24 @@ inline RealType cdf(const complemented2_type inline RealType quantile(const complemented2_type, RealType>& c) { - BOOST_MATH_STD_USING // for ADL of std functions + BOOST_MATH_STD_USING // for ADL of std functions. - // Calculate quantile + // Calculate quantile. RealType scale = c.dist.scale(); RealType location = c.dist.location(); RealType q = c.param; - // Checking function argument + // Checking function argument. RealType result = 0; const char* function = "quantile(const complemented2_type, %1%>&)"; if(false == detail::check_probability(function, q, &result, Policy())) return result; diff --git a/include/boost/math/policies/policy.hpp b/include/boost/math/policies/policy.hpp index 355bf18fd..70e67c70b 100644 --- a/include/boost/math/policies/policy.hpp +++ b/include/boost/math/policies/policy.hpp @@ -951,6 +951,29 @@ struct is_policy_imp template struct is_policy : public mpl::bool_< ::boost::math::policies::detail::is_policy_imp

::value> {}; +// +// Helper traits class for distribution error handling: +// +template +struct constructor_error_check +{ + typedef typename Policy::domain_error_type domain_error_type; + typedef typename mpl::if_c< + (domain_error_type::value == throw_on_error) || (domain_error_type::value == user_error), + mpl::true_, + mpl::false_>::type type; +}; + +template +struct method_error_check +{ + typedef typename Policy::domain_error_type domain_error_type; + typedef typename mpl::if_c< + (domain_error_type::value == throw_on_error) && (domain_error_type::value != user_error), + mpl::false_, + mpl::true_>::type type; +}; + }}} // namespaces #endif // BOOST_MATH_POLICY_HPP diff --git a/include/boost/math/special_functions/bessel.hpp b/include/boost/math/special_functions/bessel.hpp index 888635021..d9d3c60bd 100644 --- a/include/boost/math/special_functions/bessel.hpp +++ b/include/boost/math/special_functions/bessel.hpp @@ -215,7 +215,7 @@ T cyl_bessel_i_imp(T v, T x, const Policy& pol) return bessel_i1(x); } } - if((x / v < 0.25) && (v > 0)) + if((v > 0) && (x / v < 0.25)) return bessel_i_small_z_series(v, x, pol); T I, K; bessel_ik(v, x, &I, &K, need_i, pol); diff --git a/include/boost/math/special_functions/detail/bessel_i0.hpp b/include/boost/math/special_functions/detail/bessel_i0.hpp index c8325f093..2c129facc 100644 --- a/include/boost/math/special_functions/detail/bessel_i0.hpp +++ b/include/boost/math/special_functions/detail/bessel_i0.hpp @@ -11,6 +11,7 @@ #endif #include +#include #include // Modified Bessel function of the first kind of order zero @@ -23,48 +24,48 @@ template T bessel_i0(T x) { static const T P1[] = { - static_cast(-2.2335582639474375249e+15L), - static_cast(-5.5050369673018427753e+14L), - static_cast(-3.2940087627407749166e+13L), - static_cast(-8.4925101247114157499e+11L), - static_cast(-1.1912746104985237192e+10L), - static_cast(-1.0313066708737980747e+08L), - static_cast(-5.9545626019847898221e+05L), - static_cast(-2.4125195876041896775e+03L), - static_cast(-7.0935347449210549190e+00L), - static_cast(-1.5453977791786851041e-02L), - static_cast(-2.5172644670688975051e-05L), - static_cast(-3.0517226450451067446e-08L), - static_cast(-2.6843448573468483278e-11L), - static_cast(-1.5982226675653184646e-14L), - static_cast(-5.2487866627945699800e-18L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.2335582639474375249e+15)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -5.5050369673018427753e+14)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -3.2940087627407749166e+13)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -8.4925101247114157499e+11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.1912746104985237192e+10)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.0313066708737980747e+08)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -5.9545626019847898221e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.4125195876041896775e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -7.0935347449210549190e+00)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.5453977791786851041e-02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.5172644670688975051e-05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -3.0517226450451067446e-08)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.6843448573468483278e-11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.5982226675653184646e-14)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -5.2487866627945699800e-18)), }; static const T Q1[] = { - static_cast(-2.2335582639474375245e+15L), - static_cast(7.8858692566751002988e+12L), - static_cast(-1.2207067397808979846e+10L), - static_cast(1.0377081058062166144e+07L), - static_cast(-4.8527560179962773045e+03L), - static_cast(1.0L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.2335582639474375245e+15)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 7.8858692566751002988e+12)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.2207067397808979846e+10)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0377081058062166144e+07)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -4.8527560179962773045e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)), }; static const T P2[] = { - static_cast(-2.2210262233306573296e-04L), - static_cast(1.3067392038106924055e-02L), - static_cast(-4.4700805721174453923e-01L), - static_cast(5.5674518371240761397e+00L), - static_cast(-2.3517945679239481621e+01L), - static_cast(3.1611322818701131207e+01L), - static_cast(-9.6090021968656180000e+00L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.2210262233306573296e-04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.3067392038106924055e-02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -4.4700805721174453923e-01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.5674518371240761397e+00)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.3517945679239481621e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.1611322818701131207e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -9.6090021968656180000e+00)), }; static const T Q2[] = { - static_cast(-5.5194330231005480228e-04L), - static_cast(3.2547697594819615062e-02L), - static_cast(-1.1151759188741312645e+00L), - static_cast(1.3982595353892851542e+01L), - static_cast(-6.0228002066743340583e+01L), - static_cast(8.5539563258012929600e+01L), - static_cast(-3.1446690275135491500e+01L), - static_cast(1.0L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -5.5194330231005480228e-04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.2547697594819615062e-02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.1151759188741312645e+00)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.3982595353892851542e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -6.0228002066743340583e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.5539563258012929600e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -3.1446690275135491500e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)), }; T value, factor, r; diff --git a/include/boost/math/special_functions/detail/bessel_i1.hpp b/include/boost/math/special_functions/detail/bessel_i1.hpp index 9df0e69c4..aa4596cfd 100644 --- a/include/boost/math/special_functions/detail/bessel_i1.hpp +++ b/include/boost/math/special_functions/detail/bessel_i1.hpp @@ -11,6 +11,7 @@ #endif #include +#include #include // Modified Bessel function of the first kind of order one @@ -23,48 +24,48 @@ template T bessel_i1(T x) { static const T P1[] = { - static_cast(-1.4577180278143463643e+15L), - static_cast(-1.7732037840791591320e+14L), - static_cast(-6.9876779648010090070e+12L), - static_cast(-1.3357437682275493024e+11L), - static_cast(-1.4828267606612366099e+09L), - static_cast(-1.0588550724769347106e+07L), - static_cast(-5.1894091982308017540e+04L), - static_cast(-1.8225946631657315931e+02L), - static_cast(-4.7207090827310162436e-01L), - static_cast(-9.1746443287817501309e-04L), - static_cast(-1.3466829827635152875e-06L), - static_cast(-1.4831904935994647675e-09L), - static_cast(-1.1928788903603238754e-12L), - static_cast(-6.5245515583151902910e-16L), - static_cast(-1.9705291802535139930e-19L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.4577180278143463643e+15)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.7732037840791591320e+14)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -6.9876779648010090070e+12)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.3357437682275493024e+11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.4828267606612366099e+09)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.0588550724769347106e+07)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -5.1894091982308017540e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.8225946631657315931e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -4.7207090827310162436e-01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -9.1746443287817501309e-04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.3466829827635152875e-06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.4831904935994647675e-09)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.1928788903603238754e-12)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -6.5245515583151902910e-16)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.9705291802535139930e-19)), }; static const T Q1[] = { - static_cast(-2.9154360556286927285e+15L), - static_cast(9.7887501377547640438e+12L), - static_cast(-1.4386907088588283434e+10L), - static_cast(1.1594225856856884006e+07L), - static_cast(-5.1326864679904189920e+03L), - static_cast(1.0L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.9154360556286927285e+15)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 9.7887501377547640438e+12)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.4386907088588283434e+10)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.1594225856856884006e+07)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -5.1326864679904189920e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)), }; static const T P2[] = { - static_cast(1.4582087408985668208e-05L), - static_cast(-8.9359825138577646443e-04L), - static_cast(2.9204895411257790122e-02L), - static_cast(-3.4198728018058047439e-01L), - static_cast(1.3960118277609544334e+00L), - static_cast(-1.9746376087200685843e+00L), - static_cast(8.5591872901933459000e-01L), - static_cast(-6.0437159056137599999e-02L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.4582087408985668208e-05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -8.9359825138577646443e-04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.9204895411257790122e-02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -3.4198728018058047439e-01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.3960118277609544334e+00)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.9746376087200685843e+00)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.5591872901933459000e-01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -6.0437159056137599999e-02)), }; static const T Q2[] = { - static_cast(3.7510433111922824643e-05L), - static_cast(-2.2835624489492512649e-03L), - static_cast(7.4212010813186530069e-02L), - static_cast(-8.5017476463217924408e-01L), - static_cast(3.2593714889036996297e+00L), - static_cast(-3.8806586721556593450e+00L), - static_cast(1.0L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.7510433111922824643e-05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.2835624489492512649e-03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 7.4212010813186530069e-02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -8.5017476463217924408e-01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.2593714889036996297e+00)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -3.8806586721556593450e+00)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)), }; T value, factor, r, w; diff --git a/include/boost/math/special_functions/detail/bessel_ik.hpp b/include/boost/math/special_functions/detail/bessel_ik.hpp index 2b3896e25..a589673ff 100644 --- a/include/boost/math/special_functions/detail/bessel_ik.hpp +++ b/include/boost/math/special_functions/detail/bessel_ik.hpp @@ -120,6 +120,17 @@ int temme_ik(T v, T x, T* K, T* K1, const Policy& pol) sum = coef * f; sum1 = coef * h; + BOOST_MATH_INSTRUMENT_VARIABLE(p); + BOOST_MATH_INSTRUMENT_VARIABLE(q); + BOOST_MATH_INSTRUMENT_VARIABLE(f); + BOOST_MATH_INSTRUMENT_VARIABLE(sigma); + BOOST_MATH_INSTRUMENT_CODE(sinh(sigma)); + BOOST_MATH_INSTRUMENT_VARIABLE(gamma1); + BOOST_MATH_INSTRUMENT_VARIABLE(gamma2); + BOOST_MATH_INSTRUMENT_VARIABLE(c); + BOOST_MATH_INSTRUMENT_VARIABLE(d); + BOOST_MATH_INSTRUMENT_VARIABLE(a); + // series summation tolerance = tools::epsilon(); for (k = 1; k < policies::get_max_series_iterations(); k++) @@ -337,6 +348,8 @@ int bessel_ik(T v, T x, T* I, T* K, int kind, const Policy& pol) { CF2_ik(u, x, &Ku, &Ku1, pol); // continued fraction CF2_ik } + BOOST_MATH_INSTRUMENT_VARIABLE(Ku); + BOOST_MATH_INSTRUMENT_VARIABLE(Ku1); prev = Ku; current = Ku1; T scale = 1; @@ -355,6 +368,8 @@ int bessel_ik(T v, T x, T* I, T* K, int kind, const Policy& pol) } Kv = prev; Kv1 = current; + BOOST_MATH_INSTRUMENT_VARIABLE(Kv); + BOOST_MATH_INSTRUMENT_VARIABLE(Kv1); if(kind & need_i) { T lim = (4 * v * v + 10) / (8 * x); @@ -370,7 +385,7 @@ int bessel_ik(T v, T x, T* I, T* K, int kind, const Policy& pol) // to get here - probably we're going to overflow: Iv = asymptotic_bessel_i_large_x(v, x, pol); } - else if((x / v < 0.25) && (v > 0)) + else if((v > 0) && (x / v < 0.25)) { Iv = bessel_i_small_z_series(v, x, pol); } diff --git a/include/boost/math/special_functions/detail/bessel_j0.hpp b/include/boost/math/special_functions/detail/bessel_j0.hpp index 59783f620..ee25d46f6 100644 --- a/include/boost/math/special_functions/detail/bessel_j0.hpp +++ b/include/boost/math/special_functions/detail/bessel_j0.hpp @@ -12,6 +12,7 @@ #include #include +#include #include // Bessel function of the first kind of order zero @@ -24,81 +25,81 @@ template T bessel_j0(T x) { static const T P1[] = { - static_cast(-4.1298668500990866786e+11L), - static_cast(2.7282507878605942706e+10L), - static_cast(-6.2140700423540120665e+08L), - static_cast(6.6302997904833794242e+06L), - static_cast(-3.6629814655107086448e+04L), - static_cast(1.0344222815443188943e+02L), - static_cast(-1.2117036164593528341e-01L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -4.1298668500990866786e+11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.7282507878605942706e+10)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -6.2140700423540120665e+08)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 6.6302997904833794242e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -3.6629814655107086448e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0344222815443188943e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.2117036164593528341e-01)) }; static const T Q1[] = { - static_cast(2.3883787996332290397e+12L), - static_cast(2.6328198300859648632e+10L), - static_cast(1.3985097372263433271e+08L), - static_cast(4.5612696224219938200e+05L), - static_cast(9.3614022392337710626e+02L), - static_cast(1.0L), - static_cast(0.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.3883787996332290397e+12)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.6328198300859648632e+10)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.3985097372263433271e+08)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.5612696224219938200e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 9.3614022392337710626e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.0)) }; static const T P2[] = { - static_cast(-1.8319397969392084011e+03L), - static_cast(-1.2254078161378989535e+04L), - static_cast(-7.2879702464464618998e+03L), - static_cast(1.0341910641583726701e+04L), - static_cast(1.1725046279757103576e+04L), - static_cast(4.4176707025325087628e+03L), - static_cast(7.4321196680624245801e+02L), - static_cast(4.8591703355916499363e+01L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.8319397969392084011e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.2254078161378989535e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -7.2879702464464618998e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0341910641583726701e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.1725046279757103576e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.4176707025325087628e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 7.4321196680624245801e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.8591703355916499363e+01)) }; static const T Q2[] = { - static_cast(-3.5783478026152301072e+05L), - static_cast(2.4599102262586308984e+05L), - static_cast(-8.4055062591169562211e+04L), - static_cast(1.8680990008359188352e+04L), - static_cast(-2.9458766545509337327e+03L), - static_cast(3.3307310774649071172e+02L), - static_cast(-2.5258076240801555057e+01L), - static_cast(1.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -3.5783478026152301072e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.4599102262586308984e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -8.4055062591169562211e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.8680990008359188352e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.9458766545509337327e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.3307310774649071172e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.5258076240801555057e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)) }; static const T PC[] = { - static_cast(2.2779090197304684302e+04L), - static_cast(4.1345386639580765797e+04L), - static_cast(2.1170523380864944322e+04L), - static_cast(3.4806486443249270347e+03L), - static_cast(1.5376201909008354296e+02L), - static_cast(8.8961548424210455236e-01L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.2779090197304684302e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.1345386639580765797e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.1170523380864944322e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.4806486443249270347e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.5376201909008354296e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.8961548424210455236e-01)) }; static const T QC[] = { - static_cast(2.2779090197304684318e+04L), - static_cast(4.1370412495510416640e+04L), - static_cast(2.1215350561880115730e+04L), - static_cast(3.5028735138235608207e+03L), - static_cast(1.5711159858080893649e+02L), - static_cast(1.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.2779090197304684318e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.1370412495510416640e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.1215350561880115730e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.5028735138235608207e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.5711159858080893649e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)) }; static const T PS[] = { - static_cast(-8.9226600200800094098e+01L), - static_cast(-1.8591953644342993800e+02L), - static_cast(-1.1183429920482737611e+02L), - static_cast(-2.2300261666214198472e+01L), - static_cast(-1.2441026745835638459e+00L), - static_cast(-8.8033303048680751817e-03L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -8.9226600200800094098e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.8591953644342993800e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.1183429920482737611e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.2300261666214198472e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.2441026745835638459e+00)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -8.8033303048680751817e-03)) }; static const T QS[] = { - static_cast(5.7105024128512061905e+03L), - static_cast(1.1951131543434613647e+04L), - static_cast(7.2642780169211018836e+03L), - static_cast(1.4887231232283756582e+03L), - static_cast(9.0593769594993125859e+01L), - static_cast(1.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.7105024128512061905e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.1951131543434613647e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 7.2642780169211018836e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.4887231232283756582e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 9.0593769594993125859e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)) }; - static const T x1 = static_cast(2.4048255576957727686e+00L), - x2 = static_cast(5.5200781102863106496e+00L), - x11 = static_cast(6.160e+02L), - x12 = static_cast(-1.42444230422723137837e-03L), - x21 = static_cast(1.4130e+03L), - x22 = static_cast(5.46860286310649596604e-04L); + static const T x1 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.4048255576957727686e+00)), + x2 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.5200781102863106496e+00)), + x11 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 6.160e+02)), + x12 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.42444230422723137837e-03)), + x21 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.4130e+03)), + x22 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.46860286310649596604e-04)); T value, factor, r, rc, rs; diff --git a/include/boost/math/special_functions/detail/bessel_j1.hpp b/include/boost/math/special_functions/detail/bessel_j1.hpp index ea98bc227..3db2503ff 100644 --- a/include/boost/math/special_functions/detail/bessel_j1.hpp +++ b/include/boost/math/special_functions/detail/bessel_j1.hpp @@ -12,6 +12,7 @@ #include #include +#include #include // Bessel function of the first kind of order one @@ -24,85 +25,85 @@ template T bessel_j1(T x) { static const T P1[] = { - static_cast(-1.4258509801366645672e+11L), - static_cast(6.6781041261492395835e+09L), - static_cast(-1.1548696764841276794e+08L), - static_cast(9.8062904098958257677e+05L), - static_cast(-4.4615792982775076130e+03L), - static_cast(1.0650724020080236441e+01L), - static_cast(-1.0767857011487300348e-02L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.4258509801366645672e+11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 6.6781041261492395835e+09)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.1548696764841276794e+08)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 9.8062904098958257677e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -4.4615792982775076130e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0650724020080236441e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.0767857011487300348e-02)) }; static const T Q1[] = { - static_cast(4.1868604460820175290e+12L), - static_cast(4.2091902282580133541e+10L), - static_cast(2.0228375140097033958e+08L), - static_cast(5.9117614494174794095e+05L), - static_cast(1.0742272239517380498e+03L), - static_cast(1.0L), - static_cast(0.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.1868604460820175290e+12)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.2091902282580133541e+10)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.0228375140097033958e+08)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.9117614494174794095e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0742272239517380498e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.0)) }; static const T P2[] = { - static_cast(-1.7527881995806511112e+16L), - static_cast(1.6608531731299018674e+15L), - static_cast(-3.6658018905416665164e+13L), - static_cast(3.5580665670910619166e+11L), - static_cast(-1.8113931269860667829e+09L), - static_cast(5.0793266148011179143e+06L), - static_cast(-7.5023342220781607561e+03L), - static_cast(4.6179191852758252278e+00L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.7527881995806511112e+16)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.6608531731299018674e+15)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -3.6658018905416665164e+13)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.5580665670910619166e+11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.8113931269860667829e+09)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.0793266148011179143e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -7.5023342220781607561e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.6179191852758252278e+00)) }; static const T Q2[] = { - static_cast(1.7253905888447681194e+18L), - static_cast(1.7128800897135812012e+16L), - static_cast(8.4899346165481429307e+13L), - static_cast(2.7622777286244082666e+11L), - static_cast(6.4872502899596389593e+08L), - static_cast(1.1267125065029138050e+06L), - static_cast(1.3886978985861357615e+03L), - static_cast(1.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.7253905888447681194e+18)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.7128800897135812012e+16)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.4899346165481429307e+13)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.7622777286244082666e+11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 6.4872502899596389593e+08)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.1267125065029138050e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.3886978985861357615e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)) }; static const T PC[] = { - static_cast(-4.4357578167941278571e+06L), - static_cast(-9.9422465050776411957e+06L), - static_cast(-6.6033732483649391093e+06L), - static_cast(-1.5235293511811373833e+06L), - static_cast(-1.0982405543459346727e+05L), - static_cast(-1.6116166443246101165e+03L), - static_cast(0.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -4.4357578167941278571e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -9.9422465050776411957e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -6.6033732483649391093e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.5235293511811373833e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.0982405543459346727e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.6116166443246101165e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.0)) }; static const T QC[] = { - static_cast(-4.4357578167941278568e+06L), - static_cast(-9.9341243899345856590e+06L), - static_cast(-6.5853394797230870728e+06L), - static_cast(-1.5118095066341608816e+06L), - static_cast(-1.0726385991103820119e+05L), - static_cast(-1.4550094401904961825e+03L), - static_cast(1.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -4.4357578167941278568e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -9.9341243899345856590e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -6.5853394797230870728e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.5118095066341608816e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.0726385991103820119e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.4550094401904961825e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)) }; static const T PS[] = { - static_cast(3.3220913409857223519e+04L), - static_cast(8.5145160675335701966e+04L), - static_cast(6.6178836581270835179e+04L), - static_cast(1.8494262873223866797e+04L), - static_cast(1.7063754290207680021e+03L), - static_cast(3.5265133846636032186e+01L), - static_cast(0.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.3220913409857223519e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.5145160675335701966e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 6.6178836581270835179e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.8494262873223866797e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.7063754290207680021e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.5265133846636032186e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.0)) }; static const T QS[] = { - static_cast(7.0871281941028743574e+05L), - static_cast(1.8194580422439972989e+06L), - static_cast(1.4194606696037208929e+06L), - static_cast(4.0029443582266975117e+05L), - static_cast(3.7890229745772202641e+04L), - static_cast(8.6383677696049909675e+02L), - static_cast(1.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 7.0871281941028743574e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.8194580422439972989e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.4194606696037208929e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.0029443582266975117e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.7890229745772202641e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.6383677696049909675e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)) }; - static const T x1 = static_cast(3.8317059702075123156e+00L), - x2 = static_cast(7.0155866698156187535e+00L), - x11 = static_cast(9.810e+02L), - x12 = static_cast(-3.2527979248768438556e-04L), - x21 = static_cast(1.7960e+03L), - x22 = static_cast(-3.8330184381246462950e-05L); + static const T x1 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.8317059702075123156e+00)), + x2 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 7.0155866698156187535e+00)), + x11 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 9.810e+02)), + x12 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -3.2527979248768438556e-04)), + x21 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.7960e+03)), + x22 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -3.8330184381246462950e-05)); T value, factor, r, rc, rs, w; diff --git a/include/boost/math/special_functions/detail/bessel_jn.hpp b/include/boost/math/special_functions/detail/bessel_jn.hpp index 1b1df7771..2bf8d78b7 100644 --- a/include/boost/math/special_functions/detail/bessel_jn.hpp +++ b/include/boost/math/special_functions/detail/bessel_jn.hpp @@ -72,7 +72,10 @@ T bessel_jn(int n, T x, const Policy& pol) for (int k = 1; k < n; k++) { T fact = 2 * k / x; - if((tools::max_value() - fabs(prev)) / fabs(fact) < fabs(current)) + // + // rescale if we would overflow or underflow: + // + if((fabs(fact) > 1) && ((tools::max_value() - fabs(prev)) / fabs(fact) < fabs(current))) { scale /= current; prev /= current; @@ -97,7 +100,7 @@ T bessel_jn(int n, T x, const Policy& pol) for (int k = n; k > 0; k--) { T fact = 2 * k / x; - if((tools::max_value() - fabs(prev)) / fact < fabs(current)) + if((fabs(fact) > 1) && ((tools::max_value() - fabs(prev)) / fabs(fact) < fabs(current))) { prev /= current; scale /= current; diff --git a/include/boost/math/special_functions/detail/bessel_jy.hpp b/include/boost/math/special_functions/detail/bessel_jy.hpp index 9812e9fa1..19f951ab7 100644 --- a/include/boost/math/special_functions/detail/bessel_jy.hpp +++ b/include/boost/math/special_functions/detail/bessel_jy.hpp @@ -524,11 +524,11 @@ int bessel_jy(T v, T x, T* J, T* Y, int kind, const Policy& pol) if (reflect) { - if(tools::max_value() * fabs(Yv_scale) < fabs(sp * Yv)) + if((sp != 0) && (tools::max_value() * fabs(Yv_scale) < fabs(sp * Yv))) *J = org_kind & need_j ? T(-sign(sp) * sign(Yv) * sign(Yv_scale) * policies::raise_overflow_error(function, 0, pol)) : T(0); else *J = cp * Jv - (sp == 0 ? T(0) : T((sp * Yv) / Yv_scale)); // reflection formula - if(tools::max_value() * fabs(Yv_scale) < fabs(cp * Yv)) + if((cp != 0) && (tools::max_value() * fabs(Yv_scale) < fabs(cp * Yv))) *Y = org_kind & need_y ? T(-sign(cp) * sign(Yv) * sign(Yv_scale) * policies::raise_overflow_error(function, 0, pol)) : T(0); else *Y = sp * Jv + (cp == 0 ? T(0) : T((cp * Yv) / Yv_scale)); diff --git a/include/boost/math/special_functions/detail/bessel_jy_asym.hpp b/include/boost/math/special_functions/detail/bessel_jy_asym.hpp index be4cfcc44..0021f8c86 100644 --- a/include/boost/math/special_functions/detail/bessel_jy_asym.hpp +++ b/include/boost/math/special_functions/detail/bessel_jy_asym.hpp @@ -124,11 +124,17 @@ inline T asymptotic_bessel_y_large_x_2(T v, T x) // Get the phase and amplitude: T ampl = asymptotic_bessel_amplitude(v, x); T phase = asymptotic_bessel_phase_mx(v, x); + BOOST_MATH_INSTRUMENT_VARIABLE(ampl); + BOOST_MATH_INSTRUMENT_VARIABLE(phase); // // Calculate the sine of the phase, using: // sin(x+p) = sin(x)cos(p) + cos(x)sin(p) // T sin_phase = sin(phase) * cos(x) + cos(phase) * sin(x); + BOOST_MATH_INSTRUMENT_CODE(sin(phase)); + BOOST_MATH_INSTRUMENT_CODE(cos(x)); + BOOST_MATH_INSTRUMENT_CODE(cos(phase)); + BOOST_MATH_INSTRUMENT_CODE(sin(x)); return sin_phase * ampl; } @@ -140,11 +146,18 @@ inline T asymptotic_bessel_j_large_x_2(T v, T x) // Get the phase and amplitude: T ampl = asymptotic_bessel_amplitude(v, x); T phase = asymptotic_bessel_phase_mx(v, x); + BOOST_MATH_INSTRUMENT_VARIABLE(ampl); + BOOST_MATH_INSTRUMENT_VARIABLE(phase); // // Calculate the sine of the phase, using: // cos(x+p) = cos(x)cos(p) - sin(x)sin(p) // + BOOST_MATH_INSTRUMENT_CODE(cos(phase)); + BOOST_MATH_INSTRUMENT_CODE(cos(x)); + BOOST_MATH_INSTRUMENT_CODE(sin(phase)); + BOOST_MATH_INSTRUMENT_CODE(sin(x)); T sin_phase = cos(phase) * cos(x) - sin(phase) * sin(x); + BOOST_MATH_INSTRUMENT_VARIABLE(sin_phase); return sin_phase * ampl; } @@ -215,21 +228,21 @@ template inline T asymptotic_bessel_j_limit(const T& v, const mpl::int_<53>&) { // double case: - T v2 = (std::max)(T(3), v * v); + T v2 = (std::max)(T(3), T(v * v)); return v2 * 33 /*73*/; } template inline T asymptotic_bessel_j_limit(const T& v, const mpl::int_<64>&) { // 80-bit extended-double case: - T v2 = (std::max)(T(3), v * v); + T v2 = (std::max)(T(3), T(v * v)); return v2 * 121 /*266*/; } template inline T asymptotic_bessel_j_limit(const T& v, const mpl::int_<113>&) { // 128-bit long double case: - T v2 = (std::max)(T(3), v * v); + T v2 = (std::max)(T(3), T(v * v)); return v2 * 39154 /*85700*/; } diff --git a/include/boost/math/special_functions/detail/bessel_k0.hpp b/include/boost/math/special_functions/detail/bessel_k0.hpp index fae03e485..81407dab1 100644 --- a/include/boost/math/special_functions/detail/bessel_k0.hpp +++ b/include/boost/math/special_functions/detail/bessel_k0.hpp @@ -11,6 +11,7 @@ #endif #include +#include #include #include @@ -26,55 +27,55 @@ T bessel_k0(T x, const Policy& pol) BOOST_MATH_INSTRUMENT_CODE(x); static const T P1[] = { - static_cast(2.4708152720399552679e+03L), - static_cast(5.9169059852270512312e+03L), - static_cast(4.6850901201934832188e+02L), - static_cast(1.1999463724910714109e+01L), - static_cast(1.3166052564989571850e-01L), - static_cast(5.8599221412826100000e-04L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.4708152720399552679e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.9169059852270512312e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.6850901201934832188e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.1999463724910714109e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.3166052564989571850e-01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.8599221412826100000e-04)) }; static const T Q1[] = { - static_cast(2.1312714303849120380e+04L), - static_cast(-2.4994418972832303646e+02L), - static_cast(1.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.1312714303849120380e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.4994418972832303646e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)) }; static const T P2[] = { - static_cast(-1.6128136304458193998e+06L), - static_cast(-3.7333769444840079748e+05L), - static_cast(-1.7984434409411765813e+04L), - static_cast(-2.9501657892958843865e+02L), - static_cast(-1.6414452837299064100e+00L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.6128136304458193998e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -3.7333769444840079748e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.7984434409411765813e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.9501657892958843865e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.6414452837299064100e+00)) }; static const T Q2[] = { - static_cast(-1.6128136304458193998e+06L), - static_cast(2.9865713163054025489e+04L), - static_cast(-2.5064972445877992730e+02L), - static_cast(1.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.6128136304458193998e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.9865713163054025489e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.5064972445877992730e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)) }; static const T P3[] = { - static_cast(1.1600249425076035558e+02L), - static_cast(2.3444738764199315021e+03L), - static_cast(1.8321525870183537725e+04L), - static_cast(7.1557062783764037541e+04L), - static_cast(1.5097646353289914539e+05L), - static_cast(1.7398867902565686251e+05L), - static_cast(1.0577068948034021957e+05L), - static_cast(3.1075408980684392399e+04L), - static_cast(3.6832589957340267940e+03L), - static_cast(1.1394980557384778174e+02L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.1600249425076035558e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.3444738764199315021e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.8321525870183537725e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 7.1557062783764037541e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.5097646353289914539e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.7398867902565686251e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0577068948034021957e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.1075408980684392399e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.6832589957340267940e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.1394980557384778174e+02)) }; static const T Q3[] = { - static_cast(9.2556599177304839811e+01L), - static_cast(1.8821890840982713696e+03L), - static_cast(1.4847228371802360957e+04L), - static_cast(5.8824616785857027752e+04L), - static_cast(1.2689839587977598727e+05L), - static_cast(1.5144644673520157801e+05L), - static_cast(9.7418829762268075784e+04L), - static_cast(3.1474655750295278825e+04L), - static_cast(4.4329628889746408858e+03L), - static_cast(2.0013443064949242491e+02L), - static_cast(1.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 9.2556599177304839811e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.8821890840982713696e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.4847228371802360957e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.8824616785857027752e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.2689839587977598727e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.5144644673520157801e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 9.7418829762268075784e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.1474655750295278825e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.4329628889746408858e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.0013443064949242491e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)) }; T value, factor, r, r1, r2; diff --git a/include/boost/math/special_functions/detail/bessel_k1.hpp b/include/boost/math/special_functions/detail/bessel_k1.hpp index 5830a7f8f..225209f7b 100644 --- a/include/boost/math/special_functions/detail/bessel_k1.hpp +++ b/include/boost/math/special_functions/detail/bessel_k1.hpp @@ -11,6 +11,7 @@ #endif #include +#include #include #include @@ -24,57 +25,57 @@ template T bessel_k1(T x, const Policy& pol) { static const T P1[] = { - static_cast(-2.2149374878243304548e+06L), - static_cast(7.1938920065420586101e+05L), - static_cast(1.7733324035147015630e+05L), - static_cast(7.1885382604084798576e+03L), - static_cast(9.9991373567429309922e+01L), - static_cast(4.8127070456878442310e-01L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.2149374878243304548e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 7.1938920065420586101e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.7733324035147015630e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 7.1885382604084798576e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 9.9991373567429309922e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.8127070456878442310e-01)) }; static const T Q1[] = { - static_cast(-2.2149374878243304548e+06L), - static_cast(3.7264298672067697862e+04L), - static_cast(-2.8143915754538725829e+02L), - static_cast(1.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.2149374878243304548e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.7264298672067697862e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.8143915754538725829e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)) }; static const T P2[] = { - static_cast(0.0L), - static_cast(-1.3531161492785421328e+06L), - static_cast(-1.4758069205414222471e+05L), - static_cast(-4.5051623763436087023e+03L), - static_cast(-5.3103913335180275253e+01L), - static_cast(-2.2795590826955002390e-01L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.3531161492785421328e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.4758069205414222471e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -4.5051623763436087023e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -5.3103913335180275253e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.2795590826955002390e-01)) }; static const T Q2[] = { - static_cast(-2.7062322985570842656e+06L), - static_cast(4.3117653211351080007e+04L), - static_cast(-3.0507151578787595807e+02L), - static_cast(1.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.7062322985570842656e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.3117653211351080007e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -3.0507151578787595807e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)) }; static const T P3[] = { - static_cast(2.2196792496874548962e+00L), - static_cast(4.4137176114230414036e+01L), - static_cast(3.4122953486801312910e+02L), - static_cast(1.3319486433183221990e+03L), - static_cast(2.8590657697910288226e+03L), - static_cast(3.4540675585544584407e+03L), - static_cast(2.3123742209168871550e+03L), - static_cast(8.1094256146537402173e+02L), - static_cast(1.3182609918569941308e+02L), - static_cast(7.5584584631176030810e+00L), - static_cast(6.4257745859173138767e-02L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.2196792496874548962e+00)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.4137176114230414036e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.4122953486801312910e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.3319486433183221990e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.8590657697910288226e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.4540675585544584407e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.3123742209168871550e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.1094256146537402173e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.3182609918569941308e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 7.5584584631176030810e+00)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 6.4257745859173138767e-02)) }; static const T Q3[] = { - static_cast(1.7710478032601086579e+00L), - static_cast(3.4552228452758912848e+01L), - static_cast(2.5951223655579051357e+02L), - static_cast(9.6929165726802648634e+02L), - static_cast(1.9448440788918006154e+03L), - static_cast(2.1181000487171943810e+03L), - static_cast(1.2082692316002348638e+03L), - static_cast(3.3031020088765390854e+02L), - static_cast(3.6001069306861518855e+01L), - static_cast(1.0L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.7710478032601086579e+00)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.4552228452758912848e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.5951223655579051357e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 9.6929165726802648634e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.9448440788918006154e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.1181000487171943810e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.2082692316002348638e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.3031020088765390854e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.6001069306861518855e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)) }; T value, factor, r, r1, r2; diff --git a/include/boost/math/special_functions/detail/bessel_y0.hpp b/include/boost/math/special_functions/detail/bessel_y0.hpp index d2b65b854..e23f861bf 100644 --- a/include/boost/math/special_functions/detail/bessel_y0.hpp +++ b/include/boost/math/special_functions/detail/bessel_y0.hpp @@ -13,6 +13,7 @@ #include #include #include +#include #include #include @@ -26,100 +27,100 @@ template T bessel_y0(T x, const Policy& pol) { static const T P1[] = { - static_cast(1.0723538782003176831e+11L), - static_cast(-8.3716255451260504098e+09L), - static_cast(2.0422274357376619816e+08L), - static_cast(-2.1287548474401797963e+06L), - static_cast(1.0102532948020907590e+04L), - static_cast(-1.8402381979244993524e+01L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0723538782003176831e+11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -8.3716255451260504098e+09)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.0422274357376619816e+08)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.1287548474401797963e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0102532948020907590e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.8402381979244993524e+01)), }; static const T Q1[] = { - static_cast(5.8873865738997033405e+11L), - static_cast(8.1617187777290363573e+09L), - static_cast(5.5662956624278251596e+07L), - static_cast(2.3889393209447253406e+05L), - static_cast(6.6475986689240190091e+02L), - static_cast(1.0L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.8873865738997033405e+11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.1617187777290363573e+09)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.5662956624278251596e+07)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.3889393209447253406e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 6.6475986689240190091e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)), }; static const T P2[] = { - static_cast(-2.2213976967566192242e+13L), - static_cast(-5.5107435206722644429e+11L), - static_cast(4.3600098638603061642e+10L), - static_cast(-6.9590439394619619534e+08L), - static_cast(4.6905288611678631510e+06L), - static_cast(-1.4566865832663635920e+04L), - static_cast(1.7427031242901594547e+01L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.2213976967566192242e+13)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -5.5107435206722644429e+11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.3600098638603061642e+10)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -6.9590439394619619534e+08)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.6905288611678631510e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.4566865832663635920e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.7427031242901594547e+01)), }; static const T Q2[] = { - static_cast(4.3386146580707264428e+14L), - static_cast(5.4266824419412347550e+12L), - static_cast(3.4015103849971240096e+10L), - static_cast(1.3960202770986831075e+08L), - static_cast(4.0669982352539552018e+05L), - static_cast(8.3030857612070288823e+02L), - static_cast(1.0L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.3386146580707264428e+14)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.4266824419412347550e+12)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.4015103849971240096e+10)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.3960202770986831075e+08)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.0669982352539552018e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.3030857612070288823e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)), }; static const T P3[] = { - static_cast(-8.0728726905150210443e+15L), - static_cast(6.7016641869173237784e+14L), - static_cast(-1.2829912364088687306e+11L), - static_cast(-1.9363051266772083678e+11L), - static_cast(2.1958827170518100757e+09L), - static_cast(-1.0085539923498211426e+07L), - static_cast(2.1363534169313901632e+04L), - static_cast(-1.7439661319197499338e+01L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -8.0728726905150210443e+15)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 6.7016641869173237784e+14)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.2829912364088687306e+11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.9363051266772083678e+11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.1958827170518100757e+09)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.0085539923498211426e+07)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.1363534169313901632e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.7439661319197499338e+01)), }; static const T Q3[] = { - static_cast(3.4563724628846457519e+17L), - static_cast(3.9272425569640309819e+15L), - static_cast(2.2598377924042897629e+13L), - static_cast(8.6926121104209825246e+10L), - static_cast(2.4727219475672302327e+08L), - static_cast(5.3924739209768057030e+05L), - static_cast(8.7903362168128450017e+02L), - static_cast(1.0L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.4563724628846457519e+17)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.9272425569640309819e+15)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.2598377924042897629e+13)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.6926121104209825246e+10)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.4727219475672302327e+08)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.3924739209768057030e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.7903362168128450017e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)), }; static const T PC[] = { - static_cast(2.2779090197304684302e+04L), - static_cast(4.1345386639580765797e+04L), - static_cast(2.1170523380864944322e+04L), - static_cast(3.4806486443249270347e+03L), - static_cast(1.5376201909008354296e+02L), - static_cast(8.8961548424210455236e-01L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.2779090197304684302e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.1345386639580765797e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.1170523380864944322e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.4806486443249270347e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.5376201909008354296e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.8961548424210455236e-01)), }; static const T QC[] = { - static_cast(2.2779090197304684318e+04L), - static_cast(4.1370412495510416640e+04L), - static_cast(2.1215350561880115730e+04L), - static_cast(3.5028735138235608207e+03L), - static_cast(1.5711159858080893649e+02L), - static_cast(1.0L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.2779090197304684318e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.1370412495510416640e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.1215350561880115730e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.5028735138235608207e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.5711159858080893649e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)), }; static const T PS[] = { - static_cast(-8.9226600200800094098e+01L), - static_cast(-1.8591953644342993800e+02L), - static_cast(-1.1183429920482737611e+02L), - static_cast(-2.2300261666214198472e+01L), - static_cast(-1.2441026745835638459e+00L), - static_cast(-8.8033303048680751817e-03L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -8.9226600200800094098e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.8591953644342993800e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.1183429920482737611e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.2300261666214198472e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.2441026745835638459e+00)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -8.8033303048680751817e-03)), }; static const T QS[] = { - static_cast(5.7105024128512061905e+03L), - static_cast(1.1951131543434613647e+04L), - static_cast(7.2642780169211018836e+03L), - static_cast(1.4887231232283756582e+03L), - static_cast(9.0593769594993125859e+01L), - static_cast(1.0L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.7105024128512061905e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.1951131543434613647e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 7.2642780169211018836e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.4887231232283756582e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 9.0593769594993125859e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)), }; - static const T x1 = static_cast(8.9357696627916752158e-01L), - x2 = static_cast(3.9576784193148578684e+00L), - x3 = static_cast(7.0860510603017726976e+00L), - x11 = static_cast(2.280e+02L), - x12 = static_cast(2.9519662791675215849e-03L), - x21 = static_cast(1.0130e+03L), - x22 = static_cast(6.4716931485786837568e-04L), - x31 = static_cast(1.8140e+03L), - x32 = static_cast(1.1356030177269762362e-04L) + static const T x1 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.9357696627916752158e-01)), + x2 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.9576784193148578684e+00)), + x3 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 7.0860510603017726976e+00)), + x11 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.280e+02)), + x12 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.9519662791675215849e-03)), + x21 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0130e+03)), + x22 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 6.4716931485786837568e-04)), + x31 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.8140e+03)), + x32 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.1356030177269762362e-04)) ; T value, factor, r, rc, rs; diff --git a/include/boost/math/special_functions/detail/bessel_y1.hpp b/include/boost/math/special_functions/detail/bessel_y1.hpp index e8372eee4..b85e7011e 100644 --- a/include/boost/math/special_functions/detail/bessel_y1.hpp +++ b/include/boost/math/special_functions/detail/bessel_y1.hpp @@ -13,6 +13,7 @@ #include #include #include +#include #include #include @@ -26,87 +27,87 @@ template T bessel_y1(T x, const Policy& pol) { static const T P1[] = { - static_cast(4.0535726612579544093e+13L), - static_cast(5.4708611716525426053e+12L), - static_cast(-3.7595974497819597599e+11L), - static_cast(7.2144548214502560419e+09L), - static_cast(-5.9157479997408395984e+07L), - static_cast(2.2157953222280260820e+05L), - static_cast(-3.1714424660046133456e+02L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.0535726612579544093e+13)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.4708611716525426053e+12)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -3.7595974497819597599e+11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 7.2144548214502560419e+09)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -5.9157479997408395984e+07)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.2157953222280260820e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -3.1714424660046133456e+02)), }; static const T Q1[] = { - static_cast(3.0737873921079286084e+14L), - static_cast(4.1272286200406461981e+12L), - static_cast(2.7800352738690585613e+10L), - static_cast(1.2250435122182963220e+08L), - static_cast(3.8136470753052572164e+05L), - static_cast(8.2079908168393867438e+02L), - static_cast(1.0L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.0737873921079286084e+14)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.1272286200406461981e+12)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.7800352738690585613e+10)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.2250435122182963220e+08)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.8136470753052572164e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.2079908168393867438e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)), }; static const T P2[] = { - static_cast(1.1514276357909013326e+19L), - static_cast(-5.6808094574724204577e+18L), - static_cast(-2.3638408497043134724e+16L), - static_cast(4.0686275289804744814e+15L), - static_cast(-5.9530713129741981618e+13L), - static_cast(3.7453673962438488783e+11L), - static_cast(-1.1957961912070617006e+09L), - static_cast(1.9153806858264202986e+06L), - static_cast(-1.2337180442012953128e+03L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.1514276357909013326e+19)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -5.6808094574724204577e+18)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.3638408497043134724e+16)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.0686275289804744814e+15)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -5.9530713129741981618e+13)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.7453673962438488783e+11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.1957961912070617006e+09)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.9153806858264202986e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.2337180442012953128e+03)), }; static const T Q2[] = { - static_cast(5.3321844313316185697e+20L), - static_cast(5.6968198822857178911e+18L), - static_cast(3.0837179548112881950e+16L), - static_cast(1.1187010065856971027e+14L), - static_cast(3.0221766852960403645e+11L), - static_cast(6.3550318087088919566e+08L), - static_cast(1.0453748201934079734e+06L), - static_cast(1.2855164849321609336e+03L), - static_cast(1.0L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.3321844313316185697e+20)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.6968198822857178911e+18)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.0837179548112881950e+16)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.1187010065856971027e+14)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.0221766852960403645e+11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 6.3550318087088919566e+08)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0453748201934079734e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.2855164849321609336e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)), }; static const T PC[] = { - static_cast(-4.4357578167941278571e+06L), - static_cast(-9.9422465050776411957e+06L), - static_cast(-6.6033732483649391093e+06L), - static_cast(-1.5235293511811373833e+06L), - static_cast(-1.0982405543459346727e+05L), - static_cast(-1.6116166443246101165e+03L), - static_cast(0.0L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -4.4357578167941278571e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -9.9422465050776411957e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -6.6033732483649391093e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.5235293511811373833e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.0982405543459346727e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.6116166443246101165e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.0)), }; static const T QC[] = { - static_cast(-4.4357578167941278568e+06L), - static_cast(-9.9341243899345856590e+06L), - static_cast(-6.5853394797230870728e+06L), - static_cast(-1.5118095066341608816e+06L), - static_cast(-1.0726385991103820119e+05L), - static_cast(-1.4550094401904961825e+03L), - static_cast(1.0L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -4.4357578167941278568e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -9.9341243899345856590e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -6.5853394797230870728e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.5118095066341608816e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.0726385991103820119e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -1.4550094401904961825e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)), }; static const T PS[] = { - static_cast(3.3220913409857223519e+04L), - static_cast(8.5145160675335701966e+04L), - static_cast(6.6178836581270835179e+04L), - static_cast(1.8494262873223866797e+04L), - static_cast(1.7063754290207680021e+03L), - static_cast(3.5265133846636032186e+01L), - static_cast(0.0L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.3220913409857223519e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.5145160675335701966e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 6.6178836581270835179e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.8494262873223866797e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.7063754290207680021e+03)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.5265133846636032186e+01)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.0)), }; static const T QS[] = { - static_cast(7.0871281941028743574e+05L), - static_cast(1.8194580422439972989e+06L), - static_cast(1.4194606696037208929e+06L), - static_cast(4.0029443582266975117e+05L), - static_cast(3.7890229745772202641e+04L), - static_cast(8.6383677696049909675e+02L), - static_cast(1.0L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 7.0871281941028743574e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.8194580422439972989e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.4194606696037208929e+06)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.0029443582266975117e+05)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3.7890229745772202641e+04)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 8.6383677696049909675e+02)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.0)), }; - static const T x1 = static_cast(2.1971413260310170351e+00L), - x2 = static_cast(5.4296810407941351328e+00L), - x11 = static_cast(5.620e+02L), - x12 = static_cast(1.8288260310170351490e-03L), - x21 = static_cast(1.3900e+03L), - x22 = static_cast(-6.4592058648672279948e-06L) + static const T x1 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.1971413260310170351e+00)), + x2 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.4296810407941351328e+00)), + x11 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5.620e+02)), + x12 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.8288260310170351490e-03)), + x21 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.3900e+03)), + x22 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -6.4592058648672279948e-06)) ; T value, factor, r, rc, rs; diff --git a/include/boost/math/special_functions/detail/erf_inv.hpp b/include/boost/math/special_functions/detail/erf_inv.hpp index de3d631aa..f2f625f99 100644 --- a/include/boost/math/special_functions/detail/erf_inv.hpp +++ b/include/boost/math/special_functions/detail/erf_inv.hpp @@ -40,26 +40,26 @@ T erf_inv_imp(const T& p, const T& q, const Policy&, const boost::mpl::int_<64>* // static const float Y = 0.0891314744949340820313f; static const T P[] = { - -0.000508781949658280665617L, - -0.00836874819741736770379L, - 0.0334806625409744615033L, - -0.0126926147662974029034L, - -0.0365637971411762664006L, - 0.0219878681111168899165L, - 0.00822687874676915743155L, - -0.00538772965071242932965L + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000508781949658280665617), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00836874819741736770379), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0334806625409744615033), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0126926147662974029034), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0365637971411762664006), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0219878681111168899165), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00822687874676915743155), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00538772965071242932965) }; static const T Q[] = { 1, - -0.970005043303290640362L, - -1.56574558234175846809L, - 1.56221558398423026363L, - 0.662328840472002992063L, - -0.71228902341542847553L, - -0.0527396382340099713954L, - 0.0795283687341571680018L, - -0.00233393759374190016776L, - 0.000886216390456424707504L + BOOST_MATH_BIG_CONSTANT(T, 64, -0.970005043303290640362), + BOOST_MATH_BIG_CONSTANT(T, 64, -1.56574558234175846809), + BOOST_MATH_BIG_CONSTANT(T, 64, 1.56221558398423026363), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.662328840472002992063), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.71228902341542847553), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0527396382340099713954), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0795283687341571680018), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00233393759374190016776), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000886216390456424707504) }; T g = p * (p + 10); T r = tools::evaluate_polynomial(P, p) / tools::evaluate_polynomial(Q, p); @@ -81,26 +81,26 @@ T erf_inv_imp(const T& p, const T& q, const Policy&, const boost::mpl::int_<64>* // static const float Y = 2.249481201171875f; static const T P[] = { - -0.202433508355938759655L, - 0.105264680699391713268L, - 8.37050328343119927838L, - 17.6447298408374015486L, - -18.8510648058714251895L, - -44.6382324441786960818L, - 17.445385985570866523L, - 21.1294655448340526258L, - -3.67192254707729348546L + BOOST_MATH_BIG_CONSTANT(T, 64, -0.202433508355938759655), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.105264680699391713268), + BOOST_MATH_BIG_CONSTANT(T, 64, 8.37050328343119927838), + BOOST_MATH_BIG_CONSTANT(T, 64, 17.6447298408374015486), + BOOST_MATH_BIG_CONSTANT(T, 64, -18.8510648058714251895), + BOOST_MATH_BIG_CONSTANT(T, 64, -44.6382324441786960818), + BOOST_MATH_BIG_CONSTANT(T, 64, 17.445385985570866523), + BOOST_MATH_BIG_CONSTANT(T, 64, 21.1294655448340526258), + BOOST_MATH_BIG_CONSTANT(T, 64, -3.67192254707729348546) }; static const T Q[] = { - 1L, - 6.24264124854247537712L, - 3.9713437953343869095L, - -28.6608180499800029974L, - -20.1432634680485188801L, - 48.5609213108739935468L, - 10.8268667355460159008L, - -22.6436933413139721736L, - 1.72114765761200282724L + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 6.24264124854247537712), + BOOST_MATH_BIG_CONSTANT(T, 64, 3.9713437953343869095), + BOOST_MATH_BIG_CONSTANT(T, 64, -28.6608180499800029974), + BOOST_MATH_BIG_CONSTANT(T, 64, -20.1432634680485188801), + BOOST_MATH_BIG_CONSTANT(T, 64, 48.5609213108739935468), + BOOST_MATH_BIG_CONSTANT(T, 64, 10.8268667355460159008), + BOOST_MATH_BIG_CONSTANT(T, 64, -22.6436933413139721736), + BOOST_MATH_BIG_CONSTANT(T, 64, 1.72114765761200282724) }; T g = sqrt(-2 * log(q)); T xs = q - 0.25; @@ -134,27 +134,27 @@ T erf_inv_imp(const T& p, const T& q, const Policy&, const boost::mpl::int_<64>* // Max error found: 1.089051e-20 static const float Y = 0.807220458984375f; static const T P[] = { - -0.131102781679951906451L, - -0.163794047193317060787L, - 0.117030156341995252019L, - 0.387079738972604337464L, - 0.337785538912035898924L, - 0.142869534408157156766L, - 0.0290157910005329060432L, - 0.00214558995388805277169L, - -0.679465575181126350155e-6L, - 0.285225331782217055858e-7L, - -0.681149956853776992068e-9L + BOOST_MATH_BIG_CONSTANT(T, 64, -0.131102781679951906451), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.163794047193317060787), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.117030156341995252019), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.387079738972604337464), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.337785538912035898924), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.142869534408157156766), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0290157910005329060432), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00214558995388805277169), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.679465575181126350155e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.285225331782217055858e-7), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.681149956853776992068e-9) }; static const T Q[] = { 1, - 3.46625407242567245975L, - 5.38168345707006855425L, - 4.77846592945843778382L, - 2.59301921623620271374L, - 0.848854343457902036425L, - 0.152264338295331783612L, - 0.01105924229346489121L + BOOST_MATH_BIG_CONSTANT(T, 64, 3.46625407242567245975), + BOOST_MATH_BIG_CONSTANT(T, 64, 5.38168345707006855425), + BOOST_MATH_BIG_CONSTANT(T, 64, 4.77846592945843778382), + BOOST_MATH_BIG_CONSTANT(T, 64, 2.59301921623620271374), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.848854343457902036425), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.152264338295331783612), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.01105924229346489121) }; T xs = x - 1.125; T R = tools::evaluate_polynomial(P, xs) / tools::evaluate_polynomial(Q, xs); @@ -165,24 +165,24 @@ T erf_inv_imp(const T& p, const T& q, const Policy&, const boost::mpl::int_<64>* // Max error found: 8.389174e-21 static const float Y = 0.93995571136474609375f; static const T P[] = { - -0.0350353787183177984712L, - -0.00222426529213447927281L, - 0.0185573306514231072324L, - 0.00950804701325919603619L, - 0.00187123492819559223345L, - 0.000157544617424960554631L, - 0.460469890584317994083e-5L, - -0.230404776911882601748e-9L, - 0.266339227425782031962e-11L + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0350353787183177984712), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00222426529213447927281), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0185573306514231072324), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00950804701325919603619), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00187123492819559223345), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000157544617424960554631), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.460469890584317994083e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.230404776911882601748e-9), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.266339227425782031962e-11) }; static const T Q[] = { - 1L, - 1.3653349817554063097L, - 0.762059164553623404043L, - 0.220091105764131249824L, - 0.0341589143670947727934L, - 0.00263861676657015992959L, - 0.764675292302794483503e-4L + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 1.3653349817554063097), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.762059164553623404043), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.220091105764131249824), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0341589143670947727934), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00263861676657015992959), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.764675292302794483503e-4) }; T xs = x - 3; T R = tools::evaluate_polynomial(P, xs) / tools::evaluate_polynomial(Q, xs); @@ -193,24 +193,24 @@ T erf_inv_imp(const T& p, const T& q, const Policy&, const boost::mpl::int_<64>* // Max error found: 1.481312e-19 static const float Y = 0.98362827301025390625f; static const T P[] = { - -0.0167431005076633737133L, - -0.00112951438745580278863L, - 0.00105628862152492910091L, - 0.000209386317487588078668L, - 0.149624783758342370182e-4L, - 0.449696789927706453732e-6L, - 0.462596163522878599135e-8L, - -0.281128735628831791805e-13L, - 0.99055709973310326855e-16L + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0167431005076633737133), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00112951438745580278863), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00105628862152492910091), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000209386317487588078668), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.149624783758342370182e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.449696789927706453732e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.462596163522878599135e-8), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.281128735628831791805e-13), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.99055709973310326855e-16) }; static const T Q[] = { - 1L, - 0.591429344886417493481L, - 0.138151865749083321638L, - 0.0160746087093676504695L, - 0.000964011807005165528527L, - 0.275335474764726041141e-4L, - 0.282243172016108031869e-6L + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.591429344886417493481), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.138151865749083321638), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0160746087093676504695), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000964011807005165528527), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.275335474764726041141e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.282243172016108031869e-6) }; T xs = x - 6; T R = tools::evaluate_polynomial(P, xs) / tools::evaluate_polynomial(Q, xs); @@ -221,23 +221,23 @@ T erf_inv_imp(const T& p, const T& q, const Policy&, const boost::mpl::int_<64>* // Max error found: 5.697761e-20 static const float Y = 0.99714565277099609375f; static const T P[] = { - -0.0024978212791898131227L, - -0.779190719229053954292e-5L, - 0.254723037413027451751e-4L, - 0.162397777342510920873e-5L, - 0.396341011304801168516e-7L, - 0.411632831190944208473e-9L, - 0.145596286718675035587e-11L, - -0.116765012397184275695e-17L + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0024978212791898131227), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.779190719229053954292e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.254723037413027451751e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.162397777342510920873e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.396341011304801168516e-7), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.411632831190944208473e-9), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.145596286718675035587e-11), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.116765012397184275695e-17) }; static const T Q[] = { - 1L, - 0.207123112214422517181L, - 0.0169410838120975906478L, - 0.000690538265622684595676L, - 0.145007359818232637924e-4L, - 0.144437756628144157666e-6L, - 0.509761276599778486139e-9L + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.207123112214422517181), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0169410838120975906478), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000690538265622684595676), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.145007359818232637924e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.144437756628144157666e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.509761276599778486139e-9) }; T xs = x - 18; T R = tools::evaluate_polynomial(P, xs) / tools::evaluate_polynomial(Q, xs); @@ -248,23 +248,23 @@ T erf_inv_imp(const T& p, const T& q, const Policy&, const boost::mpl::int_<64>* // Max error found: 1.279746e-20 static const float Y = 0.99941349029541015625f; static const T P[] = { - -0.000539042911019078575891L, - -0.28398759004727721098e-6L, - 0.899465114892291446442e-6L, - 0.229345859265920864296e-7L, - 0.225561444863500149219e-9L, - 0.947846627503022684216e-12L, - 0.135880130108924861008e-14L, - -0.348890393399948882918e-21L + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000539042911019078575891), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.28398759004727721098e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.899465114892291446442e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.229345859265920864296e-7), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.225561444863500149219e-9), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.947846627503022684216e-12), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.135880130108924861008e-14), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.348890393399948882918e-21) }; static const T Q[] = { - 1L, - 0.0845746234001899436914L, - 0.00282092984726264681981L, - 0.468292921940894236786e-4L, - 0.399968812193862100054e-6L, - 0.161809290887904476097e-8L, - 0.231558608310259605225e-11L + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0845746234001899436914), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00282092984726264681981), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.468292921940894236786e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.399968812193862100054e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.161809290887904476097e-8), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.231558608310259605225e-11) }; T xs = x - 44; T R = tools::evaluate_polynomial(P, xs) / tools::evaluate_polynomial(Q, xs); diff --git a/include/boost/math/special_functions/detail/fp_traits.hpp b/include/boost/math/special_functions/detail/fp_traits.hpp index 54d45917b..50c034d30 100644 --- a/include/boost/math/special_functions/detail/fp_traits.hpp +++ b/include/boost/math/special_functions/detail/fp_traits.hpp @@ -101,11 +101,11 @@ struct ieee_copy_leading_bits_tag : public ieee_tag {}; // These helper functions are used only when numeric_limits<> // members are not compile time constants: // -inline bool is_generic_tag_false(const generic_tag&) +inline bool is_generic_tag_false(const generic_tag*) { return true; } -inline bool is_generic_tag_false(...) +inline bool is_generic_tag_false(const void*) { return false; } diff --git a/include/boost/math/special_functions/detail/igamma_inverse.hpp b/include/boost/math/special_functions/detail/igamma_inverse.hpp index 217a0a7ea..53875ff83 100644 --- a/include/boost/math/special_functions/detail/igamma_inverse.hpp +++ b/include/boost/math/special_functions/detail/igamma_inverse.hpp @@ -280,7 +280,6 @@ T find_inverse_gamma(T a, T p, T q, const Policy& pol, bool* p_has_10_digits) { // DiDonato and Morris Eq 35: T v = log(p) + boost::math::lgamma(ap1, pol); - T s = 1; z = exp((v + w) / a); s = boost::math::log1p(z / ap1 * (1 + z / ap2)); z = exp((v + z - s) / a); diff --git a/include/boost/math/special_functions/detail/igamma_large.hpp b/include/boost/math/special_functions/detail/igamma_large.hpp index 1e69e935e..f9a810c48 100644 --- a/include/boost/math/special_functions/detail/igamma_large.hpp +++ b/include/boost/math/special_functions/detail/igamma_large.hpp @@ -79,181 +79,181 @@ T igamma_temme_large(T a, T x, const Policy& pol, mpl::int_<64> const *) T workspace[13]; static const T C0[] = { - -0.333333333333333333333L, - 0.0833333333333333333333L, - -0.0148148148148148148148L, - 0.00115740740740740740741L, - 0.000352733686067019400353L, - -0.0001787551440329218107L, - 0.39192631785224377817e-4L, - -0.218544851067999216147e-5L, - -0.18540622107151599607e-5L, - 0.829671134095308600502e-6L, - -0.176659527368260793044e-6L, - 0.670785354340149858037e-8L, - 0.102618097842403080426e-7L, - -0.438203601845335318655e-8L, - 0.914769958223679023418e-9L, - -0.255141939949462497669e-10L, - -0.583077213255042506746e-10L, - 0.243619480206674162437e-10L, - -0.502766928011417558909e-11L, + BOOST_MATH_BIG_CONSTANT(T, 64, -0.333333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0833333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0148148148148148148148), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00115740740740740740741), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000352733686067019400353), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0001787551440329218107), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.39192631785224377817e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.218544851067999216147e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.18540622107151599607e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.829671134095308600502e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.176659527368260793044e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.670785354340149858037e-8), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.102618097842403080426e-7), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.438203601845335318655e-8), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.914769958223679023418e-9), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.255141939949462497669e-10), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.583077213255042506746e-10), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.243619480206674162437e-10), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.502766928011417558909e-11), }; workspace[0] = tools::evaluate_polynomial(C0, z); static const T C1[] = { - -0.00185185185185185185185L, - -0.00347222222222222222222L, - 0.00264550264550264550265L, - -0.000990226337448559670782L, - 0.000205761316872427983539L, - -0.40187757201646090535e-6L, - -0.18098550334489977837e-4L, - 0.764916091608111008464e-5L, - -0.161209008945634460038e-5L, - 0.464712780280743434226e-8L, - 0.137863344691572095931e-6L, - -0.575254560351770496402e-7L, - 0.119516285997781473243e-7L, - -0.175432417197476476238e-10L, - -0.100915437106004126275e-8L, - 0.416279299184258263623e-9L, - -0.856390702649298063807e-10L, + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00185185185185185185185), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00347222222222222222222), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00264550264550264550265), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000990226337448559670782), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000205761316872427983539), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.40187757201646090535e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.18098550334489977837e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.764916091608111008464e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.161209008945634460038e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.464712780280743434226e-8), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.137863344691572095931e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.575254560351770496402e-7), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.119516285997781473243e-7), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.175432417197476476238e-10), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.100915437106004126275e-8), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.416279299184258263623e-9), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.856390702649298063807e-10), }; workspace[1] = tools::evaluate_polynomial(C1, z); static const T C2[] = { - 0.00413359788359788359788L, - -0.00268132716049382716049L, - 0.000771604938271604938272L, - 0.200938786008230452675e-5L, - -0.000107366532263651605215L, - 0.529234488291201254164e-4L, - -0.127606351886187277134e-4L, - 0.342357873409613807419e-7L, - 0.137219573090629332056e-5L, - -0.629899213838005502291e-6L, - 0.142806142060642417916e-6L, - -0.204770984219908660149e-9L, - -0.140925299108675210533e-7L, - 0.622897408492202203356e-8L, - -0.136704883966171134993e-8L, + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00413359788359788359788), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00268132716049382716049), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000771604938271604938272), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.200938786008230452675e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000107366532263651605215), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.529234488291201254164e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.127606351886187277134e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.342357873409613807419e-7), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.137219573090629332056e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.629899213838005502291e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.142806142060642417916e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.204770984219908660149e-9), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.140925299108675210533e-7), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.622897408492202203356e-8), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.136704883966171134993e-8), }; workspace[2] = tools::evaluate_polynomial(C2, z); static const T C3[] = { - 0.000649434156378600823045L, - 0.000229472093621399176955L, - -0.000469189494395255712128L, - 0.000267720632062838852962L, - -0.756180167188397641073e-4L, - -0.239650511386729665193e-6L, - 0.110826541153473023615e-4L, - -0.56749528269915965675e-5L, - 0.142309007324358839146e-5L, - -0.278610802915281422406e-10L, - -0.169584040919302772899e-6L, - 0.809946490538808236335e-7L, - -0.191111684859736540607e-7L, + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000649434156378600823045), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000229472093621399176955), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000469189494395255712128), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000267720632062838852962), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.756180167188397641073e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.239650511386729665193e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.110826541153473023615e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.56749528269915965675e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.142309007324358839146e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.278610802915281422406e-10), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.169584040919302772899e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.809946490538808236335e-7), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.191111684859736540607e-7), }; workspace[3] = tools::evaluate_polynomial(C3, z); static const T C4[] = { - -0.000861888290916711698605L, - 0.000784039221720066627474L, - -0.000299072480303190179733L, - -0.146384525788434181781e-5L, - 0.664149821546512218666e-4L, - -0.396836504717943466443e-4L, - 0.113757269706784190981e-4L, - 0.250749722623753280165e-9L, - -0.169541495365583060147e-5L, - 0.890750753220530968883e-6L, - -0.229293483400080487057e-6L, + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000861888290916711698605), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000784039221720066627474), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000299072480303190179733), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.146384525788434181781e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.664149821546512218666e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.396836504717943466443e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.113757269706784190981e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.250749722623753280165e-9), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.169541495365583060147e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.890750753220530968883e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.229293483400080487057e-6), }; workspace[4] = tools::evaluate_polynomial(C4, z); static const T C5[] = { - -0.000336798553366358150309L, - -0.697281375836585777429e-4L, - 0.000277275324495939207873L, - -0.000199325705161888477003L, - 0.679778047793720783882e-4L, - 0.141906292064396701483e-6L, - -0.135940481897686932785e-4L, - 0.801847025633420153972e-5L, - -0.229148117650809517038e-5L, + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000336798553366358150309), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.697281375836585777429e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000277275324495939207873), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000199325705161888477003), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.679778047793720783882e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.141906292064396701483e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.135940481897686932785e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.801847025633420153972e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.229148117650809517038e-5), }; workspace[5] = tools::evaluate_polynomial(C5, z); static const T C6[] = { - 0.000531307936463992223166L, - -0.000592166437353693882865L, - 0.000270878209671804482771L, - 0.790235323266032787212e-6L, - -0.815396936756196875093e-4L, - 0.561168275310624965004e-4L, - -0.183291165828433755673e-4L, - -0.307961345060330478256e-8L, - 0.346515536880360908674e-5L, - -0.20291327396058603727e-5L, - 0.57887928631490037089e-6L, + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000531307936463992223166), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000592166437353693882865), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000270878209671804482771), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.790235323266032787212e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.815396936756196875093e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.561168275310624965004e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.183291165828433755673e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.307961345060330478256e-8), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.346515536880360908674e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.20291327396058603727e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.57887928631490037089e-6), }; workspace[6] = tools::evaluate_polynomial(C6, z); static const T C7[] = { - 0.000344367606892377671254L, - 0.517179090826059219337e-4L, - -0.000334931610811422363117L, - 0.000281269515476323702274L, - -0.000109765822446847310235L, - -0.127410090954844853795e-6L, - 0.277444515115636441571e-4L, - -0.182634888057113326614e-4L, - 0.578769494973505239894e-5L, + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000344367606892377671254), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.517179090826059219337e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000334931610811422363117), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000281269515476323702274), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000109765822446847310235), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.127410090954844853795e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.277444515115636441571e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.182634888057113326614e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.578769494973505239894e-5), }; workspace[7] = tools::evaluate_polynomial(C7, z); static const T C8[] = { - -0.000652623918595309418922L, - 0.000839498720672087279993L, - -0.000438297098541721005061L, - -0.696909145842055197137e-6L, - 0.000166448466420675478374L, - -0.000127835176797692185853L, - 0.462995326369130429061e-4L, + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000652623918595309418922), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000839498720672087279993), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000438297098541721005061), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.696909145842055197137e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000166448466420675478374), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000127835176797692185853), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.462995326369130429061e-4), }; workspace[8] = tools::evaluate_polynomial(C8, z); static const T C9[] = { - -0.000596761290192746250124L, - -0.720489541602001055909e-4L, - 0.000678230883766732836162L, - -0.0006401475260262758451L, - 0.000277501076343287044992L, + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000596761290192746250124), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.720489541602001055909e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000678230883766732836162), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0006401475260262758451), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000277501076343287044992), }; workspace[9] = tools::evaluate_polynomial(C9, z); static const T C10[] = { - 0.00133244544948006563713L, - -0.0019144384985654775265L, - 0.00110893691345966373396L, + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00133244544948006563713), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0019144384985654775265), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00110893691345966373396), }; workspace[10] = tools::evaluate_polynomial(C10, z); static const T C11[] = { - 0.00157972766073083495909L, - 0.000162516262783915816899L, - -0.00206334210355432762645L, - 0.00213896861856890981541L, - -0.00101085593912630031708L, + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00157972766073083495909), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000162516262783915816899), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00206334210355432762645), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00213896861856890981541), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00101085593912630031708), }; workspace[11] = tools::evaluate_polynomial(C11, z); static const T C12[] = { - -0.00407251211951401664727L, - 0.00640336283380806979482L, - -0.00404101610816766177474L, + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00407251211951401664727), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00640336283380806979482), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00404101610816766177474), }; workspace[12] = tools::evaluate_polynomial(C12, z); @@ -482,274 +482,274 @@ T igamma_temme_large(T a, T x, const Policy& pol, mpl::int_<113> const *) T workspace[14]; static const T C0[] = { - -0.333333333333333333333333333333333333L, - 0.0833333333333333333333333333333333333L, - -0.0148148148148148148148148148148148148L, - 0.00115740740740740740740740740740740741L, - 0.0003527336860670194003527336860670194L, - -0.000178755144032921810699588477366255144L, - 0.391926317852243778169704095630021556e-4L, - -0.218544851067999216147364295512443661e-5L, - -0.185406221071515996070179883622956325e-5L, - 0.829671134095308600501624213166443227e-6L, - -0.17665952736826079304360054245742403e-6L, - 0.670785354340149858036939710029613572e-8L, - 0.102618097842403080425739573227252951e-7L, - -0.438203601845335318655297462244719123e-8L, - 0.914769958223679023418248817633113681e-9L, - -0.255141939949462497668779537993887013e-10L, - -0.583077213255042506746408945040035798e-10L, - 0.243619480206674162436940696707789943e-10L, - -0.502766928011417558909054985925744366e-11L, - 0.110043920319561347708374174497293411e-12L, - 0.337176326240098537882769884169200185e-12L, - -0.13923887224181620659193661848957998e-12L, - 0.285348938070474432039669099052828299e-13L, - -0.513911183424257261899064580300494205e-15L, - -0.197522882943494428353962401580710912e-14L, - 0.809952115670456133407115668702575255e-15L, - -0.165225312163981618191514820265351162e-15L, - 0.253054300974788842327061090060267385e-17L, - 0.116869397385595765888230876507793475e-16L, - -0.477003704982048475822167804084816597e-17L, - 0.969912605905623712420709685898585354e-18L, + BOOST_MATH_BIG_CONSTANT(T, 113, -0.333333333333333333333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0833333333333333333333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0148148148148148148148148148148148148), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00115740740740740740740740740740740741), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0003527336860670194003527336860670194), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000178755144032921810699588477366255144), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.391926317852243778169704095630021556e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.218544851067999216147364295512443661e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.185406221071515996070179883622956325e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.829671134095308600501624213166443227e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.17665952736826079304360054245742403e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.670785354340149858036939710029613572e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.102618097842403080425739573227252951e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.438203601845335318655297462244719123e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.914769958223679023418248817633113681e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.255141939949462497668779537993887013e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.583077213255042506746408945040035798e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.243619480206674162436940696707789943e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.502766928011417558909054985925744366e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.110043920319561347708374174497293411e-12), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.337176326240098537882769884169200185e-12), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.13923887224181620659193661848957998e-12), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.285348938070474432039669099052828299e-13), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.513911183424257261899064580300494205e-15), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.197522882943494428353962401580710912e-14), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.809952115670456133407115668702575255e-15), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.165225312163981618191514820265351162e-15), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.253054300974788842327061090060267385e-17), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.116869397385595765888230876507793475e-16), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.477003704982048475822167804084816597e-17), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.969912605905623712420709685898585354e-18), }; workspace[0] = tools::evaluate_polynomial(C0, z); static const T C1[] = { - -0.00185185185185185185185185185185185185L, - -0.00347222222222222222222222222222222222L, - 0.0026455026455026455026455026455026455L, - -0.000990226337448559670781893004115226337L, - 0.000205761316872427983539094650205761317L, - -0.401877572016460905349794238683127572e-6L, - -0.180985503344899778370285914867533523e-4L, - 0.76491609160811100846374214980916921e-5L, - -0.16120900894563446003775221882217767e-5L, - 0.464712780280743434226135033938722401e-8L, - 0.137863344691572095931187533077488877e-6L, - -0.575254560351770496402194531835048307e-7L, - 0.119516285997781473243076536699698169e-7L, - -0.175432417197476476237547551202312502e-10L, - -0.100915437106004126274577504686681675e-8L, - 0.416279299184258263623372347219858628e-9L, - -0.856390702649298063807431562579670208e-10L, - 0.606721510160475861512701762169919581e-13L, - 0.716249896481148539007961017165545733e-11L, - -0.293318664377143711740636683615595403e-11L, - 0.599669636568368872330374527568788909e-12L, - -0.216717865273233141017100472779701734e-15L, - -0.497833997236926164052815522048108548e-13L, - 0.202916288237134247736694804325894226e-13L, - -0.413125571381061004935108332558187111e-14L, - 0.828651623988309644380188591057589316e-18L, - 0.341003088693333279336339355910600992e-15L, - -0.138541953028939715357034547426313703e-15L, - 0.281234665322887466568860332727259483e-16L, + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00185185185185185185185185185185185185), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00347222222222222222222222222222222222), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0026455026455026455026455026455026455), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000990226337448559670781893004115226337), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000205761316872427983539094650205761317), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.401877572016460905349794238683127572e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.180985503344899778370285914867533523e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.76491609160811100846374214980916921e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.16120900894563446003775221882217767e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.464712780280743434226135033938722401e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.137863344691572095931187533077488877e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.575254560351770496402194531835048307e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.119516285997781473243076536699698169e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.175432417197476476237547551202312502e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.100915437106004126274577504686681675e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.416279299184258263623372347219858628e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.856390702649298063807431562579670208e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.606721510160475861512701762169919581e-13), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.716249896481148539007961017165545733e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.293318664377143711740636683615595403e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.599669636568368872330374527568788909e-12), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.216717865273233141017100472779701734e-15), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.497833997236926164052815522048108548e-13), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.202916288237134247736694804325894226e-13), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.413125571381061004935108332558187111e-14), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.828651623988309644380188591057589316e-18), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.341003088693333279336339355910600992e-15), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.138541953028939715357034547426313703e-15), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.281234665322887466568860332727259483e-16), }; workspace[1] = tools::evaluate_polynomial(C1, z); static const T C2[] = { - 0.0041335978835978835978835978835978836L, - -0.00268132716049382716049382716049382716L, - 0.000771604938271604938271604938271604938L, - 0.200938786008230452674897119341563786e-5L, - -0.000107366532263651605215391223621676297L, - 0.529234488291201254164217127180090143e-4L, - -0.127606351886187277133779191392360117e-4L, - 0.34235787340961380741902003904747389e-7L, - 0.137219573090629332055943852926020279e-5L, - -0.629899213838005502290672234278391876e-6L, - 0.142806142060642417915846008822771748e-6L, - -0.204770984219908660149195854409200226e-9L, - -0.140925299108675210532930244154315272e-7L, - 0.622897408492202203356394293530327112e-8L, - -0.136704883966171134992724380284402402e-8L, - 0.942835615901467819547711211663208075e-12L, - 0.128722524000893180595479368872770442e-9L, - -0.556459561343633211465414765894951439e-10L, - 0.119759355463669810035898150310311343e-10L, - -0.416897822518386350403836626692480096e-14L, - -0.109406404278845944099299008640802908e-11L, - 0.4662239946390135746326204922464679e-12L, - -0.990510576390690597844122258212382301e-13L, - 0.189318767683735145056885183170630169e-16L, - 0.885922187259112726176031067028740667e-14L, - -0.373782039804640545306560251777191937e-14L, - 0.786883363903515525774088394065960751e-15L, + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0041335978835978835978835978835978836), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00268132716049382716049382716049382716), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000771604938271604938271604938271604938), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.200938786008230452674897119341563786e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000107366532263651605215391223621676297), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.529234488291201254164217127180090143e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.127606351886187277133779191392360117e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.34235787340961380741902003904747389e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.137219573090629332055943852926020279e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.629899213838005502290672234278391876e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.142806142060642417915846008822771748e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.204770984219908660149195854409200226e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.140925299108675210532930244154315272e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.622897408492202203356394293530327112e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.136704883966171134992724380284402402e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.942835615901467819547711211663208075e-12), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.128722524000893180595479368872770442e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.556459561343633211465414765894951439e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.119759355463669810035898150310311343e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.416897822518386350403836626692480096e-14), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.109406404278845944099299008640802908e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.4662239946390135746326204922464679e-12), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.990510576390690597844122258212382301e-13), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.189318767683735145056885183170630169e-16), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.885922187259112726176031067028740667e-14), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.373782039804640545306560251777191937e-14), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.786883363903515525774088394065960751e-15), }; workspace[2] = tools::evaluate_polynomial(C2, z); static const T C3[] = { - 0.000649434156378600823045267489711934156L, - 0.000229472093621399176954732510288065844L, - -0.000469189494395255712128140111679206329L, - 0.000267720632062838852962309752433209223L, - -0.756180167188397641072538191879755666e-4L, - -0.239650511386729665193314027333231723e-6L, - 0.110826541153473023614770299726861227e-4L, - -0.567495282699159656749963105701560205e-5L, - 0.14230900732435883914551894470580433e-5L, - -0.278610802915281422405802158211174452e-10L, - -0.16958404091930277289864168795820267e-6L, - 0.809946490538808236335278504852724081e-7L, - -0.191111684859736540606728140872727635e-7L, - 0.239286204398081179686413514022282056e-11L, - 0.206201318154887984369925818486654549e-8L, - -0.946049666185513217375417988510192814e-9L, - 0.215410497757749078380130268468744512e-9L, - -0.138882333681390304603424682490735291e-13L, - -0.218947616819639394064123400466489455e-10L, - 0.979099895117168512568262802255883368e-11L, - -0.217821918801809621153859472011393244e-11L, - 0.62088195734079014258166361684972205e-16L, - 0.212697836327973697696702537114614471e-12L, - -0.934468879151743333127396765626749473e-13L, - 0.204536712267828493249215913063207436e-13L, + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000649434156378600823045267489711934156), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000229472093621399176954732510288065844), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000469189494395255712128140111679206329), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000267720632062838852962309752433209223), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.756180167188397641072538191879755666e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.239650511386729665193314027333231723e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.110826541153473023614770299726861227e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.567495282699159656749963105701560205e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.14230900732435883914551894470580433e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.278610802915281422405802158211174452e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.16958404091930277289864168795820267e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.809946490538808236335278504852724081e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.191111684859736540606728140872727635e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.239286204398081179686413514022282056e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.206201318154887984369925818486654549e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.946049666185513217375417988510192814e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.215410497757749078380130268468744512e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.138882333681390304603424682490735291e-13), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.218947616819639394064123400466489455e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.979099895117168512568262802255883368e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.217821918801809621153859472011393244e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.62088195734079014258166361684972205e-16), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.212697836327973697696702537114614471e-12), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.934468879151743333127396765626749473e-13), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.204536712267828493249215913063207436e-13), }; workspace[3] = tools::evaluate_polynomial(C3, z); static const T C4[] = { - -0.000861888290916711698604702719929057378L, - 0.00078403922172006662747403488144228885L, - -0.000299072480303190179733389609932819809L, - -0.146384525788434181781232535690697556e-5L, - 0.664149821546512218665853782451862013e-4L, - -0.396836504717943466443123507595386882e-4L, - 0.113757269706784190980552042885831759e-4L, - 0.250749722623753280165221942390057007e-9L, - -0.169541495365583060147164356781525752e-5L, - 0.890750753220530968882898422505515924e-6L, - -0.229293483400080487057216364891158518e-6L, - 0.295679413754404904696572852500004588e-10L, - 0.288658297427087836297341274604184504e-7L, - -0.141897394378032193894774303903982717e-7L, - 0.344635804994648970659527720474194356e-8L, - -0.230245171745280671320192735850147087e-12L, - -0.394092330280464052750697640085291799e-9L, - 0.186023389685045019134258533045185639e-9L, - -0.435632300505661804380678327446262424e-10L, - 0.127860010162962312660550463349930726e-14L, - 0.467927502665791946200382739991760062e-11L, - -0.214924647061348285410535341910721086e-11L, - 0.490881561480965216323649688463984082e-12L, + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000861888290916711698604702719929057378), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00078403922172006662747403488144228885), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000299072480303190179733389609932819809), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.146384525788434181781232535690697556e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.664149821546512218665853782451862013e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.396836504717943466443123507595386882e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.113757269706784190980552042885831759e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.250749722623753280165221942390057007e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.169541495365583060147164356781525752e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.890750753220530968882898422505515924e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.229293483400080487057216364891158518e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.295679413754404904696572852500004588e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.288658297427087836297341274604184504e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.141897394378032193894774303903982717e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.344635804994648970659527720474194356e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.230245171745280671320192735850147087e-12), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.394092330280464052750697640085291799e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.186023389685045019134258533045185639e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.435632300505661804380678327446262424e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.127860010162962312660550463349930726e-14), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.467927502665791946200382739991760062e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.214924647061348285410535341910721086e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.490881561480965216323649688463984082e-12), }; workspace[4] = tools::evaluate_polynomial(C4, z); static const T C5[] = { - -0.000336798553366358150308767592718210002L, - -0.697281375836585777429398828575783308e-4L, - 0.00027727532449593920787336425196507501L, - -0.000199325705161888477003360405280844238L, - 0.679778047793720783881640176604435742e-4L, - 0.141906292064396701483392727105575757e-6L, - -0.135940481897686932784583938837504469e-4L, - 0.80184702563342015397192571980419684e-5L, - -0.229148117650809517038048790128781806e-5L, - -0.325247355129845395166230137750005047e-9L, - 0.346528464910852649559195496827579815e-6L, - -0.184471871911713432765322367374920978e-6L, - 0.482409670378941807563762631738989002e-7L, - -0.179894667217435153025754291716644314e-13L, - -0.630619450001352343517516981425944698e-8L, - 0.316241762877456793773762181540969623e-8L, - -0.784092425369742929000839303523267545e-9L, + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000336798553366358150308767592718210002), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.697281375836585777429398828575783308e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00027727532449593920787336425196507501), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000199325705161888477003360405280844238), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.679778047793720783881640176604435742e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.141906292064396701483392727105575757e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.135940481897686932784583938837504469e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.80184702563342015397192571980419684e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.229148117650809517038048790128781806e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.325247355129845395166230137750005047e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.346528464910852649559195496827579815e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.184471871911713432765322367374920978e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.482409670378941807563762631738989002e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.179894667217435153025754291716644314e-13), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.630619450001352343517516981425944698e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.316241762877456793773762181540969623e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.784092425369742929000839303523267545e-9), }; workspace[5] = tools::evaluate_polynomial(C5, z); static const T C6[] = { - 0.00053130793646399222316574854297762391L, - -0.000592166437353693882864836225604401187L, - 0.000270878209671804482771279183488328692L, - 0.790235323266032787212032944390816666e-6L, - -0.815396936756196875092890088464682624e-4L, - 0.561168275310624965003775619041471695e-4L, - -0.183291165828433755673259749374098313e-4L, - -0.307961345060330478256414192546677006e-8L, - 0.346515536880360908673728529745376913e-5L, - -0.202913273960586037269527254582695285e-5L, - 0.578879286314900370889997586203187687e-6L, - 0.233863067382665698933480579231637609e-12L, - -0.88286007463304835250508524317926246e-7L, - 0.474359588804081278032150770595852426e-7L, - -0.125454150207103824457130611214783073e-7L, + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00053130793646399222316574854297762391), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000592166437353693882864836225604401187), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000270878209671804482771279183488328692), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.790235323266032787212032944390816666e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.815396936756196875092890088464682624e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.561168275310624965003775619041471695e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.183291165828433755673259749374098313e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.307961345060330478256414192546677006e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.346515536880360908673728529745376913e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.202913273960586037269527254582695285e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.578879286314900370889997586203187687e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.233863067382665698933480579231637609e-12), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.88286007463304835250508524317926246e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.474359588804081278032150770595852426e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.125454150207103824457130611214783073e-7), }; workspace[6] = tools::evaluate_polynomial(C6, z); static const T C7[] = { - 0.000344367606892377671254279625108523655L, - 0.517179090826059219337057843002058823e-4L, - -0.000334931610811422363116635090580012327L, - 0.000281269515476323702273722110707777978L, - -0.000109765822446847310235396824500789005L, - -0.127410090954844853794579954588107623e-6L, - 0.277444515115636441570715073933712622e-4L, - -0.182634888057113326614324442681892723e-4L, - 0.578769494973505239894178121070843383e-5L, - 0.493875893393627039981813418398565502e-9L, - -0.105953670140260427338098566209633945e-5L, - 0.616671437611040747858836254004890765e-6L, - -0.175629733590604619378669693914265388e-6L, + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000344367606892377671254279625108523655), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.517179090826059219337057843002058823e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000334931610811422363116635090580012327), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000281269515476323702273722110707777978), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000109765822446847310235396824500789005), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.127410090954844853794579954588107623e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.277444515115636441570715073933712622e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.182634888057113326614324442681892723e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.578769494973505239894178121070843383e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.493875893393627039981813418398565502e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.105953670140260427338098566209633945e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.616671437611040747858836254004890765e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.175629733590604619378669693914265388e-6), }; workspace[7] = tools::evaluate_polynomial(C7, z); static const T C8[] = { - -0.000652623918595309418922034919726622692L, - 0.000839498720672087279993357516764983445L, - -0.000438297098541721005061087953050560377L, - -0.696909145842055197136911097362072702e-6L, - 0.00016644846642067547837384572662326101L, - -0.000127835176797692185853344001461664247L, - 0.462995326369130429061361032704489636e-4L, - 0.455790986792270771162749294232219616e-8L, - -0.105952711258051954718238500312872328e-4L, - 0.678334290486516662273073740749269432e-5L, - -0.210754766662588042469972680229376445e-5L, + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000652623918595309418922034919726622692), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000839498720672087279993357516764983445), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000438297098541721005061087953050560377), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.696909145842055197136911097362072702e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00016644846642067547837384572662326101), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000127835176797692185853344001461664247), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.462995326369130429061361032704489636e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.455790986792270771162749294232219616e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.105952711258051954718238500312872328e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.678334290486516662273073740749269432e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.210754766662588042469972680229376445e-5), }; workspace[8] = tools::evaluate_polynomial(C8, z); static const T C9[] = { - -0.000596761290192746250124390067179459605L, - -0.720489541602001055908571930225015052e-4L, - 0.000678230883766732836161951166000673426L, - -0.000640147526026275845100045652582354779L, - 0.000277501076343287044992374518205845463L, - 0.181970083804651510461686554030325202e-6L, - -0.847950711706850318239732559632810086e-4L, - 0.610519208250153101764709122740859458e-4L, - -0.210739201834048624082975255893773306e-4L, + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000596761290192746250124390067179459605), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.720489541602001055908571930225015052e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000678230883766732836161951166000673426), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000640147526026275845100045652582354779), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000277501076343287044992374518205845463), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.181970083804651510461686554030325202e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.847950711706850318239732559632810086e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.610519208250153101764709122740859458e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.210739201834048624082975255893773306e-4), }; workspace[9] = tools::evaluate_polynomial(C9, z); static const T C10[] = { - 0.00133244544948006563712694993432717968L, - -0.00191443849856547752650089885832852254L, - 0.0011089369134596637339607446329267522L, - 0.993240412264229896742295262075817566e-6L, - -0.000508745012930931989848393025305956774L, - 0.00042735056665392884328432271160040444L, - -0.000168588537679107988033552814662382059L, + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00133244544948006563712694993432717968), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00191443849856547752650089885832852254), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0011089369134596637339607446329267522), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.993240412264229896742295262075817566e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000508745012930931989848393025305956774), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00042735056665392884328432271160040444), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000168588537679107988033552814662382059), }; workspace[10] = tools::evaluate_polynomial(C10, z); static const T C11[] = { - 0.00157972766073083495908785631307733022L, - 0.000162516262783915816898635123980270998L, - -0.00206334210355432762645284467690276817L, - 0.00213896861856890981541061922797693947L, - -0.00101085593912630031708085801712479376L, + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00157972766073083495908785631307733022), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000162516262783915816898635123980270998), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00206334210355432762645284467690276817), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00213896861856890981541061922797693947), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00101085593912630031708085801712479376), }; workspace[11] = tools::evaluate_polynomial(C11, z); static const T C12[] = { - -0.00407251211951401664727281097914544601L, - 0.00640336283380806979482363809026579583L, - -0.00404101610816766177473974858518094879L, + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00407251211951401664727281097914544601), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00640336283380806979482363809026579583), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00404101610816766177473974858518094879), }; workspace[12] = tools::evaluate_polynomial(C12, z); workspace[13] = -0.0059475779383993002845382844736066323L; - T result = tools::evaluate_polynomial(workspace, 1/a); + T result = tools::evaluate_polynomial(workspace, T(1/a)); result *= exp(-y) / sqrt(2 * constants::pi() * a); if(x < a) result = -result; diff --git a/include/boost/math/special_functions/detail/lgamma_small.hpp b/include/boost/math/special_functions/detail/lgamma_small.hpp index 052d89415..c21f2769e 100644 --- a/include/boost/math/special_functions/detail/lgamma_small.hpp +++ b/include/boost/math/special_functions/detail/lgamma_small.hpp @@ -10,6 +10,8 @@ #pragma once #endif +#include + namespace boost{ namespace math{ namespace detail{ // @@ -68,23 +70,23 @@ T lgamma_small_imp(T z, T zm1, T zm2, const mpl::int_<64>&, const Policy& /* l * // Maximum Deviation Found (approximation error): 5.900e-24 // static const T P[] = { - static_cast(-0.180355685678449379109e-1L), - static_cast(0.25126649619989678683e-1L), - static_cast(0.494103151567532234274e-1L), - static_cast(0.172491608709613993966e-1L), - static_cast(-0.259453563205438108893e-3L), - static_cast(-0.541009869215204396339e-3L), - static_cast(-0.324588649825948492091e-4L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.180355685678449379109e-1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.25126649619989678683e-1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.494103151567532234274e-1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.172491608709613993966e-1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.259453563205438108893e-3)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.541009869215204396339e-3)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.324588649825948492091e-4)) }; static const T Q[] = { static_cast(0.1e1), - static_cast(0.196202987197795200688e1L), - static_cast(0.148019669424231326694e1L), - static_cast(0.541391432071720958364e0L), - static_cast(0.988504251128010129477e-1L), - static_cast(0.82130967464889339326e-2L), - static_cast(0.224936291922115757597e-3L), - static_cast(-0.223352763208617092964e-6L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.196202987197795200688e1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.148019669424231326694e1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.541391432071720958364e0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.988504251128010129477e-1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.82130967464889339326e-2)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.224936291922115757597e-3)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.223352763208617092964e-6)) }; static const float Y = 0.158963680267333984375e0f; @@ -135,22 +137,22 @@ T lgamma_small_imp(T z, T zm1, T zm2, const mpl::int_<64>&, const Policy& /* l * static const float Y = 0.52815341949462890625f; static const T P[] = { - static_cast(0.490622454069039543534e-1L), - static_cast(-0.969117530159521214579e-1L), - static_cast(-0.414983358359495381969e0L), - static_cast(-0.406567124211938417342e0L), - static_cast(-0.158413586390692192217e0L), - static_cast(-0.240149820648571559892e-1L), - static_cast(-0.100346687696279557415e-2L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.490622454069039543534e-1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.969117530159521214579e-1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.414983358359495381969e0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.406567124211938417342e0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.158413586390692192217e0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.240149820648571559892e-1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.100346687696279557415e-2)) }; static const T Q[] = { - static_cast(0.1e1L), - static_cast(0.302349829846463038743e1L), - static_cast(0.348739585360723852576e1L), - static_cast(0.191415588274426679201e1L), - static_cast(0.507137738614363510846e0L), - static_cast(0.577039722690451849648e-1L), - static_cast(0.195768102601107189171e-2L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.1e1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.302349829846463038743e1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.348739585360723852576e1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.191415588274426679201e1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.507137738614363510846e0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.577039722690451849648e-1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.195768102601107189171e-2)) }; T r = tools::evaluate_polynomial(P, zm1) / tools::evaluate_polynomial(Q, zm1); @@ -180,21 +182,21 @@ T lgamma_small_imp(T z, T zm1, T zm2, const mpl::int_<64>&, const Policy& /* l * static const float Y = 0.452017307281494140625f; static const T P[] = { - static_cast(-0.292329721830270012337e-1L), - static_cast(0.144216267757192309184e0L), - static_cast(-0.142440390738631274135e0L), - static_cast(0.542809694055053558157e-1L), - static_cast(-0.850535976868336437746e-2L), - static_cast(0.431171342679297331241e-3L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.292329721830270012337e-1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.144216267757192309184e0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.142440390738631274135e0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.542809694055053558157e-1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.850535976868336437746e-2)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.431171342679297331241e-3)) }; static const T Q[] = { static_cast(0.1e1), - static_cast(-0.150169356054485044494e1L), - static_cast(0.846973248876495016101e0L), - static_cast(-0.220095151814995745555e0L), - static_cast(0.25582797155975869989e-1L), - static_cast(-0.100666795539143372762e-2L), - static_cast(-0.827193521891290553639e-6L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.150169356054485044494e1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.846973248876495016101e0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.220095151814995745555e0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.25582797155975869989e-1)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.100666795539143372762e-2)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.827193521891290553639e-6)) }; T r = zm2 * zm1; T R = tools::evaluate_polynomial(P, T(-zm2)) / tools::evaluate_polynomial(Q, T(-zm2)); @@ -255,32 +257,32 @@ T lgamma_small_imp(T z, T zm1, T zm2, const mpl::int_<113>&, const Policy& /* l // Maximum Deviation Found (approximation error) 3.73e-37 static const T P[] = { - -0.018035568567844937910504030027467476655L, - 0.013841458273109517271750705401202404195L, - 0.062031842739486600078866923383017722399L, - 0.052518418329052161202007865149435256093L, - 0.01881718142472784129191838493267755758L, - 0.0025104830367021839316463675028524702846L, - -0.00021043176101831873281848891452678568311L, - -0.00010249622350908722793327719494037981166L, - -0.11381479670982006841716879074288176994e-4L, - -0.49999811718089980992888533630523892389e-6L, - -0.70529798686542184668416911331718963364e-8L + BOOST_MATH_BIG_CONSTANT(T, 113, -0.018035568567844937910504030027467476655), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.013841458273109517271750705401202404195), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.062031842739486600078866923383017722399), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.052518418329052161202007865149435256093), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.01881718142472784129191838493267755758), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0025104830367021839316463675028524702846), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00021043176101831873281848891452678568311), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00010249622350908722793327719494037981166), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.11381479670982006841716879074288176994e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.49999811718089980992888533630523892389e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.70529798686542184668416911331718963364e-8) }; static const T Q[] = { - 1L, - 2.5877485070422317542808137697939233685L, - 2.8797959228352591788629602533153837126L, - 1.8030885955284082026405495275461180977L, - 0.69774331297747390169238306148355428436L, - 0.17261566063277623942044077039756583802L, - 0.02729301254544230229429621192443000121L, - 0.0026776425891195270663133581960016620433L, - 0.00015244249160486584591370355730402168106L, - 0.43997034032479866020546814475414346627e-5L, - 0.46295080708455613044541885534408170934e-7L, - -0.93326638207459533682980757982834180952e-11L, - 0.42316456553164995177177407325292867513e-13L + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.5877485070422317542808137697939233685), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.8797959228352591788629602533153837126), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.8030885955284082026405495275461180977), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.69774331297747390169238306148355428436), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.17261566063277623942044077039756583802), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.02729301254544230229429621192443000121), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0026776425891195270663133581960016620433), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00015244249160486584591370355730402168106), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.43997034032479866020546814475414346627e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.46295080708455613044541885534408170934e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.93326638207459533682980757982834180952e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.42316456553164995177177407325292867513e-13) }; T R = tools::evaluate_polynomial(P, zm2); @@ -333,30 +335,30 @@ T lgamma_small_imp(T z, T zm1, T zm2, const mpl::int_<113>&, const Policy& /* l static const float Y = 0.54076099395751953125f; static const T P[] = { - 0.036454670944013329356512090082402429697L, - -0.066235835556476033710068679907798799959L, - -0.67492399795577182387312206593595565371L, - -1.4345555263962411429855341651960000166L, - -1.4894319559821365820516771951249649563L, - -0.87210277668067964629483299712322411566L, - -0.29602090537771744401524080430529369136L, - -0.0561832587517836908929331992218879676L, - -0.0053236785487328044334381502530383140443L, - -0.00018629360291358130461736386077971890789L, - -0.10164985672213178500790406939467614498e-6L, - 0.13680157145361387405588201461036338274e-8L + BOOST_MATH_BIG_CONSTANT(T, 113, 0.036454670944013329356512090082402429697), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.066235835556476033710068679907798799959), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.67492399795577182387312206593595565371), + BOOST_MATH_BIG_CONSTANT(T, 113, -1.4345555263962411429855341651960000166), + BOOST_MATH_BIG_CONSTANT(T, 113, -1.4894319559821365820516771951249649563), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.87210277668067964629483299712322411566), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.29602090537771744401524080430529369136), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0561832587517836908929331992218879676), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0053236785487328044334381502530383140443), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00018629360291358130461736386077971890789), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.10164985672213178500790406939467614498e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.13680157145361387405588201461036338274e-8) }; static const T Q[] = { 1, - 4.9106336261005990534095838574132225599L, - 10.258804800866438510889341082793078432L, - 11.88588976846826108836629960537466889L, - 8.3455000546999704314454891036700998428L, - 3.6428823682421746343233362007194282703L, - 0.97465989807254572142266753052776132252L, - 0.15121052897097822172763084966793352524L, - 0.012017363555383555123769849654484594893L, - 0.0003583032812720649835431669893011257277L + BOOST_MATH_BIG_CONSTANT(T, 113, 4.9106336261005990534095838574132225599), + BOOST_MATH_BIG_CONSTANT(T, 113, 10.258804800866438510889341082793078432), + BOOST_MATH_BIG_CONSTANT(T, 113, 11.88588976846826108836629960537466889), + BOOST_MATH_BIG_CONSTANT(T, 113, 8.3455000546999704314454891036700998428), + BOOST_MATH_BIG_CONSTANT(T, 113, 3.6428823682421746343233362007194282703), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.97465989807254572142266753052776132252), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.15121052897097822172763084966793352524), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.012017363555383555123769849654484594893), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0003583032812720649835431669893011257277) }; T r = tools::evaluate_polynomial(P, zm1) / tools::evaluate_polynomial(Q, zm1); @@ -386,28 +388,28 @@ T lgamma_small_imp(T z, T zm1, T zm2, const mpl::int_<113>&, const Policy& /* l static const float Y = 0.483787059783935546875f; static const T P[] = { - -0.017977422421608624353488126610933005432L, - 0.18484528905298309555089509029244135703L, - -0.40401251514859546989565001431430884082L, - 0.40277179799147356461954182877921388182L, - -0.21993421441282936476709677700477598816L, - 0.069595742223850248095697771331107571011L, - -0.012681481427699686635516772923547347328L, - 0.0012489322866834830413292771335113136034L, - -0.57058739515423112045108068834668269608e-4L, - 0.8207548771933585614380644961342925976e-6L + BOOST_MATH_BIG_CONSTANT(T, 113, -0.017977422421608624353488126610933005432), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.18484528905298309555089509029244135703), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.40401251514859546989565001431430884082), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.40277179799147356461954182877921388182), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.21993421441282936476709677700477598816), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.069595742223850248095697771331107571011), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.012681481427699686635516772923547347328), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0012489322866834830413292771335113136034), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.57058739515423112045108068834668269608e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.8207548771933585614380644961342925976e-6) }; static const T Q[] = { 1, - -2.9629552288944259229543137757200262073L, - 3.7118380799042118987185957298964772755L, - -2.5569815272165399297600586376727357187L, - 1.0546764918220835097855665680632153367L, - -0.26574021300894401276478730940980810831L, - 0.03996289731752081380552901986471233462L, - -0.0033398680924544836817826046380586480873L, - 0.00013288854760548251757651556792598235735L, - -0.17194794958274081373243161848194745111e-5L + BOOST_MATH_BIG_CONSTANT(T, 113, -2.9629552288944259229543137757200262073), + BOOST_MATH_BIG_CONSTANT(T, 113, 3.7118380799042118987185957298964772755), + BOOST_MATH_BIG_CONSTANT(T, 113, -2.5569815272165399297600586376727357187), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.0546764918220835097855665680632153367), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.26574021300894401276478730940980810831), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.03996289731752081380552901986471233462), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0033398680924544836817826046380586480873), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00013288854760548251757651556792598235735), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.17194794958274081373243161848194745111e-5) }; T r = zm2 * zm1; T R = tools::evaluate_polynomial(P, T(0.625 - zm1)) / tools::evaluate_polynomial(Q, T(0.625 - zm1)); @@ -427,28 +429,28 @@ T lgamma_small_imp(T z, T zm1, T zm2, const mpl::int_<113>&, const Policy& /* l static const float Y = 0.443811893463134765625f; static const T P[] = { - -0.021027558364667626231512090082402429494L, - 0.15128811104498736604523586803722368377L, - -0.26249631480066246699388544451126410278L, - 0.21148748610533489823742352180628489742L, - -0.093964130697489071999873506148104370633L, - 0.024292059227009051652542804957550866827L, - -0.0036284453226534839926304745756906117066L, - 0.0002939230129315195346843036254392485984L, - -0.11088589183158123733132268042570710338e-4L, - 0.13240510580220763969511741896361984162e-6L + BOOST_MATH_BIG_CONSTANT(T, 113, -0.021027558364667626231512090082402429494), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.15128811104498736604523586803722368377), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.26249631480066246699388544451126410278), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.21148748610533489823742352180628489742), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.093964130697489071999873506148104370633), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.024292059227009051652542804957550866827), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0036284453226534839926304745756906117066), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0002939230129315195346843036254392485984), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.11088589183158123733132268042570710338e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.13240510580220763969511741896361984162e-6) }; static const T Q[] = { 1, - -2.4240003754444040525462170802796471996L, - 2.4868383476933178722203278602342786002L, - -1.4047068395206343375520721509193698547L, - 0.47583809087867443858344765659065773369L, - -0.09865724264554556400463655444270700132L, - 0.012238223514176587501074150988445109735L, - -0.00084625068418239194670614419707491797097L, - 0.2796574430456237061420839429225710602e-4L, - -0.30202973883316730694433702165188835331e-6L + BOOST_MATH_BIG_CONSTANT(T, 113, -2.4240003754444040525462170802796471996), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.4868383476933178722203278602342786002), + BOOST_MATH_BIG_CONSTANT(T, 113, -1.4047068395206343375520721509193698547), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.47583809087867443858344765659065773369), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.09865724264554556400463655444270700132), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.012238223514176587501074150988445109735), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00084625068418239194670614419707491797097), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.2796574430456237061420839429225710602e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.30202973883316730694433702165188835331e-6) }; // (2 - x) * (1 - x) * (c + R(2 - x)) T r = zm2 * zm1; diff --git a/include/boost/math/special_functions/digamma.hpp b/include/boost/math/special_functions/digamma.hpp index 3765ca2db..0dbddc77e 100644 --- a/include/boost/math/special_functions/digamma.hpp +++ b/include/boost/math/special_functions/digamma.hpp @@ -15,6 +15,7 @@ #include #include #include +#include namespace boost{ namespace math{ @@ -43,23 +44,23 @@ inline T digamma_imp_large(T x, const mpl::int_<0>*) { BOOST_MATH_STD_USING // ADL of std functions. static const T P[] = { - 0.083333333333333333333333333333333333333333333333333L, - -0.0083333333333333333333333333333333333333333333333333L, - 0.003968253968253968253968253968253968253968253968254L, - -0.0041666666666666666666666666666666666666666666666667L, - 0.0075757575757575757575757575757575757575757575757576L, - -0.021092796092796092796092796092796092796092796092796L, - 0.083333333333333333333333333333333333333333333333333L, - -0.44325980392156862745098039215686274509803921568627L, - 3.0539543302701197438039543302701197438039543302701L, - -26.456212121212121212121212121212121212121212121212L, - 281.4601449275362318840579710144927536231884057971L, - -3607.510546398046398046398046398046398046398046398L, - 54827.583333333333333333333333333333333333333333333L, - -974936.82385057471264367816091954022988505747126437L, - 20052695.796688078946143462272494530559046688078946L, - -472384867.72162990196078431372549019607843137254902L, - 12635724795.916666666666666666666666666666666666667L + BOOST_MATH_BIG_CONSTANT(T, 113, 0.083333333333333333333333333333333333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0083333333333333333333333333333333333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.003968253968253968253968253968253968253968253968254), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0041666666666666666666666666666666666666666666666667), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0075757575757575757575757575757575757575757575757576), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.021092796092796092796092796092796092796092796092796), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.083333333333333333333333333333333333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.44325980392156862745098039215686274509803921568627), + BOOST_MATH_BIG_CONSTANT(T, 113, 3.0539543302701197438039543302701197438039543302701), + BOOST_MATH_BIG_CONSTANT(T, 113, -26.456212121212121212121212121212121212121212121212), + BOOST_MATH_BIG_CONSTANT(T, 113, 281.4601449275362318840579710144927536231884057971), + BOOST_MATH_BIG_CONSTANT(T, 113, -3607.510546398046398046398046398046398046398046398), + BOOST_MATH_BIG_CONSTANT(T, 113, 54827.583333333333333333333333333333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 113, -974936.82385057471264367816091954022988505747126437), + BOOST_MATH_BIG_CONSTANT(T, 113, 20052695.796688078946143462272494530559046688078946), + BOOST_MATH_BIG_CONSTANT(T, 113, -472384867.72162990196078431372549019607843137254902), + BOOST_MATH_BIG_CONSTANT(T, 113, 12635724795.916666666666666666666666666666666666667) }; x -= 1; T result = log(x); @@ -76,17 +77,17 @@ inline T digamma_imp_large(T x, const mpl::int_<64>*) { BOOST_MATH_STD_USING // ADL of std functions. static const T P[] = { - 0.083333333333333333333333333333333333333333333333333L, - -0.0083333333333333333333333333333333333333333333333333L, - 0.003968253968253968253968253968253968253968253968254L, - -0.0041666666666666666666666666666666666666666666666667L, - 0.0075757575757575757575757575757575757575757575757576L, - -0.021092796092796092796092796092796092796092796092796L, - 0.083333333333333333333333333333333333333333333333333L, - -0.44325980392156862745098039215686274509803921568627L, - 3.0539543302701197438039543302701197438039543302701L, - -26.456212121212121212121212121212121212121212121212L, - 281.4601449275362318840579710144927536231884057971L, + BOOST_MATH_BIG_CONSTANT(T, 64, 0.083333333333333333333333333333333333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0083333333333333333333333333333333333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.003968253968253968253968253968253968253968253968254), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0041666666666666666666666666666666666666666666666667), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0075757575757575757575757575757575757575757575757576), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.021092796092796092796092796092796092796092796092796), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.083333333333333333333333333333333333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.44325980392156862745098039215686274509803921568627), + BOOST_MATH_BIG_CONSTANT(T, 64, 3.0539543302701197438039543302701197438039543302701), + BOOST_MATH_BIG_CONSTANT(T, 64, -26.456212121212121212121212121212121212121212121212), + BOOST_MATH_BIG_CONSTANT(T, 64, 281.4601449275362318840579710144927536231884057971), }; x -= 1; T result = log(x); @@ -103,14 +104,14 @@ inline T digamma_imp_large(T x, const mpl::int_<53>*) { BOOST_MATH_STD_USING // ADL of std functions. static const T P[] = { - 0.083333333333333333333333333333333333333333333333333L, - -0.0083333333333333333333333333333333333333333333333333L, - 0.003968253968253968253968253968253968253968253968254L, - -0.0041666666666666666666666666666666666666666666666667L, - 0.0075757575757575757575757575757575757575757575757576L, - -0.021092796092796092796092796092796092796092796092796L, - 0.083333333333333333333333333333333333333333333333333L, - -0.44325980392156862745098039215686274509803921568627L + BOOST_MATH_BIG_CONSTANT(T, 53, 0.083333333333333333333333333333333333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0083333333333333333333333333333333333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.003968253968253968253968253968253968253968253968254), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0041666666666666666666666666666666666666666666666667), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0075757575757575757575757575757575757575757575757576), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.021092796092796092796092796092796092796092796092796), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.083333333333333333333333333333333333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.44325980392156862745098039215686274509803921568627) }; x -= 1; T result = log(x); @@ -127,9 +128,9 @@ inline T digamma_imp_large(T x, const mpl::int_<24>*) { BOOST_MATH_STD_USING // ADL of std functions. static const T P[] = { - 0.083333333333333333333333333333333333333333333333333L, - -0.0083333333333333333333333333333333333333333333333333L, - 0.003968253968253968253968253968253968253968253968254L + BOOST_MATH_BIG_CONSTANT(T, 24, 0.083333333333333333333333333333333333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 24, -0.0083333333333333333333333333333333333333333333333333), + BOOST_MATH_BIG_CONSTANT(T, 24, 0.003968253968253968253968253968253968253968253968254) }; x -= 1; T result = log(x); @@ -160,37 +161,37 @@ T digamma_imp_1_2(T x, const mpl::int_<0>*) // static const float Y = 0.99558162689208984375F; - static const T root1 = 1569415565.0 / 1073741824uL; - static const T root2 = (381566830.0 / 1073741824uL) / 1073741824uL; - static const T root3 = ((111616537.0 / 1073741824uL) / 1073741824uL) / 1073741824uL; - static const T root4 = (((503992070.0 / 1073741824uL) / 1073741824uL) / 1073741824uL) / 1073741824uL; - static const T root5 = 0.52112228569249997894452490385577338504019838794544e-36L; + static const T root1 = T(1569415565) / 1073741824uL; + static const T root2 = (T(381566830) / 1073741824uL) / 1073741824uL; + static const T root3 = ((T(111616537) / 1073741824uL) / 1073741824uL) / 1073741824uL; + static const T root4 = (((T(503992070) / 1073741824uL) / 1073741824uL) / 1073741824uL) / 1073741824uL; + static const T root5 = BOOST_MATH_BIG_CONSTANT(T, 113, 0.52112228569249997894452490385577338504019838794544e-36); static const T P[] = { - 0.25479851061131551526977464225335883769L, - -0.18684290534374944114622235683619897417L, - -0.80360876047931768958995775910991929922L, - -0.67227342794829064330498117008564270136L, - -0.26569010991230617151285010695543858005L, - -0.05775672694575986971640757748003553385L, - -0.0071432147823164975485922555833274240665L, - -0.00048740753910766168912364555706064993274L, - -0.16454996865214115723416538844975174761e-4L, - -0.20327832297631728077731148515093164955e-6L + BOOST_MATH_BIG_CONSTANT(T, 113, 0.25479851061131551526977464225335883769), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.18684290534374944114622235683619897417), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.80360876047931768958995775910991929922), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.67227342794829064330498117008564270136), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.26569010991230617151285010695543858005), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.05775672694575986971640757748003553385), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0071432147823164975485922555833274240665), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00048740753910766168912364555706064993274), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.16454996865214115723416538844975174761e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.20327832297631728077731148515093164955e-6) }; static const T Q[] = { 1, - 2.6210924610812025425088411043163287646L, - 2.6850757078559596612621337395886392594L, - 1.4320913706209965531250495490639289418L, - 0.4410872083455009362557012239501953402L, - 0.081385727399251729505165509278152487225L, - 0.0089478633066857163432104815183858149496L, - 0.00055861622855066424871506755481997374154L, - 0.1760168552357342401304462967950178554e-4L, - 0.20585454493572473724556649516040874384e-6L, - -0.90745971844439990284514121823069162795e-11L, - 0.48857673606545846774761343500033283272e-13L, + BOOST_MATH_BIG_CONSTANT(T, 113, 2.6210924610812025425088411043163287646), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.6850757078559596612621337395886392594), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.4320913706209965531250495490639289418), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.4410872083455009362557012239501953402), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.081385727399251729505165509278152487225), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0089478633066857163432104815183858149496), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00055861622855066424871506755481997374154), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.1760168552357342401304462967950178554e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.20585454493572473724556649516040874384e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.90745971844439990284514121823069162795e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.48857673606545846774761343500033283272e-13), }; T g = x - root1; g -= root2; @@ -222,32 +223,32 @@ T digamma_imp_1_2(T x, const mpl::int_<64>*) // static const float Y = 0.99558162689208984375F; - static const T root1 = 1569415565.0 / 1073741824uL; - static const T root2 = (381566830.0 / 1073741824uL) / 1073741824uL; - static const T root3 = 0.9016312093258695918615325266959189453125e-19L; + static const T root1 = T(1569415565) / 1073741824uL; + static const T root2 = (T(381566830) / 1073741824uL) / 1073741824uL; + static const T root3 = BOOST_MATH_BIG_CONSTANT(T, 64, 0.9016312093258695918615325266959189453125e-19); static const T P[] = { - 0.254798510611315515235L, - -0.314628554532916496608L, - -0.665836341559876230295L, - -0.314767657147375752913L, - -0.0541156266153505273939L, - -0.00289268368333918761452L + BOOST_MATH_BIG_CONSTANT(T, 64, 0.254798510611315515235), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.314628554532916496608), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.665836341559876230295), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.314767657147375752913), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0541156266153505273939), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00289268368333918761452) }; static const T Q[] = { 1, - 2.1195759927055347547L, - 1.54350554664961128724L, - 0.486986018231042975162L, - 0.0660481487173569812846L, - 0.00298999662592323990972L, - -0.165079794012604905639e-5L, - 0.317940243105952177571e-7L + BOOST_MATH_BIG_CONSTANT(T, 64, 2.1195759927055347547), + BOOST_MATH_BIG_CONSTANT(T, 64, 1.54350554664961128724), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.486986018231042975162), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0660481487173569812846), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00298999662592323990972), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.165079794012604905639e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.317940243105952177571e-7) }; T g = x - root1; g -= root2; g -= root3; - T r = tools::evaluate_polynomial(P, x-1) / tools::evaluate_polynomial(Q, x-1); + T r = tools::evaluate_polynomial(P, T(x-1)) / tools::evaluate_polynomial(Q, T(x-1)); T result = g * Y + g * r; return result; @@ -272,31 +273,31 @@ T digamma_imp_1_2(T x, const mpl::int_<53>*) // static const float Y = 0.99558162689208984F; - static const T root1 = 1569415565.0 / 1073741824uL; - static const T root2 = (381566830.0 / 1073741824uL) / 1073741824uL; - static const T root3 = 0.9016312093258695918615325266959189453125e-19L; + static const T root1 = T(1569415565) / 1073741824uL; + static const T root2 = (T(381566830) / 1073741824uL) / 1073741824uL; + static const T root3 = BOOST_MATH_BIG_CONSTANT(T, 53, 0.9016312093258695918615325266959189453125e-19); static const T P[] = { - 0.25479851061131551L, - -0.32555031186804491L, - -0.65031853770896507L, - -0.28919126444774784L, - -0.045251321448739056L, - -0.0020713321167745952L + BOOST_MATH_BIG_CONSTANT(T, 53, 0.25479851061131551), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.32555031186804491), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.65031853770896507), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.28919126444774784), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.045251321448739056), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0020713321167745952) }; static const T Q[] = { - 1L, - 2.0767117023730469L, - 1.4606242909763515L, - 0.43593529692665969L, - 0.054151797245674225L, - 0.0021284987017821144L, - -0.55789841321675513e-6L + BOOST_MATH_BIG_CONSTANT(T, 53, 1), + BOOST_MATH_BIG_CONSTANT(T, 53, 2.0767117023730469), + BOOST_MATH_BIG_CONSTANT(T, 53, 1.4606242909763515), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.43593529692665969), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.054151797245674225), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0021284987017821144), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.55789841321675513e-6) }; T g = x - root1; g -= root2; g -= root3; - T r = tools::evaluate_polynomial(P, x-1) / tools::evaluate_polynomial(Q, x-1); + T r = tools::evaluate_polynomial(P, T(x-1)) / tools::evaluate_polynomial(Q, T(x-1)); T result = g * Y + g * r; return result; @@ -336,7 +337,7 @@ inline T digamma_imp_1_2(T x, const mpl::int_<24>*) }; T g = x - root; g -= root_minor; - T r = tools::evaluate_polynomial(P, x-1) / tools::evaluate_polynomial(Q, x-1); + T r = tools::evaluate_polynomial(P, T(x-1)) / tools::evaluate_polynomial(Q, T(x-1)); T result = g * Y + g * r; return result; diff --git a/include/boost/math/special_functions/erf.hpp b/include/boost/math/special_functions/erf.hpp index 4ed9d4401..99c0c9e1a 100644 --- a/include/boost/math/special_functions/erf.hpp +++ b/include/boost/math/special_functions/erf.hpp @@ -15,6 +15,7 @@ #include #include #include +#include namespace boost{ namespace math{ @@ -178,11 +179,11 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<53>& t) if(z < 0) { if(!invert) - return -erf_imp(-z, invert, pol, t); + return -erf_imp(T(-z), invert, pol, t); else if(z < -0.5) - return 2 - erf_imp(-z, invert, pol, t); + return 2 - erf_imp(T(-z), invert, pol, t); else - return 1 + erf_imp(-z, false, pol, t); + return 1 + erf_imp(T(-z), false, pol, t); } T result; @@ -205,7 +206,8 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<53>& t) } else { - result = static_cast(z * 1.125f + z * 0.003379167095512573896158903121545171688L); + static const T c = BOOST_MATH_BIG_CONSTANT(T, 53, 0.003379167095512573896158903121545171688); + result = static_cast(z * 1.125f + z * c); } } else @@ -217,18 +219,18 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<53>& t) static const T Y = 1.044948577880859375f; static const T P[] = { - 0.0834305892146531832907L, - -0.338165134459360935041L, - -0.0509990735146777432841L, - -0.00772758345802133288487L, - -0.000322780120964605683831L, + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0834305892146531832907), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.338165134459360935041), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0509990735146777432841), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.00772758345802133288487), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.000322780120964605683831), }; static const T Q[] = { 1L, - 0.455004033050794024546L, - 0.0875222600142252549554L, - 0.00858571925074406212772L, - 0.000370900071787748000569L, + BOOST_MATH_BIG_CONSTANT(T, 53, 0.455004033050794024546), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0875222600142252549554), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.00858571925074406212772), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.000370900071787748000569), }; T zz = z * z; result = z * (Y + tools::evaluate_polynomial(P, zz) / tools::evaluate_polynomial(Q, zz)); @@ -248,23 +250,23 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<53>& t) // Max Error found at double precision = 4.841816e-17 static const T Y = 0.405935764312744140625f; static const T P[] = { - -0.098090592216281240205L, - 0.178114665841120341155L, - 0.191003695796775433986L, - 0.0888900368967884466578L, - 0.0195049001251218801359L, - 0.00180424538297014223957L, + BOOST_MATH_BIG_CONSTANT(T, 53, -0.098090592216281240205), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.178114665841120341155), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.191003695796775433986), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0888900368967884466578), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0195049001251218801359), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.00180424538297014223957), }; static const T Q[] = { 1L, - 1.84759070983002217845L, - 1.42628004845511324508L, - 0.578052804889902404909L, - 0.12385097467900864233L, - 0.0113385233577001411017L, - 0.337511472483094676155e-5L, + BOOST_MATH_BIG_CONSTANT(T, 53, 1.84759070983002217845), + BOOST_MATH_BIG_CONSTANT(T, 53, 1.42628004845511324508), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.578052804889902404909), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.12385097467900864233), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0113385233577001411017), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.337511472483094676155e-5), }; - result = Y + tools::evaluate_polynomial(P, z - 0.5) / tools::evaluate_polynomial(Q, z - 0.5); + result = Y + tools::evaluate_polynomial(P, T(z - 0.5)) / tools::evaluate_polynomial(Q, T(z - 0.5)); result *= exp(-z * z) / z; } else if(z < 2.5f) @@ -275,22 +277,22 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<53>& t) // Maximum Relative Change in Control Points: 9.886e-05 static const T Y = 0.50672817230224609375f; static const T P[] = { - -0.0243500476207698441272L, - 0.0386540375035707201728L, - 0.04394818964209516296L, - 0.0175679436311802092299L, - 0.00323962406290842133584L, - 0.000235839115596880717416L, + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0243500476207698441272), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0386540375035707201728), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.04394818964209516296), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0175679436311802092299), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.00323962406290842133584), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.000235839115596880717416), }; static const T Q[] = { - 1L, - 1.53991494948552447182L, - 0.982403709157920235114L, - 0.325732924782444448493L, - 0.0563921837420478160373L, - 0.00410369723978904575884L, + BOOST_MATH_BIG_CONSTANT(T, 53, 1), + BOOST_MATH_BIG_CONSTANT(T, 53, 1.53991494948552447182), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.982403709157920235114), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.325732924782444448493), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0563921837420478160373), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.00410369723978904575884), }; - result = Y + tools::evaluate_polynomial(P, z - 1.5) / tools::evaluate_polynomial(Q, z - 1.5); + result = Y + tools::evaluate_polynomial(P, T(z - 1.5)) / tools::evaluate_polynomial(Q, T(z - 1.5)); result *= exp(-z * z) / z; } else if(z < 4.5f) @@ -301,22 +303,22 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<53>& t) // Max Error found at double precision = 2.062515e-17 static const T Y = 0.5405750274658203125f; static const T P[] = { - 0.00295276716530971662634L, - 0.0137384425896355332126L, - 0.00840807615555585383007L, - 0.00212825620914618649141L, - 0.000250269961544794627958L, - 0.113212406648847561139e-4L, + BOOST_MATH_BIG_CONSTANT(T, 53, 0.00295276716530971662634), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0137384425896355332126), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.00840807615555585383007), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.00212825620914618649141), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.000250269961544794627958), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.113212406648847561139e-4), }; static const T Q[] = { - 1L, - 1.04217814166938418171L, - 0.442597659481563127003L, - 0.0958492726301061423444L, - 0.0105982906484876531489L, - 0.000479411269521714493907L, + BOOST_MATH_BIG_CONSTANT(T, 53, 1), + BOOST_MATH_BIG_CONSTANT(T, 53, 1.04217814166938418171), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.442597659481563127003), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0958492726301061423444), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0105982906484876531489), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.000479411269521714493907), }; - result = Y + tools::evaluate_polynomial(P, z - 3.5) / tools::evaluate_polynomial(Q, z - 3.5); + result = Y + tools::evaluate_polynomial(P, T(z - 3.5)) / tools::evaluate_polynomial(Q, T(z - 3.5)); result *= exp(-z * z) / z; } else @@ -327,24 +329,24 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<53>& t) // Maximum Relative Change in Control Points: 1.357e-05 static const T Y = 0.5579090118408203125f; static const T P[] = { - 0.00628057170626964891937L, - 0.0175389834052493308818L, - -0.212652252872804219852L, - -0.687717681153649930619L, - -2.5518551727311523996L, - -3.22729451764143718517L, - -2.8175401114513378771L, + BOOST_MATH_BIG_CONSTANT(T, 53, 0.00628057170626964891937), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0175389834052493308818), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.212652252872804219852), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.687717681153649930619), + BOOST_MATH_BIG_CONSTANT(T, 53, -2.5518551727311523996), + BOOST_MATH_BIG_CONSTANT(T, 53, -3.22729451764143718517), + BOOST_MATH_BIG_CONSTANT(T, 53, -2.8175401114513378771), }; static const T Q[] = { - 1L, - 2.79257750980575282228L, - 11.0567237927800161565L, - 15.930646027911794143L, - 22.9367376522880577224L, - 13.5064170191802889145L, - 5.48409182238641741584L, + BOOST_MATH_BIG_CONSTANT(T, 53, 1), + BOOST_MATH_BIG_CONSTANT(T, 53, 2.79257750980575282228), + BOOST_MATH_BIG_CONSTANT(T, 53, 11.0567237927800161565), + BOOST_MATH_BIG_CONSTANT(T, 53, 15.930646027911794143), + BOOST_MATH_BIG_CONSTANT(T, 53, 22.9367376522880577224), + BOOST_MATH_BIG_CONSTANT(T, 53, 13.5064170191802889145), + BOOST_MATH_BIG_CONSTANT(T, 53, 5.48409182238641741584), }; - result = Y + tools::evaluate_polynomial(P, 1 / z) / tools::evaluate_polynomial(Q, 1 / z); + result = Y + tools::evaluate_polynomial(P, T(1 / z)) / tools::evaluate_polynomial(Q, T(1 / z)); result *= exp(-z * z) / z; } } @@ -376,11 +378,11 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<64>& t) if(z < 0) { if(!invert) - return -erf_imp(-z, invert, pol, t); + return -erf_imp(T(-z), invert, pol, t); else if(z < -0.5) - return 2 - erf_imp(-z, invert, pol, t); + return 2 - erf_imp(T(-z), invert, pol, t); else - return 1 + erf_imp(-z, false, pol, t); + return 1 + erf_imp(T(-z), false, pol, t); } T result; @@ -401,7 +403,8 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<64>& t) } else if(z < 1e-10) { - result = z * 1.125 + z * 0.003379167095512573896158903121545171688L; + static const T c = BOOST_MATH_BIG_CONSTANT(T, 64, 0.003379167095512573896158903121545171688); + result = z * 1.125 + z * c; } else { @@ -411,22 +414,22 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<64>& t) // Maximum Relative Change in Control Points: 1.474e-04 static const T Y = 1.044948577880859375f; static const T P[] = { - 0.0834305892146531988966L, - -0.338097283075565413695L, - -0.0509602734406067204596L, - -0.00904906346158537794396L, - -0.000489468651464798669181L, - -0.200305626366151877759e-4L, + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0834305892146531988966), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.338097283075565413695), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0509602734406067204596), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00904906346158537794396), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000489468651464798669181), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.200305626366151877759e-4), }; static const T Q[] = { - 1L, - 0.455817300515875172439L, - 0.0916537354356241792007L, - 0.0102722652675910031202L, - 0.000650511752687851548735L, - 0.189532519105655496778e-4L, + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.455817300515875172439), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0916537354356241792007), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0102722652675910031202), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000650511752687851548735), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.189532519105655496778e-4), }; - result = z * (Y + tools::evaluate_polynomial(P, z * z) / tools::evaluate_polynomial(Q, z * z)); + result = z * (Y + tools::evaluate_polynomial(P, T(z * z)) / tools::evaluate_polynomial(Q, T(z * z))); } } else if(invert ? (z < 110) : (z < 6.4f)) @@ -443,25 +446,25 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<64>& t) // Maximum Relative Change in Control Points: 5.110e-03 static const T Y = 0.405935764312744140625f; static const T P[] = { - -0.0980905922162812031672L, - 0.159989089922969141329L, - 0.222359821619935712378L, - 0.127303921703577362312L, - 0.0384057530342762400273L, - 0.00628431160851156719325L, - 0.000441266654514391746428L, - 0.266689068336295642561e-7L, + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0980905922162812031672), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.159989089922969141329), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.222359821619935712378), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.127303921703577362312), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0384057530342762400273), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00628431160851156719325), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000441266654514391746428), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.266689068336295642561e-7), }; static const T Q[] = { - 1L, - 2.03237474985469469291L, - 1.78355454954969405222L, - 0.867940326293760578231L, - 0.248025606990021698392L, - 0.0396649631833002269861L, - 0.00279220237309449026796L, + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 2.03237474985469469291), + BOOST_MATH_BIG_CONSTANT(T, 64, 1.78355454954969405222), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.867940326293760578231), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.248025606990021698392), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0396649631833002269861), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00279220237309449026796), }; - result = Y + tools::evaluate_polynomial(P, z - 0.5f) / tools::evaluate_polynomial(Q, z - 0.5f); + result = Y + tools::evaluate_polynomial(P, T(z - 0.5f)) / tools::evaluate_polynomial(Q, T(z - 0.5f)); result *= exp(-z * z) / z; } else if(z < 2.5) @@ -472,24 +475,24 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<64>& t) // Maximum Relative Change in Control Points: 1.793e-04 static const T Y = 0.50672817230224609375f; static const T P[] = { - -0.024350047620769840217L, - 0.0343522687935671451309L, - 0.0505420824305544949541L, - 0.0257479325917757388209L, - 0.00669349844190354356118L, - 0.00090807914416099524444L, - 0.515917266698050027934e-4L, + BOOST_MATH_BIG_CONSTANT(T, 64, -0.024350047620769840217), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0343522687935671451309), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0505420824305544949541), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0257479325917757388209), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00669349844190354356118), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00090807914416099524444), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.515917266698050027934e-4), }; static const T Q[] = { - 1L, - 1.71657861671930336344L, - 1.26409634824280366218L, - 0.512371437838969015941L, - 0.120902623051120950935L, - 0.0158027197831887485261L, - 0.000897871370778031611439L, + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 1.71657861671930336344), + BOOST_MATH_BIG_CONSTANT(T, 64, 1.26409634824280366218), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.512371437838969015941), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.120902623051120950935), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0158027197831887485261), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000897871370778031611439), }; - result = Y + tools::evaluate_polynomial(P, z - 1.5f) / tools::evaluate_polynomial(Q, z - 1.5f); + result = Y + tools::evaluate_polynomial(P, T(z - 1.5f)) / tools::evaluate_polynomial(Q, T(z - 1.5f)); result *= exp(-z * z) / z; } else if(z < 4.5) @@ -500,24 +503,24 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<64>& t) // Max Error found at long double precision = 1.446908e-20 static const T Y = 0.5405750274658203125f; static const T P[] = { - 0.0029527671653097284033L, - 0.0141853245895495604051L, - 0.0104959584626432293901L, - 0.00343963795976100077626L, - 0.00059065441194877637899L, - 0.523435380636174008685e-4L, - 0.189896043050331257262e-5L, + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0029527671653097284033), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0141853245895495604051), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0104959584626432293901), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00343963795976100077626), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00059065441194877637899), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.523435380636174008685e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.189896043050331257262e-5), }; static const T Q[] = { - 1L, - 1.19352160185285642574L, - 0.603256964363454392857L, - 0.165411142458540585835L, - 0.0259729870946203166468L, - 0.00221657568292893699158L, - 0.804149464190309799804e-4L, + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 1.19352160185285642574), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.603256964363454392857), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.165411142458540585835), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0259729870946203166468), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00221657568292893699158), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.804149464190309799804e-4), }; - result = Y + tools::evaluate_polynomial(P, z - 3.5f) / tools::evaluate_polynomial(Q, z - 3.5f); + result = Y + tools::evaluate_polynomial(P, T(z - 3.5f)) / tools::evaluate_polynomial(Q, T(z - 3.5f)); result *= exp(-z * z) / z; } else @@ -528,28 +531,28 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<64>& t) // Maximum Relative Change in Control Points: 2.319e-05 static const T Y = 0.55825519561767578125f; static const T P[] = { - 0.00593438793008050214106L, - 0.0280666231009089713937L, - -0.141597835204583050043L, - -0.978088201154300548842L, - -5.47351527796012049443L, - -13.8677304660245326627L, - -27.1274948720539821722L, - -29.2545152747009461519L, - -16.8865774499799676937L, + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00593438793008050214106), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0280666231009089713937), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.141597835204583050043), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.978088201154300548842), + BOOST_MATH_BIG_CONSTANT(T, 64, -5.47351527796012049443), + BOOST_MATH_BIG_CONSTANT(T, 64, -13.8677304660245326627), + BOOST_MATH_BIG_CONSTANT(T, 64, -27.1274948720539821722), + BOOST_MATH_BIG_CONSTANT(T, 64, -29.2545152747009461519), + BOOST_MATH_BIG_CONSTANT(T, 64, -16.8865774499799676937), }; static const T Q[] = { - 1L, - 4.72948911186645394541L, - 23.6750543147695749212L, - 60.0021517335693186785L, - 131.766251645149522868L, - 178.167924971283482513L, - 182.499390505915222699L, - 104.365251479578577989L, - 30.8365511891224291717L, + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 4.72948911186645394541), + BOOST_MATH_BIG_CONSTANT(T, 64, 23.6750543147695749212), + BOOST_MATH_BIG_CONSTANT(T, 64, 60.0021517335693186785), + BOOST_MATH_BIG_CONSTANT(T, 64, 131.766251645149522868), + BOOST_MATH_BIG_CONSTANT(T, 64, 178.167924971283482513), + BOOST_MATH_BIG_CONSTANT(T, 64, 182.499390505915222699), + BOOST_MATH_BIG_CONSTANT(T, 64, 104.365251479578577989), + BOOST_MATH_BIG_CONSTANT(T, 64, 30.8365511891224291717), }; - result = Y + tools::evaluate_polynomial(P, 1 / z) / tools::evaluate_polynomial(Q, 1 / z); + result = Y + tools::evaluate_polynomial(P, T(1 / z)) / tools::evaluate_polynomial(Q, T(1 / z)); result *= exp(-z * z) / z; } } @@ -581,11 +584,11 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<113>& t) if(z < 0) { if(!invert) - return -erf_imp(-z, invert, pol, t); + return -erf_imp(T(-z), invert, pol, t); else if(z < -0.5) - return 2 - erf_imp(-z, invert, pol, t); + return 2 - erf_imp(T(-z), invert, pol, t); else - return 1 + erf_imp(-z, false, pol, t); + return 1 + erf_imp(T(-z), false, pol, t); } T result; @@ -606,7 +609,8 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<113>& t) } else if(z < 1e-20) { - result = z * 1.125 + z * 0.003379167095512573896158903121545171688L; + static const T c = BOOST_MATH_BIG_CONSTANT(T, 113, 0.003379167095512573896158903121545171688); + result = z * 1.125 + z * c; } else { @@ -616,26 +620,26 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<113>& t) // Maximum Relative Change in Control Points: 3.492e-10 static const T Y = 1.0841522216796875f; static const T P[] = { - 0.0442269454158250738961589031215451778L, - -0.35549265736002144875335323556961233L, - -0.0582179564566667896225454670863270393L, - -0.0112694696904802304229950538453123925L, - -0.000805730648981801146251825329609079099L, - -0.566304966591936566229702842075966273e-4L, - -0.169655010425186987820201021510002265e-5L, - -0.344448249920445916714548295433198544e-7L, + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0442269454158250738961589031215451778), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.35549265736002144875335323556961233), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0582179564566667896225454670863270393), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0112694696904802304229950538453123925), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000805730648981801146251825329609079099), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.566304966591936566229702842075966273e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.169655010425186987820201021510002265e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.344448249920445916714548295433198544e-7), }; static const T Q[] = { - 1L, - 0.466542092785657604666906909196052522L, - 0.100005087012526447295176964142107611L, - 0.0128341535890117646540050072234142603L, - 0.00107150448466867929159660677016658186L, - 0.586168368028999183607733369248338474e-4L, - 0.196230608502104324965623171516808796e-5L, - 0.313388521582925207734229967907890146e-7L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.466542092785657604666906909196052522), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.100005087012526447295176964142107611), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0128341535890117646540050072234142603), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00107150448466867929159660677016658186), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.586168368028999183607733369248338474e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.196230608502104324965623171516808796e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.313388521582925207734229967907890146e-7), }; - result = z * (Y + tools::evaluate_polynomial(P, z * z) / tools::evaluate_polynomial(Q, z * z)); + result = z * (Y + tools::evaluate_polynomial(P, T(z * z)) / tools::evaluate_polynomial(Q, T(z * z))); } } else if(invert ? (z < 110) : (z < 8.65f)) @@ -652,31 +656,31 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<113>& t) // Maximum Relative Change in Control Points: 6.127e-05 static const T Y = 0.371877193450927734375f; static const T P[] = { - -0.0640320213544647969396032886581290455L, - 0.200769874440155895637857443946706731L, - 0.378447199873537170666487408805779826L, - 0.30521399466465939450398642044975127L, - 0.146890026406815277906781824723458196L, - 0.0464837937749539978247589252732769567L, - 0.00987895759019540115099100165904822903L, - 0.00137507575429025512038051025154301132L, - 0.0001144764551085935580772512359680516L, - 0.436544865032836914773944382339900079e-5L, + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0640320213544647969396032886581290455), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.200769874440155895637857443946706731), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.378447199873537170666487408805779826), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.30521399466465939450398642044975127), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.146890026406815277906781824723458196), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0464837937749539978247589252732769567), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00987895759019540115099100165904822903), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00137507575429025512038051025154301132), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0001144764551085935580772512359680516), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.436544865032836914773944382339900079e-5), }; static const T Q[] = { - 1L, - 2.47651182872457465043733800302427977L, - 2.78706486002517996428836400245547955L, - 1.87295924621659627926365005293130693L, - 0.829375825174365625428280908787261065L, - 0.251334771307848291593780143950311514L, - 0.0522110268876176186719436765734722473L, - 0.00718332151250963182233267040106902368L, - 0.000595279058621482041084986219276392459L, - 0.226988669466501655990637599399326874e-4L, - 0.270666232259029102353426738909226413e-10L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.47651182872457465043733800302427977), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.78706486002517996428836400245547955), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.87295924621659627926365005293130693), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.829375825174365625428280908787261065), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.251334771307848291593780143950311514), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0522110268876176186719436765734722473), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00718332151250963182233267040106902368), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000595279058621482041084986219276392459), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.226988669466501655990637599399326874e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.270666232259029102353426738909226413e-10), }; - result = Y + tools::evaluate_polynomial(P, z - 0.5f) / tools::evaluate_polynomial(Q, z - 0.5f); + result = Y + tools::evaluate_polynomial(P, T(z - 0.5f)) / tools::evaluate_polynomial(Q, T(z - 0.5f)); result *= exp(-z * z) / z; } else if(z < 1.5) @@ -687,30 +691,30 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<113>& t) // Maximum Relative Change in Control Points: 6.104e-05 static const T Y = 0.45658016204833984375f; static const T P[] = { - -0.0289965858925328393392496555094848345L, - 0.0868181194868601184627743162571779226L, - 0.169373435121178901746317404936356745L, - 0.13350446515949251201104889028133486L, - 0.0617447837290183627136837688446313313L, - 0.0185618495228251406703152962489700468L, - 0.00371949406491883508764162050169531013L, - 0.000485121708792921297742105775823900772L, - 0.376494706741453489892108068231400061e-4L, - 0.133166058052466262415271732172490045e-5L, + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0289965858925328393392496555094848345), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0868181194868601184627743162571779226), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.169373435121178901746317404936356745), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.13350446515949251201104889028133486), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0617447837290183627136837688446313313), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0185618495228251406703152962489700468), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00371949406491883508764162050169531013), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000485121708792921297742105775823900772), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.376494706741453489892108068231400061e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.133166058052466262415271732172490045e-5), }; static const T Q[] = { - 1L, - 2.32970330146503867261275580968135126L, - 2.46325715420422771961250513514928746L, - 1.55307882560757679068505047390857842L, - 0.644274289865972449441174485441409076L, - 0.182609091063258208068606847453955649L, - 0.0354171651271241474946129665801606795L, - 0.00454060370165285246451879969534083997L, - 0.000349871943711566546821198612518656486L, - 0.123749319840299552925421880481085392e-4L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.32970330146503867261275580968135126), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.46325715420422771961250513514928746), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.55307882560757679068505047390857842), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.644274289865972449441174485441409076), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.182609091063258208068606847453955649), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0354171651271241474946129665801606795), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00454060370165285246451879969534083997), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000349871943711566546821198612518656486), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.123749319840299552925421880481085392e-4), }; - result = Y + tools::evaluate_polynomial(P, z - 1.0f) / tools::evaluate_polynomial(Q, z - 1.0f); + result = Y + tools::evaluate_polynomial(P, T(z - 1.0f)) / tools::evaluate_polynomial(Q, T(z - 1.0f)); result *= exp(-z * z) / z; } else if(z < 2.25) @@ -721,31 +725,31 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<113>& t) // Max Error found at long double precision = 1.998462e-35 static const T Y = 0.50250148773193359375f; static const T P[] = { - -0.0201233630504573402185161184151016606L, - 0.0331864357574860196516686996302305002L, - 0.0716562720864787193337475444413405461L, - 0.0545835322082103985114927569724880658L, - 0.0236692635189696678976549720784989593L, - 0.00656970902163248872837262539337601845L, - 0.00120282643299089441390490459256235021L, - 0.000142123229065182650020762792081622986L, - 0.991531438367015135346716277792989347e-5L, - 0.312857043762117596999398067153076051e-6L, + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0201233630504573402185161184151016606), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0331864357574860196516686996302305002), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0716562720864787193337475444413405461), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0545835322082103985114927569724880658), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0236692635189696678976549720784989593), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00656970902163248872837262539337601845), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00120282643299089441390490459256235021), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000142123229065182650020762792081622986), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.991531438367015135346716277792989347e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.312857043762117596999398067153076051e-6), }; static const T Q[] = { - 1L, - 2.13506082409097783827103424943508554L, - 2.06399257267556230937723190496806215L, - 1.18678481279932541314830499880691109L, - 0.447733186643051752513538142316799562L, - 0.11505680005657879437196953047542148L, - 0.020163993632192726170219663831914034L, - 0.00232708971840141388847728782209730585L, - 0.000160733201627963528519726484608224112L, - 0.507158721790721802724402992033269266e-5L, - 0.18647774409821470950544212696270639e-12L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.13506082409097783827103424943508554), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.06399257267556230937723190496806215), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.18678481279932541314830499880691109), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.447733186643051752513538142316799562), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.11505680005657879437196953047542148), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.020163993632192726170219663831914034), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00232708971840141388847728782209730585), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000160733201627963528519726484608224112), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.507158721790721802724402992033269266e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.18647774409821470950544212696270639e-12), }; - result = Y + tools::evaluate_polynomial(P, z - 1.5f) / tools::evaluate_polynomial(Q, z - 1.5f); + result = Y + tools::evaluate_polynomial(P, T(z - 1.5f)) / tools::evaluate_polynomial(Q, T(z - 1.5f)); result *= exp(-z * z) / z; } else if (z < 3) @@ -756,30 +760,30 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<113>& t) // Max Error found at long double precision = 5.794737e-36 static const T Y = 0.52896785736083984375f; static const T P[] = { - -0.00902152521745813634562524098263360074L, - 0.0145207142776691539346923710537580927L, - 0.0301681239582193983824211995978678571L, - 0.0215548540823305814379020678660434461L, - 0.00864683476267958365678294164340749949L, - 0.00219693096885585491739823283511049902L, - 0.000364961639163319762492184502159894371L, - 0.388174251026723752769264051548703059e-4L, - 0.241918026931789436000532513553594321e-5L, - 0.676586625472423508158937481943649258e-7L, + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00902152521745813634562524098263360074), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0145207142776691539346923710537580927), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0301681239582193983824211995978678571), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0215548540823305814379020678660434461), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00864683476267958365678294164340749949), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00219693096885585491739823283511049902), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000364961639163319762492184502159894371), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.388174251026723752769264051548703059e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.241918026931789436000532513553594321e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.676586625472423508158937481943649258e-7), }; static const T Q[] = { - 1L, - 1.93669171363907292305550231764920001L, - 1.69468476144051356810672506101377494L, - 0.880023580986436640372794392579985511L, - 0.299099106711315090710836273697708402L, - 0.0690593962363545715997445583603382337L, - 0.0108427016361318921960863149875360222L, - 0.00111747247208044534520499324234317695L, - 0.686843205749767250666787987163701209e-4L, - 0.192093541425429248675532015101904262e-5L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.93669171363907292305550231764920001), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.69468476144051356810672506101377494), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.880023580986436640372794392579985511), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.299099106711315090710836273697708402), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0690593962363545715997445583603382337), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0108427016361318921960863149875360222), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00111747247208044534520499324234317695), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.686843205749767250666787987163701209e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.192093541425429248675532015101904262e-5), }; - result = Y + tools::evaluate_polynomial(P, z - 2.25f) / tools::evaluate_polynomial(Q, z - 2.25f); + result = Y + tools::evaluate_polynomial(P, T(z - 2.25f)) / tools::evaluate_polynomial(Q, T(z - 2.25f)); result *= exp(-z * z) / z; } else if(z < 3.5) @@ -790,28 +794,28 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<113>& t) // Max Error found at long double precision = 1.747062e-36 static const T Y = 0.54037380218505859375f; static const T P[] = { - -0.0033703486408887424921155540591370375L, - 0.0104948043110005245215286678898115811L, - 0.0148530118504000311502310457390417795L, - 0.00816693029245443090102738825536188916L, - 0.00249716579989140882491939681805594585L, - 0.0004655591010047353023978045800916647L, - 0.531129557920045295895085236636025323e-4L, - 0.343526765122727069515775194111741049e-5L, - 0.971120407556888763695313774578711839e-7L, + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0033703486408887424921155540591370375), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0104948043110005245215286678898115811), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0148530118504000311502310457390417795), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00816693029245443090102738825536188916), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00249716579989140882491939681805594585), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0004655591010047353023978045800916647), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.531129557920045295895085236636025323e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.343526765122727069515775194111741049e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.971120407556888763695313774578711839e-7), }; static const T Q[] = { - 1L, - 1.59911256167540354915906501335919317L, - 1.136006830764025173864831382946934L, - 0.468565867990030871678574840738423023L, - 0.122821824954470343413956476900662236L, - 0.0209670914950115943338996513330141633L, - 0.00227845718243186165620199012883547257L, - 0.000144243326443913171313947613547085553L, - 0.407763415954267700941230249989140046e-5L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.59911256167540354915906501335919317), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.136006830764025173864831382946934), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.468565867990030871678574840738423023), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.122821824954470343413956476900662236), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0209670914950115943338996513330141633), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00227845718243186165620199012883547257), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000144243326443913171313947613547085553), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.407763415954267700941230249989140046e-5), }; - result = Y + tools::evaluate_polynomial(P, z - 3.0f) / tools::evaluate_polynomial(Q, z - 3.0f); + result = Y + tools::evaluate_polynomial(P, T(z - 3.0f)) / tools::evaluate_polynomial(Q, T(z - 3.0f)); result *= exp(-z * z) / z; } else if(z < 5.5) @@ -822,32 +826,32 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<113>& t) // Max Error found at long double precision = 1.349545e-35 static const T Y = 0.55000019073486328125f; static const T P[] = { - 0.00118142849742309772151454518093813615L, - 0.0072201822885703318172366893469382745L, - 0.0078782276276860110721875733778481505L, - 0.00418229166204362376187593976656261146L, - 0.00134198400587769200074194304298642705L, - 0.000283210387078004063264777611497435572L, - 0.405687064094911866569295610914844928e-4L, - 0.39348283801568113807887364414008292e-5L, - 0.248798540917787001526976889284624449e-6L, - 0.929502490223452372919607105387474751e-8L, - 0.156161469668275442569286723236274457e-9L, + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00118142849742309772151454518093813615), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0072201822885703318172366893469382745), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0078782276276860110721875733778481505), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00418229166204362376187593976656261146), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00134198400587769200074194304298642705), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000283210387078004063264777611497435572), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.405687064094911866569295610914844928e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.39348283801568113807887364414008292e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.248798540917787001526976889284624449e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.929502490223452372919607105387474751e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.156161469668275442569286723236274457e-9), }; static const T Q[] = { - 1L, - 1.52955245103668419479878456656709381L, - 1.06263944820093830054635017117417064L, - 0.441684612681607364321013134378316463L, - 0.121665258426166960049773715928906382L, - 0.0232134512374747691424978642874321434L, - 0.00310778180686296328582860464875562636L, - 0.000288361770756174705123674838640161693L, - 0.177529187194133944622193191942300132e-4L, - 0.655068544833064069223029299070876623e-6L, - 0.11005507545746069573608988651927452e-7L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.52955245103668419479878456656709381), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.06263944820093830054635017117417064), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.441684612681607364321013134378316463), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.121665258426166960049773715928906382), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0232134512374747691424978642874321434), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00310778180686296328582860464875562636), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000288361770756174705123674838640161693), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.177529187194133944622193191942300132e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.655068544833064069223029299070876623e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.11005507545746069573608988651927452e-7), }; - result = Y + tools::evaluate_polynomial(P, z - 4.5f) / tools::evaluate_polynomial(Q, z - 4.5f); + result = Y + tools::evaluate_polynomial(P, T(z - 4.5f)) / tools::evaluate_polynomial(Q, T(z - 4.5f)); result *= exp(-z * z) / z; } else if(z < 7.5) @@ -858,30 +862,30 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<113>& t) // Max Error found at long double precision = 2.646420e-36 static const T Y = 0.5574436187744140625f; static const T P[] = { - 0.000293236907400849056269309713064107674L, - 0.00225110719535060642692275221961480162L, - 0.00190984458121502831421717207849429799L, - 0.000747757733460111743833929141001680706L, - 0.000170663175280949889583158597373928096L, - 0.246441188958013822253071608197514058e-4L, - 0.229818000860544644974205957895688106e-5L, - 0.134886977703388748488480980637704864e-6L, - 0.454764611880548962757125070106650958e-8L, - 0.673002744115866600294723141176820155e-10L, + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000293236907400849056269309713064107674), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00225110719535060642692275221961480162), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00190984458121502831421717207849429799), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000747757733460111743833929141001680706), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000170663175280949889583158597373928096), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.246441188958013822253071608197514058e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.229818000860544644974205957895688106e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.134886977703388748488480980637704864e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.454764611880548962757125070106650958e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.673002744115866600294723141176820155e-10), }; static const T Q[] = { - 1L, - 1.12843690320861239631195353379313367L, - 0.569900657061622955362493442186537259L, - 0.169094404206844928112348730277514273L, - 0.0324887449084220415058158657252147063L, - 0.00419252877436825753042680842608219552L, - 0.00036344133176118603523976748563178578L, - 0.204123895931375107397698245752850347e-4L, - 0.674128352521481412232785122943508729e-6L, - 0.997637501418963696542159244436245077e-8L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.12843690320861239631195353379313367), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.569900657061622955362493442186537259), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.169094404206844928112348730277514273), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0324887449084220415058158657252147063), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00419252877436825753042680842608219552), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00036344133176118603523976748563178578), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.204123895931375107397698245752850347e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.674128352521481412232785122943508729e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.997637501418963696542159244436245077e-8), }; - result = Y + tools::evaluate_polynomial(P, z - 6.5f) / tools::evaluate_polynomial(Q, z - 6.5f); + result = Y + tools::evaluate_polynomial(P, T(z - 6.5f)) / tools::evaluate_polynomial(Q, T(z - 6.5f)); result *= exp(-z * z) / z; } else if(z < 11.5) @@ -892,30 +896,30 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<113>& t) // Max Error found at long double precision = 9.849522e-36 static const T Y = 0.56083202362060546875f; static const T P[] = { - 0.000282420728751494363613829834891390121L, - 0.00175387065018002823433704079355125161L, - 0.0021344978564889819420775336322920375L, - 0.00124151356560137532655039683963075661L, - 0.000423600733566948018555157026862139644L, - 0.914030340865175237133613697319509698e-4L, - 0.126999927156823363353809747017945494e-4L, - 0.110610959842869849776179749369376402e-5L, - 0.55075079477173482096725348704634529e-7L, - 0.119735694018906705225870691331543806e-8L, + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000282420728751494363613829834891390121), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00175387065018002823433704079355125161), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0021344978564889819420775336322920375), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00124151356560137532655039683963075661), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000423600733566948018555157026862139644), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.914030340865175237133613697319509698e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.126999927156823363353809747017945494e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.110610959842869849776179749369376402e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.55075079477173482096725348704634529e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.119735694018906705225870691331543806e-8), }; static const T Q[] = { - 1L, - 1.69889613396167354566098060039549882L, - 1.28824647372749624464956031163282674L, - 0.572297795434934493541628008224078717L, - 0.164157697425571712377043857240773164L, - 0.0315311145224594430281219516531649562L, - 0.00405588922155632380812945849777127458L, - 0.000336929033691445666232029762868642417L, - 0.164033049810404773469413526427932109e-4L, - 0.356615210500531410114914617294694857e-6L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.69889613396167354566098060039549882), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.28824647372749624464956031163282674), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.572297795434934493541628008224078717), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.164157697425571712377043857240773164), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0315311145224594430281219516531649562), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00405588922155632380812945849777127458), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000336929033691445666232029762868642417), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.164033049810404773469413526427932109e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.356615210500531410114914617294694857e-6), }; - result = Y + tools::evaluate_polynomial(P, z / 2 - 4.75f) / tools::evaluate_polynomial(Q, z / 2 - 4.75f); + result = Y + tools::evaluate_polynomial(P, T(z / 2 - 4.75f)) / tools::evaluate_polynomial(Q, T(z / 2 - 4.75f)); result *= exp(-z * z) / z; } else @@ -926,34 +930,34 @@ T erf_imp(T z, bool invert, const Policy& pol, const mpl::int_<113>& t) // Max Error found at long double precision = 1.162590e-35 static const T Y = 0.5632686614990234375f; static const T P[] = { - 0.000920922048732849448079451574171836943L, - 0.00321439044532288750501700028748922439L, - -0.250455263029390118657884864261823431L, - -0.906807635364090342031792404764598142L, - -8.92233572835991735876688745989985565L, - -21.7797433494422564811782116907878495L, - -91.1451915251976354349734589601171659L, - -144.1279109655993927069052125017673L, - -313.845076581796338665519022313775589L, - -273.11378811923343424081101235736475L, - -271.651566205951067025696102600443452L, - -60.0530577077238079968843307523245547L, + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000920922048732849448079451574171836943), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00321439044532288750501700028748922439), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.250455263029390118657884864261823431), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.906807635364090342031792404764598142), + BOOST_MATH_BIG_CONSTANT(T, 113, -8.92233572835991735876688745989985565), + BOOST_MATH_BIG_CONSTANT(T, 113, -21.7797433494422564811782116907878495), + BOOST_MATH_BIG_CONSTANT(T, 113, -91.1451915251976354349734589601171659), + BOOST_MATH_BIG_CONSTANT(T, 113, -144.1279109655993927069052125017673), + BOOST_MATH_BIG_CONSTANT(T, 113, -313.845076581796338665519022313775589), + BOOST_MATH_BIG_CONSTANT(T, 113, -273.11378811923343424081101235736475), + BOOST_MATH_BIG_CONSTANT(T, 113, -271.651566205951067025696102600443452), + BOOST_MATH_BIG_CONSTANT(T, 113, -60.0530577077238079968843307523245547), }; static const T Q[] = { - 1L, - 3.49040448075464744191022350947892036L, - 34.3563592467165971295915749548313227L, - 84.4993232033879023178285731843850461L, - 376.005865281206894120659401340373818L, - 629.95369438888946233003926191755125L, - 1568.35771983533158591604513304269098L, - 1646.02452040831961063640827116581021L, - 2299.96860633240298708910425594484895L, - 1222.73204392037452750381340219906374L, - 799.359797306084372350264298361110448L, - 72.7415265778588087243442792401576737L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 3.49040448075464744191022350947892036), + BOOST_MATH_BIG_CONSTANT(T, 113, 34.3563592467165971295915749548313227), + BOOST_MATH_BIG_CONSTANT(T, 113, 84.4993232033879023178285731843850461), + BOOST_MATH_BIG_CONSTANT(T, 113, 376.005865281206894120659401340373818), + BOOST_MATH_BIG_CONSTANT(T, 113, 629.95369438888946233003926191755125), + BOOST_MATH_BIG_CONSTANT(T, 113, 1568.35771983533158591604513304269098), + BOOST_MATH_BIG_CONSTANT(T, 113, 1646.02452040831961063640827116581021), + BOOST_MATH_BIG_CONSTANT(T, 113, 2299.96860633240298708910425594484895), + BOOST_MATH_BIG_CONSTANT(T, 113, 1222.73204392037452750381340219906374), + BOOST_MATH_BIG_CONSTANT(T, 113, 799.359797306084372350264298361110448), + BOOST_MATH_BIG_CONSTANT(T, 113, 72.7415265778588087243442792401576737), }; - result = Y + tools::evaluate_polynomial(P, 1 / z) / tools::evaluate_polynomial(Q, 1 / z); + result = Y + tools::evaluate_polynomial(P, T(1 / z)) / tools::evaluate_polynomial(Q, T(1 / z)); result *= exp(-z * z) / z; } } diff --git a/include/boost/math/special_functions/expint.hpp b/include/boost/math/special_functions/expint.hpp index 87de39725..06bd78ff4 100644 --- a/include/boost/math/special_functions/expint.hpp +++ b/include/boost/math/special_functions/expint.hpp @@ -47,20 +47,20 @@ T expint_1_rational(const T& z, const mpl::int_<53>&) // Max error found at double precision: 2.760e-17 static const T Y = 0.66373538970947265625F; static const T P[6] = { - 0.0865197248079397976498L, - 0.0320913665303559189999L, - -0.245088216639761496153L, - -0.0368031736257943745142L, - -0.00399167106081113256961L, - -0.000111507792921197858394L + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0865197248079397976498), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0320913665303559189999), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.245088216639761496153), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0368031736257943745142), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.00399167106081113256961), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.000111507792921197858394) }; static const T Q[6] = { - 1L, - 0.37091387659397013215L, - 0.056770677104207528384L, - 0.00427347600017103698101L, - 0.000131049900798434683324L, - -0.528611029520217142048e-6L + BOOST_MATH_BIG_CONSTANT(T, 53, 1), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.37091387659397013215), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.056770677104207528384), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.00427347600017103698101), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.000131049900798434683324), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.528611029520217142048e-6) }; result = tools::evaluate_polynomial(P, z) / tools::evaluate_polynomial(Q, z); @@ -71,31 +71,31 @@ T expint_1_rational(const T& z, const mpl::int_<53>&) // Maximum Deviation Found (interpolated): 1.444e-17 // Max error found at double precision: 3.119e-17 static const T P[11] = { - -0.121013190657725568138e-18L, - -0.999999999999998811143L, - -43.3058660811817946037L, - -724.581482791462469795L, - -6046.8250112711035463L, - -27182.6254466733970467L, - -66598.2652345418633509L, - -86273.1567711649528784L, - -54844.4587226402067411L, - -14751.4895786128450662L, - -1185.45720315201027667L + BOOST_MATH_BIG_CONSTANT(T, 53, -0.121013190657725568138e-18), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.999999999999998811143), + BOOST_MATH_BIG_CONSTANT(T, 53, -43.3058660811817946037), + BOOST_MATH_BIG_CONSTANT(T, 53, -724.581482791462469795), + BOOST_MATH_BIG_CONSTANT(T, 53, -6046.8250112711035463), + BOOST_MATH_BIG_CONSTANT(T, 53, -27182.6254466733970467), + BOOST_MATH_BIG_CONSTANT(T, 53, -66598.2652345418633509), + BOOST_MATH_BIG_CONSTANT(T, 53, -86273.1567711649528784), + BOOST_MATH_BIG_CONSTANT(T, 53, -54844.4587226402067411), + BOOST_MATH_BIG_CONSTANT(T, 53, -14751.4895786128450662), + BOOST_MATH_BIG_CONSTANT(T, 53, -1185.45720315201027667) }; static const T Q[12] = { - 1L, - 45.3058660811801465927L, - 809.193214954550328455L, - 7417.37624454689546708L, - 38129.5594484818471461L, - 113057.05869159631492L, - 192104.047790227984431L, - 180329.498380501819718L, - 86722.3403467334749201L, - 18455.4124737722049515L, - 1229.20784182403048905L, - -0.776491285282330997549L + BOOST_MATH_BIG_CONSTANT(T, 53, 1), + BOOST_MATH_BIG_CONSTANT(T, 53, 45.3058660811801465927), + BOOST_MATH_BIG_CONSTANT(T, 53, 809.193214954550328455), + BOOST_MATH_BIG_CONSTANT(T, 53, 7417.37624454689546708), + BOOST_MATH_BIG_CONSTANT(T, 53, 38129.5594484818471461), + BOOST_MATH_BIG_CONSTANT(T, 53, 113057.05869159631492), + BOOST_MATH_BIG_CONSTANT(T, 53, 192104.047790227984431), + BOOST_MATH_BIG_CONSTANT(T, 53, 180329.498380501819718), + BOOST_MATH_BIG_CONSTANT(T, 53, 86722.3403467334749201), + BOOST_MATH_BIG_CONSTANT(T, 53, 18455.4124737722049515), + BOOST_MATH_BIG_CONSTANT(T, 53, 1229.20784182403048905), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.776491285282330997549) }; T recip = 1 / z; result = 1 + tools::evaluate_polynomial(P, recip) @@ -122,21 +122,21 @@ T expint_1_rational(const T& z, const mpl::int_<64>&) static const T Y = 0.66373538970947265625F; static const T P[6] = { - 0.0865197248079397956816L, - 0.0275114007037026844633L, - -0.246594388074877139824L, - -0.0237624819878732642231L, - -0.00259113319641673986276L, - 0.30853660894346057053e-4L + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0865197248079397956816), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0275114007037026844633), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.246594388074877139824), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0237624819878732642231), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00259113319641673986276), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.30853660894346057053e-4) }; static const T Q[7] = { - 1L, - 0.317978365797784100273L, - 0.0393622602554758722511L, - 0.00204062029115966323229L, - 0.732512107100088047854e-5L, - -0.202872781770207871975e-5L, - 0.52779248094603709945e-7L + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.317978365797784100273), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0393622602554758722511), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00204062029115966323229), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.732512107100088047854e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.202872781770207871975e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.52779248094603709945e-7) }; result = tools::evaluate_polynomial(P, z) / tools::evaluate_polynomial(Q, z); @@ -147,36 +147,36 @@ T expint_1_rational(const T& z, const mpl::int_<64>&) // Maximum Deviation Found (interpolated): 2.220e-20 // Max error found at long double precision: 1.346e-19 static const T P[14] = { - -0.534401189080684443046e-23L, - -0.999999999999999999905L, - -62.1517806091379402505L, - -1568.45688271895145277L, - -21015.3431990874009619L, - -164333.011755931661949L, - -777917.270775426696103L, - -2244188.56195255112937L, - -3888702.98145335643429L, - -3909822.65621952648353L, - -2149033.9538897398457L, - -584705.537139793925189L, - -65815.2605361889477244L, - -2038.82870680427258038L + BOOST_MATH_BIG_CONSTANT(T, 64, -0.534401189080684443046e-23), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.999999999999999999905), + BOOST_MATH_BIG_CONSTANT(T, 64, -62.1517806091379402505), + BOOST_MATH_BIG_CONSTANT(T, 64, -1568.45688271895145277), + BOOST_MATH_BIG_CONSTANT(T, 64, -21015.3431990874009619), + BOOST_MATH_BIG_CONSTANT(T, 64, -164333.011755931661949), + BOOST_MATH_BIG_CONSTANT(T, 64, -777917.270775426696103), + BOOST_MATH_BIG_CONSTANT(T, 64, -2244188.56195255112937), + BOOST_MATH_BIG_CONSTANT(T, 64, -3888702.98145335643429), + BOOST_MATH_BIG_CONSTANT(T, 64, -3909822.65621952648353), + BOOST_MATH_BIG_CONSTANT(T, 64, -2149033.9538897398457), + BOOST_MATH_BIG_CONSTANT(T, 64, -584705.537139793925189), + BOOST_MATH_BIG_CONSTANT(T, 64, -65815.2605361889477244), + BOOST_MATH_BIG_CONSTANT(T, 64, -2038.82870680427258038) }; static const T Q[14] = { - 1L, - 64.1517806091379399478L, - 1690.76044393722763785L, - 24035.9534033068949426L, - 203679.998633572361706L, - 1074661.58459976978285L, - 3586552.65020899358773L, - 7552186.84989547621411L, - 9853333.79353054111434L, - 7689642.74550683631258L, - 3385553.35146759180739L, - 763218.072732396428725L, - 73930.2995984054930821L, - 2063.86994219629165937L + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 64.1517806091379399478), + BOOST_MATH_BIG_CONSTANT(T, 64, 1690.76044393722763785), + BOOST_MATH_BIG_CONSTANT(T, 64, 24035.9534033068949426), + BOOST_MATH_BIG_CONSTANT(T, 64, 203679.998633572361706), + BOOST_MATH_BIG_CONSTANT(T, 64, 1074661.58459976978285), + BOOST_MATH_BIG_CONSTANT(T, 64, 3586552.65020899358773), + BOOST_MATH_BIG_CONSTANT(T, 64, 7552186.84989547621411), + BOOST_MATH_BIG_CONSTANT(T, 64, 9853333.79353054111434), + BOOST_MATH_BIG_CONSTANT(T, 64, 7689642.74550683631258), + BOOST_MATH_BIG_CONSTANT(T, 64, 3385553.35146759180739), + BOOST_MATH_BIG_CONSTANT(T, 64, 763218.072732396428725), + BOOST_MATH_BIG_CONSTANT(T, 64, 73930.2995984054930821), + BOOST_MATH_BIG_CONSTANT(T, 64, 2063.86994219629165937) }; T recip = 1 / z; result = 1 + tools::evaluate_polynomial(P, recip) @@ -203,28 +203,28 @@ T expint_1_rational(const T& z, const mpl::int_<113>&) static const T Y = 0.66373538970947265625F; static const T P[10] = { - 0.0865197248079397956434879099175975937L, - 0.0369066175910795772830865304506087759L, - -0.24272036838415474665971599314725545L, - -0.0502166331248948515282379137550178307L, - -0.00768384138547489410285101483730424919L, - -0.000612574337702109683505224915484717162L, - -0.380207107950635046971492617061708534e-4L, - -0.136528159460768830763009294683628406e-5L, - -0.346839106212658259681029388908658618e-7L, - -0.340500302777838063940402160594523429e-9L + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0865197248079397956434879099175975937), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0369066175910795772830865304506087759), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.24272036838415474665971599314725545), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0502166331248948515282379137550178307), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00768384138547489410285101483730424919), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000612574337702109683505224915484717162), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.380207107950635046971492617061708534e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.136528159460768830763009294683628406e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.346839106212658259681029388908658618e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.340500302777838063940402160594523429e-9) }; static const T Q[10] = { - 1L, - 0.426568827778942588160423015589537302L, - 0.0841384046470893490592450881447510148L, - 0.0100557215850668029618957359471132995L, - 0.000799334870474627021737357294799839363L, - 0.434452090903862735242423068552687688e-4L, - 0.15829674748799079874182885081231252e-5L, - 0.354406206738023762100882270033082198e-7L, - 0.369373328141051577845488477377890236e-9L, - -0.274149801370933606409282434677600112e-12L + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.426568827778942588160423015589537302), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0841384046470893490592450881447510148), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0100557215850668029618957359471132995), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000799334870474627021737357294799839363), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.434452090903862735242423068552687688e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.15829674748799079874182885081231252e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.354406206738023762100882270033082198e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.369373328141051577845488477377890236e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.274149801370933606409282434677600112e-12) }; result = tools::evaluate_polynomial(P, z) / tools::evaluate_polynomial(Q, z); @@ -237,41 +237,41 @@ T expint_1_rational(const T& z, const mpl::int_<113>&) static const T Y = 0.70190334320068359375F; - static const T P[17] = { - 0.298096656795020369955077350585959794L, - 12.9314045995266142913135497455971247L, - 226.144334921582637462526628217345501L, - 2070.83670924261732722117682067381405L, - 10715.1115684330959908244769731347186L, - 30728.7876355542048019664777316053311L, - 38520.6078609349855436936232610875297L, - -27606.0780981527583168728339620565165L, - -169026.485055785605958655247592604835L, - -254361.919204983608659069868035092282L, - -195765.706874132267953259272028679935L, - -83352.6826013533205474990119962408675L, - -19251.6828496869586415162597993050194L, - -2226.64251774578542836725386936102339L, - -109.009437301400845902228611986479816L, - -1.51492042209561411434644938098833499L + static const T P[16] = { + BOOST_MATH_BIG_CONSTANT(T, 113, 0.298096656795020369955077350585959794), + BOOST_MATH_BIG_CONSTANT(T, 113, 12.9314045995266142913135497455971247), + BOOST_MATH_BIG_CONSTANT(T, 113, 226.144334921582637462526628217345501), + BOOST_MATH_BIG_CONSTANT(T, 113, 2070.83670924261732722117682067381405), + BOOST_MATH_BIG_CONSTANT(T, 113, 10715.1115684330959908244769731347186), + BOOST_MATH_BIG_CONSTANT(T, 113, 30728.7876355542048019664777316053311), + BOOST_MATH_BIG_CONSTANT(T, 113, 38520.6078609349855436936232610875297), + BOOST_MATH_BIG_CONSTANT(T, 113, -27606.0780981527583168728339620565165), + BOOST_MATH_BIG_CONSTANT(T, 113, -169026.485055785605958655247592604835), + BOOST_MATH_BIG_CONSTANT(T, 113, -254361.919204983608659069868035092282), + BOOST_MATH_BIG_CONSTANT(T, 113, -195765.706874132267953259272028679935), + BOOST_MATH_BIG_CONSTANT(T, 113, -83352.6826013533205474990119962408675), + BOOST_MATH_BIG_CONSTANT(T, 113, -19251.6828496869586415162597993050194), + BOOST_MATH_BIG_CONSTANT(T, 113, -2226.64251774578542836725386936102339), + BOOST_MATH_BIG_CONSTANT(T, 113, -109.009437301400845902228611986479816), + BOOST_MATH_BIG_CONSTANT(T, 113, -1.51492042209561411434644938098833499) }; static const T Q[16] = { - 1L, - 46.734521442032505570517810766704587L, - 908.694714348462269000247450058595655L, - 9701.76053033673927362784882748513195L, - 63254.2815292641314236625196594947774L, - 265115.641285880437335106541757711092L, - 732707.841188071900498536533086567735L, - 1348514.02492635723327306628712057794L, - 1649986.81455283047769673308781585991L, - 1326000.828522976970116271208812099L, - 683643.09490612171772350481773951341L, - 217640.505137263607952365685653352229L, - 40288.3467237411710881822569476155485L, - 3932.89353979531632559232883283175754L, - 169.845369689596739824177412096477219L, - 2.17607292280092201170768401876895354L + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 46.734521442032505570517810766704587), + BOOST_MATH_BIG_CONSTANT(T, 113, 908.694714348462269000247450058595655), + BOOST_MATH_BIG_CONSTANT(T, 113, 9701.76053033673927362784882748513195), + BOOST_MATH_BIG_CONSTANT(T, 113, 63254.2815292641314236625196594947774), + BOOST_MATH_BIG_CONSTANT(T, 113, 265115.641285880437335106541757711092), + BOOST_MATH_BIG_CONSTANT(T, 113, 732707.841188071900498536533086567735), + BOOST_MATH_BIG_CONSTANT(T, 113, 1348514.02492635723327306628712057794), + BOOST_MATH_BIG_CONSTANT(T, 113, 1649986.81455283047769673308781585991), + BOOST_MATH_BIG_CONSTANT(T, 113, 1326000.828522976970116271208812099), + BOOST_MATH_BIG_CONSTANT(T, 113, 683643.09490612171772350481773951341), + BOOST_MATH_BIG_CONSTANT(T, 113, 217640.505137263607952365685653352229), + BOOST_MATH_BIG_CONSTANT(T, 113, 40288.3467237411710881822569476155485), + BOOST_MATH_BIG_CONSTANT(T, 113, 3932.89353979531632559232883283175754), + BOOST_MATH_BIG_CONSTANT(T, 113, 169.845369689596739824177412096477219), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.17607292280092201170768401876895354) }; T recip = 1 / z; result = Y + tools::evaluate_polynomial(P, recip) @@ -284,47 +284,47 @@ T expint_1_rational(const T& z, const mpl::int_<113>&) // Max error found at long double precision: 8.928e-35 static const T P[19] = { - -0.559148411832951463689610809550083986e-40L, - -0.999999999999999999999999999999999997L, - -166.542326331163836642960118190147367L, - -12204.639128796330005065904675153652L, - -520807.069767086071806275022036146855L, - -14435981.5242137970691490903863125326L, - -274574945.737064301247496460758654196L, - -3691611582.99810039356254671781473079L, - -35622515944.8255047299363690814678763L, - -248040014774.502043161750715548451142L, - -1243190389769.53458416330946622607913L, - -4441730126135.54739052731990368425339L, - -11117043181899.7388524310281751971366L, - -18976497615396.9717776601813519498961L, - -21237496819711.1011661104761906067131L, - -14695899122092.5161620333466757812848L, - -5737221535080.30569711574295785864903L, - -1077042281708.42654526404581272546244L, - -68028222642.1941480871395695677675137L + BOOST_MATH_BIG_CONSTANT(T, 113, -0.559148411832951463689610809550083986e-40), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.999999999999999999999999999999999997), + BOOST_MATH_BIG_CONSTANT(T, 113, -166.542326331163836642960118190147367), + BOOST_MATH_BIG_CONSTANT(T, 113, -12204.639128796330005065904675153652), + BOOST_MATH_BIG_CONSTANT(T, 113, -520807.069767086071806275022036146855), + BOOST_MATH_BIG_CONSTANT(T, 113, -14435981.5242137970691490903863125326), + BOOST_MATH_BIG_CONSTANT(T, 113, -274574945.737064301247496460758654196), + BOOST_MATH_BIG_CONSTANT(T, 113, -3691611582.99810039356254671781473079), + BOOST_MATH_BIG_CONSTANT(T, 113, -35622515944.8255047299363690814678763), + BOOST_MATH_BIG_CONSTANT(T, 113, -248040014774.502043161750715548451142), + BOOST_MATH_BIG_CONSTANT(T, 113, -1243190389769.53458416330946622607913), + BOOST_MATH_BIG_CONSTANT(T, 113, -4441730126135.54739052731990368425339), + BOOST_MATH_BIG_CONSTANT(T, 113, -11117043181899.7388524310281751971366), + BOOST_MATH_BIG_CONSTANT(T, 113, -18976497615396.9717776601813519498961), + BOOST_MATH_BIG_CONSTANT(T, 113, -21237496819711.1011661104761906067131), + BOOST_MATH_BIG_CONSTANT(T, 113, -14695899122092.5161620333466757812848), + BOOST_MATH_BIG_CONSTANT(T, 113, -5737221535080.30569711574295785864903), + BOOST_MATH_BIG_CONSTANT(T, 113, -1077042281708.42654526404581272546244), + BOOST_MATH_BIG_CONSTANT(T, 113, -68028222642.1941480871395695677675137) }; static const T Q[20] = { - 1L, - 168.542326331163836642960118190147311L, - 12535.7237814586576783518249115343619L, - 544891.263372016404143120911148640627L, - 15454474.7241010258634446523045237762L, - 302495899.896629522673410325891717381L, - 4215565948.38886507646911672693270307L, - 42552409471.7951815668506556705733344L, - 313592377066.753173979584098301610186L, - 1688763640223.4541980740597514904542L, - 6610992294901.59589748057620192145704L, - 18601637235659.6059890851321772682606L, - 36944278231087.2571020964163402941583L, - 50425858518481.7497071917028793820058L, - 45508060902865.0899967797848815980644L, - 25649955002765.3817331501988304758142L, - 8259575619094.6518520988612711292331L, - 1299981487496.12607474362723586264515L, - 70242279152.8241187845178443118302693L, - -37633302.9409263839042721539363416685L + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 168.542326331163836642960118190147311), + BOOST_MATH_BIG_CONSTANT(T, 113, 12535.7237814586576783518249115343619), + BOOST_MATH_BIG_CONSTANT(T, 113, 544891.263372016404143120911148640627), + BOOST_MATH_BIG_CONSTANT(T, 113, 15454474.7241010258634446523045237762), + BOOST_MATH_BIG_CONSTANT(T, 113, 302495899.896629522673410325891717381), + BOOST_MATH_BIG_CONSTANT(T, 113, 4215565948.38886507646911672693270307), + BOOST_MATH_BIG_CONSTANT(T, 113, 42552409471.7951815668506556705733344), + BOOST_MATH_BIG_CONSTANT(T, 113, 313592377066.753173979584098301610186), + BOOST_MATH_BIG_CONSTANT(T, 113, 1688763640223.4541980740597514904542), + BOOST_MATH_BIG_CONSTANT(T, 113, 6610992294901.59589748057620192145704), + BOOST_MATH_BIG_CONSTANT(T, 113, 18601637235659.6059890851321772682606), + BOOST_MATH_BIG_CONSTANT(T, 113, 36944278231087.2571020964163402941583), + BOOST_MATH_BIG_CONSTANT(T, 113, 50425858518481.7497071917028793820058), + BOOST_MATH_BIG_CONSTANT(T, 113, 45508060902865.0899967797848815980644), + BOOST_MATH_BIG_CONSTANT(T, 113, 25649955002765.3817331501988304758142), + BOOST_MATH_BIG_CONSTANT(T, 113, 8259575619094.6518520988612711292331), + BOOST_MATH_BIG_CONSTANT(T, 113, 1299981487496.12607474362723586264515), + BOOST_MATH_BIG_CONSTANT(T, 113, 70242279152.8241187845178443118302693), + BOOST_MATH_BIG_CONSTANT(T, 113, -37633302.9409263839042721539363416685) }; T recip = 1 / z; result = 1 + tools::evaluate_polynomial(P, recip) @@ -517,7 +517,7 @@ T expint_i_imp(T z, const Policy& pol, const mpl::int_<53>& tag) BOOST_MATH_STD_USING static const char* function = "boost::math::expint<%1%>(%1%)"; if(z < 0) - return -expint_imp(1, -z, pol, tag); + return -expint_imp(1, T(-z), pol, tag); if(z == 0) return -policies::raise_overflow_error(function, 0, pol); @@ -529,31 +529,33 @@ T expint_i_imp(T z, const Policy& pol, const mpl::int_<53>& tag) // Expected Error Term: 2.852e-18 // Max Error found at double precision = Poly: 2.636335e-16 Cheb: 4.187027e-16 static const T P[10] = { - 2.98677224343598593013L, - 0.356343618769377415068L, - 0.780836076283730801839L, - 0.114670926327032002811L, - 0.0499434773576515260534L, - 0.00726224593341228159561L, - 0.00115478237227804306827L, - 0.000116419523609765200999L, - 0.798296365679269702435e-5L, - 0.2777056254402008721e-6L + BOOST_MATH_BIG_CONSTANT(T, 53, 2.98677224343598593013), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.356343618769377415068), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.780836076283730801839), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.114670926327032002811), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0499434773576515260534), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.00726224593341228159561), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.00115478237227804306827), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.000116419523609765200999), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.798296365679269702435e-5), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.2777056254402008721e-6) }; static const T Q[8] = { - 1L, - -1.17090412365413911947L, - 0.62215109846016746276L, - -0.195114782069495403315L, - 0.0391523431392967238166L, - -0.00504800158663705747345L, - 0.000389034007436065401822L, - -0.138972589601781706598e-4L + BOOST_MATH_BIG_CONSTANT(T, 53, 1), + BOOST_MATH_BIG_CONSTANT(T, 53, -1.17090412365413911947), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.62215109846016746276), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.195114782069495403315), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0391523431392967238166), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.00504800158663705747345), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.000389034007436065401822), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.138972589601781706598e-4) }; - static const T r1 = static_cast(1677624236387711.0L / 4503599627370496.0L); - static const T r2 = 0.131401834143860282009280387409357165515556574352422001206362e-16L; - static const T r = static_cast(0.372507410781366634461991866580119133535689497771654051555657435242200120636201854384926049951548942392L); + static const T c1 = BOOST_MATH_BIG_CONSTANT(T, 53, 1677624236387711.0); + static const T c2 = BOOST_MATH_BIG_CONSTANT(T, 53, 4503599627370496.0); + static const T r1 = static_cast(c1 / c2); + static const T r2 = BOOST_MATH_BIG_CONSTANT(T, 53, 0.131401834143860282009280387409357165515556574352422001206362e-16); + static const T r = static_cast(BOOST_MATH_BIG_CONSTANT(T, 53, 0.372507410781366634461991866580119133535689497771654051555657435242200120636201854384926049951548942392)); T t = (z / 3) - 1; result = tools::evaluate_polynomial(P, t) / tools::evaluate_polynomial(Q, t); @@ -575,24 +577,24 @@ T expint_i_imp(T z, const Policy& pol, const mpl::int_<53>& tag) // Max Error found at double precision = Poly: 6.890169e-17 Cheb: 6.772128e-17 static const T Y = 1.158985137939453125F; static const T P[8] = { - 0.00139324086199402804173L, - -0.0349921221823888744966L, - -0.0264095520754134848538L, - -0.00761224003005476438412L, - -0.00247496209592143627977L, - -0.000374885917942100256775L, - -0.554086272024881826253e-4L, - -0.396487648924804510056e-5L + BOOST_MATH_BIG_CONSTANT(T, 53, 0.00139324086199402804173), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0349921221823888744966), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0264095520754134848538), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.00761224003005476438412), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.00247496209592143627977), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.000374885917942100256775), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.554086272024881826253e-4), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.396487648924804510056e-5) }; static const T Q[8] = { - 1L, - 0.744625566823272107711L, - 0.329061095011767059236L, - 0.100128624977313872323L, - 0.0223851099128506347278L, - 0.00365334190742316650106L, - 0.000402453408512476836472L, - 0.263649630720255691787e-4L + BOOST_MATH_BIG_CONSTANT(T, 53, 1), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.744625566823272107711), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.329061095011767059236), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.100128624977313872323), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0223851099128506347278), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.00365334190742316650106), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.000402453408512476836472), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.263649630720255691787e-4) }; T t = z / 2 - 4; result = Y + tools::evaluate_polynomial(P, t) @@ -608,26 +610,26 @@ T expint_i_imp(T z, const Policy& pol, const mpl::int_<53>& tag) static const T Y = 1.0869731903076171875F; static const T P[9] = { - -0.00893891094356945667451L, - -0.0484607730127134045806L, - -0.0652810444222236895772L, - -0.0478447572647309671455L, - -0.0226059218923777094596L, - -0.00720603636917482065907L, - -0.00155941947035972031334L, - -0.000209750022660200888349L, - -0.138652200349182596186e-4L + BOOST_MATH_BIG_CONSTANT(T, 53, -0.00893891094356945667451), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0484607730127134045806), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0652810444222236895772), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0478447572647309671455), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0226059218923777094596), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.00720603636917482065907), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.00155941947035972031334), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.000209750022660200888349), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.138652200349182596186e-4) }; static const T Q[9] = { - 1L, - 1.97017214039061194971L, - 1.86232465043073157508L, - 1.09601437090337519977L, - 0.438873285773088870812L, - 0.122537731979686102756L, - 0.0233458478275769288159L, - 0.00278170769163303669021L, - 0.000159150281166108755531L + BOOST_MATH_BIG_CONSTANT(T, 53, 1), + BOOST_MATH_BIG_CONSTANT(T, 53, 1.97017214039061194971), + BOOST_MATH_BIG_CONSTANT(T, 53, 1.86232465043073157508), + BOOST_MATH_BIG_CONSTANT(T, 53, 1.09601437090337519977), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.438873285773088870812), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.122537731979686102756), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0233458478275769288159), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.00278170769163303669021), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.000159150281166108755531) }; T t = z / 5 - 3; result = Y + tools::evaluate_polynomial(P, t) @@ -644,25 +646,25 @@ T expint_i_imp(T z, const Policy& pol, const mpl::int_<53>& tag) static const T Y = 1.03937530517578125F; static const T P[9] = { - -0.00356165148914447597995L, - -0.0229930320357982333406L, - -0.0449814350482277917716L, - -0.0453759383048193402336L, - -0.0272050837209380717069L, - -0.00994403059883350813295L, - -0.00207592267812291726961L, - -0.000192178045857733706044L, - -0.113161784705911400295e-9L + BOOST_MATH_BIG_CONSTANT(T, 53, -0.00356165148914447597995), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0229930320357982333406), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0449814350482277917716), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0453759383048193402336), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0272050837209380717069), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.00994403059883350813295), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.00207592267812291726961), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.000192178045857733706044), + BOOST_MATH_BIG_CONSTANT(T, 53, -0.113161784705911400295e-9) }; static const T Q[9] = { - 1L, - 2.84354408840148561131L, - 3.6599610090072393012L, - 2.75088464344293083595L, - 1.2985244073998398643L, - 0.383213198510794507409L, - 0.0651165455496281337831L, - 0.00488071077519227853585L + BOOST_MATH_BIG_CONSTANT(T, 53, 1), + BOOST_MATH_BIG_CONSTANT(T, 53, 2.84354408840148561131), + BOOST_MATH_BIG_CONSTANT(T, 53, 3.6599610090072393012), + BOOST_MATH_BIG_CONSTANT(T, 53, 2.75088464344293083595), + BOOST_MATH_BIG_CONSTANT(T, 53, 1.2985244073998398643), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.383213198510794507409), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.0651165455496281337831), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.00488071077519227853585) }; T t = z / 10 - 3; result = Y + tools::evaluate_polynomial(P, t) @@ -673,24 +675,24 @@ T expint_i_imp(T z, const Policy& pol, const mpl::int_<53>& tag) else { // Max Error found at double precision = 3.381886e-17 - static const T exp40 = static_cast(2.35385266837019985407899910749034804508871617254555467236651e17L); + static const T exp40 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 53, 2.35385266837019985407899910749034804508871617254555467236651e17)); static const T Y= 1.013065338134765625F; static const T P[6] = { - -0.0130653381347656243849L, - 0.19029710559486576682L, - 94.7365094537197236011L, - -2516.35323679844256203L, - 18932.0850014925993025L, - -38703.1431362056714134L + BOOST_MATH_BIG_CONSTANT(T, 53, -0.0130653381347656243849), + BOOST_MATH_BIG_CONSTANT(T, 53, 0.19029710559486576682), + BOOST_MATH_BIG_CONSTANT(T, 53, 94.7365094537197236011), + BOOST_MATH_BIG_CONSTANT(T, 53, -2516.35323679844256203), + BOOST_MATH_BIG_CONSTANT(T, 53, 18932.0850014925993025), + BOOST_MATH_BIG_CONSTANT(T, 53, -38703.1431362056714134) }; static const T Q[7] = { - 1L, - 61.9733592849439884145L, - -2354.56211323420194283L, - 22329.1459489893079041L, - -70126.245140396567133L, - 54738.2833147775537106L, - 8297.16296356518409347L + BOOST_MATH_BIG_CONSTANT(T, 53, 1), + BOOST_MATH_BIG_CONSTANT(T, 53, 61.9733592849439884145), + BOOST_MATH_BIG_CONSTANT(T, 53, -2354.56211323420194283), + BOOST_MATH_BIG_CONSTANT(T, 53, 22329.1459489893079041), + BOOST_MATH_BIG_CONSTANT(T, 53, -70126.245140396567133), + BOOST_MATH_BIG_CONSTANT(T, 53, 54738.2833147775537106), + BOOST_MATH_BIG_CONSTANT(T, 53, 8297.16296356518409347) }; T t = 1 / z; result = Y + tools::evaluate_polynomial(P, t) @@ -729,7 +731,7 @@ T expint_i_imp(T z, const Policy& pol, const mpl::int_<64>& tag) BOOST_MATH_STD_USING static const char* function = "boost::math::expint<%1%>(%1%)"; if(z < 0) - return -expint_imp(1, -z, pol, tag); + return -expint_imp(1, T(-z), pol, tag); if(z == 0) return -policies::raise_overflow_error(function, 0, pol); @@ -742,33 +744,35 @@ T expint_i_imp(T z, const Policy& pol, const mpl::int_<64>& tag) // Max Error found at long double precision = Poly: 3.344801e-19 Cheb: 4.989937e-19 static const T P[11] = { - 2.98677224343598593764L, - 0.25891613550886736592L, - 0.789323584998672832285L, - 0.092432587824602399339L, - 0.0514236978728625906656L, - 0.00658477469745132977921L, - 0.00124914538197086254233L, - 0.000131429679565472408551L, - 0.11293331317982763165e-4L, - 0.629499283139417444244e-6L, - 0.177833045143692498221e-7L + BOOST_MATH_BIG_CONSTANT(T, 64, 2.98677224343598593764), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.25891613550886736592), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.789323584998672832285), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.092432587824602399339), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0514236978728625906656), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00658477469745132977921), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00124914538197086254233), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000131429679565472408551), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.11293331317982763165e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.629499283139417444244e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.177833045143692498221e-7) }; static const T Q[9] = { - 1L, - -1.20352377969742325748L, - 0.66707904942606479811L, - -0.223014531629140771914L, - 0.0493340022262908008636L, - -0.00741934273050807310677L, - 0.00074353567782087939294L, - -0.455861727069603367656e-4L, - 0.131515429329812837701e-5L + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, -1.20352377969742325748), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.66707904942606479811), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.223014531629140771914), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0493340022262908008636), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00741934273050807310677), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00074353567782087939294), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.455861727069603367656e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.131515429329812837701e-5) }; - static const T r1 = static_cast(1677624236387711.0L / 4503599627370496.0L); - static const T r2 = 0.131401834143860282009280387409357165515556574352422001206362e-16L; - static const T r = static_cast(0.372507410781366634461991866580119133535689497771654051555657435242200120636201854384926049951548942392L); + static const T c1 = BOOST_MATH_BIG_CONSTANT(T, 64, 1677624236387711.0); + static const T c2 = BOOST_MATH_BIG_CONSTANT(T, 64, 4503599627370496.0); + static const T r1 = c1 / c2; + static const T r2 = BOOST_MATH_BIG_CONSTANT(T, 64, 0.131401834143860282009280387409357165515556574352422001206362e-16); + static const T r = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.372507410781366634461991866580119133535689497771654051555657435242200120636201854384926049951548942392)); T t = (z / 3) - 1; result = tools::evaluate_polynomial(P, t) / tools::evaluate_polynomial(Q, t); @@ -791,27 +795,27 @@ T expint_i_imp(T z, const Policy& pol, const mpl::int_<64>& tag) static const T Y = 1.158985137939453125F; static const T P[9] = { - 0.00139324086199409049399L, - -0.0345238388952337563247L, - -0.0382065278072592940767L, - -0.0156117003070560727392L, - -0.00383276012430495387102L, - -0.000697070540945496497992L, - -0.877310384591205930343e-4L, - -0.623067256376494930067e-5L, - -0.377246883283337141444e-6L + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00139324086199409049399), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0345238388952337563247), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0382065278072592940767), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0156117003070560727392), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00383276012430495387102), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000697070540945496497992), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.877310384591205930343e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.623067256376494930067e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.377246883283337141444e-6) }; static const T Q[10] = { - 1L, - 1.08073635708902053767L, - 0.553681133533942532909L, - 0.176763647137553797451L, - 0.0387891748253869928121L, - 0.0060603004848394727017L, - 0.000670519492939992806051L, - 0.4947357050100855646e-4L, - 0.204339282037446434827e-5L, - 0.146951181174930425744e-7L + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 1.08073635708902053767), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.553681133533942532909), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.176763647137553797451), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0387891748253869928121), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0060603004848394727017), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000670519492939992806051), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.4947357050100855646e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.204339282037446434827e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.146951181174930425744e-7) }; T t = z / 2 - 4; result = Y + tools::evaluate_polynomial(P, t) @@ -828,28 +832,28 @@ T expint_i_imp(T z, const Policy& pol, const mpl::int_<64>& tag) static const T Y = 1.0869731903076171875F; static const T P[10] = { - -0.00893891094356946995368L, - -0.0487562980088748775943L, - -0.0670568657950041926085L, - -0.0509577352851442932713L, - -0.02551800927409034206L, - -0.00892913759760086687083L, - -0.00224469630207344379888L, - -0.000392477245911296982776L, - -0.44424044184395578775e-4L, - -0.252788029251437017959e-5L + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00893891094356946995368), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0487562980088748775943), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0670568657950041926085), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0509577352851442932713), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.02551800927409034206), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00892913759760086687083), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00224469630207344379888), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000392477245911296982776), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.44424044184395578775e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.252788029251437017959e-5) }; static const T Q[10] = { - 1L, - 2.00323265503572414261L, - 1.94688958187256383178L, - 1.19733638134417472296L, - 0.513137726038353385661L, - 0.159135395578007264547L, - 0.0358233587351620919881L, - 0.0056716655597009417875L, - 0.000577048986213535829925L, - 0.290976943033493216793e-4L + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 2.00323265503572414261), + BOOST_MATH_BIG_CONSTANT(T, 64, 1.94688958187256383178), + BOOST_MATH_BIG_CONSTANT(T, 64, 1.19733638134417472296), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.513137726038353385661), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.159135395578007264547), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0358233587351620919881), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0056716655597009417875), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000577048986213535829925), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.290976943033493216793e-4) }; T t = z / 5 - 3; result = Y + tools::evaluate_polynomial(P, t) @@ -865,29 +869,29 @@ T expint_i_imp(T z, const Policy& pol, const mpl::int_<64>& tag) static const T Y = 1.03937530517578125F; static const T P[12] = { - -0.00356165148914447278177L, - -0.0240235006148610849678L, - -0.0516699967278057976119L, - -0.0586603078706856245674L, - -0.0409960120868776180825L, - -0.0185485073689590665153L, - -0.00537842101034123222417L, - -0.000920988084778273760609L, - -0.716742618812210980263e-4L, - -0.504623302166487346677e-9L, - 0.712662196671896837736e-10L, - -0.533769629702262072175e-11L + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00356165148914447278177), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0240235006148610849678), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0516699967278057976119), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0586603078706856245674), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0409960120868776180825), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0185485073689590665153), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00537842101034123222417), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000920988084778273760609), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.716742618812210980263e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.504623302166487346677e-9), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.712662196671896837736e-10), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.533769629702262072175e-11) }; static const T Q[9] = { - 1L, - 3.13286733695729715455L, - 4.49281223045653491929L, - 3.84900294427622911374L, - 2.15205199043580378211L, - 0.802912186540269232424L, - 0.194793170017818925388L, - 0.0280128013584653182994L, - 0.00182034930799902922549L + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 3.13286733695729715455), + BOOST_MATH_BIG_CONSTANT(T, 64, 4.49281223045653491929), + BOOST_MATH_BIG_CONSTANT(T, 64, 3.84900294427622911374), + BOOST_MATH_BIG_CONSTANT(T, 64, 2.15205199043580378211), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.802912186540269232424), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.194793170017818925388), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0280128013584653182994), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00182034930799902922549) }; T t = z / 10 - 3; result = Y + tools::evaluate_polynomial(P, t) @@ -903,29 +907,29 @@ T expint_i_imp(T z, const Policy& pol, const mpl::int_<64>& tag) // Maximum Deviation Found: 3.536e-20 // Max Error found at long double precision = Poly: 1.310671e-19 Cheb: 8.630943e-11 - static const T exp40 = static_cast(2.35385266837019985407899910749034804508871617254555467236651e17L); + static const T exp40 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.35385266837019985407899910749034804508871617254555467236651e17)); static const T Y= 1.013065338134765625F; static const T P[9] = { - -0.0130653381347656250004L, - 0.644487780349757303739L, - 143.995670348227433964L, - -13918.9322758014173709L, - 476260.975133624194484L, - -7437102.15135982802122L, - 53732298.8764767916542L, - -160695051.957997452509L, - 137839271.592778020028L + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0130653381347656250004), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.644487780349757303739), + BOOST_MATH_BIG_CONSTANT(T, 64, 143.995670348227433964), + BOOST_MATH_BIG_CONSTANT(T, 64, -13918.9322758014173709), + BOOST_MATH_BIG_CONSTANT(T, 64, 476260.975133624194484), + BOOST_MATH_BIG_CONSTANT(T, 64, -7437102.15135982802122), + BOOST_MATH_BIG_CONSTANT(T, 64, 53732298.8764767916542), + BOOST_MATH_BIG_CONSTANT(T, 64, -160695051.957997452509), + BOOST_MATH_BIG_CONSTANT(T, 64, 137839271.592778020028) }; static const T Q[9] = { - 1L, - 27.2103343964943718802L, - -8785.48528692879413676L, - 397530.290000322626766L, - -7356441.34957799368252L, - 63050914.5343400957524L, - -246143779.638307701369L, - 384647824.678554961174L, - -166288297.874583961493L + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 27.2103343964943718802), + BOOST_MATH_BIG_CONSTANT(T, 64, -8785.48528692879413676), + BOOST_MATH_BIG_CONSTANT(T, 64, 397530.290000322626766), + BOOST_MATH_BIG_CONSTANT(T, 64, -7356441.34957799368252), + BOOST_MATH_BIG_CONSTANT(T, 64, 63050914.5343400957524), + BOOST_MATH_BIG_CONSTANT(T, 64, -246143779.638307701369), + BOOST_MATH_BIG_CONSTANT(T, 64, 384647824.678554961174), + BOOST_MATH_BIG_CONSTANT(T, 64, -166288297.874583961493) }; T t = 1 / z; result = Y + tools::evaluate_polynomial(P, t) @@ -958,13 +962,420 @@ T expint_i_imp(T z, const Policy& pol, const mpl::int_<64>& tag) return result; } +template +void expint_i_imp_113a(T& result, const T& z) +{ + BOOST_MATH_STD_USING + // Maximum Deviation Found: 1.230e-36 + // Expected Error Term: -1.230e-36 + // Max Error found at long double precision = Poly: 4.355299e-34 Cheb: 7.512581e-34 + + + static const T P[15] = { + BOOST_MATH_BIG_CONSTANT(T, 113, 2.98677224343598593765287235997328555), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.333256034674702967028780537349334037), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.851831522798101228384971644036708463), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0657854833494646206186773614110374948), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0630065662557284456000060708977935073), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00311759191425309373327784154659649232), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00176213568201493949664478471656026771), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.491548660404172089488535218163952295e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.207764227621061706075562107748176592e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.225445398156913584846374273379402765e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.996939977231410319761273881672601592e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.212546902052178643330520878928100847e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.154646053060262871360159325115980023e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.143971277122049197323415503594302307e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.306243138978114692252817805327426657e-13) + }; + static const T Q[15] = { + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, -1.40178870313943798705491944989231793), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.943810968269701047641218856758605284), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.405026631534345064600850391026113165), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.123924153524614086482627660399122762), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0286364505373369439591132549624317707), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00516148845910606985396596845494015963), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000738330799456364820380739850924783649), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.843737760991856114061953265870882637e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.767957673431982543213661388914587589e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.549136847313854595809952100614840031e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.299801381513743676764008325949325404e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.118419479055346106118129130945423483e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.30372295663095470359211949045344607e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.382742953753485333207877784720070523e-12) + }; + + static const T c1 = BOOST_MATH_BIG_CONSTANT(T, 113, 1677624236387711.0); + static const T c2 = BOOST_MATH_BIG_CONSTANT(T, 113, 4503599627370496.0); + static const T c3 = BOOST_MATH_BIG_CONSTANT(T, 113, 266514582277687.0); + static const T c4 = BOOST_MATH_BIG_CONSTANT(T, 113, 4503599627370496.0); + static const T c5 = BOOST_MATH_BIG_CONSTANT(T, 113, 4503599627370496.0); + static const T r1 = c1 / c2; + static const T r2 = c3 / c4 / c5; + static const T r3 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.283806480836357377069325311780969887585024578164571984232357e-31)); + static const T r = static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.372507410781366634461991866580119133535689497771654051555657435242200120636201854384926049951548942392)); + T t = (z / 3) - 1; + result = tools::evaluate_polynomial(P, t) + / tools::evaluate_polynomial(Q, t); + t = ((z - r1) - r2) - r3; + result *= t; + if(fabs(t) < 0.1) + { + result += boost::math::log1p(t / r); + } + else + { + result += log(z / r); + } +} + +template +void expint_i_113b(T& result, const T& z) +{ + BOOST_MATH_STD_USING + // Maximum Deviation Found: 7.779e-36 + // Expected Error Term: -7.779e-36 + // Max Error found at long double precision = Poly: 2.576723e-35 Cheb: 1.236001e-34 + + static const T Y = 1.158985137939453125F; + static const T P[15] = { + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00139324086199409049282472239613554817), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0338173111691991289178779840307998955), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0555972290794371306259684845277620556), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0378677976003456171563136909186202177), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0152221583517528358782902783914356667), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00428283334203873035104248217403126905), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000922782631491644846511553601323435286), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000155513428088853161562660696055496696), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.205756580255359882813545261519317096e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.220327406578552089820753181821115181e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.189483157545587592043421445645377439e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.122426571518570587750898968123803867e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.635187358949437991465353268374523944e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.203015132965870311935118337194860863e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.384276705503357655108096065452950822e-12) + }; + static const T Q[15] = { + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.58784732785354597996617046880946257), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.18550755302279446339364262338114098), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.55598993549661368604527040349702836), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.184290888380564236919107835030984453), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0459658051803613282360464632326866113), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0089505064268613225167835599456014705), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00139042673882987693424772855926289077), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000174210708041584097450805790176479012), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.176324034009707558089086875136647376e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.142935845999505649273084545313710581e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.907502324487057260675816233312747784e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.431044337808893270797934621235918418e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.139007266881450521776529705677086902e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.234715286125516430792452741830364672e-11) + }; + T t = z / 2 - 4; + result = Y + tools::evaluate_polynomial(P, t) + / tools::evaluate_polynomial(Q, t); + result *= exp(z) / z; + result += z; +} + +template +void expint_i_113c(T& result, const T& z) +{ + BOOST_MATH_STD_USING + // Maximum Deviation Found: 1.082e-34 + // Expected Error Term: 1.080e-34 + // Max Error found at long double precision = Poly: 1.958294e-34 Cheb: 2.472261e-34 + + + static const T Y = 1.091579437255859375F; + static const T P[17] = { + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00685089599550151282724924894258520532), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0443313550253580053324487059748497467), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.071538561252424027443296958795814874), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0622923153354102682285444067843300583), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0361631270264607478205393775461208794), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0153192826839624850298106509601033261), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00496967904961260031539602977748408242), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00126989079663425780800919171538920589), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000258933143097125199914724875206326698), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.422110326689204794443002330541441956e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.546004547590412661451073996127115221e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.546775260262202177131068692199272241e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.404157632825805803833379568956559215e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.200612596196561323832327013027419284e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.502538501472133913417609379765434153e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.326283053716799774936661568391296584e-13), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.869226483473172853557775877908693647e-15) + }; + static const T Q[15] = { + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.23227220874479061894038229141871087), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.40221000361027971895657505660959863), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.65476320985936174728238416007084214), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.816828602963895720369875535001248227), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.306337922909446903672123418670921066), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0902400121654409267774593230720600752), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0212708882169429206498765100993228086), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00404442626252467471957713495828165491), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0006195601618842253612635241404054589), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.755930932686543009521454653994321843e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.716004532773778954193609582677482803e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.500881663076471627699290821742924233e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.233593219218823384508105943657387644e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.554900353169148897444104962034267682e-9) + }; + T t = z / 4 - 3.5; + result = Y + tools::evaluate_polynomial(P, t) + / tools::evaluate_polynomial(Q, t); + result *= exp(z) / z; + result += z; +} + +template +void expint_i_113d(T& result, const T& z) +{ + BOOST_MATH_STD_USING + // Maximum Deviation Found: 3.163e-35 + // Expected Error Term: 3.163e-35 + // Max Error found at long double precision = Poly: 4.158110e-35 Cheb: 5.385532e-35 + + static const T Y = 1.051731109619140625F; + static const T P[14] = { + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00144552494420652573815404828020593565), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0126747451594545338365684731262912741), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.01757394877502366717526779263438073), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0126838952395506921945756139424722588), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0060045057928894974954756789352443522), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00205349237147226126653803455793107903), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000532606040579654887676082220195624207), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000107344687098019891474772069139014662), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.169536802705805811859089949943435152e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.20863311729206543881826553010120078e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.195670358542116256713560296776654385e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.133291168587253145439184028259772437e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.595500337089495614285777067722823397e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.133141358866324100955927979606981328e-10) + }; + static const T Q[14] = { + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.72490783907582654629537013560044682), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.44524329516800613088375685659759765), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.778241785539308257585068744978050181), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.300520486589206605184097270225725584), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0879346899691339661394537806057953957), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0200802415843802892793583043470125006), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00362842049172586254520256100538273214), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000519731362862955132062751246769469957), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.584092147914050999895178697392282665e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.501851497707855358002773398333542337e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.313085677467921096644895738538865537e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.127552010539733113371132321521204458e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.25737310826983451144405899970774587e-9) + }; + T t = z / 4 - 5.5; + result = Y + tools::evaluate_polynomial(P, t) + / tools::evaluate_polynomial(Q, t); + BOOST_MATH_INSTRUMENT_VARIABLE(result) + result *= exp(z) / z; + BOOST_MATH_INSTRUMENT_VARIABLE(result) + result += z; + BOOST_MATH_INSTRUMENT_VARIABLE(result) +} + +template +void expint_i_113e(T& result, const T& z) +{ + BOOST_MATH_STD_USING + // Maximum Deviation Found: 7.972e-36 + // Expected Error Term: 7.962e-36 + // Max Error found at long double precision = Poly: 1.711721e-34 Cheb: 3.100018e-34 + + static const T Y = 1.032726287841796875F; + static const T P[15] = { + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00141056919297307534690895009969373233), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0123384175302540291339020257071411437), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0298127270706864057791526083667396115), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0390686759471630584626293670260768098), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0338226792912607409822059922949035589), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0211659736179834946452561197559654582), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0100428887460879377373158821400070313), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00370717396015165148484022792801682932), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0010768667551001624764329000496561659), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000246127328761027039347584096573123531), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.437318110527818613580613051861991198e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.587532682329299591501065482317771497e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.565697065670893984610852937110819467e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.350233957364028523971768887437839573e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.105428907085424234504608142258423505e-8) + }; + static const T Q[16] = { + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 3.17261315255467581204685605414005525), + BOOST_MATH_BIG_CONSTANT(T, 113, 4.85267952971640525245338392887217426), + BOOST_MATH_BIG_CONSTANT(T, 113, 4.74341914912439861451492872946725151), + BOOST_MATH_BIG_CONSTANT(T, 113, 3.31108463283559911602405970817931801), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.74657006336994649386607925179848899), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.718255607416072737965933040353653244), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.234037553177354542791975767960643864), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0607470145906491602476833515412605389), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0125048143774226921434854172947548724), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00201034366420433762935768458656609163), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000244823338417452367656368849303165721), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.213511655166983177960471085462540807e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.119323998465870686327170541547982932e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.322153582559488797803027773591727565e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.161635525318683508633792845159942312e-16) + }; + T t = z / 8 - 4.25; + result = Y + tools::evaluate_polynomial(P, t) + / tools::evaluate_polynomial(Q, t); + BOOST_MATH_INSTRUMENT_VARIABLE(result) + result *= exp(z) / z; + BOOST_MATH_INSTRUMENT_VARIABLE(result) + result += z; + BOOST_MATH_INSTRUMENT_VARIABLE(result) +} + +template +void expint_i_113f(T& result, const T& z) +{ + BOOST_MATH_STD_USING + // Maximum Deviation Found: 4.469e-36 + // Expected Error Term: 4.468e-36 + // Max Error found at long double precision = Poly: 1.288958e-35 Cheb: 2.304586e-35 + + static const T Y = 1.0216197967529296875F; + static const T P[12] = { + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000322999116096627043476023926572650045), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00385606067447365187909164609294113346), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00686514524727568176735949971985244415), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00606260649593050194602676772589601799), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00334382362017147544335054575436194357), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00126108534260253075708625583630318043), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000337881489347846058951220431209276776), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.648480902304640018785370650254018022e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.87652644082970492211455290209092766e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.794712243338068631557849449519994144e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.434084023639508143975983454830954835e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.107839681938752337160494412638656696e-8) + }; + static const T Q[12] = { + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.09913805456661084097134805151524958), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.07041755535439919593503171320431849), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.26406517226052371320416108604874734), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.529689923703770353961553223973435569), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.159578150879536711042269658656115746), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0351720877642000691155202082629857131), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00565313621289648752407123620997063122), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000646920278540515480093843570291218295), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.499904084850091676776993523323213591e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.233740058688179614344680531486267142e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.498800627828842754845418576305379469e-7) + }; + T t = z / 7 - 7; + result = Y + tools::evaluate_polynomial(P, t) + / tools::evaluate_polynomial(Q, t); + BOOST_MATH_INSTRUMENT_VARIABLE(result) + result *= exp(z) / z; + BOOST_MATH_INSTRUMENT_VARIABLE(result) + result += z; + BOOST_MATH_INSTRUMENT_VARIABLE(result) +} + +template +void expint_i_113g(T& result, const T& z) +{ + BOOST_MATH_STD_USING + // Maximum Deviation Found: 5.588e-35 + // Expected Error Term: -5.566e-35 + // Max Error found at long double precision = Poly: 9.976345e-35 Cheb: 8.358865e-35 + + static const T Y = 1.015148162841796875F; + static const T P[11] = { + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000435714784725086961464589957142615216), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00432114324353830636009453048419094314), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0100740363285526177522819204820582424), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0116744115827059174392383504427640362), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00816145387784261141360062395898644652), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00371380272673500791322744465394211508), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00112958263488611536502153195005736563), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000228316462389404645183269923754256664), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.29462181955852860250359064291292577e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.21972450610957417963227028788460299e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.720558173805289167524715527536874694e-7) + }; + static const T Q[11] = { + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 2.95918362458402597039366979529287095), + BOOST_MATH_BIG_CONSTANT(T, 113, 3.96472247520659077944638411856748924), + BOOST_MATH_BIG_CONSTANT(T, 113, 3.15563251550528513747923714884142131), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.64674612007093983894215359287448334), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.58695020129846594405856226787156424), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.144358385319329396231755457772362793), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.024146911506411684815134916238348063), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0026257132337460784266874572001650153), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000167479843750859222348869769094711093), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.475673638665358075556452220192497036e-5) + }; + T t = z / 14 - 5; + result = Y + tools::evaluate_polynomial(P, t) + / tools::evaluate_polynomial(Q, t); + BOOST_MATH_INSTRUMENT_VARIABLE(result) + result *= exp(z) / z; + BOOST_MATH_INSTRUMENT_VARIABLE(result) + result += z; + BOOST_MATH_INSTRUMENT_VARIABLE(result) +} + +template +void expint_i_113h(T& result, const T& z) +{ + BOOST_MATH_STD_USING + // Maximum Deviation Found: 4.448e-36 + // Expected Error Term: 4.445e-36 + // Max Error found at long double precision = Poly: 2.058532e-35 Cheb: 2.165465e-27 + + static const T Y= 1.00849151611328125F; + static const T P[9] = { + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0084915161132812500000001440233607358), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.84479378737716028341394223076147872), + BOOST_MATH_BIG_CONSTANT(T, 113, -130.431146923726715674081563022115568), + BOOST_MATH_BIG_CONSTANT(T, 113, 4336.26945491571504885214176203512015), + BOOST_MATH_BIG_CONSTANT(T, 113, -76279.0031974974730095170437591004177), + BOOST_MATH_BIG_CONSTANT(T, 113, 729577.956271997673695191455111727774), + BOOST_MATH_BIG_CONSTANT(T, 113, -3661928.69330208734947103004900349266), + BOOST_MATH_BIG_CONSTANT(T, 113, 8570600.041606912735872059184527855), + BOOST_MATH_BIG_CONSTANT(T, 113, -6758379.93672362080947905580906028645) + }; + static const T Q[10] = { + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, -99.4868026047611434569541483506091713), + BOOST_MATH_BIG_CONSTANT(T, 113, 3879.67753690517114249705089803055473), + BOOST_MATH_BIG_CONSTANT(T, 113, -76495.82413252517165830203774900806), + BOOST_MATH_BIG_CONSTANT(T, 113, 820773.726408311894342553758526282667), + BOOST_MATH_BIG_CONSTANT(T, 113, -4803087.64956923577571031564909646579), + BOOST_MATH_BIG_CONSTANT(T, 113, 14521246.227703545012713173740895477), + BOOST_MATH_BIG_CONSTANT(T, 113, -19762752.0196769712258527849159393044), + BOOST_MATH_BIG_CONSTANT(T, 113, 8354144.67882768405803322344185185517), + BOOST_MATH_BIG_CONSTANT(T, 113, 355076.853106511136734454134915432571) + }; + T t = 1 / z; + result = Y + tools::evaluate_polynomial(P, t) + / tools::evaluate_polynomial(Q, t); + result *= exp(z) / z; + result += z; +} + template T expint_i_imp(T z, const Policy& pol, const mpl::int_<113>& tag) { BOOST_MATH_STD_USING static const char* function = "boost::math::expint<%1%>(%1%)"; if(z < 0) - return -expint_imp(1, -z, pol, tag); + return -expint_imp(1, T(-z), pol, tag); if(z == 0) return -policies::raise_overflow_error(function, 0, pol); @@ -972,381 +1383,35 @@ T expint_i_imp(T z, const Policy& pol, const mpl::int_<113>& tag) if(z <= 6) { - // Maximum Deviation Found: 1.230e-36 - // Expected Error Term: -1.230e-36 - // Max Error found at long double precision = Poly: 4.355299e-34 Cheb: 7.512581e-34 - - - static const T P[15] = { - 2.98677224343598593765287235997328555L, - -0.333256034674702967028780537349334037L, - 0.851831522798101228384971644036708463L, - -0.0657854833494646206186773614110374948L, - 0.0630065662557284456000060708977935073L, - -0.00311759191425309373327784154659649232L, - 0.00176213568201493949664478471656026771L, - -0.491548660404172089488535218163952295e-4L, - 0.207764227621061706075562107748176592e-4L, - -0.225445398156913584846374273379402765e-6L, - 0.996939977231410319761273881672601592e-7L, - 0.212546902052178643330520878928100847e-9L, - 0.154646053060262871360159325115980023e-9L, - 0.143971277122049197323415503594302307e-11L, - 0.306243138978114692252817805327426657e-13L - }; - static const T Q[15] = { - 1L, - -1.40178870313943798705491944989231793L, - 0.943810968269701047641218856758605284L, - -0.405026631534345064600850391026113165L, - 0.123924153524614086482627660399122762L, - -0.0286364505373369439591132549624317707L, - 0.00516148845910606985396596845494015963L, - -0.000738330799456364820380739850924783649L, - 0.843737760991856114061953265870882637e-4L, - -0.767957673431982543213661388914587589e-5L, - 0.549136847313854595809952100614840031e-6L, - -0.299801381513743676764008325949325404e-7L, - 0.118419479055346106118129130945423483e-8L, - -0.30372295663095470359211949045344607e-10L, - 0.382742953753485333207877784720070523e-12L - }; - - static const T r1 = static_cast(1677624236387711.0L / 4503599627370496.0L); - static const T r2 = static_cast(266514582277687.0L / 4503599627370496.0L / 4503599627370496.0L); - static const T r3 = static_cast(0.283806480836357377069325311780969887585024578164571984232357e-31L); - static const T r = static_cast(0.372507410781366634461991866580119133535689497771654051555657435242200120636201854384926049951548942392L); - T t = (z / 3) - 1; - result = tools::evaluate_polynomial(P, t) - / tools::evaluate_polynomial(Q, t); - t = ((z - r1) - r2) - r3; - result *= t; - if(fabs(t) < 0.1) - { - result += boost::math::log1p(t / r); - } - else - { - result += log(z / r); - } + expint_i_imp_113a(result, z); } else if (z <= 10) { - // Maximum Deviation Found: 7.779e-36 - // Expected Error Term: -7.779e-36 - // Max Error found at long double precision = Poly: 2.576723e-35 Cheb: 1.236001e-34 - - static const T Y = 1.158985137939453125F; - static const T P[15] = { - 0.00139324086199409049282472239613554817L, - -0.0338173111691991289178779840307998955L, - -0.0555972290794371306259684845277620556L, - -0.0378677976003456171563136909186202177L, - -0.0152221583517528358782902783914356667L, - -0.00428283334203873035104248217403126905L, - -0.000922782631491644846511553601323435286L, - -0.000155513428088853161562660696055496696L, - -0.205756580255359882813545261519317096e-4L, - -0.220327406578552089820753181821115181e-5L, - -0.189483157545587592043421445645377439e-6L, - -0.122426571518570587750898968123803867e-7L, - -0.635187358949437991465353268374523944e-9L, - -0.203015132965870311935118337194860863e-10L, - -0.384276705503357655108096065452950822e-12L - }; - static const T Q[15] = { - 1L, - 1.58784732785354597996617046880946257L, - 1.18550755302279446339364262338114098L, - 0.55598993549661368604527040349702836L, - 0.184290888380564236919107835030984453L, - 0.0459658051803613282360464632326866113L, - 0.0089505064268613225167835599456014705L, - 0.00139042673882987693424772855926289077L, - 0.000174210708041584097450805790176479012L, - 0.176324034009707558089086875136647376e-4L, - 0.142935845999505649273084545313710581e-5L, - 0.907502324487057260675816233312747784e-7L, - 0.431044337808893270797934621235918418e-8L, - 0.139007266881450521776529705677086902e-9L, - 0.234715286125516430792452741830364672e-11L - }; - T t = z / 2 - 4; - result = Y + tools::evaluate_polynomial(P, t) - / tools::evaluate_polynomial(Q, t); - result *= exp(z) / z; - result += z; + expint_i_113b(result, z); } else if(z <= 18) { - // Maximum Deviation Found: 1.082e-34 - // Expected Error Term: 1.080e-34 - // Max Error found at long double precision = Poly: 1.958294e-34 Cheb: 2.472261e-34 - - - static const T Y = 1.091579437255859375F; - static const T P[17] = { - -0.00685089599550151282724924894258520532L, - -0.0443313550253580053324487059748497467L, - -0.071538561252424027443296958795814874L, - -0.0622923153354102682285444067843300583L, - -0.0361631270264607478205393775461208794L, - -0.0153192826839624850298106509601033261L, - -0.00496967904961260031539602977748408242L, - -0.00126989079663425780800919171538920589L, - -0.000258933143097125199914724875206326698L, - -0.422110326689204794443002330541441956e-4L, - -0.546004547590412661451073996127115221e-5L, - -0.546775260262202177131068692199272241e-6L, - -0.404157632825805803833379568956559215e-7L, - -0.200612596196561323832327013027419284e-8L, - -0.502538501472133913417609379765434153e-10L, - -0.326283053716799774936661568391296584e-13L, - 0.869226483473172853557775877908693647e-15L - }; - static const T Q[15] = { - 1L, - 2.23227220874479061894038229141871087L, - 2.40221000361027971895657505660959863L, - 1.65476320985936174728238416007084214L, - 0.816828602963895720369875535001248227L, - 0.306337922909446903672123418670921066L, - 0.0902400121654409267774593230720600752L, - 0.0212708882169429206498765100993228086L, - 0.00404442626252467471957713495828165491L, - 0.0006195601618842253612635241404054589L, - 0.755930932686543009521454653994321843e-4L, - 0.716004532773778954193609582677482803e-5L, - 0.500881663076471627699290821742924233e-6L, - 0.233593219218823384508105943657387644e-7L, - 0.554900353169148897444104962034267682e-9L - }; - T t = z / 4 - 3.5; - result = Y + tools::evaluate_polynomial(P, t) - / tools::evaluate_polynomial(Q, t); - result *= exp(z) / z; - result += z; + expint_i_113c(result, z); } else if(z <= 26) { - // Maximum Deviation Found: 3.163e-35 - // Expected Error Term: 3.163e-35 - // Max Error found at long double precision = Poly: 4.158110e-35 Cheb: 5.385532e-35 - - static const T Y = 1.051731109619140625F; - static const T P[14] = { - -0.00144552494420652573815404828020593565L, - -0.0126747451594545338365684731262912741L, - -0.01757394877502366717526779263438073L, - -0.0126838952395506921945756139424722588L, - -0.0060045057928894974954756789352443522L, - -0.00205349237147226126653803455793107903L, - -0.000532606040579654887676082220195624207L, - -0.000107344687098019891474772069139014662L, - -0.169536802705805811859089949943435152e-4L, - -0.20863311729206543881826553010120078e-5L, - -0.195670358542116256713560296776654385e-6L, - -0.133291168587253145439184028259772437e-7L, - -0.595500337089495614285777067722823397e-9L, - -0.133141358866324100955927979606981328e-10L - }; - static const T Q[14] = { - 1L, - 1.72490783907582654629537013560044682L, - 1.44524329516800613088375685659759765L, - 0.778241785539308257585068744978050181L, - 0.300520486589206605184097270225725584L, - 0.0879346899691339661394537806057953957L, - 0.0200802415843802892793583043470125006L, - 0.00362842049172586254520256100538273214L, - 0.000519731362862955132062751246769469957L, - 0.584092147914050999895178697392282665e-4L, - 0.501851497707855358002773398333542337e-5L, - 0.313085677467921096644895738538865537e-6L, - 0.127552010539733113371132321521204458e-7L, - 0.25737310826983451144405899970774587e-9L - }; - T t = z / 4 - 5.5; - result = Y + tools::evaluate_polynomial(P, t) - / tools::evaluate_polynomial(Q, t); - BOOST_MATH_INSTRUMENT_VARIABLE(result) - result *= exp(z) / z; - BOOST_MATH_INSTRUMENT_VARIABLE(result) - result += z; - BOOST_MATH_INSTRUMENT_VARIABLE(result) + expint_i_113d(result, z); } else if(z <= 42) { - // Maximum Deviation Found: 7.972e-36 - // Expected Error Term: 7.962e-36 - // Max Error found at long double precision = Poly: 1.711721e-34 Cheb: 3.100018e-34 - - static const T Y = 1.032726287841796875F; - static const T P[15] = { - -0.00141056919297307534690895009969373233L, - -0.0123384175302540291339020257071411437L, - -0.0298127270706864057791526083667396115L, - -0.0390686759471630584626293670260768098L, - -0.0338226792912607409822059922949035589L, - -0.0211659736179834946452561197559654582L, - -0.0100428887460879377373158821400070313L, - -0.00370717396015165148484022792801682932L, - -0.0010768667551001624764329000496561659L, - -0.000246127328761027039347584096573123531L, - -0.437318110527818613580613051861991198e-4L, - -0.587532682329299591501065482317771497e-5L, - -0.565697065670893984610852937110819467e-6L, - -0.350233957364028523971768887437839573e-7L, - -0.105428907085424234504608142258423505e-8L - }; - static const T Q[16] = { - 1L, - 3.17261315255467581204685605414005525L, - 4.85267952971640525245338392887217426L, - 4.74341914912439861451492872946725151L, - 3.31108463283559911602405970817931801L, - 1.74657006336994649386607925179848899L, - 0.718255607416072737965933040353653244L, - 0.234037553177354542791975767960643864L, - 0.0607470145906491602476833515412605389L, - 0.0125048143774226921434854172947548724L, - 0.00201034366420433762935768458656609163L, - 0.000244823338417452367656368849303165721L, - 0.213511655166983177960471085462540807e-4L, - 0.119323998465870686327170541547982932e-5L, - 0.322153582559488797803027773591727565e-7L, - -0.161635525318683508633792845159942312e-16L - }; - T t = z / 8 - 4.25; - result = Y + tools::evaluate_polynomial(P, t) - / tools::evaluate_polynomial(Q, t); - BOOST_MATH_INSTRUMENT_VARIABLE(result) - result *= exp(z) / z; - BOOST_MATH_INSTRUMENT_VARIABLE(result) - result += z; - BOOST_MATH_INSTRUMENT_VARIABLE(result) + expint_i_113e(result, z); } else if(z <= 56) { - // Maximum Deviation Found: 4.469e-36 - // Expected Error Term: 4.468e-36 - // Max Error found at long double precision = Poly: 1.288958e-35 Cheb: 2.304586e-35 - - static const T Y = 1.0216197967529296875F; - static const T P[12] = { - -0.000322999116096627043476023926572650045L, - -0.00385606067447365187909164609294113346L, - -0.00686514524727568176735949971985244415L, - -0.00606260649593050194602676772589601799L, - -0.00334382362017147544335054575436194357L, - -0.00126108534260253075708625583630318043L, - -0.000337881489347846058951220431209276776L, - -0.648480902304640018785370650254018022e-4L, - -0.87652644082970492211455290209092766e-5L, - -0.794712243338068631557849449519994144e-6L, - -0.434084023639508143975983454830954835e-7L, - -0.107839681938752337160494412638656696e-8L - }; - static const T Q[12] = { - 1L, - 2.09913805456661084097134805151524958L, - 2.07041755535439919593503171320431849L, - 1.26406517226052371320416108604874734L, - 0.529689923703770353961553223973435569L, - 0.159578150879536711042269658656115746L, - 0.0351720877642000691155202082629857131L, - 0.00565313621289648752407123620997063122L, - 0.000646920278540515480093843570291218295L, - 0.499904084850091676776993523323213591e-4L, - 0.233740058688179614344680531486267142e-5L, - 0.498800627828842754845418576305379469e-7L - }; - T t = z / 7 - 7; - result = Y + tools::evaluate_polynomial(P, t) - / tools::evaluate_polynomial(Q, t); - BOOST_MATH_INSTRUMENT_VARIABLE(result) - result *= exp(z) / z; - BOOST_MATH_INSTRUMENT_VARIABLE(result) - result += z; - BOOST_MATH_INSTRUMENT_VARIABLE(result) + expint_i_113f(result, z); } else if(z <= 84) { - // Maximum Deviation Found: 5.588e-35 - // Expected Error Term: -5.566e-35 - // Max Error found at long double precision = Poly: 9.976345e-35 Cheb: 8.358865e-35 - - static const T Y = 1.015148162841796875F; - static const T P[11] = { - -0.000435714784725086961464589957142615216L, - -0.00432114324353830636009453048419094314L, - -0.0100740363285526177522819204820582424L, - -0.0116744115827059174392383504427640362L, - -0.00816145387784261141360062395898644652L, - -0.00371380272673500791322744465394211508L, - -0.00112958263488611536502153195005736563L, - -0.000228316462389404645183269923754256664L, - -0.29462181955852860250359064291292577e-4L, - -0.21972450610957417963227028788460299e-5L, - -0.720558173805289167524715527536874694e-7L - }; - static const T Q[11] = { - 1L, - 2.95918362458402597039366979529287095L, - 3.96472247520659077944638411856748924L, - 3.15563251550528513747923714884142131L, - 1.64674612007093983894215359287448334L, - 0.58695020129846594405856226787156424L, - 0.144358385319329396231755457772362793L, - 0.024146911506411684815134916238348063L, - 0.0026257132337460784266874572001650153L, - 0.000167479843750859222348869769094711093L, - 0.475673638665358075556452220192497036e-5L - }; - T t = z / 14 - 5; - result = Y + tools::evaluate_polynomial(P, t) - / tools::evaluate_polynomial(Q, t); - BOOST_MATH_INSTRUMENT_VARIABLE(result) - result *= exp(z) / z; - BOOST_MATH_INSTRUMENT_VARIABLE(result) - result += z; - BOOST_MATH_INSTRUMENT_VARIABLE(result) + expint_i_113g(result, z); } else if(z <= 210) { - // Maximum Deviation Found: 4.448e-36 - // Expected Error Term: 4.445e-36 - // Max Error found at long double precision = Poly: 2.058532e-35 Cheb: 2.165465e-27 - - static const T Y= 1.00849151611328125F; - static const T P[9] = { - -0.0084915161132812500000001440233607358L, - 1.84479378737716028341394223076147872L, - -130.431146923726715674081563022115568L, - 4336.26945491571504885214176203512015L, - -76279.0031974974730095170437591004177L, - 729577.956271997673695191455111727774L, - -3661928.69330208734947103004900349266L, - 8570600.041606912735872059184527855L, - -6758379.93672362080947905580906028645L - }; - static const T Q[10] = { - 1L, - -99.4868026047611434569541483506091713L, - 3879.67753690517114249705089803055473L, - -76495.82413252517165830203774900806L, - 820773.726408311894342553758526282667L, - -4803087.64956923577571031564909646579L, - 14521246.227703545012713173740895477L, - -19762752.0196769712258527849159393044L, - 8354144.67882768405803322344185185517L, - 355076.853106511136734454134915432571L - }; - T t = 1 / z; - result = Y + tools::evaluate_polynomial(P, t) - / tools::evaluate_polynomial(Q, t); - result *= exp(z) / z; - result += z; + expint_i_113h(result, z); } else // z > 210 { @@ -1354,28 +1419,28 @@ T expint_i_imp(T z, const Policy& pol, const mpl::int_<113>& tag) // Expected Error Term: 3.963e-37 // Max Error found at long double precision = Poly: 1.248049e-36 Cheb: 2.843486e-29 - static const T exp40 = static_cast(2.35385266837019985407899910749034804508871617254555467236651e17L); + static const T exp40 = static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 2.35385266837019985407899910749034804508871617254555467236651e17)); static const T Y= 1.00252532958984375F; static const T P[8] = { - -0.00252532958984375000000000000000000085L, - 1.16591386866059087390621952073890359L, - -67.8483431314018462417456828499277579L, - 1567.68688154683822956359536287575892L, - -17335.4683325819116482498725687644986L, - 93632.6567462673524739954389166550069L, - -225025.189335919133214440347510936787L, - 175864.614717440010942804684741336853L + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00252532958984375000000000000000000085), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.16591386866059087390621952073890359), + BOOST_MATH_BIG_CONSTANT(T, 113, -67.8483431314018462417456828499277579), + BOOST_MATH_BIG_CONSTANT(T, 113, 1567.68688154683822956359536287575892), + BOOST_MATH_BIG_CONSTANT(T, 113, -17335.4683325819116482498725687644986), + BOOST_MATH_BIG_CONSTANT(T, 113, 93632.6567462673524739954389166550069), + BOOST_MATH_BIG_CONSTANT(T, 113, -225025.189335919133214440347510936787), + BOOST_MATH_BIG_CONSTANT(T, 113, 175864.614717440010942804684741336853) }; static const T Q[9] = { - 1L, - -65.6998869881600212224652719706425129L, - 1642.73850032324014781607859416890077L, - -19937.2610222467322481947237312818575L, - 124136.267326632742667972126625064538L, - -384614.251466704550678760562965502293L, - 523355.035910385688578278384032026998L, - -217809.552260834025885677791936351294L, - -8555.81719551123640677261226549550872L + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, -65.6998869881600212224652719706425129), + BOOST_MATH_BIG_CONSTANT(T, 113, 1642.73850032324014781607859416890077), + BOOST_MATH_BIG_CONSTANT(T, 113, -19937.2610222467322481947237312818575), + BOOST_MATH_BIG_CONSTANT(T, 113, 124136.267326632742667972126625064538), + BOOST_MATH_BIG_CONSTANT(T, 113, -384614.251466704550678760562965502293), + BOOST_MATH_BIG_CONSTANT(T, 113, 523355.035910385688578278384032026998), + BOOST_MATH_BIG_CONSTANT(T, 113, -217809.552260834025885677791936351294), + BOOST_MATH_BIG_CONSTANT(T, 113, -8555.81719551123640677261226549550872) }; T t = 1 / z; result = Y + tools::evaluate_polynomial(P, t) diff --git a/include/boost/math/special_functions/expm1.hpp b/include/boost/math/special_functions/expm1.hpp index c6e20796a..345220fce 100644 --- a/include/boost/math/special_functions/expm1.hpp +++ b/include/boost/math/special_functions/expm1.hpp @@ -16,6 +16,7 @@ #include #include #include +#include #include #include #include @@ -64,6 +65,34 @@ namespace detail expm1_series& operator=(const expm1_series&); }; +template ::value> +struct expm1_init_on_startup +{ + struct init + { + init() + { + boost::math::expm1(T(0.5f)); + } + void do_nothing()const{} + }; + + static void do_nothing() + { + initializer.do_nothing(); + } + + static const init initializer; +}; + +template +const typename expm1_init_on_startup::init expm1_init_on_startup::initializer; + +template +struct expm1_init_on_startup +{ + static void do_nothing(){} +}; // // Algorithm expm1 is part of C99, but is not yet provided by many compilers. // @@ -104,6 +133,8 @@ T expm1_imp(T x, const mpl::int_<53>&, const P& pol) { BOOST_MATH_STD_USING + expm1_init_on_startup::do_nothing(); + T a = fabs(x); if(a > T(0.5L)) { @@ -131,6 +162,8 @@ T expm1_imp(T x, const mpl::int_<64>&, const P& pol) { BOOST_MATH_STD_USING + expm1_init_on_startup::do_nothing(); + T a = fabs(x); if(a > T(0.5L)) { @@ -147,22 +180,22 @@ T expm1_imp(T x, const mpl::int_<64>&, const P& pol) static const float Y = 0.10281276702880859375e1f; static const T n[] = { - -0.281276702880859375e-1L, - 0.512980290285154286358e0L, - -0.667758794592881019644e-1L, - 0.131432469658444745835e-1L, - -0.72303795326880286965e-3L, - 0.447441185192951335042e-4L, - -0.714539134024984593011e-6L + BOOST_MATH_BIG_CONSTANT(T, 64, -0.281276702880859375e-1), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.512980290285154286358e0), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.667758794592881019644e-1), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.131432469658444745835e-1), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.72303795326880286965e-3), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.447441185192951335042e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.714539134024984593011e-6) }; static const T d[] = { 1, - -0.461477618025562520389e0L, - 0.961237488025708540713e-1L, - -0.116483957658204450739e-1L, - 0.873308008461557544458e-3L, - -0.387922804997682392562e-4L, - 0.807473180049193557294e-6L + BOOST_MATH_BIG_CONSTANT(T, 64, -0.461477618025562520389e0), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.961237488025708540713e-1), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.116483957658204450739e-1), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.873308008461557544458e-3), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.387922804997682392562e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.807473180049193557294e-6) }; T result = x * Y + x * tools::evaluate_polynomial(n, x) / tools::evaluate_polynomial(d, x); @@ -174,6 +207,8 @@ T expm1_imp(T x, const mpl::int_<113>&, const P& pol) { BOOST_MATH_STD_USING + expm1_init_on_startup::do_nothing(); + T a = fabs(x); if(a > T(0.5L)) { @@ -190,29 +225,29 @@ T expm1_imp(T x, const mpl::int_<113>&, const P& pol) static const float Y = 0.10281276702880859375e1f; static const T n[] = { - -0.28127670288085937499999999999999999854e-1L, - 0.51278156911210477556524452177540792214e0L, - -0.63263178520747096729500254678819588223e-1L, - 0.14703285606874250425508446801230572252e-1L, - -0.8675686051689527802425310407898459386e-3L, - 0.88126359618291165384647080266133492399e-4L, - -0.25963087867706310844432390015463138953e-5L, - 0.14226691087800461778631773363204081194e-6L, - -0.15995603306536496772374181066765665596e-8L, - 0.45261820069007790520447958280473183582e-10L + BOOST_MATH_BIG_CONSTANT(T, 113, -0.28127670288085937499999999999999999854e-1), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.51278156911210477556524452177540792214e0), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.63263178520747096729500254678819588223e-1), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.14703285606874250425508446801230572252e-1), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.8675686051689527802425310407898459386e-3), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.88126359618291165384647080266133492399e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.25963087867706310844432390015463138953e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.14226691087800461778631773363204081194e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.15995603306536496772374181066765665596e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.45261820069007790520447958280473183582e-10) }; static const T d[] = { 1, - -0.45441264709074310514348137469214538853e0L, - 0.96827131936192217313133611655555298106e-1L, - -0.12745248725908178612540554584374876219e-1L, - 0.11473613871583259821612766907781095472e-2L, - -0.73704168477258911962046591907690764416e-4L, - 0.34087499397791555759285503797256103259e-5L, - -0.11114024704296196166272091230695179724e-6L, - 0.23987051614110848595909588343223896577e-8L, - -0.29477341859111589208776402638429026517e-10L, - 0.13222065991022301420255904060628100924e-12L + BOOST_MATH_BIG_CONSTANT(T, 113, -0.45441264709074310514348137469214538853e0), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.96827131936192217313133611655555298106e-1), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.12745248725908178612540554584374876219e-1), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.11473613871583259821612766907781095472e-2), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.73704168477258911962046591907690764416e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.34087499397791555759285503797256103259e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.11114024704296196166272091230695179724e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.23987051614110848595909588343223896577e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.29477341859111589208776402638429026517e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.13222065991022301420255904060628100924e-12) }; T result = x * Y + x * tools::evaluate_polynomial(n, x) / tools::evaluate_polynomial(d, x); diff --git a/include/boost/math/special_functions/fpclassify.hpp b/include/boost/math/special_functions/fpclassify.hpp index 190b73ff4..2abec5fa8 100644 --- a/include/boost/math/special_functions/fpclassify.hpp +++ b/include/boost/math/special_functions/fpclassify.hpp @@ -167,7 +167,7 @@ inline int fpclassify_imp BOOST_NO_MACRO_EXPAND(T t, const generic_tag&) { #ifdef BOOST_NO_LIMITS_COMPILE_TIME_CONSTANTS if(std::numeric_limits::is_specialized) - return fp_classify_imp(t, mpl::true_()); + return fpclassify_imp(t, generic_tag()); #endif // // An unknown type with no numeric_limits support, @@ -250,7 +250,7 @@ inline int fpclassify BOOST_NO_MACRO_EXPAND(T t) typedef typename detail::fp_traits::type traits; typedef typename traits::method method; #ifdef BOOST_NO_LIMITS_COMPILE_TIME_CONSTANTS - if(std::numeric_limits::is_specialized && detail::is_generic_tag_false(method())) + if(std::numeric_limits::is_specialized && detail::is_generic_tag_false(static_cast(0))) return detail::fpclassify_imp(t, detail::generic_tag()); return detail::fpclassify_imp(t, method()); #else @@ -280,7 +280,7 @@ namespace detail { { #ifdef BOOST_NO_LIMITS_COMPILE_TIME_CONSTANTS if(std::numeric_limits::is_specialized) - return isfinite_impl(x, mpl::true_()); + return isfinite_impl(x, generic_tag()); #endif (void)x; // warning supression. return true; @@ -340,7 +340,7 @@ namespace detail { { #ifdef BOOST_NO_LIMITS_COMPILE_TIME_CONSTANTS if(std::numeric_limits::is_specialized) - return isnormal_impl(x, mpl::true_()); + return isnormal_impl(x, generic_tag()); #endif return !(x == 0); } @@ -400,7 +400,7 @@ namespace detail { { #ifdef BOOST_NO_LIMITS_COMPILE_TIME_CONSTANTS if(std::numeric_limits::is_specialized) - return isinf_impl(x, mpl::true_()); + return isinf_impl(x, generic_tag()); #endif (void)x; // warning supression. return false; @@ -476,7 +476,7 @@ namespace detail { { #ifdef BOOST_NO_LIMITS_COMPILE_TIME_CONSTANTS if(std::numeric_limits::is_specialized) - return isnan_impl(x, mpl::true_()); + return isnan_impl(x, generic_tag()); #endif (void)x; // warning supression return false; diff --git a/include/boost/math/special_functions/lanczos.hpp b/include/boost/math/special_functions/lanczos.hpp index 769e52327..20ff96935 100644 --- a/include/boost/math/special_functions/lanczos.hpp +++ b/include/boost/math/special_functions/lanczos.hpp @@ -11,6 +11,7 @@ #endif #include +#include #include #include #include @@ -47,12 +48,12 @@ struct lanczos6 : public mpl::int_<35> static T lanczos_sum(const T& z) { static const T num[6] = { - static_cast(8706.349592549009182288174442774377925882L), - static_cast(8523.650341121874633477483696775067709735L), - static_cast(3338.029219476423550899999750161289306564L), - static_cast(653.6424994294008795995653541449610986791L), - static_cast(63.99951844938187085666201263218840287667L), - static_cast(2.506628274631006311133031631822390264407L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 8706.349592549009182288174442774377925882)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 8523.650341121874633477483696775067709735)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 3338.029219476423550899999750161289306564)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 653.6424994294008795995653541449610986791)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 63.99951844938187085666201263218840287667)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 2.506628274631006311133031631822390264407)) }; static const BOOST_MATH_INT_TABLE_TYPE(T, boost::uint16_t) denom[6] = { static_cast(0u), @@ -69,12 +70,12 @@ struct lanczos6 : public mpl::int_<35> static T lanczos_sum_expG_scaled(const T& z) { static const T num[6] = { - static_cast(32.81244541029783471623665933780748627823L), - static_cast(32.12388941444332003446077108933558534361L), - static_cast(12.58034729455216106950851080138931470954L), - static_cast(2.463444478353241423633780693218408889251L), - static_cast(0.2412010548258800231126240760264822486599L), - static_cast(0.009446967704539249494420221613134244048319L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 32.81244541029783471623665933780748627823)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 32.12388941444332003446077108933558534361)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 12.58034729455216106950851080138931470954)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 2.463444478353241423633780693218408889251)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 0.2412010548258800231126240760264822486599)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 0.009446967704539249494420221613134244048319)) }; static const BOOST_MATH_INT_TABLE_TYPE(T, boost::uint16_t) denom[6] = { static_cast(0u), @@ -92,11 +93,11 @@ struct lanczos6 : public mpl::int_<35> static T lanczos_sum_near_1(const T& dz) { static const T d[5] = { - static_cast(2.044879010930422922760429926121241330235L), - static_cast(-2.751366405578505366591317846728753993668L), - static_cast(1.02282965224225004296750609604264824677L), - static_cast(-0.09786124911582813985028889636665335893627L), - static_cast(0.0009829742267506615183144364420540766510112L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 2.044879010930422922760429926121241330235)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, -2.751366405578505366591317846728753993668)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 1.02282965224225004296750609604264824677)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, -0.09786124911582813985028889636665335893627)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 0.0009829742267506615183144364420540766510112)), }; T result = 0; for(unsigned k = 1; k <= sizeof(d)/sizeof(d[0]); ++k) @@ -110,11 +111,11 @@ struct lanczos6 : public mpl::int_<35> static T lanczos_sum_near_2(const T& dz) { static const T d[5] = { - static_cast(5.748142489536043490764289256167080091892L), - static_cast(-7.734074268282457156081021756682138251825L), - static_cast(2.875167944990511006997713242805893543947L), - static_cast(-0.2750873773533504542306766137703788781776L), - static_cast(0.002763134585812698552178368447708846850353L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 5.748142489536043490764289256167080091892)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, -7.734074268282457156081021756682138251825)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 2.875167944990511006997713242805893543947)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, -0.2750873773533504542306766137703788781776)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 35, 0.002763134585812698552178368447708846850353)), }; T result = 0; T z = dz + 2; @@ -143,17 +144,17 @@ struct lanczos11 : public mpl::int_<60> static T lanczos_sum(const T& z) { static const T num[11] = { - static_cast(38474670393.31776828316099004518914832218L), - static_cast(36857665043.51950660081971227404959150474L), - static_cast(15889202453.72942008945006665994637853242L), - static_cast(4059208354.298834770194507810788393801607L), - static_cast(680547661.1834733286087695557084801366446L), - static_cast(78239755.00312005289816041245285376206263L), - static_cast(6246580.776401795264013335510453568106366L), - static_cast(341986.3488721347032223777872763188768288L), - static_cast(12287.19451182455120096222044424100527629L), - static_cast(261.6140441641668190791708576058805625502L), - static_cast(2.506628274631000502415573855452633787834L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 38474670393.31776828316099004518914832218)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 36857665043.51950660081971227404959150474)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 15889202453.72942008945006665994637853242)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 4059208354.298834770194507810788393801607)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 680547661.1834733286087695557084801366446)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 78239755.00312005289816041245285376206263)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 6246580.776401795264013335510453568106366)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 341986.3488721347032223777872763188768288)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 12287.19451182455120096222044424100527629)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 261.6140441641668190791708576058805625502)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 2.506628274631000502415573855452633787834)) }; static const BOOST_MATH_INT_TABLE_TYPE(T, boost::uint32_t) denom[11] = { static_cast(0u), @@ -175,17 +176,17 @@ struct lanczos11 : public mpl::int_<60> static T lanczos_sum_expG_scaled(const T& z) { static const T num[11] = { - static_cast(709811.662581657956893540610814842699825L), - static_cast(679979.847415722640161734319823103390728L), - static_cast(293136.785721159725251629480984140341656L), - static_cast(74887.5403291467179935942448101441897121L), - static_cast(12555.29058241386295096255111537516768137L), - static_cast(1443.42992444170669746078056942194198252L), - static_cast(115.2419459613734722083208906727972935065L), - static_cast(6.30923920573262762719523981992008976989L), - static_cast(0.2266840463022436475495508977579735223818L), - static_cast(0.004826466289237661857584712046231435101741L), - static_cast(0.4624429436045378766270459638520555557321e-4L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 709811.662581657956893540610814842699825)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 679979.847415722640161734319823103390728)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 293136.785721159725251629480984140341656)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 74887.5403291467179935942448101441897121)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 12555.29058241386295096255111537516768137)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 1443.42992444170669746078056942194198252)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 115.2419459613734722083208906727972935065)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 6.30923920573262762719523981992008976989)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 0.2266840463022436475495508977579735223818)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 0.004826466289237661857584712046231435101741)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 0.4624429436045378766270459638520555557321e-4)) }; static const BOOST_MATH_INT_TABLE_TYPE(T, boost::uint32_t) denom[11] = { static_cast(0u), @@ -208,16 +209,16 @@ struct lanczos11 : public mpl::int_<60> static T lanczos_sum_near_1(const T& dz) { static const T d[10] = { - static_cast(4.005853070677940377969080796551266387954L), - static_cast(-13.17044315127646469834125159673527183164L), - static_cast(17.19146865350790353683895137079288129318L), - static_cast(-11.36446409067666626185701599196274701126L), - static_cast(4.024801119349323770107694133829772634737L), - static_cast(-0.7445703262078094128346501724255463005006L), - static_cast(0.06513861351917497265045550019547857713172L), - static_cast(-0.00217899958561830354633560009312512312758L), - static_cast(0.17655204574495137651670832229571934738e-4L), - static_cast(-0.1036282091079938047775645941885460820853e-7L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 4.005853070677940377969080796551266387954)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, -13.17044315127646469834125159673527183164)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 17.19146865350790353683895137079288129318)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, -11.36446409067666626185701599196274701126)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 4.024801119349323770107694133829772634737)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, -0.7445703262078094128346501724255463005006)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 0.06513861351917497265045550019547857713172)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, -0.00217899958561830354633560009312512312758)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 0.17655204574495137651670832229571934738e-4)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, -0.1036282091079938047775645941885460820853e-7)), }; T result = 0; for(unsigned k = 1; k <= sizeof(d)/sizeof(d[0]); ++k) @@ -231,16 +232,16 @@ struct lanczos11 : public mpl::int_<60> static T lanczos_sum_near_2(const T& dz) { static const T d[10] = { - static_cast(19.05889633808148715159575716844556056056L), - static_cast(-62.66183664701721716960978577959655644762L), - static_cast(81.7929198065004751699057192860287512027L), - static_cast(-54.06941772964234828416072865069196553015L), - static_cast(19.14904664790693019642068229478769661515L), - static_cast(-3.542488556926667589704590409095331790317L), - static_cast(0.3099140334815639910894627700232804503017L), - static_cast(-0.01036716187296241640634252431913030440825L), - static_cast(0.8399926504443119927673843789048514017761e-4L), - static_cast(-0.493038376656195010308610694048822561263e-7L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 19.05889633808148715159575716844556056056)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, -62.66183664701721716960978577959655644762)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 81.7929198065004751699057192860287512027)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, -54.06941772964234828416072865069196553015)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 19.14904664790693019642068229478769661515)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, -3.542488556926667589704590409095331790317)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 0.3099140334815639910894627700232804503017)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, -0.01036716187296241640634252431913030440825)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, 0.8399926504443119927673843789048514017761e-4)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 60, -0.493038376656195010308610694048822561263e-7)), }; T result = 0; T z = dz + 2; @@ -269,19 +270,19 @@ struct lanczos13 : public mpl::int_<72> static T lanczos_sum(const T& z) { static const T num[13] = { - static_cast(44012138428004.60895436261759919070125699L), - static_cast(41590453358593.20051581730723108131357995L), - static_cast(18013842787117.99677796276038389462742949L), - static_cast(4728736263475.388896889723995205703970787L), - static_cast(837910083628.4046470415724300225777912264L), - static_cast(105583707273.4299344907359855510105321192L), - static_cast(9701363618.494999493386608345339104922694L), - static_cast(654914397.5482052641016767125048538245644L), - static_cast(32238322.94213356530668889463945849409184L), - static_cast(1128514.219497091438040721811544858643121L), - static_cast(26665.79378459858944762533958798805525125L), - static_cast(381.8801248632926870394389468349331394196L), - static_cast(2.506628274631000502415763426076722427007L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 44012138428004.60895436261759919070125699)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 41590453358593.20051581730723108131357995)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 18013842787117.99677796276038389462742949)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 4728736263475.388896889723995205703970787)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 837910083628.4046470415724300225777912264)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 105583707273.4299344907359855510105321192)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 9701363618.494999493386608345339104922694)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 654914397.5482052641016767125048538245644)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 32238322.94213356530668889463945849409184)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 1128514.219497091438040721811544858643121)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 26665.79378459858944762533958798805525125)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 381.8801248632926870394389468349331394196)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 2.506628274631000502415763426076722427007)) }; static const BOOST_MATH_INT_TABLE_TYPE(T, boost::uint32_t) denom[13] = { static_cast(0u), @@ -305,19 +306,19 @@ struct lanczos13 : public mpl::int_<72> static T lanczos_sum_expG_scaled(const T& z) { static const T num[13] = { - static_cast(86091529.53418537217994842267760536134841L), - static_cast(81354505.17858011242874285785316135398567L), - static_cast(35236626.38815461910817650960734605416521L), - static_cast(9249814.988024471294683815872977672237195L), - static_cast(1639024.216687146960253839656643518985826L), - static_cast(206530.8157641225032631778026076868855623L), - static_cast(18976.70193530288915698282139308582105936L), - static_cast(1281.068909912559479885759622791374106059L), - static_cast(63.06093343420234536146194868906771599354L), - static_cast(2.207470909792527638222674678171050209691L), - static_cast(0.05216058694613505427476207805814960742102L), - static_cast(0.0007469903808915448316510079585999893674101L), - static_cast(0.4903180573459871862552197089738373164184e-5L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 86091529.53418537217994842267760536134841)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 81354505.17858011242874285785316135398567)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 35236626.38815461910817650960734605416521)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 9249814.988024471294683815872977672237195)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 1639024.216687146960253839656643518985826)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 206530.8157641225032631778026076868855623)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 18976.70193530288915698282139308582105936)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 1281.068909912559479885759622791374106059)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 63.06093343420234536146194868906771599354)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 2.207470909792527638222674678171050209691)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 0.05216058694613505427476207805814960742102)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 0.0007469903808915448316510079585999893674101)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 0.4903180573459871862552197089738373164184e-5)) }; static const BOOST_MATH_INT_TABLE_TYPE(T, boost::uint32_t) denom[13] = { static_cast(0u), @@ -342,18 +343,18 @@ struct lanczos13 : public mpl::int_<72> static T lanczos_sum_near_1(const T& dz) { static const T d[12] = { - static_cast(4.832115561461656947793029596285626840312L), - static_cast(-19.86441536140337740383120735104359034688L), - static_cast(33.9927422807443239927197864963170585331L), - static_cast(-31.41520692249765980987427413991250886138L), - static_cast(17.0270866009599345679868972409543597821L), - static_cast(-5.5077216950865501362506920516723682167L), - static_cast(1.037811741948214855286817963800439373362L), - static_cast(-0.106640468537356182313660880481398642811L), - static_cast(0.005276450526660653288757565778182586742831L), - static_cast(-0.0001000935625597121545867453746252064770029L), - static_cast(0.462590910138598083940803704521211569234e-6L), - static_cast(-0.1735307814426389420248044907765671743012e-9L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 4.832115561461656947793029596285626840312)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, -19.86441536140337740383120735104359034688)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 33.9927422807443239927197864963170585331)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, -31.41520692249765980987427413991250886138)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 17.0270866009599345679868972409543597821)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, -5.5077216950865501362506920516723682167)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 1.037811741948214855286817963800439373362)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, -0.106640468537356182313660880481398642811)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 0.005276450526660653288757565778182586742831)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, -0.0001000935625597121545867453746252064770029)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 0.462590910138598083940803704521211569234e-6)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, -0.1735307814426389420248044907765671743012e-9)), }; T result = 0; for(unsigned k = 1; k <= sizeof(d)/sizeof(d[0]); ++k) @@ -367,18 +368,18 @@ struct lanczos13 : public mpl::int_<72> static T lanczos_sum_near_2(const T& dz) { static const T d[12] = { - static_cast(26.96979819614830698367887026728396466395L), - static_cast(-110.8705424709385114023884328797900204863L), - static_cast(189.7258846119231466417015694690434770085L), - static_cast(-175.3397202971107486383321670769397356553L), - static_cast(95.03437648691551457087250340903980824948L), - static_cast(-30.7406022781665264273675797983497141978L), - static_cast(5.792405601630517993355102578874590410552L), - static_cast(-0.5951993240669148697377539518639997795831L), - static_cast(0.02944979359164017509944724739946255067671L), - static_cast(-0.0005586586555377030921194246330399163602684L), - static_cast(0.2581888478270733025288922038673392636029e-5L), - static_cast(-0.9685385411006641478305219367315965391289e-9L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 26.96979819614830698367887026728396466395)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, -110.8705424709385114023884328797900204863)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 189.7258846119231466417015694690434770085)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, -175.3397202971107486383321670769397356553)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 95.03437648691551457087250340903980824948)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, -30.7406022781665264273675797983497141978)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 5.792405601630517993355102578874590410552)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, -0.5951993240669148697377539518639997795831)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 0.02944979359164017509944724739946255067671)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, -0.0005586586555377030921194246330399163602684)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, 0.2581888478270733025288922038673392636029e-5)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 72, -0.9685385411006641478305219367315965391289e-9)), }; T result = 0; T z = z = 2; @@ -407,28 +408,28 @@ struct lanczos22 : public mpl::int_<120> static T lanczos_sum(const T& z) { static const T num[22] = { - static_cast(46198410803245094237463011094.12173081986L), - static_cast(43735859291852324413622037436.321513777L), - static_cast(19716607234435171720534556386.97481377748L), - static_cast(5629401471315018442177955161.245623932129L), - static_cast(1142024910634417138386281569.245580222392L), - static_cast(175048529315951173131586747.695329230778L), - static_cast(21044290245653709191654675.41581372963167L), - static_cast(2033001410561031998451380.335553678782601L), - static_cast(160394318862140953773928.8736211601848891L), - static_cast(10444944438396359705707.48957290388740896L), - static_cast(565075825801617290121.1466393747967538948L), - static_cast(25475874292116227538.99448534450411942597L), - static_cast(957135055846602154.6720835535232270205725L), - static_cast(29874506304047462.23662392445173880821515L), - static_cast(769651310384737.2749087590725764959689181L), - static_cast(16193289100889.15989633624378404096011797L), - static_cast(273781151680.6807433264462376754578933261L), - static_cast(3630485900.32917021712188739762161583295L), - static_cast(36374352.05577334277856865691538582936484L), - static_cast(258945.7742115532455441786924971194951043L), - static_cast(1167.501919472435718934219997431551246996L), - static_cast(2.50662827463100050241576528481104525333L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 46198410803245094237463011094.12173081986)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 43735859291852324413622037436.321513777)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 19716607234435171720534556386.97481377748)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 5629401471315018442177955161.245623932129)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1142024910634417138386281569.245580222392)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 175048529315951173131586747.695329230778)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 21044290245653709191654675.41581372963167)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 2033001410561031998451380.335553678782601)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 160394318862140953773928.8736211601848891)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 10444944438396359705707.48957290388740896)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 565075825801617290121.1466393747967538948)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 25475874292116227538.99448534450411942597)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 957135055846602154.6720835535232270205725)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 29874506304047462.23662392445173880821515)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 769651310384737.2749087590725764959689181)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 16193289100889.15989633624378404096011797)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 273781151680.6807433264462376754578933261)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 3630485900.32917021712188739762161583295)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 36374352.05577334277856865691538582936484)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 258945.7742115532455441786924971194951043)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1167.501919472435718934219997431551246996)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 2.50662827463100050241576528481104525333)) }; static const BOOST_MATH_INT_TABLE_TYPE(T, boost::uint64_t) denom[22] = { BOOST_MATH_INT_VALUE_SUFFIX(0, uLL), @@ -461,28 +462,28 @@ struct lanczos22 : public mpl::int_<120> static T lanczos_sum_expG_scaled(const T& z) { static const T num[22] = { - static_cast(6939996264376682180.277485395074954356211L), - static_cast(6570067992110214451.87201438870245659384L), - static_cast(2961859037444440551.986724631496417064121L), - static_cast(845657339772791245.3541226499766163431651L), - static_cast(171556737035449095.2475716923888737881837L), - static_cast(26296059072490867.7822441885603400926007L), - static_cast(3161305619652108.433798300149816829198706L), - static_cast(305400596026022.4774396904484542582526472L), - static_cast(24094681058862.55120507202622377623528108L), - static_cast(1569055604375.919477574824168939428328839L), - static_cast(84886558909.02047889339710230696942513159L), - static_cast(3827024985.166751989686050643579753162298L), - static_cast(143782298.9273215199098728674282885500522L), - static_cast(4487794.24541641841336786238909171265944L), - static_cast(115618.2025760830513505888216285273541959L), - static_cast(2432.580773108508276957461757328744780439L), - static_cast(41.12782532742893597168530008461874360191L), - static_cast(0.5453771709477689805460179187388702295792L), - static_cast(0.005464211062612080347167337964166505282809L), - static_cast(0.388992321263586767037090706042788910953e-4L), - static_cast(0.1753839324538447655939518484052327068859e-6L), - static_cast(0.3765495513732730583386223384116545391759e-9L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 6939996264376682180.277485395074954356211)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 6570067992110214451.87201438870245659384)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 2961859037444440551.986724631496417064121)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 845657339772791245.3541226499766163431651)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 171556737035449095.2475716923888737881837)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 26296059072490867.7822441885603400926007)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 3161305619652108.433798300149816829198706)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 305400596026022.4774396904484542582526472)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 24094681058862.55120507202622377623528108)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1569055604375.919477574824168939428328839)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 84886558909.02047889339710230696942513159)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 3827024985.166751989686050643579753162298)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 143782298.9273215199098728674282885500522)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 4487794.24541641841336786238909171265944)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 115618.2025760830513505888216285273541959)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 2432.580773108508276957461757328744780439)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 41.12782532742893597168530008461874360191)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.5453771709477689805460179187388702295792)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.005464211062612080347167337964166505282809)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.388992321263586767037090706042788910953e-4)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.1753839324538447655939518484052327068859e-6)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.3765495513732730583386223384116545391759e-9)) }; static const BOOST_MATH_INT_TABLE_TYPE(T, boost::uint64_t) denom[22] = { BOOST_MATH_INT_VALUE_SUFFIX(0, uLL), @@ -516,27 +517,27 @@ struct lanczos22 : public mpl::int_<120> static T lanczos_sum_near_1(const T& dz) { static const T d[21] = { - static_cast(8.318998691953337183034781139546384476554L), - static_cast(-63.15415991415959158214140353299240638675L), - static_cast(217.3108224383632868591462242669081540163L), - static_cast(-448.5134281386108366899784093610397354889L), - static_cast(619.2903759363285456927248474593012711346L), - static_cast(-604.1630177420625418522025080080444177046L), - static_cast(428.8166750424646119935047118287362193314L), - static_cast(-224.6988753721310913866347429589434550302L), - static_cast(87.32181627555510833499451817622786940961L), - static_cast(-25.07866854821128965662498003029199058098L), - static_cast(5.264398125689025351448861011657789005392L), - static_cast(-0.792518936256495243383586076579921559914L), - static_cast(0.08317448364744713773350272460937904691566L), - static_cast(-0.005845345166274053157781068150827567998882L), - static_cast(0.0002599412126352082483326238522490030412391L), - static_cast(-0.6748102079670763884917431338234783496303e-5L), - static_cast(0.908824383434109002762325095643458603605e-7L), - static_cast(-0.5299325929309389890892469299969669579725e-9L), - static_cast(0.994306085859549890267983602248532869362e-12L), - static_cast(-0.3499893692975262747371544905820891835298e-15L), - static_cast(0.7260746353663365145454867069182884694961e-20L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 8.318998691953337183034781139546384476554)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -63.15415991415959158214140353299240638675)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 217.3108224383632868591462242669081540163)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -448.5134281386108366899784093610397354889)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 619.2903759363285456927248474593012711346)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -604.1630177420625418522025080080444177046)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 428.8166750424646119935047118287362193314)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -224.6988753721310913866347429589434550302)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 87.32181627555510833499451817622786940961)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -25.07866854821128965662498003029199058098)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 5.264398125689025351448861011657789005392)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.792518936256495243383586076579921559914)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.08317448364744713773350272460937904691566)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.005845345166274053157781068150827567998882)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.0002599412126352082483326238522490030412391)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.6748102079670763884917431338234783496303e-5)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.908824383434109002762325095643458603605e-7)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.5299325929309389890892469299969669579725e-9)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.994306085859549890267983602248532869362e-12)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.3499893692975262747371544905820891835298e-15)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.7260746353663365145454867069182884694961e-20)), }; T result = 0; for(unsigned k = 1; k <= sizeof(d)/sizeof(d[0]); ++k) @@ -550,27 +551,27 @@ struct lanczos22 : public mpl::int_<120> static T lanczos_sum_near_2(const T& dz) { static const T d[21] = { - static_cast(75.39272007105208086018421070699575462226L), - static_cast(-572.3481967049935412452681346759966390319L), - static_cast(1969.426202741555335078065370698955484358L), - static_cast(-4064.74968778032030891520063865996757519L), - static_cast(5612.452614138013929794736248384309574814L), - static_cast(-5475.357667500026172903620177988213902339L), - static_cast(3886.243614216111328329547926490398103492L), - static_cast(-2036.382026072125407192448069428134470564L), - static_cast(791.3727954936062108045551843636692287652L), - static_cast(-227.2808432388436552794021219198885223122L), - static_cast(47.70974355562144229897637024320739257284L), - static_cast(-7.182373807798293545187073539819697141572L), - static_cast(0.7537866989631514559601547530490976100468L), - static_cast(-0.05297470142240154822658739758236594717787L), - static_cast(0.00235577330936380542539812701472320434133L), - static_cast(-0.6115613067659273118098229498679502138802e-4L), - static_cast(0.8236417010170941915758315020695551724181e-6L), - static_cast(-0.4802628430993048190311242611330072198089e-8L), - static_cast(0.9011113376981524418952720279739624707342e-11L), - static_cast(-0.3171854152689711198382455703658589996796e-14L), - static_cast(0.6580207998808093935798753964580596673177e-19L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 75.39272007105208086018421070699575462226)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -572.3481967049935412452681346759966390319)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 1969.426202741555335078065370698955484358)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -4064.74968778032030891520063865996757519)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 5612.452614138013929794736248384309574814)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -5475.357667500026172903620177988213902339)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 3886.243614216111328329547926490398103492)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -2036.382026072125407192448069428134470564)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 791.3727954936062108045551843636692287652)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -227.2808432388436552794021219198885223122)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 47.70974355562144229897637024320739257284)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -7.182373807798293545187073539819697141572)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.7537866989631514559601547530490976100468)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.05297470142240154822658739758236594717787)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.00235577330936380542539812701472320434133)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.6115613067659273118098229498679502138802e-4)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.8236417010170941915758315020695551724181e-6)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.4802628430993048190311242611330072198089e-8)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.9011113376981524418952720279739624707342e-11)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, -0.3171854152689711198382455703658589996796e-14)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 120, 0.6580207998808093935798753964580596673177e-19)), }; T result = 0; T z = dz + 2; @@ -830,23 +831,23 @@ struct lanczos17m64 : public mpl::int_<64> static T lanczos_sum(const T& z) { static const T num[17] = { - static_cast(553681095419291969.2230556393350368550504L), - static_cast(731918863887667017.2511276782146694632234L), - static_cast(453393234285807339.4627124634539085143364L), - static_cast(174701893724452790.3546219631779712198035L), - static_cast(46866125995234723.82897281620357050883077L), - static_cast(9281280675933215.169109622777099699054272L), - static_cast(1403600894156674.551057997617468721789536L), - static_cast(165345984157572.7305349809894046783973837L), - static_cast(15333629842677.31531822808737907246817024L), - static_cast(1123152927963.956626161137169462874517318L), - static_cast(64763127437.92329018717775593533620578237L), - static_cast(2908830362.657527782848828237106640944457L), - static_cast(99764700.56999856729959383751710026787811L), - static_cast(2525791.604886139959837791244686290089331L), - static_cast(44516.94034970167828580039370201346554872L), - static_cast(488.0063567520005730476791712814838113252L), - static_cast(2.50662827463100050241576877135758834683L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 553681095419291969.2230556393350368550504)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 731918863887667017.2511276782146694632234)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 453393234285807339.4627124634539085143364)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 174701893724452790.3546219631779712198035)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 46866125995234723.82897281620357050883077)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 9281280675933215.169109622777099699054272)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1403600894156674.551057997617468721789536)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 165345984157572.7305349809894046783973837)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 15333629842677.31531822808737907246817024)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1123152927963.956626161137169462874517318)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 64763127437.92329018717775593533620578237)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2908830362.657527782848828237106640944457)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 99764700.56999856729959383751710026787811)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2525791.604886139959837791244686290089331)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 44516.94034970167828580039370201346554872)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 488.0063567520005730476791712814838113252)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2.50662827463100050241576877135758834683)) }; static const BOOST_MATH_INT_TABLE_TYPE(T, boost::uint64_t) denom[17] = { BOOST_MATH_INT_VALUE_SUFFIX(0, uLL), @@ -874,23 +875,23 @@ struct lanczos17m64 : public mpl::int_<64> static T lanczos_sum_expG_scaled(const T& z) { static const T num[17] = { - static_cast(2715894658327.717377557655133124376674911L), - static_cast(3590179526097.912105038525528721129550434L), - static_cast(2223966599737.814969312127353235818710172L), - static_cast(856940834518.9562481809925866825485883417L), - static_cast(229885871668.749072933597446453399395469L), - static_cast(45526171687.54610815813502794395753410032L), - static_cast(6884887713.165178784550917647709216424823L), - static_cast(811048596.1407531864760282453852372777439L), - static_cast(75213915.96540822314499613623119501704812L), - static_cast(5509245.417224265151697527957954952830126L), - static_cast(317673.5368435419126714931842182369574221L), - static_cast(14268.27989845035520147014373320337523596L), - static_cast(489.3618720403263670213909083601787814792L), - static_cast(12.38941330038454449295883217865458609584L), - static_cast(0.2183627389504614963941574507281683147897L), - static_cast(0.002393749522058449186690627996063983095463L), - static_cast(0.1229541408909435212800785616808830746135e-4L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2715894658327.717377557655133124376674911)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 3590179526097.912105038525528721129550434)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 2223966599737.814969312127353235818710172)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 856940834518.9562481809925866825485883417)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 229885871668.749072933597446453399395469)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 45526171687.54610815813502794395753410032)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 6884887713.165178784550917647709216424823)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 811048596.1407531864760282453852372777439)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 75213915.96540822314499613623119501704812)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 5509245.417224265151697527957954952830126)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 317673.5368435419126714931842182369574221)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 14268.27989845035520147014373320337523596)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 489.3618720403263670213909083601787814792)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 12.38941330038454449295883217865458609584)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.2183627389504614963941574507281683147897)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.002393749522058449186690627996063983095463)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.1229541408909435212800785616808830746135e-4)) }; static const BOOST_MATH_INT_TABLE_TYPE(T, boost::uint64_t) denom[17] = { BOOST_MATH_INT_VALUE_SUFFIX(0, uLL), @@ -919,22 +920,22 @@ struct lanczos17m64 : public mpl::int_<64> static T lanczos_sum_near_1(const T& dz) { static const T d[16] = { - static_cast(4.493645054286536365763334986866616581265L), - static_cast(-16.95716370392468543800733966378143997694L), - static_cast(26.19196892983737527836811770970479846644L), - static_cast(-21.3659076437988814488356323758179283908L), - static_cast(9.913992596774556590710751047594507535764L), - static_cast(-2.62888300018780199210536267080940382158L), - static_cast(0.3807056693542503606384861890663080735588L), - static_cast(-0.02714647489697685807340312061034730486958L), - static_cast(0.0007815484715461206757220527133967191796747L), - static_cast(-0.6108630817371501052576880554048972272435e-5L), - static_cast(0.5037380238864836824167713635482801545086e-8L), - static_cast(-0.1483232144262638814568926925964858237006e-13L), - static_cast(0.1346609158752142460943888149156716841693e-14L), - static_cast(-0.660492688923978805315914918995410340796e-15L), - static_cast(0.1472114697343266749193617793755763792681e-15L), - static_cast(-0.1410901942033374651613542904678399264447e-16L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 4.493645054286536365763334986866616581265)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -16.95716370392468543800733966378143997694)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 26.19196892983737527836811770970479846644)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -21.3659076437988814488356323758179283908)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 9.913992596774556590710751047594507535764)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -2.62888300018780199210536267080940382158)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.3807056693542503606384861890663080735588)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.02714647489697685807340312061034730486958)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.0007815484715461206757220527133967191796747)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.6108630817371501052576880554048972272435e-5)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.5037380238864836824167713635482801545086e-8)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.1483232144262638814568926925964858237006e-13)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.1346609158752142460943888149156716841693e-14)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.660492688923978805315914918995410340796e-15)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.1472114697343266749193617793755763792681e-15)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.1410901942033374651613542904678399264447e-16)), }; T result = 0; for(unsigned k = 1; k <= sizeof(d)/sizeof(d[0]); ++k) @@ -948,22 +949,22 @@ struct lanczos17m64 : public mpl::int_<64> static T lanczos_sum_near_2(const T& dz) { static const T d[16] = { - static_cast(23.56409085052261327114594781581930373708L), - static_cast(-88.92116338946308797946237246006238652361L), - static_cast(137.3472822086847596961177383569603988797L), - static_cast(-112.0400438263562152489272966461114852861L), - static_cast(51.98768915202973863076166956576777843805L), - static_cast(-13.78552090862799358221343319574970124948L), - static_cast(1.996371068830872830250406773917646121742L), - static_cast(-0.1423525874909934506274738563671862576161L), - static_cast(0.004098338646046865122459664947239111298524L), - static_cast(-0.3203286637326511000882086573060433529094e-4L), - static_cast(0.2641536751640138646146395939004587594407e-7L), - static_cast(-0.7777876663062235617693516558976641009819e-13L), - static_cast(0.7061443477097101636871806229515157914789e-14L), - static_cast(-0.3463537849537988455590834887691613484813e-14L), - static_cast(0.7719578215795234036320348283011129450595e-15L), - static_cast(-0.7398586479708476329563577384044188912075e-16L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 23.56409085052261327114594781581930373708)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -88.92116338946308797946237246006238652361)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 137.3472822086847596961177383569603988797)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -112.0400438263562152489272966461114852861)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 51.98768915202973863076166956576777843805)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -13.78552090862799358221343319574970124948)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 1.996371068830872830250406773917646121742)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.1423525874909934506274738563671862576161)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.004098338646046865122459664947239111298524)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.3203286637326511000882086573060433529094e-4)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.2641536751640138646146395939004587594407e-7)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.7777876663062235617693516558976641009819e-13)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.7061443477097101636871806229515157914789e-14)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.3463537849537988455590834887691613484813e-14)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, 0.7719578215795234036320348283011129450595e-15)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 64, -0.7398586479708476329563577384044188912075e-16)), }; T result = 0; T z = dz + 2; @@ -991,56 +992,56 @@ struct lanczos24m113 : public mpl::int_<113> static T lanczos_sum(const T& z) { static const T num[24] = { - static_cast(2029889364934367661624137213253.22102954656825019111612712252027267955023987678816620961507L), - static_cast(2338599599286656537526273232565.2727349714338768161421882478417543004440597874814359063158L), - static_cast(1288527989493833400335117708406.3953711906175960449186720680201425446299360322830739180195L), - static_cast(451779745834728745064649902914.550539158066332484594436145043388809847364393288132164411521L), - static_cast(113141284461097964029239556815.291212318665536114012605167994061291631013303788706545334708L), - static_cast(21533689802794625866812941616.7509064680880468667055339259146063256555368135236149614592432L), - static_cast(3235510315314840089932120340.71494940111731241353655381919722177496659303550321056514776757L), - static_cast(393537392344185475704891959.081297108513472083749083165179784098220158201055270548272414314L), - static_cast(39418265082950435024868801.5005452240816902251477336582325944930252142622315101857742955673L), - static_cast(3290158764187118871697791.05850632319194734270969161036889516414516566453884272345518372696L), - static_cast(230677110449632078321772.618245845856640677845629174549731890660612368500786684333975350954L), - static_cast(13652233645509183190158.5916189185218250859402806777406323001463296297553612462737044693697L), - static_cast(683661466754325350495.216655026531202476397782296585200982429378069417193575896602446904762L), - static_cast(28967871782219334117.0122379171041074970463982134039409352925258212207710168851968215545064L), - static_cast(1036104088560167006.2022834098572346459442601718514554488352117620272232373622553429728555L), - static_cast(31128490785613152.8380102669349814751268126141105475287632676569913936040772990253369753962L), - static_cast(779327504127342.536207878988196814811198475410572992436243686674896894543126229424358472541L), - static_cast(16067543181294.643350688789124777020407337133926174150582333950666044399234540521336771876L), - static_cast(268161795520.300916569439413185778557212729611517883948634711190170998896514639936969855484L), - static_cast(3533216359.10528191668842486732408440112703691790824611391987708562111396961696753452085068L), - static_cast(35378979.5479656110614685178752543826919239614088343789329169535932709470588426584501652577L), - static_cast(253034.881362204346444503097491737872930637147096453940375713745904094735506180552724766444L), - static_cast(1151.61895453463992438325318456328526085882924197763140514450975619271382783957699017875304L), - static_cast(2.50662827463100050241576528481104515966515623051532908941425544355490413900497467936202516L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 2029889364934367661624137213253.22102954656825019111612712252027267955023987678816620961507)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 2338599599286656537526273232565.2727349714338768161421882478417543004440597874814359063158)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 1288527989493833400335117708406.3953711906175960449186720680201425446299360322830739180195)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 451779745834728745064649902914.550539158066332484594436145043388809847364393288132164411521)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 113141284461097964029239556815.291212318665536114012605167994061291631013303788706545334708)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 21533689802794625866812941616.7509064680880468667055339259146063256555368135236149614592432)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 3235510315314840089932120340.71494940111731241353655381919722177496659303550321056514776757)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 393537392344185475704891959.081297108513472083749083165179784098220158201055270548272414314)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 39418265082950435024868801.5005452240816902251477336582325944930252142622315101857742955673)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 3290158764187118871697791.05850632319194734270969161036889516414516566453884272345518372696)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 230677110449632078321772.618245845856640677845629174549731890660612368500786684333975350954)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 13652233645509183190158.5916189185218250859402806777406323001463296297553612462737044693697)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 683661466754325350495.216655026531202476397782296585200982429378069417193575896602446904762)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 28967871782219334117.0122379171041074970463982134039409352925258212207710168851968215545064)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 1036104088560167006.2022834098572346459442601718514554488352117620272232373622553429728555)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 31128490785613152.8380102669349814751268126141105475287632676569913936040772990253369753962)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 779327504127342.536207878988196814811198475410572992436243686674896894543126229424358472541)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 16067543181294.643350688789124777020407337133926174150582333950666044399234540521336771876)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 268161795520.300916569439413185778557212729611517883948634711190170998896514639936969855484)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 3533216359.10528191668842486732408440112703691790824611391987708562111396961696753452085068)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 35378979.5479656110614685178752543826919239614088343789329169535932709470588426584501652577)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 253034.881362204346444503097491737872930637147096453940375713745904094735506180552724766444)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 1151.61895453463992438325318456328526085882924197763140514450975619271382783957699017875304)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 2.50662827463100050241576528481104515966515623051532908941425544355490413900497467936202516)) }; static const T denom[24] = { - static_cast(0L), - static_cast(0.112400072777760768e22L), - static_cast(0.414847677933545472e22L), - static_cast(6756146673770930688000.0L), - static_cast(6548684852703068697600.0L), - static_cast(4280722865357147142912.0L), - static_cast(2021687376910682741568.0L), - static_cast(720308216440924653696.0L), - static_cast(199321978221066137360.0L), - static_cast(43714229649594412832.0L), - static_cast(7707401101297361068.0L), - static_cast(1103230881185949736.0L), - static_cast(129006659818331295.0L), - static_cast(12363045847086207.0L), - static_cast(971250460939913.0L), - static_cast(62382416421941.0L), - static_cast(3256091103430.0L), - static_cast(136717357942.0L), - static_cast(4546047198.0L), - static_cast(116896626L), - static_cast(2240315L), - static_cast(30107L), - static_cast(253L), - static_cast(1L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.112400072777760768e22)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.414847677933545472e22)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 6756146673770930688000.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 6548684852703068697600.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 4280722865357147142912.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 2021687376910682741568.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 720308216440924653696.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 199321978221066137360.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 43714229649594412832.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 7707401101297361068.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 1103230881185949736.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 129006659818331295.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 12363045847086207.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 971250460939913.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 62382416421941.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 3256091103430.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 136717357942.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 4546047198.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 116896626)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 2240315)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 30107)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 253)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 1)) }; return boost::math::tools::evaluate_rational(num, denom, z); } @@ -1049,56 +1050,56 @@ struct lanczos24m113 : public mpl::int_<113> static T lanczos_sum_expG_scaled(const T& z) { static const T num[24] = { - static_cast(3035162425359883494754.02878223286972654682199012688209026810841953293372712802258398358538L), - static_cast(3496756894406430103600.16057175075063458536101374170860226963245118484234495645518505519827L), - static_cast(1926652656689320888654.01954015145958293168365236755537645929361841917596501251362171653478L), - static_cast(675517066488272766316.083023742440619929434602223726894748181327187670231286180156444871912L), - static_cast(169172853104918752780.086262749564831660238912144573032141700464995906149421555926000038492L), - static_cast(32197935167225605785.6444116302160245528783954573163541751756353183343357329404208062043808L), - static_cast(4837849542714083249.37587447454818124327561966323276633775195138872820542242539845253171632L), - static_cast(588431038090493242.308438203986649553459461798968819276505178004064031201740043314534404158L), - static_cast(58939585141634058.6206417889192563007809470547755357240808035714047014324843817783741669733L), - static_cast(4919561837722192.82991866530802080996138070630296720420704876654726991998309206256077395868L), - static_cast(344916580244240.407442753122831512004021081677987651622305356145640394384006997569631719101L), - static_cast(20413302960687.8250598845969238472629322716685686993835561234733641729957841485003560103066L), - static_cast(1022234822943.78400752460970689311934727763870970686747383486600540378889311406851534545789L), - static_cast(43313787191.9821354846952908076307094286897439975815501673706144217246093900159173598852503L), - static_cast(1549219505.59667418528481770869280437577581951167003505825834192510436144666564648361001914L), - static_cast(46544421.1998761919380541579358096705925369145324466147390364674998568485110045455014967149L), - static_cast(1165278.06807504975090675074910052763026564833951579556132777702952882101173607903881127542L), - static_cast(24024.759267256769471083727721827405338569868270177779485912486668586611981795179894572115L), - static_cast(400.965008113421955824358063769761286758463521789765880962939528760888853281920872064838918L), - static_cast(5.28299015654478269617039029170846385138134929147421558771949982217659507918482272439717603L), - static_cast(0.0528999024412510102409256676599360516359062802002483877724963720047531347449011629466149805L), - static_cast(0.000378346710654740685454266569593414561162134092347356968516522170279688139165340746957511115L), - static_cast(0.172194142179211139195966608011235161516824700287310869949928393345257114743230967204370963e-5L), - static_cast(0.374799931707148855771381263542708435935402853962736029347951399323367765509988401336565436e-8L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 3035162425359883494754.02878223286972654682199012688209026810841953293372712802258398358538)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 3496756894406430103600.16057175075063458536101374170860226963245118484234495645518505519827)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 1926652656689320888654.01954015145958293168365236755537645929361841917596501251362171653478)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 675517066488272766316.083023742440619929434602223726894748181327187670231286180156444871912)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 169172853104918752780.086262749564831660238912144573032141700464995906149421555926000038492)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 32197935167225605785.6444116302160245528783954573163541751756353183343357329404208062043808)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 4837849542714083249.37587447454818124327561966323276633775195138872820542242539845253171632)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 588431038090493242.308438203986649553459461798968819276505178004064031201740043314534404158)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 58939585141634058.6206417889192563007809470547755357240808035714047014324843817783741669733)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 4919561837722192.82991866530802080996138070630296720420704876654726991998309206256077395868)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 344916580244240.407442753122831512004021081677987651622305356145640394384006997569631719101)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 20413302960687.8250598845969238472629322716685686993835561234733641729957841485003560103066)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 1022234822943.78400752460970689311934727763870970686747383486600540378889311406851534545789)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 43313787191.9821354846952908076307094286897439975815501673706144217246093900159173598852503)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 1549219505.59667418528481770869280437577581951167003505825834192510436144666564648361001914)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 46544421.1998761919380541579358096705925369145324466147390364674998568485110045455014967149)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 1165278.06807504975090675074910052763026564833951579556132777702952882101173607903881127542)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 24024.759267256769471083727721827405338569868270177779485912486668586611981795179894572115)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 400.965008113421955824358063769761286758463521789765880962939528760888853281920872064838918)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 5.28299015654478269617039029170846385138134929147421558771949982217659507918482272439717603)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.0528999024412510102409256676599360516359062802002483877724963720047531347449011629466149805)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.000378346710654740685454266569593414561162134092347356968516522170279688139165340746957511115)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.172194142179211139195966608011235161516824700287310869949928393345257114743230967204370963e-5)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.374799931707148855771381263542708435935402853962736029347951399323367765509988401336565436e-8)) }; static const T denom[24] = { - static_cast(0L), - static_cast(0.112400072777760768e22L), - static_cast(0.414847677933545472e22L), - static_cast(6756146673770930688000.0L), - static_cast(6548684852703068697600.0L), - static_cast(4280722865357147142912.0L), - static_cast(2021687376910682741568.0L), - static_cast(720308216440924653696.0L), - static_cast(199321978221066137360.0L), - static_cast(43714229649594412832.0L), - static_cast(7707401101297361068.0L), - static_cast(1103230881185949736.0L), - static_cast(129006659818331295.0L), - static_cast(12363045847086207.0L), - static_cast(971250460939913.0L), - static_cast(62382416421941.0L), - static_cast(3256091103430.0L), - static_cast(136717357942.0L), - static_cast(4546047198.0L), - static_cast(116896626L), - static_cast(2240315L), - static_cast(30107L), - static_cast(253L), - static_cast(1L) + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.112400072777760768e22)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.414847677933545472e22)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 6756146673770930688000.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 6548684852703068697600.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 4280722865357147142912.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 2021687376910682741568.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 720308216440924653696.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 199321978221066137360.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 43714229649594412832.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 7707401101297361068.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 1103230881185949736.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 129006659818331295.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 12363045847086207.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 971250460939913.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 62382416421941.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 3256091103430.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 136717357942.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 4546047198.0)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 116896626)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 2240315)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 30107)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 253)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 1)) }; return boost::math::tools::evaluate_rational(num, denom, z); } @@ -1108,29 +1109,29 @@ struct lanczos24m113 : public mpl::int_<113> static T lanczos_sum_near_1(const T& dz) { static const T d[23] = { - static_cast(7.4734083002469026177867421609938203388868806387315406134072298925733950040583068760685908L), - static_cast(-50.4225805042247530267317342133388132970816607563062253708655085754357843064134941138154171L), - static_cast(152.288200621747008570784082624444625293884063492396162110698238568311211546361189979357019L), - static_cast(-271.894959539150384169327513139846971255640842175739337449692360299099322742181325023644769L), - static_cast(319.240102980202312307047586791116902719088581839891008532114107693294261542869734803906793L), - static_cast(-259.493144143048088289689500935518073716201741349569864988870534417890269467336454358361499L), - static_cast(149.747518319689708813209645403067832020714660918583227716408482877303972685262557460145835L), - static_cast(-61.9261301009341333289187201425188698128684426428003249782448828881580630606817104372760037L), - static_cast(18.3077524177286961563937379403377462608113523887554047531153187277072451294845795496072365L), - static_cast(-3.82011322251948043097070160584761236869363471824695092089556195047949392738162970152230254L), - static_cast(0.549382685505691522516705902336780999493262538301283190963770663549981309645795228539620711L), - static_cast(-0.0524814679715180697633723771076668718265358076235229045603747927518423453658004287459638024L), - static_cast(0.00315392664003333528534120626687784812050217700942910879712808180705014754163256855643360698L), - static_cast(-0.000110098373127648510519799564665442121339511198561008748083409549601095293123407080388658329L), - static_cast(0.19809382866681658224945717689377373458866950897791116315219376038432014207446832310901893e-5L), - static_cast(-0.152278977408600291408265615203504153130482270424202400677280558181047344681214058227949755e-7L), - static_cast(0.364344768076106268872239259083188037615571711218395765792787047015406264051536972018235217e-10L), - static_cast(-0.148897510480440424971521542520683536298361220674662555578951242811522959610991621951203526e-13L), - static_cast(0.261199241161582662426512749820666625442516059622425213340053324061794752786482115387573582e-18L), - static_cast(-0.780072664167099103420998436901014795601783313858454665485256897090476089641613851903791529e-24L), - static_cast(0.303465867587106629530056603454807425512962762653755513440561256044986695349304176849392735e-24L), - static_cast(-0.615420597971283870342083342286977366161772327800327789325710571275345878439656918541092056e-25L), - static_cast(0.499641233843540749369110053005439398774706583601830828776209650445427083113181961630763702e-26L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 7.4734083002469026177867421609938203388868806387315406134072298925733950040583068760685908)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -50.4225805042247530267317342133388132970816607563062253708655085754357843064134941138154171)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 152.288200621747008570784082624444625293884063492396162110698238568311211546361189979357019)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -271.894959539150384169327513139846971255640842175739337449692360299099322742181325023644769)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 319.240102980202312307047586791116902719088581839891008532114107693294261542869734803906793)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -259.493144143048088289689500935518073716201741349569864988870534417890269467336454358361499)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 149.747518319689708813209645403067832020714660918583227716408482877303972685262557460145835)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -61.9261301009341333289187201425188698128684426428003249782448828881580630606817104372760037)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 18.3077524177286961563937379403377462608113523887554047531153187277072451294845795496072365)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -3.82011322251948043097070160584761236869363471824695092089556195047949392738162970152230254)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.549382685505691522516705902336780999493262538301283190963770663549981309645795228539620711)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -0.0524814679715180697633723771076668718265358076235229045603747927518423453658004287459638024)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.00315392664003333528534120626687784812050217700942910879712808180705014754163256855643360698)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -0.000110098373127648510519799564665442121339511198561008748083409549601095293123407080388658329)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.19809382866681658224945717689377373458866950897791116315219376038432014207446832310901893e-5)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -0.152278977408600291408265615203504153130482270424202400677280558181047344681214058227949755e-7)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.364344768076106268872239259083188037615571711218395765792787047015406264051536972018235217e-10)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -0.148897510480440424971521542520683536298361220674662555578951242811522959610991621951203526e-13)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.261199241161582662426512749820666625442516059622425213340053324061794752786482115387573582e-18)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -0.780072664167099103420998436901014795601783313858454665485256897090476089641613851903791529e-24)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.303465867587106629530056603454807425512962762653755513440561256044986695349304176849392735e-24)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -0.615420597971283870342083342286977366161772327800327789325710571275345878439656918541092056e-25)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.499641233843540749369110053005439398774706583601830828776209650445427083113181961630763702e-26)), }; T result = 0; for(unsigned k = 1; k <= sizeof(d)/sizeof(d[0]); ++k) @@ -1144,29 +1145,29 @@ struct lanczos24m113 : public mpl::int_<113> static T lanczos_sum_near_2(const T& dz) { static const T d[23] = { - static_cast(61.4165001061101455341808888883960361969557848005400286332291451422461117307237198559485365L), - static_cast(-414.372973678657049667308134761613915623353625332248315105320470271523320700386200587519147L), - static_cast(1251.50505818554680171298972755376376836161706773644771875668053742215217922228357204561873L), - static_cast(-2234.43389421602399514176336175766511311493214354568097811220122848998413358085613880612158L), - static_cast(2623.51647746991904821899989145639147785427273427135380151752779100215839537090464785708684L), - static_cast(-2132.51572435428751962745870184529534443305617818870214348386131243463614597272260797772423L), - static_cast(1230.62572059218405766499842067263311220019173335523810725664442147670956427061920234820189L), - static_cast(-508.90919151163744999377586956023909888833335885805154492270846381061182696305011395981929L), - static_cast(150.453184562246579758706538566480316921938628645961177699894388251635886834047343195475395L), - static_cast(-31.3937061525822497422230490071156186113405446381476081565548185848237169870395131828731397L), - static_cast(4.51482916590287954234936829724231512565732528859217337795452389161322923867318809206313688L), - static_cast(-0.431292919341108177524462194102701868233551186625103849565527515201492276412231365776131952L), - static_cast(0.0259189820815586225636729971503340447445001375909094681698918294680345547092233915092128323L), - static_cast(-0.000904788882557558697594884691337532557729219389814315972435534723829065673966567231504429712L), - static_cast(0.162793589759218213439218473348810982422449144393340433592232065020562974405674317564164312e-4L), - static_cast(-0.125142926178202562426432039899709511761368233479483128438847484617555752948755923647214487e-6L), - static_cast(0.299418680048132583204152682950097239197934281178261879500770485862852229898797687301941982e-9L), - static_cast(-0.122364035267809278675627784883078206654408225276233049012165202996967011873995261617995421e-12L), - static_cast(0.21465364366598631597052073538883430194257709353929022544344097235100199405814005393447785e-17L), - static_cast(-0.641064035802907518396608051803921688237330857546406669209280666066685733941549058513986818e-23L), - static_cast(0.249388374622173329690271566855185869111237201309011956145463506483151054813346819490278951e-23L), - static_cast(-0.505752900177513489906064295001851463338022055787536494321532352380960774349054239257683149e-24L), - static_cast(0.410605371184590959139968810080063542546949719163227555918846829816144878123034347778284006e-25L), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 61.4165001061101455341808888883960361969557848005400286332291451422461117307237198559485365)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -414.372973678657049667308134761613915623353625332248315105320470271523320700386200587519147)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 1251.50505818554680171298972755376376836161706773644771875668053742215217922228357204561873)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -2234.43389421602399514176336175766511311493214354568097811220122848998413358085613880612158)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 2623.51647746991904821899989145639147785427273427135380151752779100215839537090464785708684)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -2132.51572435428751962745870184529534443305617818870214348386131243463614597272260797772423)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 1230.62572059218405766499842067263311220019173335523810725664442147670956427061920234820189)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -508.90919151163744999377586956023909888833335885805154492270846381061182696305011395981929)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 150.453184562246579758706538566480316921938628645961177699894388251635886834047343195475395)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -31.3937061525822497422230490071156186113405446381476081565548185848237169870395131828731397)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 4.51482916590287954234936829724231512565732528859217337795452389161322923867318809206313688)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -0.431292919341108177524462194102701868233551186625103849565527515201492276412231365776131952)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.0259189820815586225636729971503340447445001375909094681698918294680345547092233915092128323)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -0.000904788882557558697594884691337532557729219389814315972435534723829065673966567231504429712)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.162793589759218213439218473348810982422449144393340433592232065020562974405674317564164312e-4)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -0.125142926178202562426432039899709511761368233479483128438847484617555752948755923647214487e-6)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.299418680048132583204152682950097239197934281178261879500770485862852229898797687301941982e-9)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -0.122364035267809278675627784883078206654408225276233049012165202996967011873995261617995421e-12)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.21465364366598631597052073538883430194257709353929022544344097235100199405814005393447785e-17)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -0.641064035802907518396608051803921688237330857546406669209280666066685733941549058513986818e-23)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.249388374622173329690271566855185869111237201309011956145463506483151054813346819490278951e-23)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, -0.505752900177513489906064295001851463338022055787536494321532352380960774349054239257683149e-24)), + static_cast(BOOST_MATH_BIG_CONSTANT(T, 113, 0.410605371184590959139968810080063542546949719163227555918846829816144878123034347778284006e-25)), }; T result = 0; T z = dz + 2; @@ -1229,7 +1230,7 @@ struct lanczos } // namespace math } // namespace boost -#if !defined(_CRAYC) && (!defined(__GNUC__) || (__GNUC__ > 3) || ((__GNUC__ == 3) && (__GNUC_MINOR__ > 3))) +#if !defined(_CRAYC) && !defined(__CUDACC__) && (!defined(__GNUC__) || (__GNUC__ > 3) || ((__GNUC__ == 3) && (__GNUC_MINOR__ > 3))) #if (defined(_M_IX86_FP) && (_M_IX86_FP >= 2)) || defined(__SSE2__) #include #endif diff --git a/include/boost/math/special_functions/log1p.hpp b/include/boost/math/special_functions/log1p.hpp index 9153cd262..9bae7165e 100644 --- a/include/boost/math/special_functions/log1p.hpp +++ b/include/boost/math/special_functions/log1p.hpp @@ -16,6 +16,7 @@ #include #include #include +#include #include #include @@ -183,26 +184,26 @@ T log1p_imp(T const& x, const Policy& pol, const mpl::int_<64>&) // Maximum Relative Change in Control Points: 9.648e-05 // Max Error found at long double precision = 2.242324e-19 static const T P[] = { - -0.807533446680736736712e-19L, - -0.490881544804798926426e-18L, - 0.333333333333333373941L, - 1.17141290782087994162L, - 1.62790522814926264694L, - 1.13156411870766876113L, - 0.408087379932853785336L, - 0.0706537026422828914622L, - 0.00441709903782239229447L + BOOST_MATH_BIG_CONSTANT(T, 64, -0.807533446680736736712e-19), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.490881544804798926426e-18), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.333333333333333373941), + BOOST_MATH_BIG_CONSTANT(T, 64, 1.17141290782087994162), + BOOST_MATH_BIG_CONSTANT(T, 64, 1.62790522814926264694), + BOOST_MATH_BIG_CONSTANT(T, 64, 1.13156411870766876113), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.408087379932853785336), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0706537026422828914622), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00441709903782239229447) }; static const T Q[] = { - 1L, - 4.26423872346263928361L, - 7.48189472704477708962L, - 6.94757016732904280913L, - 3.6493508622280767304L, - 1.06884863623790638317L, - 0.158292216998514145947L, - 0.00885295524069924328658L, - -0.560026216133415663808e-6L + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 4.26423872346263928361), + BOOST_MATH_BIG_CONSTANT(T, 64, 7.48189472704477708962), + BOOST_MATH_BIG_CONSTANT(T, 64, 6.94757016732904280913), + BOOST_MATH_BIG_CONSTANT(T, 64, 3.6493508622280767304), + BOOST_MATH_BIG_CONSTANT(T, 64, 1.06884863623790638317), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.158292216998514145947), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00885295524069924328658), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.560026216133415663808e-6) }; T result = 1 - x / 2 + tools::evaluate_polynomial(P, x) / tools::evaluate_polynomial(Q, x); diff --git a/include/boost/math/special_functions/prime.hpp b/include/boost/math/special_functions/prime.hpp index 29239f2e9..ee25f991a 100644 --- a/include/boost/math/special_functions/prime.hpp +++ b/include/boost/math/special_functions/prime.hpp @@ -28,15 +28,15 @@ namespace boost{ namespace math{ static const unsigned b1 = 53; static const unsigned b2 = 6541; static const unsigned b3 = 10000; - static const boost::array a1 = { + static const boost::array a1 = {{ 2u, 3u, 5u, 7u, 11u, 13u, 17u, 19u, 23u, 29u, 31u, 37u, 41u, 43u, 47u, 53u, 59u, 61u, 67u, 71u, 73u, 79u, 83u, 89u, 97u, 101u, 103u, 107u, 109u, 113u, 127u, 131u, 137u, 139u, 149u, 151u, 157u, 163u, 167u, 173u, 179u, 181u, 191u, 193u, 197u, 199u, 211u, 223u, 227u, 229u, 233u, 239u, 241u, 251u - }; - static const boost::array a2 = { + }}; + static const boost::array a2 = {{ 257u, 263u, 269u, 271u, 277u, 281u, 283u, 293u, 307u, 311u, 313u, 317u, 331u, 337u, 347u, 349u, 353u, 359u, 367u, 373u, 379u, 383u, 389u, 397u, 401u, 409u, @@ -758,8 +758,8 @@ namespace boost{ namespace math{ 65203u, 65213u, 65239u, 65257u, 65267u, 65269u, 65287u, 65293u, 65309u, 65323u, 65327u, 65353u, 65357u, 65371u, 65381u, 65393u, 65407u, 65413u, 65419u, 65423u, 65437u, 65447u, 65449u, 65479u, 65497u, 65519u, 65521u - }; - static const boost::array a3 = { + }}; + static const boost::array a3 = {{ 2u, 4u, 8u, 16u, 22u, 28u, 44u, 46u, 52u, 64u, 74u, 82u, 94u, 98u, 112u, 116u, 122u, 142u, 152u, 164u, 166u, 172u, 178u, @@ -1193,7 +1193,7 @@ namespace boost{ namespace math{ 39016u, 39026u, 39044u, 39058u, 39062u, 39088u, 39104u, 39116u, 39124u, 39142u, 39146u, 39148u, 39158u, 39166u, 39172u, 39176u, 39182u, 39188u, 39194u - }; + }}; if(n <= b1) return a1[n]; diff --git a/include/boost/math/special_functions/zeta.hpp b/include/boost/math/special_functions/zeta.hpp index e23738a6f..5c7502206 100644 --- a/include/boost/math/special_functions/zeta.hpp +++ b/include/boost/math/special_functions/zeta.hpp @@ -12,6 +12,7 @@ #include #include +#include #include #include #include @@ -88,6 +89,13 @@ T zeta_series_imp(T s, T sc, const Policy&) return sum * 1 / -boost::math::powm1(T(2), sc); } + +#if 0 +// +// This code is commented out because we have a better more rapidly converging series +// now. Retained for future reference and in case the new code causes any issues down the line.... +// + // // Classical p-series: // @@ -118,12 +126,53 @@ inline T zeta_series2_imp(T s, const Policy& pol) policies::check_series_iterations("boost::math::zeta_series2<%1%>(%1%)", max_iter, pol); return result; } +#endif + +template +T zeta_polynomial_series(T s, T sc, Policy const &) +{ + // + // This is algorithm 3 from: + // + // "An Efficient Algorithm for the Riemann Zeta Function", P. Borwein, + // Canadian Mathematical Society, Conference Proceedings. + // See: http://www.cecm.sfu.ca/personal/pborwein/PAPERS/P155.pdf + // + BOOST_MATH_STD_USING + int n = itrunc(T(log(boost::math::tools::epsilon()) / -2)); + T sum = 0; + T two_n = ldexp(T(1), n); + int ej_sign = 1; + for(int j = 0; j < n; ++j) + { + sum += ej_sign * -two_n / pow(T(j + 1), s); + ej_sign = -ej_sign; + } + T ej_sum = 1; + T ej_term = 1; + for(int j = n; j <= 2 * n - 1; ++j) + { + sum += ej_sign * (ej_sum - two_n) / pow(T(j + 1), s); + ej_sign = -ej_sign; + ej_term *= 2 * n - j; + ej_term /= j - n + 1; + ej_sum += ej_term; + } + return -sum / (two_n * (1 - pow(T(2), sc))); +} template T zeta_imp_prec(T s, T sc, const Policy& pol, const mpl::int_<0>&) { BOOST_MATH_STD_USING - T result; + T result; + if(fabs(sc) > 0.01f) + result = zeta_polynomial_series(s, sc, pol); + else + result = detail::zeta_series_imp(s, sc, pol); +#if 0 + // Old code archived for future reference: + // // Only use power series if it will converge in 100 // iterations or less: the more iterations it consumes @@ -134,6 +183,7 @@ T zeta_imp_prec(T s, T sc, const Policy& pol, const mpl::int_<0>&) result = detail::zeta_series2_imp(s, pol); else result = detail::zeta_series_imp(s, sc, pol); +#endif return result; } @@ -189,7 +239,7 @@ inline T zeta_imp_prec(T s, T sc, const Policy&, const mpl::int_<53>&) 0.000255784226140488490982, 0.10991819782396112081e-4, }; - result = tools::evaluate_polynomial(P, -sc) / tools::evaluate_polynomial(Q, -sc); + result = tools::evaluate_polynomial(P, T(-sc)) / tools::evaluate_polynomial(Q, T(-sc)); result += 1 / (-sc); } else if(s <= 4) @@ -214,7 +264,7 @@ inline T zeta_imp_prec(T s, T sc, const Policy&, const mpl::int_<53>&) 0.106951867532057341359e-4, 0.236276623974978646399e-7, }; - result = tools::evaluate_polynomial(P, s - 2) / tools::evaluate_polynomial(Q, s - 2); + result = tools::evaluate_polynomial(P, T(s - 2)) / tools::evaluate_polynomial(Q, T(s - 2)); result += Y + 1 / (-sc); } else if(s <= 7) @@ -242,7 +292,7 @@ inline T zeta_imp_prec(T s, T sc, const Policy&, const mpl::int_<53>&) 0.718833729365459760664e-8, -0.1129200113474947419e-9, }; - result = tools::evaluate_polynomial(P, s - 4) / tools::evaluate_polynomial(Q, s - 4); + result = tools::evaluate_polynomial(P, T(s - 4)) / tools::evaluate_polynomial(Q, T(s - 4)); result = 1 + exp(result); } else if(s < 15) @@ -270,7 +320,7 @@ inline T zeta_imp_prec(T s, T sc, const Policy&, const mpl::int_<53>&) -0.833378440625385520576e-10, 0.699841545204845636531e-12, }; - result = tools::evaluate_polynomial(P, s - 7) / tools::evaluate_polynomial(Q, s - 7); + result = tools::evaluate_polynomial(P, T(s - 7)) / tools::evaluate_polynomial(Q, T(s - 7)); result = 1 + exp(result); } else if(s < 36) @@ -297,7 +347,7 @@ inline T zeta_imp_prec(T s, T sc, const Policy&, const mpl::int_<53>&) 0.118507153474022900583e-7, 0.222609483627352615142e-14, }; - result = tools::evaluate_polynomial(P, s - 15) / tools::evaluate_polynomial(Q, s - 15); + result = tools::evaluate_polynomial(P, T(s - 15)) / tools::evaluate_polynomial(Q, T(s - 15)); result = 1 + exp(result); } else if(s < 56) @@ -323,21 +373,21 @@ T zeta_imp_prec(T s, T sc, const Policy&, const mpl::int_<64>&) // Expected Error Term: 3.099e-20 // Max error found at long double precision: 5.890498e-20 static const T P[6] = { - 0.243392944335937499969L, - -0.496837806864865688082L, - 0.0680008039723709987107L, - -0.00511620413006619942112L, - 0.000455369899250053003335L, - -0.279496685273033761927e-4L, + BOOST_MATH_BIG_CONSTANT(T, 64, 0.243392944335937499969), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.496837806864865688082), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0680008039723709987107), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00511620413006619942112), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000455369899250053003335), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.279496685273033761927e-4), }; static const T Q[7] = { - 1L, - -0.30425480068225790522L, - 0.050052748580371598736L, - -0.00519355671064700627862L, - 0.000360623385771198350257L, - -0.159600883054550987633e-4L, - 0.339770279812410586032e-6L, + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.30425480068225790522), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.050052748580371598736), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00519355671064700627862), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000360623385771198350257), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.159600883054550987633e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.339770279812410586032e-6), }; result = tools::evaluate_polynomial(P, sc) / tools::evaluate_polynomial(Q, sc); result -= 1.2433929443359375F; @@ -351,23 +401,23 @@ T zeta_imp_prec(T s, T sc, const Policy&, const mpl::int_<64>&) // Max error found at long double precision: 1.626303e-19 static const T P[6] = { - 0.577215664901532860605L, - 0.222537368917162139445L, - 0.0356286324033215682729L, - 0.00304465292366350081446L, - 0.000178102511649069421904L, - 0.700867470265983665042e-5L, + BOOST_MATH_BIG_CONSTANT(T, 64, 0.577215664901532860605), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.222537368917162139445), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0356286324033215682729), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00304465292366350081446), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000178102511649069421904), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.700867470265983665042e-5), }; static const T Q[7] = { - 1L, - 0.259385759149531030085L, - 0.0373974962106091316854L, - 0.00332735159183332820617L, - 0.000188690420706998606469L, - 0.635994377921861930071e-5L, - 0.226583954978371199405e-7L, + BOOST_MATH_BIG_CONSTANT(T, 64, 1), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.259385759149531030085), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0373974962106091316854), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00332735159183332820617), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000188690420706998606469), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.635994377921861930071e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.226583954978371199405e-7), }; - result = tools::evaluate_polynomial(P, -sc) / tools::evaluate_polynomial(Q, -sc); + result = tools::evaluate_polynomial(P, T(-sc)) / tools::evaluate_polynomial(Q, T(-sc)); result += 1 / (-sc); } else if(s <= 4) @@ -376,52 +426,52 @@ T zeta_imp_prec(T s, T sc, const Policy&, const mpl::int_<64>&) // Expected Error Term: -5.946e-22 static const float Y = 0.6986598968505859375; static const T P[7] = { - -0.053725830002359501027L, - 0.0470551187571475844778L, - 0.0101339410415759517471L, - 0.00100240326666092854528L, - 0.685027119098122814867e-4L, - 0.390972820219765942117e-5L, - 0.540319769113543934483e-7L, + BOOST_MATH_BIG_CONSTANT(T, 64, -0.053725830002359501027), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0470551187571475844778), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0101339410415759517471), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00100240326666092854528), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.685027119098122814867e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.390972820219765942117e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.540319769113543934483e-7), }; static const T Q[8] = { 1, - 0.286577739726542730421L, - 0.0447355811517733225843L, - 0.00430125107610252363302L, - 0.000284956969089786662045L, - 0.116188101609848411329e-4L, - 0.278090318191657278204e-6L, - -0.19683620233222028478e-8L, + BOOST_MATH_BIG_CONSTANT(T, 64, 0.286577739726542730421), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0447355811517733225843), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00430125107610252363302), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000284956969089786662045), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.116188101609848411329e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.278090318191657278204e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.19683620233222028478e-8), }; - result = tools::evaluate_polynomial(P, s - 2) / tools::evaluate_polynomial(Q, s - 2); + result = tools::evaluate_polynomial(P, T(s - 2)) / tools::evaluate_polynomial(Q, T(s - 2)); result += Y + 1 / (-sc); } else if(s <= 7) { // Max error found at long double precision: 8.132216e-19 static const T P[8] = { - -2.49710190602259407065L, - -3.36664913245960625334L, - -1.77180020623777595452L, - -0.464717885249654313933L, - -0.0643694921293579472583L, - -0.00464265386202805715487L, - -0.000165556579779704340166L, - -0.252884970740994069582e-5L, + BOOST_MATH_BIG_CONSTANT(T, 64, -2.49710190602259407065), + BOOST_MATH_BIG_CONSTANT(T, 64, -3.36664913245960625334), + BOOST_MATH_BIG_CONSTANT(T, 64, -1.77180020623777595452), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.464717885249654313933), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0643694921293579472583), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00464265386202805715487), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000165556579779704340166), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.252884970740994069582e-5), }; static const T Q[9] = { 1, - 1.01300131390690459085L, - 0.387898115758643503827L, - 0.0695071490045701135188L, - 0.00586908595251442839291L, - 0.000217752974064612188616L, - 0.397626583349419011731e-5L, - -0.927884739284359700764e-8L, - 0.119810501805618894381e-9L, + BOOST_MATH_BIG_CONSTANT(T, 64, 1.01300131390690459085), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.387898115758643503827), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0695071490045701135188), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00586908595251442839291), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000217752974064612188616), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.397626583349419011731e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.927884739284359700764e-8), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.119810501805618894381e-9), }; - result = tools::evaluate_polynomial(P, s - 4) / tools::evaluate_polynomial(Q, s - 4); + result = tools::evaluate_polynomial(P, T(s - 4)) / tools::evaluate_polynomial(Q, T(s - 4)); result = 1 + exp(result); } else if(s < 15) @@ -429,28 +479,28 @@ T zeta_imp_prec(T s, T sc, const Policy&, const mpl::int_<64>&) // Max error in interpolated form: 1.133e-18 // Max error found at long double precision: 2.183198e-18 static const T P[9] = { - -4.78558028495135548083L, - -3.23873322238609358947L, - -0.892338582881021799922L, - -0.131326296217965913809L, - -0.0115651591773783712996L, - -0.000657728968362695775205L, - -0.252051328129449973047e-4L, - -0.626503445372641798925e-6L, - -0.815696314790853893484e-8L, + BOOST_MATH_BIG_CONSTANT(T, 64, -4.78558028495135548083), + BOOST_MATH_BIG_CONSTANT(T, 64, -3.23873322238609358947), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.892338582881021799922), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.131326296217965913809), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0115651591773783712996), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.000657728968362695775205), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.252051328129449973047e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.626503445372641798925e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.815696314790853893484e-8), }; static const T Q[9] = { 1, - 0.525765665400123515036L, - 0.10852641753657122787L, - 0.0115669945375362045249L, - 0.000732896513858274091966L, - 0.30683952282420248448e-4L, - 0.819649214609633126119e-6L, - 0.117957556472335968146e-7L, - -0.193432300973017671137e-12L, + BOOST_MATH_BIG_CONSTANT(T, 64, 0.525765665400123515036), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.10852641753657122787), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0115669945375362045249), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.000732896513858274091966), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.30683952282420248448e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.819649214609633126119e-6), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.117957556472335968146e-7), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.193432300973017671137e-12), }; - result = tools::evaluate_polynomial(P, s - 7) / tools::evaluate_polynomial(Q, s - 7); + result = tools::evaluate_polynomial(P, T(s - 7)) / tools::evaluate_polynomial(Q, T(s - 7)); result = 1 + exp(result); } else if(s < 42) @@ -458,29 +508,29 @@ T zeta_imp_prec(T s, T sc, const Policy&, const mpl::int_<64>&) // Max error in interpolated form: 1.668e-17 // Max error found at long double precision: 1.669714e-17 static const T P[9] = { - -10.3948950573308861781L, - -2.82646012777913950108L, - -0.342144362739570333665L, - -0.0249285145498722647472L, - -0.00122493108848097114118L, - -0.423055371192592850196e-4L, - -0.1025215577185967488e-5L, - -0.165096762663509467061e-7L, - -0.145392555873022044329e-9L, + BOOST_MATH_BIG_CONSTANT(T, 64, -10.3948950573308861781), + BOOST_MATH_BIG_CONSTANT(T, 64, -2.82646012777913950108), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.342144362739570333665), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.0249285145498722647472), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.00122493108848097114118), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.423055371192592850196e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.1025215577185967488e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.165096762663509467061e-7), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.145392555873022044329e-9), }; static const T Q[10] = { 1, - 0.205135978585281988052L, - 0.0192359357875879453602L, - 0.00111496452029715514119L, - 0.434928449016693986857e-4L, - 0.116911068726610725891e-5L, - 0.206704342290235237475e-7L, - 0.209772836100827647474e-9L, - -0.939798249922234703384e-16L, - 0.264584017421245080294e-18L, + BOOST_MATH_BIG_CONSTANT(T, 64, 0.205135978585281988052), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.0192359357875879453602), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.00111496452029715514119), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.434928449016693986857e-4), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.116911068726610725891e-5), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.206704342290235237475e-7), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.209772836100827647474e-9), + BOOST_MATH_BIG_CONSTANT(T, 64, -0.939798249922234703384e-16), + BOOST_MATH_BIG_CONSTANT(T, 64, 0.264584017421245080294e-18), }; - result = tools::evaluate_polynomial(P, s - 15) / tools::evaluate_polynomial(Q, s - 15); + result = tools::evaluate_polynomial(P, T(s - 15)) / tools::evaluate_polynomial(Q, T(s - 15)); result = 1 + exp(result); } else if(s < 63) @@ -507,29 +557,29 @@ T zeta_imp_prec(T s, T sc, const Policy& pol, const mpl::int_<113>&) // Max error found at long double precision: 7.281332e-31 static const T P[10] = { - -1L, - -0.0353008629988648122808504280990313668L, - 0.0107795651204927743049369868548706909L, - 0.000523961870530500751114866884685172975L, - -0.661805838304910731947595897966487515e-4L, - -0.658932670403818558510656304189164638e-5L, - -0.103437265642266106533814021041010453e-6L, - 0.116818787212666457105375746642927737e-7L, - 0.660690993901506912123512551294239036e-9L, - 0.113103113698388531428914333768142527e-10L, + BOOST_MATH_BIG_CONSTANT(T, 113, -1), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0353008629988648122808504280990313668), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0107795651204927743049369868548706909), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000523961870530500751114866884685172975), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.661805838304910731947595897966487515e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.658932670403818558510656304189164638e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.103437265642266106533814021041010453e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.116818787212666457105375746642927737e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.660690993901506912123512551294239036e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.113103113698388531428914333768142527e-10), }; static const T Q[11] = { - 1L, - -0.387483472099602327112637481818565459L, - 0.0802265315091063135271497708694776875L, - -0.0110727276164171919280036408995078164L, - 0.00112552716946286252000434849173787243L, - -0.874554160748626916455655180296834352e-4L, - 0.530097847491828379568636739662278322e-5L, - -0.248461553590496154705565904497247452e-6L, - 0.881834921354014787309644951507523899e-8L, - -0.217062446168217797598596496310953025e-9L, - 0.315823200002384492377987848307151168e-11L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.387483472099602327112637481818565459), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0802265315091063135271497708694776875), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0110727276164171919280036408995078164), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00112552716946286252000434849173787243), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.874554160748626916455655180296834352e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.530097847491828379568636739662278322e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.248461553590496154705565904497247452e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.881834921354014787309644951507523899e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.217062446168217797598596496310953025e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.315823200002384492377987848307151168e-11), }; result = tools::evaluate_polynomial(P, sc) / tools::evaluate_polynomial(Q, sc); result += (sc); @@ -541,31 +591,31 @@ T zeta_imp_prec(T s, T sc, const Policy& pol, const mpl::int_<113>&) // Expected Error Term: -1.615e-37 static const T P[10] = { - 0.577215664901532860606512090082402431L, - 0.255597968739771510415479842335906308L, - 0.0494056503552807274142218876983542205L, - 0.00551372778611700965268920983472292325L, - 0.00043667616723970574871427830895192731L, - 0.268562259154821957743669387915239528e-4L, - 0.109249633923016310141743084480436612e-5L, - 0.273895554345300227466534378753023924e-7L, - 0.583103205551702720149237384027795038e-9L, - -0.835774625259919268768735944711219256e-11L, + BOOST_MATH_BIG_CONSTANT(T, 113, 0.577215664901532860606512090082402431), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.255597968739771510415479842335906308), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0494056503552807274142218876983542205), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00551372778611700965268920983472292325), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00043667616723970574871427830895192731), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.268562259154821957743669387915239528e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.109249633923016310141743084480436612e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.273895554345300227466534378753023924e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.583103205551702720149237384027795038e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.835774625259919268768735944711219256e-11), }; static const T Q[11] = { - 1L, - 0.316661751179735502065583176348292881L, - 0.0540401806533507064453851182728635272L, - 0.00598621274107420237785899476374043797L, - 0.000474907812321704156213038740142079615L, - 0.272125421722314389581695715835862418e-4L, - 0.112649552156479800925522445229212933e-5L, - 0.301838975502992622733000078063330461e-7L, - 0.422960728687211282539769943184270106e-9L, - -0.377105263588822468076813329270698909e-11L, - -0.581926559304525152432462127383600681e-13L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.316661751179735502065583176348292881), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0540401806533507064453851182728635272), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00598621274107420237785899476374043797), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000474907812321704156213038740142079615), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.272125421722314389581695715835862418e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.112649552156479800925522445229212933e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.301838975502992622733000078063330461e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.422960728687211282539769943184270106e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.377105263588822468076813329270698909e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.581926559304525152432462127383600681e-13), }; - result = tools::evaluate_polynomial(P, -sc) / tools::evaluate_polynomial(Q, -sc); + result = tools::evaluate_polynomial(P, T(-sc)) / tools::evaluate_polynomial(Q, T(-sc)); result += 1 / (-sc); } else if(s <= 4) @@ -576,33 +626,33 @@ T zeta_imp_prec(T s, T sc, const Policy& pol, const mpl::int_<113>&) static const float Y = 0.6986598968505859375; static const T P[11] = { - -0.0537258300023595010275848333539748089L, - 0.0429086930802630159457448174466342553L, - 0.0136148228754303412510213395034056857L, - 0.00190231601036042925183751238033763915L, - 0.000186880390916311438818302549192456581L, - 0.145347370745893262394287982691323657e-4L, - 0.805843276446813106414036600485884885e-6L, - 0.340818159286739137503297172091882574e-7L, - 0.115762357488748996526167305116837246e-8L, - 0.231904754577648077579913403645767214e-10L, - 0.340169592866058506675897646629036044e-12L, + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0537258300023595010275848333539748089), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0429086930802630159457448174466342553), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0136148228754303412510213395034056857), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00190231601036042925183751238033763915), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000186880390916311438818302549192456581), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.145347370745893262394287982691323657e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.805843276446813106414036600485884885e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.340818159286739137503297172091882574e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.115762357488748996526167305116837246e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.231904754577648077579913403645767214e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.340169592866058506675897646629036044e-12), }; static const T Q[12] = { - 1L, - 0.363755247765087100018556983050520554L, - 0.0696581979014242539385695131258321598L, - 0.00882208914484611029571547753782014817L, - 0.000815405623261946661762236085660996718L, - 0.571366167062457197282642344940445452e-4L, - 0.309278269271853502353954062051797838e-5L, - 0.12822982083479010834070516053794262e-6L, - 0.397876357325018976733953479182110033e-8L, - 0.8484432107648683277598472295289279e-10L, - 0.105677416606909614301995218444080615e-11L, - 0.547223964564003701979951154093005354e-15L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.363755247765087100018556983050520554), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0696581979014242539385695131258321598), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00882208914484611029571547753782014817), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000815405623261946661762236085660996718), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.571366167062457197282642344940445452e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.309278269271853502353954062051797838e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.12822982083479010834070516053794262e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.397876357325018976733953479182110033e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.8484432107648683277598472295289279e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.105677416606909614301995218444080615e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.547223964564003701979951154093005354e-15), }; - result = tools::evaluate_polynomial(P, s - 2) / tools::evaluate_polynomial(Q, s - 2); + result = tools::evaluate_polynomial(P, T(s - 2)) / tools::evaluate_polynomial(Q, T(s - 2)); result += Y + 1 / (-sc); } else if(s <= 6) @@ -613,37 +663,37 @@ T zeta_imp_prec(T s, T sc, const Policy& pol, const mpl::int_<113>&) static const T Y = 3.28348541259765625F; static const T P[13] = { - 0.786383506575062179339611614117697622L, - 0.495766593395271370974685959652073976L, - -0.409116737851754766422360889037532228L, - -0.57340744006238263817895456842655987L, - -0.280479899797421910694892949057963111L, - -0.0753148409447590257157585696212649869L, - -0.0122934003684672788499099362823748632L, - -0.00126148398446193639247961370266962927L, - -0.828465038179772939844657040917364896e-4L, - -0.361008916706050977143208468690645684e-5L, - -0.109879825497910544424797771195928112e-6L, - -0.214539416789686920918063075528797059e-8L, - -0.15090220092460596872172844424267351e-10L, + BOOST_MATH_BIG_CONSTANT(T, 113, 0.786383506575062179339611614117697622), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.495766593395271370974685959652073976), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.409116737851754766422360889037532228), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.57340744006238263817895456842655987), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.280479899797421910694892949057963111), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0753148409447590257157585696212649869), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0122934003684672788499099362823748632), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00126148398446193639247961370266962927), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.828465038179772939844657040917364896e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.361008916706050977143208468690645684e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.109879825497910544424797771195928112e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.214539416789686920918063075528797059e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.15090220092460596872172844424267351e-10), }; static const T Q[14] = { - 1L, - 1.69490865837142338462982225731926485L, - 1.22697696630994080733321401255942464L, - 0.495409420862526540074366618006341533L, - 0.122368084916843823462872905024259633L, - 0.0191412993625268971656513890888208623L, - 0.00191401538628980617753082598351559642L, - 0.000123318142456272424148930280876444459L, - 0.531945488232526067889835342277595709e-5L, - 0.161843184071894368337068779669116236e-6L, - 0.305796079600152506743828859577462778e-8L, - 0.233582592298450202680170811044408894e-10L, - -0.275363878344548055574209713637734269e-13L, - 0.221564186807357535475441900517843892e-15L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.69490865837142338462982225731926485), + BOOST_MATH_BIG_CONSTANT(T, 113, 1.22697696630994080733321401255942464), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.495409420862526540074366618006341533), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.122368084916843823462872905024259633), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0191412993625268971656513890888208623), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00191401538628980617753082598351559642), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000123318142456272424148930280876444459), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.531945488232526067889835342277595709e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.161843184071894368337068779669116236e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.305796079600152506743828859577462778e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.233582592298450202680170811044408894e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.275363878344548055574209713637734269e-13), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.221564186807357535475441900517843892e-15), }; - result = tools::evaluate_polynomial(P, s - 4) / tools::evaluate_polynomial(Q, s - 4); + result = tools::evaluate_polynomial(P, T(s - 4)) / tools::evaluate_polynomial(Q, T(s - 4)); result -= Y; result = 1 + exp(result); } @@ -653,37 +703,37 @@ T zeta_imp_prec(T s, T sc, const Policy& pol, const mpl::int_<113>&) // Max error found at long double precision: 2.156186e-33 static const T P[13] = { - -4.0545627381873738086704293881227365L, - -4.70088348734699134347906176097717782L, - -2.36921550900925512951976617607678789L, - -0.684322583796369508367726293719322866L, - -0.126026534540165129870721937592996324L, - -0.015636903921778316147260572008619549L, - -0.00135442294754728549644376325814460807L, - -0.842793965853572134365031384646117061e-4L, - -0.385602133791111663372015460784978351e-5L, - -0.130458500394692067189883214401478539e-6L, - -0.315861074947230418778143153383660035e-8L, - -0.500334720512030826996373077844707164e-10L, - -0.420204769185233365849253969097184005e-12L, + BOOST_MATH_BIG_CONSTANT(T, 113, -4.0545627381873738086704293881227365), + BOOST_MATH_BIG_CONSTANT(T, 113, -4.70088348734699134347906176097717782), + BOOST_MATH_BIG_CONSTANT(T, 113, -2.36921550900925512951976617607678789), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.684322583796369508367726293719322866), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.126026534540165129870721937592996324), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.015636903921778316147260572008619549), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00135442294754728549644376325814460807), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.842793965853572134365031384646117061e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.385602133791111663372015460784978351e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.130458500394692067189883214401478539e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.315861074947230418778143153383660035e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.500334720512030826996373077844707164e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.420204769185233365849253969097184005e-12), }; static const T Q[14] = { - 1L, - 0.97663511666410096104783358493318814L, - 0.40878780231201806504987368939673249L, - 0.0963890666609396058945084107597727252L, - 0.0142207619090854604824116070866614505L, - 0.00139010220902667918476773423995750877L, - 0.940669540194694997889636696089994734e-4L, - 0.458220848507517004399292480807026602e-5L, - 0.16345521617741789012782420625435495e-6L, - 0.414007452533083304371566316901024114e-8L, - 0.68701473543366328016953742622661377e-10L, - 0.603461891080716585087883971886075863e-12L, - 0.294670713571839023181857795866134957e-16L, - -0.147003914536437243143096875069813451e-18L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.97663511666410096104783358493318814), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.40878780231201806504987368939673249), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0963890666609396058945084107597727252), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0142207619090854604824116070866614505), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00139010220902667918476773423995750877), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.940669540194694997889636696089994734e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.458220848507517004399292480807026602e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.16345521617741789012782420625435495e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.414007452533083304371566316901024114e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.68701473543366328016953742622661377e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.603461891080716585087883971886075863e-12), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.294670713571839023181857795866134957e-16), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.147003914536437243143096875069813451e-18), }; - result = tools::evaluate_polynomial(P, s - 6) / tools::evaluate_polynomial(Q, s - 6); + result = tools::evaluate_polynomial(P, T(s - 6)) / tools::evaluate_polynomial(Q, T(s - 6)); result = 1 + exp(result); } else if(s < 17) @@ -691,37 +741,37 @@ T zeta_imp_prec(T s, T sc, const Policy& pol, const mpl::int_<113>&) // Max error in interpolated form: 1.641e-32 // Max error found at long double precision: 1.696121e-32 static const T P[13] = { - -6.91319491921722925920883787894829678L, - -3.65491257639481960248690596951049048L, - -0.813557553449954526442644544105257881L, - -0.0994317301685870959473658713841138083L, - -0.00726896610245676520248617014211734906L, - -0.000317253318715075854811266230916762929L, - -0.66851422826636750855184211580127133e-5L, - 0.879464154730985406003332577806849971e-7L, - 0.113838903158254250631678791998294628e-7L, - 0.379184410304927316385211327537817583e-9L, - 0.612992858643904887150527613446403867e-11L, - 0.347873737198164757035457841688594788e-13L, - -0.289187187441625868404494665572279364e-15L, + BOOST_MATH_BIG_CONSTANT(T, 113, -6.91319491921722925920883787894829678), + BOOST_MATH_BIG_CONSTANT(T, 113, -3.65491257639481960248690596951049048), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.813557553449954526442644544105257881), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0994317301685870959473658713841138083), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00726896610245676520248617014211734906), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000317253318715075854811266230916762929), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.66851422826636750855184211580127133e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.879464154730985406003332577806849971e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.113838903158254250631678791998294628e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.379184410304927316385211327537817583e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.612992858643904887150527613446403867e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.347873737198164757035457841688594788e-13), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.289187187441625868404494665572279364e-15), }; static const T Q[14] = { - 1L, - 0.427310044448071818775721584949868806L, - 0.074602514873055756201435421385243062L, - 0.00688651562174480772901425121653945942L, - 0.000360174847635115036351323894321880445L, - 0.973556847713307543918865405758248777e-5L, - -0.853455848314516117964634714780874197e-8L, - -0.118203513654855112421673192194622826e-7L, - -0.462521662511754117095006543363328159e-9L, - -0.834212591919475633107355719369463143e-11L, - -0.5354594751002702935740220218582929e-13L, - 0.406451690742991192964889603000756203e-15L, - 0.887948682401000153828241615760146728e-19L, - -0.34980761098820347103967203948619072e-21L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.427310044448071818775721584949868806), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.074602514873055756201435421385243062), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00688651562174480772901425121653945942), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000360174847635115036351323894321880445), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.973556847713307543918865405758248777e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.853455848314516117964634714780874197e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.118203513654855112421673192194622826e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.462521662511754117095006543363328159e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.834212591919475633107355719369463143e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.5354594751002702935740220218582929e-13), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.406451690742991192964889603000756203e-15), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.887948682401000153828241615760146728e-19), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.34980761098820347103967203948619072e-21), }; - result = tools::evaluate_polynomial(P, s - 10) / tools::evaluate_polynomial(Q, s - 10); + result = tools::evaluate_polynomial(P, T(s - 10)) / tools::evaluate_polynomial(Q, T(s - 10)); result = 1 + exp(result); } else if(s < 30) @@ -730,37 +780,37 @@ T zeta_imp_prec(T s, T sc, const Policy& pol, const mpl::int_<113>&) // Max error found at long double precision: 1.562725e-31 static const T P[13] = { - -11.7824798233959252791987402769438322L, - -4.36131215284987731928174218354118102L, - -0.732260980060982349410898496846972204L, - -0.0744985185694913074484248803015717388L, - -0.00517228281320594683022294996292250527L, - -0.000260897206152101522569969046299309939L, - -0.989553462123121764865178453128769948e-5L, - -0.286916799741891410827712096608826167e-6L, - -0.637262477796046963617949532211619729e-8L, - -0.106796831465628373325491288787760494e-9L, - -0.129343095511091870860498356205376823e-11L, - -0.102397936697965977221267881716672084e-13L, - -0.402663128248642002351627980255756363e-16L, + BOOST_MATH_BIG_CONSTANT(T, 113, -11.7824798233959252791987402769438322), + BOOST_MATH_BIG_CONSTANT(T, 113, -4.36131215284987731928174218354118102), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.732260980060982349410898496846972204), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0744985185694913074484248803015717388), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.00517228281320594683022294996292250527), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.000260897206152101522569969046299309939), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.989553462123121764865178453128769948e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.286916799741891410827712096608826167e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.637262477796046963617949532211619729e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.106796831465628373325491288787760494e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.129343095511091870860498356205376823e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.102397936697965977221267881716672084e-13), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.402663128248642002351627980255756363e-16), }; static const T Q[14] = { - 1L, - 0.311288325355705609096155335186466508L, - 0.0438318468940415543546769437752132748L, - 0.00374396349183199548610264222242269536L, - 0.000218707451200585197339671707189281302L, - 0.927578767487930747532953583797351219e-5L, - 0.294145760625753561951137473484889639e-6L, - 0.704618586690874460082739479535985395e-8L, - 0.126333332872897336219649130062221257e-9L, - 0.16317315713773503718315435769352765e-11L, - 0.137846712823719515148344938160275695e-13L, - 0.580975420554224366450994232723910583e-16L, - -0.291354445847552426900293580511392459e-22L, - 0.73614324724785855925025452085443636e-25L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.311288325355705609096155335186466508), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0438318468940415543546769437752132748), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.00374396349183199548610264222242269536), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.000218707451200585197339671707189281302), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.927578767487930747532953583797351219e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.294145760625753561951137473484889639e-6), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.704618586690874460082739479535985395e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.126333332872897336219649130062221257e-9), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.16317315713773503718315435769352765e-11), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.137846712823719515148344938160275695e-13), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.580975420554224366450994232723910583e-16), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.291354445847552426900293580511392459e-22), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.73614324724785855925025452085443636e-25), }; - result = tools::evaluate_polynomial(P, s - 17) / tools::evaluate_polynomial(Q, s - 17); + result = tools::evaluate_polynomial(P, T(s - 17)) / tools::evaluate_polynomial(Q, T(s - 17)); result = 1 + exp(result); } else if(s < 74) @@ -768,40 +818,40 @@ T zeta_imp_prec(T s, T sc, const Policy& pol, const mpl::int_<113>&) // Max error in interpolated form: 2.311e-27 // Max error found at long double precision: 2.297544e-27 static const T P[14] = { - -20.7944102007844314586649688802236072L, - -4.95759941987499442499908748130192187L, - -0.563290752832461751889194629200298688L, - -0.0406197001137935911912457120706122877L, - -0.0020846534789473022216888863613422293L, - -0.808095978462109173749395599401375667e-4L, - -0.244706022206249301640890603610060959e-5L, - -0.589477682919645930544382616501666572e-7L, - -0.113699573675553496343617442433027672e-8L, - -0.174767860183598149649901223128011828e-10L, - -0.210051620306761367764549971980026474e-12L, - -0.189187969537370950337212675466400599e-14L, - -0.116313253429564048145641663778121898e-16L, - -0.376708747782400769427057630528578187e-19L, + BOOST_MATH_BIG_CONSTANT(T, 113, -20.7944102007844314586649688802236072), + BOOST_MATH_BIG_CONSTANT(T, 113, -4.95759941987499442499908748130192187), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.563290752832461751889194629200298688), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0406197001137935911912457120706122877), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.0020846534789473022216888863613422293), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.808095978462109173749395599401375667e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.244706022206249301640890603610060959e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.589477682919645930544382616501666572e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.113699573675553496343617442433027672e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.174767860183598149649901223128011828e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.210051620306761367764549971980026474e-12), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.189187969537370950337212675466400599e-14), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.116313253429564048145641663778121898e-16), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.376708747782400769427057630528578187e-19), }; static const T Q[16] = { - 1L, - 0.205076752981410805177554569784219717L, - 0.0202526722696670378999575738524540269L, - 0.001278305290005994980069466658219057L, - 0.576404779858501791742255670403304787e-4L, - 0.196477049872253010859712483984252067e-5L, - 0.521863830500876189501054079974475762e-7L, - 0.109524209196868135198775445228552059e-8L, - 0.181698713448644481083966260949267825e-10L, - 0.234793316975091282090312036524695562e-12L, - 0.227490441461460571047545264251399048e-14L, - 0.151500292036937400913870642638520668e-16L, - 0.543475775154780935815530649335936121e-19L, - 0.241647013434111434636554455083309352e-28L, - -0.557103423021951053707162364713587374e-31L, - 0.618708773442584843384712258199645166e-34L, + BOOST_MATH_BIG_CONSTANT(T, 113, 1), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.205076752981410805177554569784219717), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.0202526722696670378999575738524540269), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.001278305290005994980069466658219057), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.576404779858501791742255670403304787e-4), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.196477049872253010859712483984252067e-5), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.521863830500876189501054079974475762e-7), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.109524209196868135198775445228552059e-8), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.181698713448644481083966260949267825e-10), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.234793316975091282090312036524695562e-12), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.227490441461460571047545264251399048e-14), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.151500292036937400913870642638520668e-16), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.543475775154780935815530649335936121e-19), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.241647013434111434636554455083309352e-28), + BOOST_MATH_BIG_CONSTANT(T, 113, -0.557103423021951053707162364713587374e-31), + BOOST_MATH_BIG_CONSTANT(T, 113, 0.618708773442584843384712258199645166e-34), }; - result = tools::evaluate_polynomial(P, s - 30) / tools::evaluate_polynomial(Q, s - 30); + result = tools::evaluate_polynomial(P, T(s - 30)) / tools::evaluate_polynomial(Q, T(s - 30)); result = 1 + exp(result); } else if(s < 117) diff --git a/include/boost/math/tools/big_constant.hpp b/include/boost/math/tools/big_constant.hpp new file mode 100644 index 000000000..45f13ceef --- /dev/null +++ b/include/boost/math/tools/big_constant.hpp @@ -0,0 +1,51 @@ + +// Copyright (c) 2011 John Maddock +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#ifndef BOOST_MATH_TOOLS_BIG_CONSTANT_HPP +#define BOOST_MATH_TOOLS_BIG_CONSTANT_HPP + +#include +#include +#include + +namespace boost{ namespace math{ namespace tools{ + +template +inline T make_big_value(long double v, const char*, mpl::true_ const&, mpl::false_ const&) +{ + return static_cast(v); +} +template +inline T make_big_value(long double v, const char*, mpl::true_ const&, mpl::true_ const&) +{ + return static_cast(v); +} +template +inline T make_big_value(long double, const char* s, mpl::false_ const&, mpl::false_ const&) +{ + return boost::lexical_cast(s); +} +template +inline const char* make_big_value(long double, const char* s, mpl::false_ const&, mpl::true_ const&) +{ + return s; +} + +// +// For constants which might fit in a long double (if it's big enough): +// +#define BOOST_MATH_BIG_CONSTANT(T, D, x)\ + boost::math::tools::make_big_value(BOOST_JOIN(x, L), BOOST_STRINGIZE(x), mpl::bool_::digits>(), boost::is_convertible()) +// +// For constants too huge for any conceivable long double (and which generate compiler errors if we try and declare them as such): +// +#define BOOST_MATH_HUGE_CONSTANT(T, D, x)\ + boost::math::tools::make_big_value(0.0L, BOOST_STRINGIZE(x), mpl::bool_(), boost::is_convertible()) + +}}} // namespaces + +#endif + diff --git a/include/boost/math/tools/config.hpp b/include/boost/math/tools/config.hpp index 2dc7bf9cf..96f5d81a4 100644 --- a/include/boost/math/tools/config.hpp +++ b/include/boost/math/tools/config.hpp @@ -10,8 +10,8 @@ #pragma once #endif -#include // for boost::uintmax_t #include +#include // for boost::uintmax_t #include #include // for min and max #include @@ -132,7 +132,7 @@ #endif // defined BOOST_NO_EXPLICIT_FUNCTION_TEMPLATE_ARGUMENTS -#if defined(__SUNPRO_CC) || defined(__hppa) || defined(__GNUC__) +#if (defined(__SUNPRO_CC) || defined(__hppa) || defined(__GNUC__)) && !defined(BOOST_MATH_SMALL_CONSTANT) // Sun's compiler emits a hard error if a constant underflows, // as does aCC on PA-RISC, while gcc issues a large number of warnings: # define BOOST_MATH_SMALL_CONSTANT(x) 0 @@ -252,6 +252,7 @@ inline T max BOOST_PREVENT_MACRO_SUBSTITUTION(T a, T b, T c, T d) { return (std::max)((std::max)(a, b), (std::max)(c, d)); } + } // namespace tools template @@ -265,7 +266,9 @@ void suppress_unused_variable_warning(const T&) #include - namespace boost{ namespace math{ +# ifdef FE_ALL_EXCEPT + +namespace boost{ namespace math{ namespace detail { struct fpu_guard @@ -286,8 +289,16 @@ void suppress_unused_variable_warning(const T&) } // namespace detail }} // namespaces -# define BOOST_FPU_EXCEPTION_GUARD boost::math::detail::fpu_guard local_guard_object; -# define BOOST_MATH_INSTRUMENT_FPU do{ fexcept_t cpu_flags; fegetexceptflag(&cpu_flags, FE_ALL_EXCEPT); BOOST_MATH_INSTRUMENT_VARIABLE(cpu_flags); } while(0); +# define BOOST_FPU_EXCEPTION_GUARD boost::math::detail::fpu_guard local_guard_object; +# define BOOST_MATH_INSTRUMENT_FPU do{ fexcept_t cpu_flags; fegetexceptflag(&cpu_flags, FE_ALL_EXCEPT); BOOST_MATH_INSTRUMENT_VARIABLE(cpu_flags); } while(0); + +# else + +# define BOOST_FPU_EXCEPTION_GUARD +# define BOOST_MATH_INSTRUMENT_FPU + +# endif + #else // All other platforms. # define BOOST_FPU_EXCEPTION_GUARD # define BOOST_MATH_INSTRUMENT_FPU diff --git a/include/boost/math/tools/precision.hpp b/include/boost/math/tools/precision.hpp index 54cadcc96..73c969a86 100644 --- a/include/boost/math/tools/precision.hpp +++ b/include/boost/math/tools/precision.hpp @@ -45,12 +45,14 @@ inline int digits(BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC(T)) { #ifndef BOOST_NO_LIMITS_COMPILE_TIME_CONSTANTS BOOST_STATIC_ASSERT( ::std::numeric_limits::is_specialized); - BOOST_STATIC_ASSERT( ::std::numeric_limits::radix == 2); + BOOST_STATIC_ASSERT( ::std::numeric_limits::radix == 2 || ::std::numeric_limits::radix == 10); #else BOOST_ASSERT(::std::numeric_limits::is_specialized); - BOOST_ASSERT(::std::numeric_limits::radix == 2); + BOOST_ASSERT(::std::numeric_limits::radix == 2 || ::std::numeric_limits::radix == 10); #endif - return std::numeric_limits::digits; + return std::numeric_limits::radix == 2 + ? std::numeric_limits::digits + : ((std::numeric_limits::digits + 1) * 1000L) / 301L; } template @@ -147,7 +149,7 @@ inline T log_min_value(const mpl::int_<0>& BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_T BOOST_ASSERT(::std::numeric_limits::is_specialized); #endif BOOST_MATH_STD_USING - static const T val = log((std::numeric_limits::max)()); + static const T val = log((std::numeric_limits::min)()); return val; } @@ -179,14 +181,20 @@ inline T epsilon(const mpl::false_& BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_TYPE(T)) } // namespace detail +#ifdef BOOST_MSVC +#pragma warning(push) +#pragma warning(disable:4309) +#endif + template inline T log_max_value(BOOST_MATH_EXPLICIT_TEMPLATE_TYPE(T)) { #ifndef BOOST_NO_LIMITS_COMPILE_TIME_CONSTANTS typedef typename mpl::if_c< - std::numeric_limits::max_exponent == 128 + (std::numeric_limits::radix == 2) && + (std::numeric_limits::max_exponent == 128 || std::numeric_limits::max_exponent == 1024 - || std::numeric_limits::max_exponent == 16384, + || std::numeric_limits::max_exponent == 16384), mpl::int_::max_exponent>, mpl::int_<0> >::type tag_type; @@ -205,9 +213,10 @@ inline T log_min_value(BOOST_MATH_EXPLICIT_TEMPLATE_TYPE(T)) { #ifndef BOOST_NO_LIMITS_COMPILE_TIME_CONSTANTS typedef typename mpl::if_c< - std::numeric_limits::max_exponent == 128 + (std::numeric_limits::radix == 2) && + (std::numeric_limits::max_exponent == 128 || std::numeric_limits::max_exponent == 1024 - || std::numeric_limits::max_exponent == 16384, + || std::numeric_limits::max_exponent == 16384), mpl::int_::max_exponent>, mpl::int_<0> >::type tag_type; @@ -222,6 +231,10 @@ inline T log_min_value(BOOST_MATH_EXPLICIT_TEMPLATE_TYPE(T)) #endif } +#ifdef BOOST_MSVC +#pragma warning(pop) +#endif + template inline T epsilon(BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC(T)) { diff --git a/include/boost/math/tools/test.hpp b/include/boost/math/tools/test.hpp index c54e82727..90c46e699 100644 --- a/include/boost/math/tools/test.hpp +++ b/include/boost/math/tools/test.hpp @@ -154,10 +154,17 @@ inline double relative_error(double a, double b) template void set_output_precision(T) { +#ifdef BOOST_MSVC +#pragma warning(push) +#pragma warning(disable:4127) +#endif if(std::numeric_limits::digits10) { std::cout << std::setprecision(std::numeric_limits::digits10 + 2); } +#ifdef BOOST_MSVC +#pragma warning(pop) +#endif } template diff --git a/include/boost/math/tools/toms748_solve.hpp b/include/boost/math/tools/toms748_solve.hpp index f869c32b1..f0c42324e 100644 --- a/include/boost/math/tools/toms748_solve.hpp +++ b/include/boost/math/tools/toms748_solve.hpp @@ -26,7 +26,7 @@ public: eps_tolerance(unsigned bits) { BOOST_MATH_STD_USING - eps = (std::max)(T(ldexp(1.0F, 1-bits)), T(2 * tools::epsilon())); + eps = (std::max)(T(ldexp(1.0F, 1-bits)), T(4 * tools::epsilon())); } bool operator()(const T& a, const T& b) { @@ -422,9 +422,10 @@ std::pair toms748_solve(F f, const T& ax, const T& bx, const T& fax, const e = d; fe = fd; detail::bracket(f, a, b, c, fa, fb, d, fd); + BOOST_MATH_INSTRUMENT_CODE(" a = " << a << " b = " << b); + BOOST_MATH_INSTRUMENT_CODE(" tol = " << T((fabs(a) - fabs(b)) / fabs(a))); if((0 == --count) || (fa == 0) || tol(a, b)) break; - BOOST_MATH_INSTRUMENT_CODE(" a = " << a << " b = " << b); // // And finally... check to see if an additional bisection step is // to be taken, we do this if we're not converging fast enough: diff --git a/test/Jamfile.v2 b/test/Jamfile.v2 index 97048b447..ba13da571 100644 --- a/test/Jamfile.v2 +++ b/test/Jamfile.v2 @@ -19,8 +19,6 @@ local e_float_path = [ modules.peek : E_FLOAT_PATH ] ; project : requirements - gcc:-Wno-missing-braces - darwin:-Wno-missing-braces acc:+W2068,2461,2236,4070,4069 intel-win:-nologo intel-win:-nologo @@ -60,6 +58,9 @@ project cpp-pch pch : pch.hpp : ../../test/build//boost_test_exec_monitor ; +lib test_instances : float_test_instances.cpp double_test_instances.cpp ldouble_test_instances.cpp real_concept_test_instances.cpp pch + : static ; + run hypot_test.cpp pch ../../test/build//boost_test_exec_monitor ; run pow_test.cpp ../../test/build//boost_test_exec_monitor ; run log1p_expm1_test.cpp pch ../../test/build//boost_test_exec_monitor ; @@ -626,7 +627,7 @@ run test_toms748_solve.cpp pch ../../test/build//boost_test_exec_monitor ; run test_triangular.cpp pch ../../test/build//boost_test_exec_monitor ; run test_uniform.cpp pch ../../test/build//boost_test_exec_monitor ; run test_weibull.cpp ../../test/build//boost_test_exec_monitor ; -run test_zeta.cpp pch ../../test/build//boost_test_exec_monitor ; +run test_zeta.cpp test_instances ../../test/build//boost_test_exec_monitor ; run test_policy.cpp ../../test/build//boost_test_exec_monitor ; run test_policy_2.cpp ../../test/build//boost_test_exec_monitor ; diff --git a/test/acosh_data.ipp b/test/acosh_data.ipp index 31680ea3d..f5eddeb4d 100644 --- a/test/acosh_data.ipp +++ b/test/acosh_data.ipp @@ -7,267 +7,267 @@ #define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 261> acosh_data = {{ - { SC_(1.000001430511474609375), SC_(0.001691455665129294448190238354291760044433) }, - { SC_(1.0000019073486328125), SC_(0.001953124689559275021527821917817027620963) }, - { SC_(1.000007152557373046875), SC_(0.003782208044661295168504799813496158490314) }, - { SC_(1.000013828277587890625), SC_(0.005258943946801101349061072655743616330534) }, - { SC_(1.0000171661376953125), SC_(0.005859366618129202398694086527594451883545) }, - { SC_(1.00006008148193359375), SC_(0.0109618319921888517811096976159923461784) }, - { SC_(1.000116825103759765625), SC_(0.01528547213183042467192017645636643040682) }, - { SC_(1.000148773193359375), SC_(0.01724931909352987823311560583970196658141) }, - { SC_(1.000398159027099609375), SC_(0.02821817173865537359266716853098519889415) }, - { SC_(1.000638484954833984375), SC_(0.03573281468231456624811499142438796295686) }, - { SC_(1.001071453094482421875), SC_(0.04628740247287877599360006621134226755174) }, - { SC_(1.003021717071533203125), SC_(0.07771996527168971264969648279358369972575) }, - { SC_(1.004993915557861328125), SC_(0.09989759308602780434912638996550489375369) }, - { SC_(1.00928401947021484375), SC_(0.1361593876803246479600670434737716450022) }, - { SC_(1.024169921875), SC_(0.2194227900495835483852561715845842241518) }, - { SC_(1.062277317047119140625), SC_(0.3511165938166054588185413287563455693446) }, - { SC_(1.12234401702880859375), SC_(0.4897502671128818535428474267470966393752) }, - { SC_(1.2495574951171875), SC_(0.6925568837084910405419269283192900693752) }, - { SC_(1.491221904754638671875), SC_(0.9545305722214140465734705961617555409538) }, - { SC_(1.983847141265869140625), SC_(1.307581416910453029674373062377350125402) }, - { SC_(2.15761280059814453125), SC_(1.403518877974133434572205965467405839077) }, - { SC_(2.40639781951904296875), SC_(1.525007084542751786819384889715403191957) }, - { SC_(3.38695812225341796875), SC_(1.890537201307279875549078665860235683411) }, - { SC_(4.4516773223876953125), SC_(2.173567339994825397387431806918552342932) }, - { SC_(6.9391326904296875), SC_(2.625091127868242256287879402513352014572) }, - { SC_(7.756023406982421875), SC_(2.737434918695162165715461546271032662695) }, - { SC_(8.8823699951171875), SC_(2.874031716780194544439172840789924579634) }, - { SC_(9.869171142578125), SC_(2.979986393289490221624555712675426245527) }, - { SC_(16.848876953125), SC_(3.516549380542481075157493697729821147595) }, - { SC_(16.88458251953125), SC_(3.518670034680249794623612003576884164306) }, - { SC_(18.18859100341796875), SC_(3.593185165198828891634086870735797352995) }, - { SC_(18.82012176513671875), SC_(3.627367214296338506596699897092700261917) }, - { SC_(19.18418121337890625), SC_(3.646553244410946142822321573885913155251) }, - { SC_(24.039520263671875), SC_(3.872413451393967155852229598937671193827) }, - { SC_(26.5569915771484375), SC_(3.97208556893332931613088010770137243142) }, - { SC_(27.92110443115234375), SC_(4.022209178119237972634584536383754567227) }, - { SC_(32.314666748046875), SC_(4.168428891496629419926716002725343213186) }, - { SC_(34.7300872802734375), SC_(4.24054622986100481621284684937772318866) }, - { SC_(36.51556396484375), SC_(4.290698214968890417003449585503652329902) }, - { SC_(38.851287841796875), SC_(4.352722738491573736218790864551080662126) }, - { SC_(49.46875), SC_(4.59438616262944868606926670858880728888) }, - { SC_(49.6726531982421875), SC_(4.598500387004538200979463375829093317529) }, - { SC_(55.821014404296875), SC_(4.715217340185609026248077357993388963859) }, - { SC_(57.119781494140625), SC_(4.738221040019820009132180121068224048563) }, - { 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SC_(6.498698952535686590971725425771901435577) }}, + {{ SC_(339.6888427734375), SC_(6.521175044233962334855405597829204127829) }}, + {{ SC_(340.171630859375), SC_(6.522595306993372841176959822169835487203) }}, + {{ SC_(340.22998046875), SC_(6.522766822935215301119395768816736464171) }}, + {{ SC_(340.9984130859375), SC_(6.525022854134450397488249525584977969848) }}, + {{ SC_(347.719482421875), SC_(6.544541182598698837108180066568285561192) }}, + {{ SC_(347.921142578125), SC_(6.545120967585682780158986289403626335039) }}, + {{ SC_(349.8392333984375), SC_(6.550618853671590396954212923343777795426) }}, + {{ SC_(353.1812744140625), SC_(6.560126626713879038902701972848577987576) }}, + {{ SC_(353.3170166015625), SC_(6.560510895819138848557847535694659145744) }}, + {{ SC_(354.9730224609375), SC_(6.56518699003913475265728787337345634833) }}, + {{ SC_(355.6412353515625), SC_(6.567067660815945254763768403011524099801) }}, + {{ SC_(363.193603515625), SC_(6.588081320423385926941395650884632048324) 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SC_(6.876191234145179554349993597841191267853) }}, + {{ SC_(485.3258056640625), SC_(6.877966548833207350351265217595172972905) }}, + {{ SC_(490.57373046875), SC_(6.888721726428236039221890401406352667404) }}, + {{ SC_(493.7423095703125), SC_(6.895159895589969853078001763235883415882) }}, + {{ SC_(494.272216796875), SC_(6.896232568812717932403585431953843090099) }}, + {{ SC_(496.44775390625), SC_(6.900624415355815565025217006388610220335) }}, + {{ SC_(497.0401611328125), SC_(6.901816998553274960978831433918910814375) }}, + {{ SC_(498.234130859375), SC_(6.904216282287646841845864948036717548583) }}, + {{ SC_(665.0791015625), SC_(7.193052598670792558912351099032198333184) }}, + {{ SC_(1170.29150390625), SC_(7.758155143419731595147190189684865359835) }}, + {{ SC_(2058.7958984375), SC_(8.323023697145112010072186763207801515396) }}, + {{ SC_(5824.533203125), SC_(9.362981311610990187535171280837584820237) }}, + {{ SC_(9114.30859375), SC_(9.810748008110925084589570791503788344652) }}, + {{ SC_(31388.40625), SC_(11.04734105631420306080680845572519805956) }}, + {{ SC_(53732.765625), SC_(11.58492543551253544550738607240822985131) }}, + {{ SC_(117455.09375), SC_(12.3669585392073964063765790447351364021) }}, + {{ SC_(246210.625), SC_(13.10708982832787479175510220013343945066) }}, + {{ SC_(513670.125), SC_(13.84248373881161892648765606597953800527) }}, + {{ SC_(788353.25), SC_(14.2708487357510805583139091933979145572) }}, + {{ SC_(1736171.0), SC_(15.06033985221540896276800056693696357419) }}, + {{ SC_(3770530.0), SC_(15.83587331365755605568701554508826253991) }}, + {{ SC_(4344090.0), SC_(15.97747403917326507392988269405762331118) }}, + {{ SC_(11419360.0), SC_(16.94396789915014469006155507384872743685) }}, + {{ SC_(31023240.0), SC_(17.9433943395609684013300439026124645108) }}, + {{ SC_(40665424.0), SC_(18.21403593674543079149440340324547029148) }}, + {{ SC_(129788064.0), SC_(19.37456058170921543648305825985098346634) }}, + {{ SC_(225668224.0), SC_(19.9277236237785460971743917048171789264) }}, + {{ SC_(450631936.0), SC_(20.61930863840059519949232655148142693395) }}, + {{ SC_(750941952.0), SC_(21.1299860930266968673735341410555546727) }}, + {{ SC_(1887358976.0), SC_(22.05159150215413004649732665310838648331) }}, + {{ SC_(3738011648.0), SC_(22.73496684263974142690946105862900518113) }}, + {{ SC_(7486695424.0), SC_(23.42954051928097083366085869187241049078) }}, + {{ SC_(12668080128.0), SC_(23.95549847139166892348970713379911103008) }}, + {{ SC_(23918272512.0), SC_(24.59105572458284785473015955570721968617) }}, + {{ SC_(48862560256.0), SC_(25.30542448179939429678484289438720749573) }}, + {{ SC_(113763549184.0), SC_(26.15053518194943663075151882301281675861) }}, + {{ SC_(161334755328.0), SC_(26.49989444953256419131899378956019192586) }}, + {{ SC_(321933279232.0), SC_(27.19075733422631778452130090694771384112) }}, + {{ SC_(715734122496.0), SC_(27.98972177820814613504868209029528272152) }}, + {{ SC_(1875817529344.0), SC_(28.95321287653379863631300659442341812344) }} }}; #undef SC_ diff --git a/test/asinh_data.ipp b/test/asinh_data.ipp index 3ae264f0b..2edf65b91 100644 --- a/test/asinh_data.ipp +++ b/test/asinh_data.ipp @@ -7,287 +7,287 @@ #define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 281> asinh_data = {{ - { SC_(-497.181640625), SC_(-6.902103625349694816896128061929344488774) }, - { SC_(-495.216552734375), SC_(-6.898143347143858285101511567975488446084) }, - { SC_(-488.0980224609375), SC_(-6.883664481302669222996695409880306523751) }, - { SC_(-486.4609375), SC_(-6.880304842490272781295755933349565066089) }, - { SC_(-482.2261962890625), SC_(-6.87156154650904602462361416438487324277) }, - { SC_(-468.167236328125), SC_(-6.841973895837549314760586943747302390125) }, - { SC_(-465.553955078125), SC_(-6.836376331805492593765664636569933371943) }, - { SC_(-464.288330078125), SC_(-6.833654100575195198545828306587445927099) }, - { SC_(-463.558837890625), SC_(-6.832081663500904935919737735423649299577) }, - { SC_(-453.82861328125), SC_(-6.81086801736630853656142245668310545817) }, - { SC_(-448.7835693359375), SC_(-6.799689165151486910757237507031024212372) }, - { SC_(-446.0499267578125), SC_(-6.793579326246197169098958913912928750651) }, - { SC_(-432.4046630859375), SC_(-6.762510387544996144846476710732722287747) }, - { SC_(-424.145751953125), SC_(-6.74322572098922178423984261142063288429) }, - { SC_(-402.8682861328125), SC_(-6.69175839599430693315848859453612846314) }, - { SC_(-402.4595947265625), SC_(-6.690743430063694316478378930442947372479) }, - { SC_(-390.1383056640625), SC_(-6.65965012921145083591836824643494979965) }, - { SC_(-387.5355224609375), SC_(-6.652956360641761371501126846246743833405) }, - { SC_(-381.0023193359375), SC_(-6.635954365364266311169729037072694814964) }, - { SC_(-374.8172607421875), SC_(-6.619587562578274050554380148151080691039) }, - { SC_(-374.1033935546875), SC_(-6.617681179427804403332414367961774779791) }, - { SC_(-373.01318359375), SC_(-6.614762741096184771534770781005436075363) }, - { SC_(-370.0938720703125), SC_(-6.606905687537060691122483933557635629252) }, - { SC_(-364.5230712890625), SC_(-6.591738907156093293807291816593779744849) }, - { SC_(-361.3756103515625), SC_(-6.583066984213974024130269349536598335519) }, - { SC_(-358.1136474609375), SC_(-6.573999516974134646764605942478671320562) }, - { SC_(-350.8861083984375), SC_(-6.553610904389895936746972395658913458292) }, - { SC_(-350.7060546875), SC_(-6.553097634736137347416591397792124912806) }, - { SC_(-345.5616455078125), SC_(-6.538320325468201861196672683728074373679) }, - { SC_(-342.386962890625), SC_(-6.529090881007076202584033383216307968614) }, - { SC_(-341.9425048828125), SC_(-6.527791927233787108981347318463639017897) }, - { SC_(-337.3883056640625), SC_(-6.51438388615078099259979168949837683455) }, - { SC_(-328.8133544921875), SC_(-6.488639771044976384845381893407049569445) }, - { SC_(-326.1348876953125), SC_(-6.480460592697476652284072277108613530788) }, - { SC_(-313.12744140625), SC_(-6.439759999015992467577771895808599408942) }, - { SC_(-311.6180419921875), SC_(-6.434927968512049412470577925892037200619) }, - { SC_(-303.40478515625), SC_(-6.408217734896572191669656774970329190625) }, - { SC_(-291.9320068359375), SC_(-6.369671035834964490622480119650197877027) }, - { SC_(-289.791015625), SC_(-6.362310184909174825124230502026784750431) }, - { SC_(-288.07568359375), SC_(-6.356373428913315483326002974850146028147) }, - { SC_(-282.76220703125), SC_(-6.337756593913613854161781726501299103316) }, - { SC_(-278.9659423828125), SC_(-6.3242400970614694374776334482330766038) }, - { SC_(-276.1881103515625), SC_(-6.314232650754295158800596164826483845909) }, - { SC_(-269.843994140625), SC_(-6.290994606392703105943420882029653368811) }, - { SC_(-256.47509765625), SC_(-6.240182555852785458496224304526376585373) }, - { SC_(-248.91619873046875), SC_(-6.210267503979360726887449195178911415313) }, - { SC_(-245.71783447265625), SC_(-6.197335184435549180000272192577714732671) }, - { SC_(-244.9049072265625), SC_(-6.194021350132334791819182281057947070343) }, - { SC_(-242.49176025390625), SC_(-6.184119163536405964259882205805060501935) }, - { SC_(-223.97491455078125), SC_(-6.104686221071835053635371385862353306867) }, - { SC_(-223.0770263671875), SC_(-6.100669325836893543736746195548392269128) }, - { SC_(-221.50177001953125), SC_(-6.093582856519022569016903564242082589239) }, - { SC_(-214.1610107421875), SC_(-6.059880750068793807232821057354816859259) }, - { SC_(-202.9705810546875), SC_(-6.006214296526251845395554109089589227751) }, - { SC_(-200.1683349609375), SC_(-5.992312107336994557313003250781997964749) }, - { SC_(-198.0869140625), SC_(-5.981859446096082920408103292664994574137) }, - { SC_(-191.8330078125), SC_(-5.949779216585290285138095990044779123562) }, - { SC_(-183.4495849609375), SC_(-5.905094497458789993605346377453537455651) }, - { SC_(-182.9005126953125), SC_(-5.90209701227578839648368537690039781634) }, - { SC_(-167.5517578125), SC_(-5.814448391006795100253762785669751772879) }, - { SC_(-162.87738037109375), SC_(-5.786154254111213380715127555746974140457) }, - { SC_(-159.6142578125), SC_(-5.765917008989404365321507899157382728927) }, - { SC_(-150.01629638671875), SC_(-5.703902219845273396365649927451080691209) }, - { SC_(-148.34051513671875), SC_(-5.69266895044603959347064515800579166058) }, - { SC_(-147.23760986328125), SC_(-5.685206387751923160853276372644826819905) }, - { SC_(-143.65484619140625), SC_(-5.660572815631807047475426769799365771506) }, - { SC_(-138.70599365234375), SC_(-5.625516713960632970798501811037458042606) }, - { SC_(-119.554168701171875), SC_(-5.476934234171878793825519703714137456694) }, - { SC_(-118.441558837890625), SC_(-5.467584665632571047898569146378815818543) }, - { SC_(-112.7041015625), SC_(-5.41793267560343365856590869885928647495) }, - { SC_(-111.430206298828125), SC_(-5.406565756574078635952822819651240567772) }, - { SC_(-107.772979736328125), SC_(-5.373195678988387579981120804358907493552) }, - { SC_(-107.6795654296875), SC_(-5.372328571218373638952712194621628880899) }, - { SC_(-105.091796875), SC_(-5.348004040102252742967063201190196082691) }, - { SC_(-101.261474609375), SC_(-5.310877589708960332430067923458969169195) }, - { SC_(-95.79150390625), SC_(-5.255348419702703704863588329233038165262) }, - { SC_(-91.26885986328125), SC_(-5.206986845736275651134721240774128212633) }, - { SC_(-87.33349609375), SC_(-5.162914035396618398952584430311544798966) }, - { SC_(-78.238739013671875), SC_(-5.052952927749896114494197793427686940384) }, - { SC_(-77.912353515625), SC_(-5.048772883924985058524898899156261070079) }, - { SC_(-76.83489990234375), SC_(-5.03484848764480888947313271747141240657) }, - { SC_(-61.255645751953125), SC_(-4.808269821238498732397629948430226353629) }, - { SC_(-54.4138031005859375), SC_(-4.689849459883310559788337051110370703783) }, - { SC_(-43.967193603515625), SC_(-4.476720236388958724591705984989483327501) }, - { SC_(-42.0108489990234375), SC_(-4.431216695067421800858619793836241888979) }, - { SC_(-30.609375), SC_(-4.114720236218123790586146467787932912866) }, - { SC_(-26.7111663818359375), SC_(-3.978579083165602241813343216612781617222) }, - { SC_(-25.2413177490234375), SC_(-3.922021583095348294972916890287113874009) }, - { SC_(-14.624359130859375), SC_(-3.377002632462029261128559390722023174755) }, - { SC_(-12.431087493896484375), SC_(-3.214961448471211148851788664569558466737) }, - { SC_(-10.235607147216796875), SC_(-3.021397455139020950019259089284989476735) }, - { SC_(-9.41094970703125), SC_(-2.937831931335705068892682801940661221814) }, - { SC_(-1.635939121246337890625), SC_(-1.267878515574958901161281414987746394126) }, - { SC_(0.165048140085555239409131900174543261528e-11), SC_(0.1650481400855552394091318252402434490969e-11) }, - { SC_(0.2065420751096169738048047292977571487427e-11), SC_(0.2065420751096169738048045824476195851805e-11) }, - { SC_(0.6933230031758164102484442992135882377625e-11), SC_(0.6933230031758164102484387445779249960378e-11) }, - { SC_(0.1335144494962747785393730737268924713135e-10), SC_(0.1335144494962747785393691069885154254178e-10) }, - { SC_(0.1639981206391638579589198343455791473389e-10), SC_(0.1639981206391638579589124830249793630233e-10) }, - { SC_(0.5730159402528300915946601890027523040771e-10), SC_(0.5730159402528300915943466086387879674642e-10) }, - { SC_(0.1113731329382972035091370344161987304688e-9), SC_(0.1113731329382972035089067894949093881495e-9) }, - { SC_(0.1421470718909745301061775535345077514648e-9), SC_(0.1421470718909745301056988545527660628072e-9) }, - { SC_(0.3800632031314421510614920407533645629883e-9), SC_(0.3800632031314421510523421433949182208556e-9) }, - { SC_(0.6091627202664540163823403418064117431641e-9), SC_(0.6091627202664540163446657373156062782485e-9) }, - { SC_(0.1022164131114777774200774729251861572266e-8), SC_(0.1022164131114777774022778557990306872369e-8) }, - { SC_(0.2881922256392499548383057117462158203125e-8), SC_(0.2881922256392499544393767813667092771012e-8) }, - { SC_(0.4762776839584148547146469354629516601563e-8), SC_(0.476277683958414852913996340565203355397e-8) }, - { SC_(0.8854133426439148024655878543853759765625e-8), SC_(0.8854133426439147908968245283871083240172e-8) }, - { SC_(0.2305032609228874207474291324615478515625e-7), SC_(0.2305032609228874003356918102983865074646e-7) }, - { SC_(0.593924909253473742865025997161865234375e-7), SC_(0.5939249092534733936898428443727569533982e-7) }, - { SC_(0.116676488914890796877443790435791015625e-6), SC_(0.1166764889148905321500984793498641255822e-6) }, - { SC_(0.23799674409019644372165203094482421875e-6), SC_(0.2379967440901941969351979802846104416105e-6) }, - { SC_(0.468465941594331525266170501708984375e-6), SC_(0.4684659415943143903171559983024977629855e-6) }, - { SC_(0.938269977268646471202373504638671875e-6), SC_(0.9382699772685088034539126253793231155849e-6) }, - { SC_(0.11039855962735600769519805908203125e-5), SC_(0.1103985596273335823585612314642277768255e-5) }, - { SC_(0.3291776010883040726184844970703125e-5), SC_(0.3291776010877095894302224300936487731914e-5) }, - { SC_(0.7517213816754519939422607421875e-5), SC_(0.7517213816683722188794989550887653607132e-5) }, - { SC_(0.1511466689407825469970703125e-4), SC_(0.1511466689350275580917503171217159502838e-4) }, - { SC_(0.2986399340443313121795654296875e-4), SC_(0.2986399339999405714013629488236926241004e-4) }, - { SC_(0.338702811859548091888427734375e-4), SC_(0.3387028117947883430533095948345065139191e-4) }, - { SC_(0.906601198948919773101806640625e-4), SC_(0.906601197706988351306957830965994124706e-4) }, - { SC_(0.0002194953267462551593780517578125), SC_(0.0002194953249837736286256750985648679367941) }, - { SC_(0.000439521507360041141510009765625), SC_(0.0004395214932089767739989257698158711437628) }, - { SC_(0.000633315183222293853759765625), SC_(0.0006333151408864353233898099984279240916971) }, - { SC_(0.0011151232756674289703369140625), SC_(0.001115123044558274291478926657905120008324) }, - { SC_(0.001962467096745967864990234375), SC_(0.001962465837080717523701980763915077400694) }, - { SC_(0.00555375404655933380126953125), SC_(0.005553725496786973429128982795141683132844) }, - { SC_(0.0086911283433437347412109375), SC_(0.008691018931968293864799414130929206833958) }, - { SC_(0.0299333631992340087890625), SC_(0.02992889492062483965221469264905787460865) }, - { SC_(0.05124260485172271728515625), SC_(0.05122020579778826952521305025815121247091) }, - { SC_(0.1120129525661468505859375), SC_(0.1117800293787827963417928974597546321371) }, - { SC_(0.23480379581451416015625), SC_(0.2326980652154337550758180136962670174127) }, - { SC_(0.48987305164337158203125), SC_(0.4721357117742938088066477027937692054202) }, - { SC_(0.7518312931060791015625), SC_(0.6946115711893359819020679952345318169567) }, - { SC_(1.6557407379150390625), SC_(1.278160734826225530236928993772347284054) }, - { SC_(3.59585666656494140625), SC_(1.991726234324511503262116200593118895023) }, - { SC_(3.66270542144775390625), SC_(2.009484184971721909158848583710336926639) }, - { SC_(4.14284515380859375), SC_(2.128787712416204967344704932367445907457) }, - { SC_(5.957065582275390625), SC_(2.484696793415547705602607297785951657088) }, - { SC_(10.890350341796875), SC_(3.083125584533294091723482211217314707631) }, - { SC_(27.3714599609375), SC_(4.002981567623351049359177787856924686562) }, - { SC_(29.58606719970703125), SC_(4.080736210902825878904303085045024018186) }, - { SC_(30.79753875732421875), SC_(4.12084543001111324730244006549246292804) }, - { SC_(38.7815704345703125), SC_(4.351258506393415652318140630603706518075) }, - { SC_(46.8814849853515625), SC_(4.540883728536112674069796475595291204506) }, - { SC_(47.21551513671875), SC_(4.547981853382592216976253569088895438026) }, - { SC_(47.2205810546875), SC_(4.548089117076700023837192332723136228729) }, - { SC_(49.7236175537109375), SC_(4.599728302509060806991933759403338520635) }, - { SC_(61.557464599609375), SC_(4.813184271185753146544327202950243752583) }, - { SC_(67.821624755859375), SC_(4.910082619934557664814376219665476353171) }, - { SC_(68.823638916015625), SC_(4.924747230639766605446150280099353765226) }, - { SC_(73.754669189453125), SC_(4.993937439635390959095430118863527649672) }, - { SC_(80.956695556640625), SC_(5.087099712053553781191118720872632390369) }, - { SC_(85.264068603515625), SC_(5.138934697019629394937832600298516485788) }, - { SC_(85.2677001953125), SC_(5.138977285472120998185283011836704311053) }, - { SC_(92.8238525390625), SC_(5.223879832616765332217842454967156441878) }, - { SC_(94.503570556640625), SC_(5.241812789460326774676763952219373084611) }, - { SC_(116.044677734375), SC_(5.447141014648796298911597081177174321311) }, - { 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SC_(16.91054720571544732784968725481341574805) }}, + {{ SC_(21423208.0), SC_(17.57313255890322504472542433762806340181) }}, + {{ SC_(62828288.0), SC_(18.64906315643796382994112822618240813581) }}, + {{ SC_(70207360.0), SC_(18.7601108873651530393019317938988457707) }}, + {{ SC_(154231424.0), SC_(19.54711196618087428636344348941647974165) }}, + {{ SC_(294509056.0), SC_(20.1939674915675244205666343569672677746) }}, + {{ SC_(1070557184.0), SC_(21.48459226315622322979093631189365864251) }}, + {{ SC_(1957922816.0), SC_(22.08829714102155481686957732827526425736) }}, + {{ SC_(3912507392.0), SC_(22.78059146269991677250675041832419710247) }}, + {{ SC_(7279233024.0), SC_(23.40143852031869095098313030835785443555) }}, + {{ SC_(9665245184.0), SC_(23.68494949808078517275225570625127768937) }}, + {{ SC_(22627590144.0), SC_(24.53558298204260156687347955127694595939) }}, + {{ SC_(60601991168.0), SC_(25.52074076759958328225601044752066239618) }}, + {{ SC_(134018236416.0), SC_(26.31438890085421876104087786768111623882) }}, + {{ SC_(204864946176.0), SC_(26.73876398039978985836947169876252884996) }}, + {{ SC_(284346286080.0), SC_(27.06660583008717947194092254982253381033) }}, + {{ SC_(914576637952.0), SC_(28.23487428494463574299686107465880501208) }}, + {{ SC_(1581915832320.0), SC_(28.7828049610810604762091293247739091717) }} }}; #undef SC_ diff --git a/test/assoc_legendre_p.ipp b/test/assoc_legendre_p.ipp index 456ba6d49..d14c5ba6e 100644 --- a/test/assoc_legendre_p.ipp +++ b/test/assoc_legendre_p.ipp @@ -3,408 +3,406 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 400> assoc_legendre_p = { - SC_(3.755727291107177734375), SC_(-3), SC_(0.264718532562255859375), SC_(0.018682285998021253444483874168352748715136623066073), - SC_(3.755727291107177734375), SC_(-3), SC_(0.67001712322235107421875), SC_(0.0085227010576716344744906184676725516467064196759033), - SC_(3.755727291107177734375), SC_(-3), SC_(0.91501367092132568359375), SC_(0.0013678553914178941694232605088191864494205442141689), - SC_(3.755727291107177734375), SC_(-3), SC_(0.93538987636566162109375), SC_(0.00092121779437596438014780141399846622556782069609554), - SC_(3.755727291107177734375), SC_(-2), SC_(-0.804919183254241943359375), SC_(-0.035427019537072229468317544697039851719910785732282), - SC_(3.755727291107177734375), SC_(-2), SC_(-0.62323606014251708984375), SC_(-0.047644590452413896385001513687947050090798484234256), - SC_(3.755727291107177734375), SC_(-2), SC_(0.62944734096527099609375), SC_(0.047507226872528274797147731134568104938153965122183), - SC_(3.755727291107177734375), SC_(-2), SC_(0.92977702617645263671875), SC_(0.015749804707019642230489140711548190498803023729124), - SC_(3.755727291107177734375), SC_(-2), SC_(0.98576259613037109375), SC_(0.0034836978383022116191949923980075709550874307751656), - SC_(3.755727291107177734375), SC_(-1), SC_(0.09376299381256103515625), SC_(-0.11897883801786023759113449248494493928619190467444), - SC_(3.755727291107177734375), SC_(0), SC_(-0.72904598712921142578125), SC_(0.12483445078630286253952851342405305778981983166886), - SC_(3.755727291107177734375), SC_(0), SC_(0.0944411754608154296875), SC_(-0.13955592906053357908142302859499928047171124489978), - SC_(3.755727291107177734375), SC_(0), SC_(0.826751708984375), SC_(0.1726224256643575927228084765374660491943359375), - SC_(3.755727291107177734375), SC_(0), SC_(0.99292266368865966796875), SC_(0.95791076106518834501582130387317692843396343960194), - SC_(3.755727291107177734375), SC_(1), SC_(-0.5579319000244140625), SC_(-0.69267329476836900305232758748436796165065650726706), - SC_(3.755727291107177734375), SC_(1), SC_(-0.38366591930389404296875), SC_(0.36569809882896106974883774476288881583212189972924), - SC_(3.755727291107177734375), SC_(2), SC_(-0.74602639675140380859375), SC_(-4.9623208282269009166469230084559050020232007227605), - SC_(3.755727291107177734375), SC_(2), SC_(-0.44300353527069091796875), SC_(-5.340947203111010720410977109344485835862315070699), - SC_(3.755727291107177734375), SC_(2), SC_(0.81158387660980224609375), SC_(4.1552884837362426955817673026802316904593226354336), - SC_(3.755727291107177734375), SC_(2), SC_(0.93773555755615234375), SC_(1.6970953962729668417983019956807311245938763022423), - SC_(4.285762786865234375), SC_(-4), SC_(0.0944411754608154296875), SC_(0.0025579199993109637443137263005669146428545187165902), - SC_(4.285762786865234375), SC_(-4), SC_(0.67001712322235107421875), SC_(0.00079084875024561627663099583678188315474519799498067), - SC_(4.285762786865234375), SC_(-3), SC_(-0.74602639675140380859375), SC_(-0.0045895703969571628891682136050294568676142831603226), - SC_(4.285762786865234375), SC_(-2), SC_(-0.62323606014251708984375), SC_(0.021901614369568242657323933337327101674854041794065), - SC_(4.285762786865234375), SC_(-2), SC_(0.62944734096527099609375), SC_(0.022308096300309799048219090710479861660073888191704), - SC_(4.285762786865234375), SC_(-2), SC_(0.93538987636566162109375), SC_(0.013350407227053037260147784930747976172856146131701), - SC_(4.285762786865234375), SC_(-1), SC_(0.91501367092132568359375), SC_(0.13200123550282267507521242420636682233158093275439), - SC_(4.285762786865234375), SC_(-1), SC_(0.98576259613037109375), SC_(0.07877427388685735435597041845896354141179322010808), - SC_(4.285762786865234375), SC_(0), SC_(-0.38366591930389404296875), SC_(-0.082202061657178565574671344721658600769778582062621), - SC_(4.285762786865234375), SC_(1), SC_(0.09376299381256103515625), SC_(0.68576243868873072515243076289551241703397054367008), - SC_(4.285762786865234375), SC_(1), SC_(0.264718532562255859375), SC_(1.6015108598580622790613880161520031562290080195803), - SC_(4.285762786865234375), SC_(1), SC_(0.826751708984375), SC_(-2.075091388628511047552411495370343087881224878243), - SC_(4.285762786865234375), SC_(1), SC_(0.92977702617645263671875), SC_(-2.6110232658679238686101145865940662146504977908866), - SC_(4.285762786865234375), SC_(1), SC_(0.99292266368865966796875), SC_(-1.1501152124516827856720730990547167000673318754544), - SC_(4.285762786865234375), SC_(3), SC_(-0.804919183254241943359375), SC_(17.658347776050435476592152301745513462355419797644), - SC_(4.285762786865234375), SC_(3), SC_(-0.72904598712921142578125), SC_(24.546943351788936569134344357322020563417724549234), - SC_(4.285762786865234375), SC_(3), SC_(-0.5579319000244140625), SC_(33.483200432942805434592337100676821594014587089232), - SC_(4.285762786865234375), SC_(4), SC_(-0.44300353527069091796875), SC_(67.831116663749312786686560206270714301013197988912), - SC_(4.285762786865234375), SC_(4), SC_(0.81158387660980224609375), SC_(12.23326322639646526677027003435192961976317891902), - SC_(4.285762786865234375), SC_(4), SC_(0.93773555755615234375), SC_(1.5284756464094009019523190775027909687425881068989), - SC_(4.43858623504638671875), SC_(-4), SC_(0.09376299381256103515625), SC_(0.0025585788865558103020054987182935328386974024573462), - SC_(4.43858623504638671875), SC_(-4), SC_(0.81158387660980224609375), SC_(0.00030340434589276947586235788775674428620444392160269), - SC_(4.43858623504638671875), SC_(-4), SC_(0.826751708984375), SC_(0.00026083492327811402025075290800337768359895562753081), - SC_(4.43858623504638671875), SC_(-4), SC_(0.92977702617645263671875), SC_(0.47823512832424889615550406883421003863012687163716e-4), - SC_(4.43858623504638671875), SC_(-3), SC_(-0.804919183254241943359375), SC_(-0.0035036404317560387850381254566955383853879801185802), - SC_(4.43858623504638671875), SC_(-3), SC_(-0.72904598712921142578125), SC_(-0.0048704252682120905891139572137543691594082786804035), - SC_(4.43858623504638671875), SC_(-3), SC_(-0.62323606014251708984375), SC_(-0.0062099464278749790063643151908339184429802189273533), - SC_(4.43858623504638671875), SC_(-3), SC_(0.93538987636566162109375), SC_(0.00086169779878718081099879281321850193219169946462828), - SC_(4.43858623504638671875), SC_(-2), SC_(-0.5579319000244140625), SC_(0.016916718454958990171262790356133102641009169353481), - SC_(4.43858623504638671875), SC_(-2), SC_(-0.44300353527069091796875), SC_(0.0062585992120013346073049856968548291009012658140108), - SC_(4.43858623504638671875), SC_(-2), SC_(0.91501367092132568359375), SC_(0.016480979075286992096829450389735978618066029926915), - SC_(4.43858623504638671875), SC_(-1), SC_(0.62944734096527099609375), SC_(-0.013852284088400384102197697049644481796357180917995), - SC_(4.43858623504638671875), SC_(0), SC_(-0.38366591930389404296875), SC_(-0.082202061657178565574671344721658600769778582062621), - SC_(4.43858623504638671875), SC_(0), SC_(0.0944411754608154296875), SC_(0.3419012769545217228869883142677928817338726938716), - SC_(4.43858623504638671875), SC_(0), SC_(0.67001712322235107421875), SC_(-0.42675937253158873957266351661277594541380955593248), - SC_(4.43858623504638671875), SC_(1), SC_(-0.74602639675140380859375), SC_(1.1126727867403958433914301847632907446425470781145), - SC_(4.43858623504638671875), SC_(1), SC_(0.93773555755615234375), SC_(-2.5694907092758592654019226620729417580286717814693), - SC_(4.43858623504638671875), SC_(2), SC_(0.264718532562255859375), SC_(-3.5532540894315570371583179746027713002035183960381), - SC_(4.43858623504638671875), SC_(2), SC_(0.99292266368865966796875), SC_(0.62426196438718111041026481024591411942721351148618), - SC_(4.43858623504638671875), SC_(4), SC_(0.98576259613037109375), SC_(0.083927746199061397527375080044175506771911288161903), - SC_(5.390875339508056640625), SC_(-5), SC_(0.0944411754608154296875), SC_(0.0002546487231919752178607492517299512129462633725364), - SC_(5.390875339508056640625), SC_(-5), SC_(0.264718532562255859375), SC_(0.00021716384956208715694799696662224323122616129459559), - SC_(5.390875339508056640625), SC_(-5), SC_(0.67001712322235107421875), SC_(0.58708312450036459613075249881849855560840725857318e-4), - SC_(5.390875339508056640625), SC_(-5), SC_(0.91501367092132568359375), SC_(0.27827305046113328781834314319875323548924440626817e-5), - SC_(5.390875339508056640625), SC_(-3), SC_(0.92977702617645263671875), SC_(0.00088084918348099199582932467310763476850348538284308), - SC_(5.390875339508056640625), SC_(-2), SC_(0.62944734096527099609375), SC_(0.0044802133341411818740038475673044511324305084281699), - SC_(5.390875339508056640625), SC_(-2), SC_(0.826751708984375), SC_(0.017179972428025654957727173029455910568258358850358), - SC_(5.390875339508056640625), SC_(-2), SC_(0.93773555755615234375), SC_(0.011582986702578200018657376926081178305253584288072), - SC_(5.390875339508056640625), SC_(-1), SC_(-0.804919183254241943359375), SC_(0.027614447937383812923403611365941023696827330290191), - SC_(5.390875339508056640625), SC_(-1), SC_(-0.74602639675140380859375), SC_(-0.011942526133146833219086796223309547055717483576189), - SC_(5.390875339508056640625), SC_(-1), SC_(-0.44300353527069091796875), SC_(-0.052598650339880048670991840817375710928478745804392), - SC_(5.390875339508056640625), SC_(-1), SC_(0.81158387660980224609375), SC_(0.032475028650926011657602131247192442876513897830463), - SC_(5.390875339508056640625), SC_(-1), SC_(0.98576259613037109375), SC_(0.075928872430285790876424723398166177311286253675933), - SC_(5.390875339508056640625), SC_(1), SC_(-0.5579319000244140625), SC_(2.0588360348849268576901634118752070496134490686058), - SC_(5.390875339508056640625), SC_(1), SC_(-0.38366591930389404296875), SC_(1.0488997903645254423314161051388628455007799361763), - SC_(5.390875339508056640625), SC_(1), SC_(0.99292266368865966796875), SC_(-1.694428428045302980695459253870012855657911579182), - SC_(5.390875339508056640625), SC_(3), SC_(0.09376299381256103515625), SC_(47.709869098409296824126378544766494005231382182091), - SC_(5.390875339508056640625), SC_(5), SC_(-0.72904598712921142578125), SC_(-141.96691257606284385923672899667345613424951478332), - SC_(5.390875339508056640625), SC_(5), SC_(-0.62323606014251708984375), SC_(-276.41355575741464167724815651046032240942755898478), - SC_(5.390875339508056640625), SC_(5), SC_(0.93538987636566162109375), SC_(-5.2252178435591148637339332297779102344828532461685), - SC_(5.9786128997802734375), SC_(-5), SC_(-0.72904598712921142578125), SC_(0.39122275291022609088193543043615921553750417433674e-4), - SC_(5.9786128997802734375), SC_(-5), SC_(-0.38366591930389404296875), SC_(0.00017489900689655423627775194820998979395800601640731), - SC_(5.9786128997802734375), SC_(-5), SC_(0.93538987636566162109375), SC_(0.14399299612982569620078078785763641519187756961443e-5), - SC_(5.9786128997802734375), SC_(-4), SC_(-0.62323606014251708984375), SC_(-0.00060704847503506154620171592993567892964928692547447), - SC_(5.9786128997802734375), SC_(-4), SC_(0.264718532562255859375), SC_(0.00059613981311034434030663336977459595577939813266618), - SC_(5.9786128997802734375), SC_(-3), SC_(0.62944734096527099609375), SC_(0.0031349671707415505384457022694976904859365129000026), - SC_(5.9786128997802734375), SC_(-3), SC_(0.67001712322235107421875), SC_(0.0032389529371683531093138459783060646462307543487447), - SC_(5.9786128997802734375), SC_(-2), SC_(0.91501367092132568359375), SC_(0.014070467978894087845837622000095287182388864142753), - SC_(5.9786128997802734375), SC_(-2), SC_(0.99292266368865966796875), SC_(0.0017135580072319634875733505499327690870804859765117), - SC_(5.9786128997802734375), SC_(-1), SC_(-0.74602639675140380859375), SC_(-0.011942526133146833219086796223309547055717483576189), - SC_(5.9786128997802734375), SC_(-1), SC_(0.93773555755615234375), SC_(0.10697160990790480346676465130193776610937898528547), - SC_(5.9786128997802734375), SC_(0), SC_(-0.5579319000244140625), SC_(0.047804048918209109846499488120279081448233535491368), - SC_(5.9786128997802734375), SC_(0), SC_(-0.44300353527069091796875), SC_(-0.20426834340719068505951661242682923196540890996203), - SC_(5.9786128997802734375), SC_(0), SC_(0.98576259613037109375), SC_(0.79688047965898906667942422168075865228912496237335), - SC_(5.9786128997802734375), SC_(2), SC_(-0.804919183254241943359375), SC_(-14.041412871300637007325237563186908954938502617465), - SC_(5.9786128997802734375), SC_(3), SC_(0.09376299381256103515625), SC_(47.709869098409296824126378544766494005231382182091), - SC_(5.9786128997802734375), SC_(3), SC_(0.0944411754608154296875), SC_(47.641150834624152676066344832804794889226504703822), - SC_(5.9786128997802734375), SC_(3), SC_(0.826751708984375), SC_(-48.15370209637736090987750799064280741291078069631), - SC_(5.9786128997802734375), SC_(4), SC_(0.92977702617645263671875), SC_(16.135533061554449755055362055976172128279602633683), - SC_(5.9786128997802734375), SC_(5), SC_(0.81158387660980224609375), SC_(-64.324006256133565068416408251533490438742435471623), - SC_(7.0129680633544921875), SC_(-6), SC_(-0.44300353527069091796875), SC_(-0.49917660497843442012283615070189075267419679644049e-5), - SC_(7.0129680633544921875), SC_(-6), SC_(0.62944734096527099609375), SC_(0.3006891273213370799141727869232359504461493153624e-5), - SC_(7.0129680633544921875), SC_(-6), SC_(0.81158387660980224609375), SC_(0.70040699133541810527562096226330143819869790187691e-6), - SC_(7.0129680633544921875), SC_(-6), SC_(0.98576259613037109375), SC_(0.48343073413896634965208304544121619980890063725753e-9), - SC_(7.0129680633544921875), 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SC_(-3.3298125144104874439554986012917200328078041284076), - SC_(19.4396209716796875), SC_(6), SC_(-0.62323606014251708984375), SC_(2070223.0689771828593384049574788254082161424782151), - SC_(19.4396209716796875), SC_(9), SC_(-0.72904598712921142578125), SC_(40963049161.840563921749109759131967640623017931928), - SC_(19.4396209716796875), SC_(12), SC_(0.91501367092132568359375), SC_(7040751124453.4488884066354472049044671577945030141), - SC_(19.4396209716796875), SC_(13), SC_(0.67001712322235107421875), SC_(-5687940021302887.6451945681691475411327830115702795), - SC_(19.4396209716796875), SC_(14), SC_(0.98576259613037109375), SC_(674245566.99025968816472030671195432637133872627082), - SC_(19.4396209716796875), SC_(17), SC_(-0.38366591930389404296875), SC_(-127301699165359197878.79551348556848810793872324273), - SC_(19.4396209716796875), SC_(18), SC_(-0.5579319000244140625), SC_(-159505604178383717077.46533923481855803222244671133), - SC_(19.4396209716796875), SC_(19), SC_(-0.44300353527069091796875), SC_(-1029187142567780884281.5753644645077933758833454754), - SC_(19.4396209716796875), SC_(19), SC_(0.62944734096527099609375), SC_(-67969400336711244635.100926182757403393151023891505), - SC_(19.87186431884765625), SC_(-18), SC_(0.0944411754608154296875), SC_(0.51911342450084606006498960540691516909936454811191e-22), - SC_(19.87186431884765625), SC_(-17), SC_(0.67001712322235107421875), SC_(0.58726064536889576863720153513076020150678343992132e-22), - SC_(19.87186431884765625), SC_(-14), SC_(0.09376299381256103515625), SC_(0.77286264421078668095197950811355859649633390890055e-18), - SC_(19.87186431884765625), SC_(-13), SC_(0.98576259613037109375), SC_(0.15205096913859731930591097244177400726284058187231e-23), - SC_(19.87186431884765625), SC_(-12), SC_(0.62944734096527099609375), SC_(0.84179594974630947109160535195453410788993007175736e-16), - SC_(19.87186431884765625), SC_(-6), SC_(0.93773555755615234375), SC_(0.66088259609398732039730419153668689085254808488491e-8), - SC_(19.87186431884765625), SC_(-3), SC_(0.92977702617645263671875), SC_(-0.3202584859446750447001544695075271493418238924369e-4), - SC_(19.87186431884765625), SC_(2), SC_(0.93538987636566162109375), SC_(-114.29504330922803764479417554506839061453574689078), - SC_(19.87186431884765625), SC_(3), SC_(0.264718532562255859375), SC_(-590.31121404357419718511991159003397861067922712095), - SC_(19.87186431884765625), SC_(4), SC_(-0.804919183254241943359375), SC_(-31206.872941793395251553296530119153550183252786295), - SC_(19.87186431884765625), SC_(4), SC_(0.81158387660980224609375), SC_(27998.376863739953480856174913557597864204862111517), - SC_(19.87186431884765625), SC_(6), SC_(-0.74602639675140380859375), SC_(-3988947.6757273109841392288902418535673497942678044), - SC_(19.87186431884765625), SC_(6), SC_(0.91501367092132568359375), SC_(17207577.76868430351907141387711761936487111245407), - SC_(19.87186431884765625), SC_(8), SC_(-0.5579319000244140625), SC_(-2880999408.1753053515439782739761895146097466930431), - SC_(19.87186431884765625), SC_(10), SC_(-0.38366591930389404296875), SC_(-250811038036.64016980933046385373956183195852302589), - SC_(19.87186431884765625), SC_(11), SC_(0.99292266368865966796875), SC_(-4956548.0008289171017772512361059049573500136580832), - SC_(19.87186431884765625), SC_(12), SC_(-0.62323606014251708984375), SC_(-106590833899905.54371031227921841065877625515491286), - SC_(19.87186431884765625), SC_(12), SC_(-0.44300353527069091796875), SC_(164377317484172.780269767864581766622776515649156), - SC_(19.87186431884765625), SC_(18), SC_(-0.72904598712921142578125), SC_(-6500249695425848422.6994934374150447524907522260626), - SC_(19.87186431884765625), SC_(18), SC_(0.826751708984375), SC_(215957040146103710.43752878136972484271174243226819), - SC_(19.9363040924072265625), SC_(-19), SC_(-0.5579319000244140625), SC_(0.4536209533748046856223356436528310434693264815516e-24), - SC_(19.9363040924072265625), SC_(-19), SC_(0.264718532562255859375), SC_(0.78629720841879126459468443827603688509992408472136e-23), - SC_(19.9363040924072265625), SC_(-17), SC_(-0.44300353527069091796875), SC_(0.58251104165678394898744857711146365095314417691743e-21), - SC_(19.9363040924072265625), SC_(-16), SC_(-0.62323606014251708984375), SC_(-0.29751304424052425636113962115386812591456175870573e-20), - SC_(19.9363040924072265625), SC_(-14), SC_(0.91501367092132568359375), SC_(0.12709748787166211089363084338252308414817659872819e-20), - SC_(19.9363040924072265625), SC_(-14), SC_(0.92977702617645263671875), SC_(0.3871138758064428596131493508699859591733838577277e-21), - SC_(19.9363040924072265625), SC_(-12), SC_(0.93773555755615234375), SC_(0.89408958662499196674261505271428146255253342324884e-18), - SC_(19.9363040924072265625), SC_(-11), SC_(-0.38366591930389404296875), SC_(0.26026063256932547239295328669255586707226242612148e-14), - SC_(19.9363040924072265625), SC_(-10), SC_(-0.74602639675140380859375), SC_(-0.34765506905243672613499520824866410956137457719745e-13), - SC_(19.9363040924072265625), SC_(-10), SC_(0.81158387660980224609375), SC_(0.63172556307492864748930303721096827403984649074523e-13), - SC_(19.9363040924072265625), SC_(-4), SC_(0.0944411754608154296875), SC_(-0.12660004211205826580535251463738122438007427377005e-5), - SC_(19.9363040924072265625), SC_(-4), SC_(0.62944734096527099609375), SC_(-0.54962149013781842129875877015678395599272910286725e-6), - SC_(19.9363040924072265625), SC_(2), SC_(0.09376299381256103515625), SC_(66.642893417106666543810431512449143935500286088633), - SC_(19.9363040924072265625), SC_(3), SC_(0.99292266368865966796875), SC_(-1337.0443049910513329145515282976202263100750256813), - SC_(19.9363040924072265625), SC_(8), SC_(0.826751708984375), SC_(3010989900.8893375803525358367041329372033717978545), - SC_(19.9363040924072265625), SC_(10), SC_(-0.72904598712921142578125), SC_(-451944141173.12209414901560544187498153708108846852), - SC_(19.9363040924072265625), SC_(11), SC_(0.67001712322235107421875), SC_(-3818836562168.0063397346459855637481748033411304683), - SC_(19.9363040924072265625), SC_(13), SC_(0.98576259613037109375), SC_(-555684705.08358775884287423663622045616768375133224), - SC_(19.9363040924072265625), SC_(15), SC_(-0.804919183254241943359375), SC_(-43129486142739936.248977475359797313525493031517393), - SC_(19.9363040924072265625), SC_(19), SC_(0.93538987636566162109375), SC_(-21677629202869.188161110548407561929925083445523615) - }; -#undef SC_ + static const boost::array, 400> assoc_legendre_p = {{ + {{ SC_(3.755727291107177734375), SC_(-3), SC_(0.264718532562255859375), SC_(0.018682285998021253444483874168352748715136623066073) }}, + {{ SC_(3.755727291107177734375), SC_(-3), SC_(0.67001712322235107421875), SC_(0.0085227010576716344744906184676725516467064196759033) }}, + {{ SC_(3.755727291107177734375), SC_(-3), SC_(0.91501367092132568359375), SC_(0.0013678553914178941694232605088191864494205442141689) }}, + {{ SC_(3.755727291107177734375), SC_(-3), SC_(0.93538987636566162109375), SC_(0.00092121779437596438014780141399846622556782069609554) }}, + {{ SC_(3.755727291107177734375), SC_(-2), SC_(-0.804919183254241943359375), SC_(-0.035427019537072229468317544697039851719910785732282) }}, + {{ SC_(3.755727291107177734375), SC_(-2), SC_(-0.62323606014251708984375), SC_(-0.047644590452413896385001513687947050090798484234256) }}, + {{ SC_(3.755727291107177734375), SC_(-2), SC_(0.62944734096527099609375), SC_(0.047507226872528274797147731134568104938153965122183) }}, + {{ SC_(3.755727291107177734375), SC_(-2), SC_(0.92977702617645263671875), SC_(0.015749804707019642230489140711548190498803023729124) }}, + {{ SC_(3.755727291107177734375), SC_(-2), SC_(0.98576259613037109375), SC_(0.0034836978383022116191949923980075709550874307751656) }}, + {{ SC_(3.755727291107177734375), SC_(-1), SC_(0.09376299381256103515625), SC_(-0.11897883801786023759113449248494493928619190467444) }}, + {{ SC_(3.755727291107177734375), SC_(0), SC_(-0.72904598712921142578125), SC_(0.12483445078630286253952851342405305778981983166886) }}, + {{ SC_(3.755727291107177734375), SC_(0), SC_(0.0944411754608154296875), SC_(-0.13955592906053357908142302859499928047171124489978) }}, + {{ SC_(3.755727291107177734375), SC_(0), SC_(0.826751708984375), SC_(0.1726224256643575927228084765374660491943359375) }}, + {{ SC_(3.755727291107177734375), SC_(0), SC_(0.99292266368865966796875), SC_(0.95791076106518834501582130387317692843396343960194) }}, + {{ SC_(3.755727291107177734375), SC_(1), SC_(-0.5579319000244140625), SC_(-0.69267329476836900305232758748436796165065650726706) }}, + {{ SC_(3.755727291107177734375), SC_(1), SC_(-0.38366591930389404296875), SC_(0.36569809882896106974883774476288881583212189972924) }}, + {{ SC_(3.755727291107177734375), SC_(2), SC_(-0.74602639675140380859375), SC_(-4.9623208282269009166469230084559050020232007227605) }}, + {{ SC_(3.755727291107177734375), SC_(2), SC_(-0.44300353527069091796875), SC_(-5.340947203111010720410977109344485835862315070699) }}, + {{ SC_(3.755727291107177734375), SC_(2), SC_(0.81158387660980224609375), SC_(4.1552884837362426955817673026802316904593226354336) }}, + {{ SC_(3.755727291107177734375), SC_(2), SC_(0.93773555755615234375), SC_(1.6970953962729668417983019956807311245938763022423) }}, + {{ SC_(4.285762786865234375), SC_(-4), SC_(0.0944411754608154296875), SC_(0.0025579199993109637443137263005669146428545187165902) }}, + {{ SC_(4.285762786865234375), SC_(-4), SC_(0.67001712322235107421875), SC_(0.00079084875024561627663099583678188315474519799498067) }}, + {{ SC_(4.285762786865234375), SC_(-3), SC_(-0.74602639675140380859375), SC_(-0.0045895703969571628891682136050294568676142831603226) }}, + {{ SC_(4.285762786865234375), SC_(-2), SC_(-0.62323606014251708984375), SC_(0.021901614369568242657323933337327101674854041794065) }}, + {{ SC_(4.285762786865234375), SC_(-2), SC_(0.62944734096527099609375), SC_(0.022308096300309799048219090710479861660073888191704) }}, + {{ SC_(4.285762786865234375), SC_(-2), SC_(0.93538987636566162109375), SC_(0.013350407227053037260147784930747976172856146131701) }}, + {{ SC_(4.285762786865234375), SC_(-1), SC_(0.91501367092132568359375), SC_(0.13200123550282267507521242420636682233158093275439) }}, + {{ SC_(4.285762786865234375), SC_(-1), SC_(0.98576259613037109375), SC_(0.07877427388685735435597041845896354141179322010808) }}, + {{ SC_(4.285762786865234375), SC_(0), SC_(-0.38366591930389404296875), SC_(-0.082202061657178565574671344721658600769778582062621) }}, + {{ SC_(4.285762786865234375), SC_(1), SC_(0.09376299381256103515625), SC_(0.68576243868873072515243076289551241703397054367008) }}, + {{ SC_(4.285762786865234375), SC_(1), SC_(0.264718532562255859375), SC_(1.6015108598580622790613880161520031562290080195803) }}, + {{ SC_(4.285762786865234375), SC_(1), SC_(0.826751708984375), SC_(-2.075091388628511047552411495370343087881224878243) }}, + {{ SC_(4.285762786865234375), SC_(1), SC_(0.92977702617645263671875), SC_(-2.6110232658679238686101145865940662146504977908866) }}, + {{ SC_(4.285762786865234375), SC_(1), SC_(0.99292266368865966796875), SC_(-1.1501152124516827856720730990547167000673318754544) }}, + {{ SC_(4.285762786865234375), SC_(3), SC_(-0.804919183254241943359375), SC_(17.658347776050435476592152301745513462355419797644) }}, + {{ SC_(4.285762786865234375), SC_(3), SC_(-0.72904598712921142578125), SC_(24.546943351788936569134344357322020563417724549234) }}, + {{ SC_(4.285762786865234375), SC_(3), SC_(-0.5579319000244140625), SC_(33.483200432942805434592337100676821594014587089232) }}, + {{ SC_(4.285762786865234375), SC_(4), SC_(-0.44300353527069091796875), SC_(67.831116663749312786686560206270714301013197988912) }}, + {{ SC_(4.285762786865234375), SC_(4), SC_(0.81158387660980224609375), SC_(12.23326322639646526677027003435192961976317891902) }}, + {{ SC_(4.285762786865234375), SC_(4), SC_(0.93773555755615234375), SC_(1.5284756464094009019523190775027909687425881068989) }}, + {{ SC_(4.43858623504638671875), SC_(-4), SC_(0.09376299381256103515625), SC_(0.0025585788865558103020054987182935328386974024573462) }}, + {{ SC_(4.43858623504638671875), SC_(-4), SC_(0.81158387660980224609375), SC_(0.00030340434589276947586235788775674428620444392160269) }}, + {{ SC_(4.43858623504638671875), SC_(-4), SC_(0.826751708984375), SC_(0.00026083492327811402025075290800337768359895562753081) }}, + {{ SC_(4.43858623504638671875), SC_(-4), SC_(0.92977702617645263671875), SC_(0.47823512832424889615550406883421003863012687163716e-4) }}, + {{ SC_(4.43858623504638671875), SC_(-3), SC_(-0.804919183254241943359375), SC_(-0.0035036404317560387850381254566955383853879801185802) }}, + {{ SC_(4.43858623504638671875), SC_(-3), SC_(-0.72904598712921142578125), 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SC_(19.9363040924072265625), SC_(-11), SC_(-0.38366591930389404296875), SC_(0.26026063256932547239295328669255586707226242612148e-14) }}, + {{ SC_(19.9363040924072265625), SC_(-10), SC_(-0.74602639675140380859375), SC_(-0.34765506905243672613499520824866410956137457719745e-13) }}, + {{ SC_(19.9363040924072265625), SC_(-10), SC_(0.81158387660980224609375), SC_(0.63172556307492864748930303721096827403984649074523e-13) }}, + {{ SC_(19.9363040924072265625), SC_(-4), SC_(0.0944411754608154296875), SC_(-0.12660004211205826580535251463738122438007427377005e-5) }}, + {{ SC_(19.9363040924072265625), SC_(-4), SC_(0.62944734096527099609375), SC_(-0.54962149013781842129875877015678395599272910286725e-6) }}, + {{ SC_(19.9363040924072265625), SC_(2), SC_(0.09376299381256103515625), SC_(66.642893417106666543810431512449143935500286088633) }}, + {{ SC_(19.9363040924072265625), SC_(3), SC_(0.99292266368865966796875), SC_(-1337.0443049910513329145515282976202263100750256813) }}, + {{ SC_(19.9363040924072265625), SC_(8), SC_(0.826751708984375), SC_(3010989900.8893375803525358367041329372033717978545) }}, + {{ SC_(19.9363040924072265625), SC_(10), SC_(-0.72904598712921142578125), SC_(-451944141173.12209414901560544187498153708108846852) }}, + {{ SC_(19.9363040924072265625), SC_(11), SC_(0.67001712322235107421875), SC_(-3818836562168.0063397346459855637481748033411304683) }}, + {{ SC_(19.9363040924072265625), SC_(13), SC_(0.98576259613037109375), SC_(-555684705.08358775884287423663622045616768375133224) }}, + {{ SC_(19.9363040924072265625), SC_(15), SC_(-0.804919183254241943359375), SC_(-43129486142739936.248977475359797313525493031517393) }}, + {{ SC_(19.9363040924072265625), SC_(19), SC_(0.93538987636566162109375), SC_(-21677629202869.188161110548407561929925083445523615) }} + }}; diff --git a/test/atanh_data.ipp b/test/atanh_data.ipp index 5b5b4b25e..df9d58285 100644 --- a/test/atanh_data.ipp +++ b/test/atanh_data.ipp @@ -7,266 +7,266 @@ #define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 260> atanh_data = {{ - { SC_(-0.9999983310699462890625), SC_(-6.998237084679026894944012639589359039154) }, - { SC_(-0.9999978542327880859375), SC_(-6.872579751329170618373487147465365112113) }, - { SC_(-0.999992847442626953125), SC_(-6.270592097465752658938563627507298840894) }, - { SC_(-0.999986171722412109375), SC_(-5.94096761408481303343713262973790932529) }, - { SC_(-0.9999828338623046875), SC_(-5.832855225378502201556044619092381320613) }, - { SC_(-0.99993991851806640625), SC_(-5.206463012087559958576821359878019831698) }, - { SC_(-0.9998834133148193359375), SC_(-4.874982184181078415951979525893507005727) }, - { SC_(-0.9998509883880615234375), SC_(-4.752279497280337973604777810710354182427) }, - { SC_(-0.9996016025543212890625), SC_(-4.260504202858904159948511594799808172686) }, - { SC_(-0.9993612766265869140625), SC_(-4.024433435320311666223352267171267188441) }, - { SC_(-0.9989283084869384765625), SC_(-3.765564108299923386710499391156429825334) }, - { SC_(-0.996978282928466796875), SC_(-3.246782610980921221976121268600437559073) }, - { SC_(-0.9950058460235595703125), SC_(-2.995067117994093910327278839368162513171) }, - { SC_(-0.9942638874053955078125), SC_(-2.925624274960953689217686505461794222524) }, - { SC_(-0.9907157421112060546875), SC_(-2.683964628330836423435761449812536808992) }, - { SC_(-0.990334033966064453125), SC_(-2.663723350226517894297444398633783948406) }, - { SC_(-0.9760982990264892578125), SC_(-2.207464998348322224447911930881940831481) }, - { SC_(-0.975830078125), SC_(-2.201817459680555978821333155035293326746) }, - { SC_(-0.972824573516845703125), SC_(-2.142454230829143642120980722087236052917) }, - { SC_(-0.964355945587158203125), SC_(-2.004668675602091699628236313728557407114) }, - { SC_(-0.9377224445343017578125), SC_(-1.718833734617706500332405835370646660471) }, - { SC_(-0.936240673065185546875), SC_(-1.706694048256515431631815885672233674251) }, - { SC_(-0.9310147762298583984375), SC_(-1.665954300553314591750124550883856364694) }, - { SC_(-0.9284839630126953125), SC_(-1.647283871876074775612635961977408037529) }, - { SC_(-0.92702484130859375), SC_(-1.636806734088156154435563850211913111601) }, - { SC_(-0.907566547393798828125), SC_(-1.513547347731111539787447924356304439238) }, - { SC_(-0.8974773883819580078125), SC_(-1.45909860863314960721683880733144126731) }, - { SC_(-0.89201068878173828125), SC_(-1.431681573516303182182852281763191690617) }, - { SC_(-0.87765598297119140625), SC_(-1.365471286049011032989426113780315638737) }, - { SC_(-0.864722728729248046875), SC_(-1.31177055834445394659795622633703969998) }, - { SC_(-0.8482067584991455078125), SC_(-1.249725893334944048400811976134680437019) }, - { SC_(-0.805655956268310546875), SC_(-1.114524602859225810626832366034868507092) }, - { SC_(-0.8048388957977294921875), SC_(-1.112200609756455010839566277837214844325) }, - { SC_(-0.780198574066162109375), SC_(-1.045877833082255648218230662475846475501) }, - { SC_(-0.774993419647216796875), SC_(-1.032711173436253036051634900441573817364) }, - { SC_(-0.761928558349609375), SC_(-1.000796728136218508274740551519944314059) }, - { SC_(-0.7504425048828125), SC_(-0.9739672824457071545212558891424185128762) }, - { SC_(-0.7495596408843994140625), SC_(-0.9719492983286864197920761015664283271976) }, - { SC_(-0.7481319904327392578125), SC_(-0.9686989420144869980652193388237565424316) }, - { SC_(-0.7459518909454345703125), SC_(-0.9637657636705832060477647484529718099027) }, - { SC_(-0.740113735198974609375), SC_(-0.9507308314464193446531653906278264445993) }, - { SC_(-0.7289731502532958984375), SC_(-0.926532531986765318247140551363667818701) }, - { SC_(-0.7226788997650146484375), SC_(-0.9132299082876395943553155758462776294309) }, - { SC_(-0.7161557674407958984375), SC_(-0.8997082193533088241452821117641146130759) }, - { SC_(-0.7017018795013427734375), SC_(-0.8706453720344795324137713806233471643566) }, - { SC_(-0.7013418674468994140625), SC_(-0.869936501309450037837255615527206388543) }, - { SC_(-0.6910541057586669921875), SC_(-0.8499705913361888274674607430873352657984) }, - { SC_(-0.6847054958343505859375), SC_(-0.8379194558420050243680161679293990119402) }, - { SC_(-0.683816432952880859375), SC_(-0.8362476144993315210191634049830735329595) }, - { SC_(-0.6747090816497802734375), SC_(-0.8193374156276963181623971413078624527231) }, - { SC_(-0.6575610637664794921875), SC_(-0.7885046044142132636244565971148537710756) }, - { SC_(-0.6522045135498046875), SC_(-0.7791255597799838714478027675042210151575) }, - { SC_(-0.6261923313140869140625), SC_(-0.7351275788820003190814567583601297864281) }, - { SC_(-0.62317371368408203125), SC_(-0.7301771459970386661436038123301221899899) }, - { SC_(-0.6067488193511962890625), SC_(-0.703759752613062694606340098389939027562) }, - { SC_(-0.583805561065673828125), SC_(-0.6682166303197607887197770868026216259119) }, - { SC_(-0.57952404022216796875), SC_(-0.6617457665293066615721543987931600748293) }, - { SC_(-0.5760939121246337890625), SC_(-0.6565964588573980673410012745962406194225) }, - { SC_(-0.56546783447265625), SC_(-0.6408350116350283247012343252539212893332) }, - { SC_(-0.557876110076904296875), SC_(-0.6297442839791668262390512924219530985196) }, - { SC_(-0.552320957183837890625), SC_(-0.6217149641475686188387285842099747744544) }, - { SC_(-0.5396339893341064453125), SC_(-0.6036390747171697770925487100621985766607) }, - { SC_(-0.512898921966552734375), SC_(-0.566655625606477066963814924576009526094) }, - { SC_(-0.5087778568267822265625), SC_(-0.5610793900942041010450981003401240686441) }, - { SC_(-0.49778258800506591796875), SC_(-0.5463539505715040435095828997881628670016) }, - { SC_(-0.49138653278350830078125), SC_(-0.5378865967606702825309467710240853062652) }, - { SC_(-0.48976075649261474609375), SC_(-0.5357455496477737185521806219611537015446) }, - { SC_(-0.4849350452423095703125), SC_(-0.5294166456244710849865087993139911130393) }, - { SC_(-0.447905063629150390625), SC_(-0.4820764946679978939347292302681479739796) }, - { SC_(-0.4461095333099365234375), SC_(-0.4798325976916710897104638200930521631286) }, - { SC_(-0.442959308624267578125), SC_(-0.4759065337156127733780647024545262009008) }, - { SC_(-0.4282791614532470703125), SC_(-0.4577873936293679104616687959332340265949) }, - { SC_(-0.40590059757232666015625), SC_(-0.4306933608076878743806295938648362982359) }, - { SC_(-0.40029656887054443359375), SC_(-0.4240020382545707218942432038948084774496) }, - { SC_(-0.3961341381072998046875), SC_(-0.4190551379319939121143095387765817810309) }, - { SC_(-0.38362753391265869140625), SC_(-0.4043062717590873607565891081374512836717) }, - { SC_(-0.3668625354766845703125), SC_(-0.3847928551425506989844364335805100378916) }, - { SC_(-0.36576449871063232421875), SC_(-0.383524642274593405044354917396013672621) }, - { SC_(-0.33507001399993896484375), SC_(-0.3485286317501441759395903809820783149922) }, - { SC_(-0.325722217559814453125), SC_(-0.3380352468276521988337991305273476357259) }, - { SC_(-0.3191967010498046875), SC_(-0.3307524237890151189189282578009246778706) }, - { SC_(-0.300002574920654296875), SC_(-0.3095224337886502772553678318463405679109) }, - { SC_(-0.296651363372802734375), SC_(-0.3058438250228024929192737081479944125667) }, - { SC_(-0.2944457530975341796875), SC_(-0.3034271164344304639271762476267134487006) }, - { SC_(-0.287281036376953125), SC_(-0.2956001834724682534366346933530868053292) }, - { SC_(-0.277384281158447265625), SC_(-0.2848460820316943671684268151981802822583) }, - { SC_(-0.239084422588348388671875), SC_(-0.2438028008332661157406055005411967471601) }, - { SC_(-0.23685944080352783203125), SC_(-0.2414442516939151847702918137086915005926) }, - { SC_(-0.2253856658935546875), SC_(-0.2293228153248167922436892209184552796457) }, - { SC_(-0.222838103771209716796875), SC_(-0.2266405306474514216815783549721039495306) }, - { SC_(-0.2155244350433349609375), SC_(-0.2189577360114399508892266906786141753798) }, - { SC_(-0.215337574481964111328125), SC_(-0.2187617810795299603977983273974692894269) }, - { SC_(-0.210162580013275146484375), SC_(-0.213341433207717363756996669992890635922) }, - { SC_(-0.202502727508544921875), SC_(-0.2053409277979887156428422481476167713845) }, - { SC_(-0.1915638446807861328125), SC_(-0.1939600847413307517360830799803393191118) }, - { SC_(-0.182519435882568359375), SC_(-0.1845877143932293893050297021219967479454) }, - { SC_(-0.1746494770050048828125), SC_(-0.1764584460861806768647912839605350112421) }, - { SC_(-0.15646183490753173828125), SC_(-0.1577576667718915543508871956214699612414) }, - { SC_(-0.155809104442596435546875), SC_(-0.1570886262196417664166148374546893502577) }, - { SC_(-0.15365445613861083984375), SC_(-0.1548811251554959173309605263848373765859) }, - { SC_(-0.1224990189075469970703125), SC_(-0.1231173360990485154969499505998906050858) }, - { SC_(-0.1088167130947113037109375), SC_(-0.1092492929673783678150776545155488162838) }, - { SC_(-0.0879255831241607666015625), SC_(-0.08815322150790301444935652020860591175639) }, - { SC_(-0.084013283252716064453125), SC_(-0.08421178632314607700273933837777975783955) }, - { SC_(-0.06121261417865753173828125), SC_(-0.06128924075509795947903082912344529497771) }, - { SC_(-0.0534169971942901611328125), SC_(-0.05346789060550385741248960046699294299987) }, - { SC_(-0.0504775941371917724609375), SC_(-0.0505205318923802872873054309617566051014) }, - { SC_(-0.029245793819427490234375), SC_(-0.02925413623733265658295603323356445573956) }, - { SC_(-0.024859689176082611083984375), SC_(-0.02486481220617492008704879514284669118942) }, - { SC_(-0.02046917378902435302734375), SC_(-0.02047203328100153078698678836073163016822) }, - { SC_(-0.0188200175762176513671875), SC_(-0.01882224002175634892911631496693598606876) }, - { SC_(-0.01615250110626220703125), SC_(-0.01615390607310920464304141890191065645265) }, - { SC_(-0.003271550871431827545166015625), SC_(-0.003271562543358962122360602166863449874156) }, - { SC_(0.165048140085555239409131900174543261528e-11), SC_(0.1650481400855552394091320500431428863902e-11) }, - { SC_(0.2065420751096169738048047292977571487427e-11), SC_(0.206542075109616973804805022998032275867e-11) }, - { SC_(0.6933230031758164102484442992135882377625e-11), SC_(0.6933230031758164102484554084849147212117e-11) }, - { SC_(0.1335144494962747785393730737268924713135e-10), SC_(0.1335144494962747785393810072036465631048e-10) }, - { SC_(0.1639981206391638579589198343455791473389e-10), SC_(0.16399812063916385795893453698677871597e-10) }, - { SC_(0.5730159402528300915946601890027523040771e-10), SC_(0.573015940252830091595287349730680977303e-10) }, - { SC_(0.1113731329382972035091370344161987304688e-9), SC_(0.1113731329382972035095975242587774151074e-9) }, - { 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SC_(0.6303287742357745455208912482493484545533) }}, + {{ SC_(0.5843560695648193359375), SC_(0.6690521906099504661825293948827417437714) }}, + {{ SC_(0.58713626861572265625), SC_(0.6732844960442398402790025978545962104976) }}, + {{ SC_(0.587891101837158203125), SC_(0.6744372167164567880432735474026414000937) }}, + {{ SC_(0.59034061431884765625), SC_(0.6781887236623533927703862563260315607999) }}, + {{ SC_(0.5945003032684326171875), SC_(0.684597775489552027208298442397307157518) }}, + {{ SC_(0.59579753875732421875), SC_(0.686606510213166504449707209584681039618) }}, + {{ SC_(0.5961520671844482421875), SC_(0.6871563252400655469505525776500166368732) }}, + {{ SC_(0.6005008220672607421875), SC_(0.6939300827887145041443406444376899260605) }}, + {{ SC_(0.6150004863739013671875), SC_(0.7169242329194352408292786592670047478091) }}, + {{ SC_(0.6162893772125244140625), SC_(0.718999805549710753361347867549953319929) }}, + {{ SC_(0.6194069385528564453125), SC_(0.7240422748778544828852658840299672671419) }}, + {{ SC_(0.62850666046142578125), SC_(0.7389438896054792083692956718844417119266) }}, + {{ SC_(0.6293842792510986328125), SC_(0.7403958734869583175052115753160537014235) }}, + {{ SC_(0.641617298126220703125), SC_(0.7609178886018203867768570854585116358618) }}, + {{ SC_(0.6424276828765869140625), SC_(0.7622965466812235050838313606820415418465) }}, + {{ SC_(0.643742084503173828125), SC_(0.7645378650643100878873860589743586646119) }}, + {{ SC_(0.6468508243560791015625), SC_(0.7698647951781609863982541324817513695536) }}, + {{ SC_(0.661591053009033203125), SC_(0.7956379107512945487304413199186620675388) }}, + {{ SC_(0.669950008392333984375), SC_(0.8106524185805045490744310224054265386895) }}, + {{ SC_(0.6813662052154541015625), SC_(0.8316597473423232100463095038096703191227) }}, + {{ SC_(0.6968657970428466796875), SC_(0.861181279065929560893743209045814929335) }}, + {{ SC_(0.69818878173828125), SC_(0.8637579113749143394578018115274414809977) }}, + {{ SC_(0.7447831630706787109375), SC_(0.9611360201710216528199065175645895870797) }}, + {{ SC_(0.7518312931060791015625), SC_(0.9771540941752986840434538256366757954859) }}, + {{ SC_(0.753439426422119140625), SC_(0.9808634133542228689124290623167881332843) }}, + {{ SC_(0.7567856311798095703125), SC_(0.9886489208209698781284720459176833206972) }}, + {{ SC_(0.781728267669677734375), SC_(1.049799171982895646434536064092181561482) }}, + {{ SC_(0.8115026950836181640625), SC_(1.13141414441875853996497925019619325203) }}, + {{ SC_(0.8146479129791259765625), SC_(1.140694775558441751141132778566016009721) }}, + {{ SC_(0.8266689777374267578125), SC_(1.177523083369968036920622084233473757412) }}, + {{ SC_(0.8313877582550048828125), SC_(1.192613822570143323026054454909849845367) }}, + {{ SC_(0.83430385589599609375), SC_(1.202132332303961254992584113869002097916) }}, + {{ SC_(0.8416652679443359375), SC_(1.226857064433516189319978030947873360052) }}, + {{ SC_(0.85844135284423828125), SC_(1.287389667157365295856183109440507044615) }}, + {{ SC_(0.8678996562957763671875), SC_(1.324504043392939851303939943290664403741) }}, + {{ SC_(0.8679344654083251953125), SC_(1.324645130926160707039340948233535357264) }}, + {{ SC_(0.8800599575042724609375), SC_(1.376033487778217701076449442272672558944) }}, + {{ SC_(0.900353908538818359375), SC_(1.474085296119410724208965851686464033313) }}, + {{ SC_(0.909944057464599609375), SC_(1.527199085186199482742984118973093246969) }}, + {{ SC_(0.9142425060272216796875), SC_(1.552776894827300414876536030721521100862) }}, + {{ SC_(0.9149219989776611328125), SC_(1.556931837197935820864845994901316963069) }}, + {{ SC_(0.918490886688232421875), SC_(1.579289662838161287932020406856633071199) }}, + {{ SC_(0.91889286041259765625), SC_(1.581866335942762753838726342973068309432) }}, + {{ SC_(0.919395923614501953125), SC_(1.585108284332000716017087123313008639504) }}, + {{ SC_(0.9296839237213134765625), SC_(1.656055522329536863771852381599659592259) }}, + {{ SC_(0.929839611053466796875), SC_(1.6572041418041492174589693922205395004) }}, + {{ SC_(0.9352962970733642578125), SC_(1.69909864336192661532416961180476119912) }}, + {{ SC_(0.937641620635986328125), SC_(1.718164398807964846646482962730886595432) }}, + {{ SC_(0.9410912990570068359375), SC_(1.747508407724663243809927907107491941803) }}, + {{ SC_(0.96212291717529296875), SC_(1.973718016345510160586126866935192466646) }}, + {{ SC_(0.974821567535400390625), SC_(2.181122777108378116176876272951870175355) }}, + {{ SC_(0.976945400238037109375), SC_(2.225721449969825368029395993270411091677) }}, + {{ SC_(0.985663890838623046875), SC_(2.465463560165053850170474882317767473537) }}, + {{ SC_(0.98803806304931640625), SC_(2.556586922814200202245299755886851508354) }}, + {{ SC_(0.9928233623504638671875), SC_(2.813238353909419376753157236188061588174) }} }}; #undef SC_ diff --git a/test/bessel_i_data.ipp b/test/bessel_i_data.ipp index 0d9ea06b2..8131437c8 100644 --- a/test/bessel_i_data.ipp +++ b/test/bessel_i_data.ipp @@ -3,234 +3,232 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 225> bessel_i_data = { - SC_(-0.8049192047119140625e2), SC_(0.24750102996826171875e2), SC_(0.4186983670927603951456761016615805321694e29), - SC_(-0.8049192047119140625e2), SC_(0.637722015380859375e2), SC_(0.2032477564839492547710163141114983376107e7), - SC_(-0.7460263824462890625e2), SC_(0.24750102996826171875e2), SC_(0.7209773983625557491285409746913864781653e24), - SC_(-0.7460263824462890625e2), SC_(0.637722015380859375e2), SC_(0.8754902581281478276585360070503782597115e9), - SC_(-0.7290460205078125e2), SC_(0.24750102996826171875e2), SC_(0.1045354686776007657866756333678839303562e23), - SC_(-0.7290460205078125e2), SC_(0.637722015380859375e2), SC_(0.4716204450814114467834563893626508706616e10), - SC_(-0.62323604583740234375e2), SC_(0.24750102996826171875e2), SC_(0.3651466017937929635806605426551713742921e15), - SC_(-0.62323604583740234375e2), SC_(0.637722015380859375e2), SC_(0.8566833579732135640262696128535710188301e14), - SC_(-0.5579319000244140625e2), SC_(0.24750102996826171875e2), SC_(-0.7703641421675666973721209829630518563931e10), - SC_(-0.5579319000244140625e2), SC_(0.637722015380859375e2), SC_(0.1959694422054590004110877333169097220352e17), - SC_(-0.4430035400390625e2), SC_(0.95070552825927734375e1), SC_(0.2934779151682606205400047286649505699432e23), - SC_(-0.4430035400390625e2), SC_(0.24750102996826171875e2), SC_(0.6405675645065933411553551945741721563518e3), - SC_(-0.4430035400390625e2), SC_(0.637722015380859375e2), SC_(0.805557170418531409978537810934369410633e20), - SC_(-0.383665924072265625e2), SC_(0.51139926910400390625e1), SC_(0.289105444853831500904637353663660192819e28), - SC_(-0.383665924072265625e2), SC_(0.95070552825927734375e1), SC_(0.8806324212322684518238175986513600832194e17), - SC_(-0.383665924072265625e2), SC_(0.24750102996826171875e2), SC_(0.3890036496141556574166698709019531196928e0), - SC_(-0.383665924072265625e2), SC_(0.637722015380859375e2), SC_(0.3063025493893607419003502570490592505508e22), - SC_(0.93762989044189453125e1), SC_(0.177219114266335964202880859375e-2), SC_(0.2803618162597370401397229001288041823179e-34), - SC_(0.93762989044189453125e1), SC_(0.22177286446094512939453125e-2), SC_(0.229588528336937186404069781250920318956e-33), - SC_(0.93762989044189453125e1), SC_(0.7444499991834163665771484375e-2), SC_(0.1959749964125288689721223617361145955449e-28), - SC_(0.93762989044189453125e1), SC_(0.1433600485324859619140625e-1), SC_(0.9133296812900414557505943321740418454784e-26), - SC_(0.93762989044189453125e1), SC_(0.1760916970670223236083984375e-1), SC_(0.6281058749227662133654486730221725796013e-25), - SC_(0.93762989044189453125e1), SC_(0.6152711808681488037109375e-1), SC_(0.7806782632836478900912324974768292604178e-20), - SC_(0.93762989044189453125e1), SC_(0.11958599090576171875e0), SC_(0.3969270921873940596846801055093851364249e-17), - SC_(0.93762989044189453125e1), SC_(0.15262925624847412109375e0), SC_(0.3911054564312661834266087273264220427648e-16), - SC_(0.93762989044189453125e1), SC_(0.408089816570281982421875e0), SC_(0.3968059264413538749627636752562708954912e-12), - SC_(0.93762989044189453125e1), SC_(0.6540834903717041015625e0), SC_(0.3328913174482554006724623549002084389481e-10), - SC_(0.93762989044189453125e1), SC_(0.1097540378570556640625e1), SC_(0.4345996628731497806117301412025701409681e-8), - SC_(0.93762989044189453125e1), SC_(0.30944411754608154296875e1), SC_(0.8821763783526972687094781579187606888861e-4), - SC_(0.93762989044189453125e1), SC_(0.51139926910400390625e1), SC_(0.1440790625360570911757430559538249450382e-1), - SC_(0.93762989044189453125e1), SC_(0.95070552825927734375e1), SC_(0.1943226931700462962154856194109129706652e2), - SC_(0.93762989044189453125e1), SC_(0.24750102996826171875e2), SC_(0.7543097629536504483214121556669228286985e9), - SC_(0.93762989044189453125e1), SC_(0.637722015380859375e2), SC_(0.1242187462089386651190442543425398784833e27), - SC_(0.944411754608154296875e1), SC_(0.177219114266335964202880859375e-2), SC_(0.148982667418264205724082321914073417083e-34), - SC_(0.944411754608154296875e1), SC_(0.22177286446094512939453125e-2), SC_(0.1238718017352724275257612770297545398575e-33), - SC_(0.944411754608154296875e1), SC_(0.7444499991834163665771484375e-2), SC_(0.1147864422785975785379486658863341965539e-28), - SC_(0.944411754608154296875e1), SC_(0.1433600485324859619140625e-1), SC_(0.559265688248480010364759849989645260096e-26), - SC_(0.944411754608154296875e1), SC_(0.1760916970670223236083984375e-1), SC_(0.3900141694706919558831468837845481277321e-25), - SC_(0.944411754608154296875e1), SC_(0.6152711808681488037109375e-1), SC_(0.5276757393757080096863772555264582929817e-20), - SC_(0.944411754608154296875e1), SC_(0.11958599090576171875e0), SC_(0.2806586679017851973719099727210813946663e-17), - SC_(0.944411754608154296875e1), SC_(0.15262925624847412109375e0), SC_(0.2811556875187931972313758314199441466104e-16), - SC_(0.944411754608154296875e1), SC_(0.408089816570281982421875e0), SC_(0.3049214538640230343488562864541510399665e-12), - SC_(0.944411754608154296875e1), SC_(0.6540834903717041015625e0), SC_(0.2641125801178791553193637198564322320001e-10), - SC_(0.944411754608154296875e1), SC_(0.1097540378570556640625e1), SC_(0.3570822482377035574485486720053965916982e-8), - SC_(0.944411754608154296875e1), SC_(0.30944411754608154296875e1), SC_(0.7766278241102208401170874203781603111746e-4), - SC_(0.944411754608154296875e1), SC_(0.51139926910400390625e1), SC_(0.1309298511678054464902027194534409538646e-1), - SC_(0.944411754608154296875e1), SC_(0.95070552825927734375e1), SC_(0.1827999074103902886609783889480769570524e2), - SC_(0.944411754608154296875e1), SC_(0.24750102996826171875e2), SC_(0.7351908192175552948778255155781258947671e9), - SC_(0.944411754608154296875e1), SC_(0.637722015380859375e2), SC_(0.1229766721665510769829680551623499922036e27), - SC_(0.264718532562255859375e2), SC_(0.177219114266335964202880859375e-2), SC_(0.8225184464794312214427441884602794315635e-108), - SC_(0.264718532562255859375e2), SC_(0.22177286446094512939453125e-2), SC_(0.3114921421876925970246827842503222114267e-105), - SC_(0.264718532562255859375e2), SC_(0.7444499991834163665771484375e-2), SC_(0.2604432142391172275446430144882881083067e-91), - SC_(0.264718532562255859375e2), SC_(0.1433600485324859619140625e-1), SC_(0.8900355057385521217383601748827962581012e-84), - SC_(0.264718532562255859375e2), SC_(0.1760916970670223236083984375e-1), SC_(0.2058868164797190179746749314402013402828e-81), - SC_(0.264718532562255859375e2), SC_(0.6152711808681488037109375e-1), SC_(0.4972024613715337297288025064797981454153e-67), - SC_(0.264718532562255859375e2), SC_(0.11958599090576171875e0), SC_(0.2171276940537634328598470815758727598254e-59), - SC_(0.264718532562255859375e2), SC_(0.15262925624847412109375e0), SC_(0.1385612106461115669282812891998412819968e-56), - SC_(0.264718532562255859375e2), SC_(0.408089816570281982421875e0), SC_(0.2810683753661952718697857543641460074915e-45), - SC_(0.264718532562255859375e2), SC_(0.6540834903717041015625e0), SC_(0.747015815779669898566479492042761278802e-40), - SC_(0.264718532562255859375e2), SC_(0.1097540378570556640625e1), SC_(0.6713297080381936017489524806125579632058e-34), - SC_(0.264718532562255859375e2), SC_(0.30944411754608154296875e1), SC_(0.5978300815170794201799690600452619195433e-22), - SC_(0.264718532562255859375e2), SC_(0.51139926910400390625e1), SC_(0.4142831554257851122039738437459914404627e-16), - SC_(0.264718532562255859375e2), SC_(0.95070552825927734375e1), SC_(0.9887760983557707673914821600211506775333e-9), - SC_(0.264718532562255859375e2), SC_(0.24750102996826171875e2), SC_(0.7441331815372677577709813948668342499614e4), - SC_(0.264718532562255859375e2), SC_(0.637722015380859375e2), 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SC_(0.51139926910400390625e1), SC_(0.1250755987062674994392330438153044634978e-114), - SC_(0.98576263427734375e2), SC_(0.95070552825927734375e1), SC_(0.5155910228741865630530748597345526561019e-88), - SC_(0.98576263427734375e2), SC_(0.24750102996826171875e2), SC_(0.173088587965140287251789752425440165731e-46), - SC_(0.98576263427734375e2), SC_(0.637722015380859375e2), SC_(0.2139803586023867005821680732168695726563e-2), - SC_(0.99292266845703125e2), SC_(0.177219114266335964202880859375e-2), SC_(0.2261194572892689144464257783997217591003e-459), - SC_(0.99292266845703125e2), SC_(0.22177286446094512939453125e-2), SC_(0.1059718907506904441739516643053360474766e-449), - SC_(0.99292266845703125e2), SC_(0.7444499991834163665771484375e-2), SC_(0.1760708480112020640215899721963204640613e-397), - SC_(0.99292266845703125e2), SC_(0.1433600485324859619140625e-1), SC_(0.3188104531258877486126505505288677161449e-369), - SC_(0.99292266845703125e2), SC_(0.1760916970670223236083984375e-1), SC_(0.2351789542752206704101133488009018496105e-360), - SC_(0.99292266845703125e2), SC_(0.6152711808681488037109375e-1), SC_(0.2087568008199554926652533137918586792421e-306), - SC_(0.99292266845703125e2), SC_(0.11958599090576171875e0), SC_(0.9479028425669903092514832066160512980969e-278), - SC_(0.99292266845703125e2), SC_(0.15262925624847412109375e0), SC_(0.3144358707762065981613586172661430942717e-267), - SC_(0.99292266845703125e2), SC_(0.408089816570281982421875e0), SC_(0.8076041994016289659837261163786154124696e-225), - SC_(0.99292266845703125e2), SC_(0.6540834903717041015625e0), SC_(0.1779204438764558957337121273226739006915e-204), - SC_(0.99292266845703125e2), SC_(0.1097540378570556640625e1), SC_(0.3721424984805355820747068117876586135294e-182), - SC_(0.99292266845703125e2), SC_(0.30944411754608154296875e1), SC_(0.1893861897195351427223854481637771374334e-137), - SC_(0.99292266845703125e2), SC_(0.51139926910400390625e1), SC_(0.9092055250182067057531632044074461256826e-116), - SC_(0.99292266845703125e2), SC_(0.95070552825927734375e1), SC_(0.5835883537392851212536191805017949717878e-89), - SC_(0.99292266845703125e2), SC_(0.24750102996826171875e2), SC_(0.3851491419574571630736597349656750764496e-47), - SC_(0.99292266845703125e2), SC_(0.637722015380859375e2), SC_(0.8891727416380076726409331943293544170762e-3) - }; -#undef SC_ + static const boost::array, 225> bessel_i_data = {{ + {{ SC_(-0.8049192047119140625e2), SC_(0.24750102996826171875e2), SC_(0.4186983670927603951456761016615805321694e29) }}, + {{ SC_(-0.8049192047119140625e2), SC_(0.637722015380859375e2), SC_(0.2032477564839492547710163141114983376107e7) }}, + {{ SC_(-0.7460263824462890625e2), SC_(0.24750102996826171875e2), SC_(0.7209773983625557491285409746913864781653e24) }}, + {{ SC_(-0.7460263824462890625e2), SC_(0.637722015380859375e2), SC_(0.8754902581281478276585360070503782597115e9) }}, + {{ SC_(-0.7290460205078125e2), SC_(0.24750102996826171875e2), SC_(0.1045354686776007657866756333678839303562e23) }}, + {{ SC_(-0.7290460205078125e2), SC_(0.637722015380859375e2), SC_(0.4716204450814114467834563893626508706616e10) }}, + {{ SC_(-0.62323604583740234375e2), SC_(0.24750102996826171875e2), SC_(0.3651466017937929635806605426551713742921e15) }}, + {{ SC_(-0.62323604583740234375e2), SC_(0.637722015380859375e2), SC_(0.8566833579732135640262696128535710188301e14) }}, + {{ SC_(-0.5579319000244140625e2), SC_(0.24750102996826171875e2), SC_(-0.7703641421675666973721209829630518563931e10) }}, + {{ SC_(-0.5579319000244140625e2), SC_(0.637722015380859375e2), SC_(0.1959694422054590004110877333169097220352e17) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.95070552825927734375e1), SC_(0.2934779151682606205400047286649505699432e23) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.24750102996826171875e2), SC_(0.6405675645065933411553551945741721563518e3) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.637722015380859375e2), SC_(0.805557170418531409978537810934369410633e20) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.51139926910400390625e1), SC_(0.289105444853831500904637353663660192819e28) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.95070552825927734375e1), SC_(0.8806324212322684518238175986513600832194e17) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.24750102996826171875e2), SC_(0.3890036496141556574166698709019531196928e0) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.637722015380859375e2), SC_(0.3063025493893607419003502570490592505508e22) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.177219114266335964202880859375e-2), SC_(0.2803618162597370401397229001288041823179e-34) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.22177286446094512939453125e-2), SC_(0.229588528336937186404069781250920318956e-33) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.7444499991834163665771484375e-2), SC_(0.1959749964125288689721223617361145955449e-28) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.1433600485324859619140625e-1), SC_(0.9133296812900414557505943321740418454784e-26) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.1760916970670223236083984375e-1), SC_(0.6281058749227662133654486730221725796013e-25) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.6152711808681488037109375e-1), SC_(0.7806782632836478900912324974768292604178e-20) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.11958599090576171875e0), SC_(0.3969270921873940596846801055093851364249e-17) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.15262925624847412109375e0), SC_(0.3911054564312661834266087273264220427648e-16) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.408089816570281982421875e0), SC_(0.3968059264413538749627636752562708954912e-12) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.6540834903717041015625e0), SC_(0.3328913174482554006724623549002084389481e-10) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.1097540378570556640625e1), SC_(0.4345996628731497806117301412025701409681e-8) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.30944411754608154296875e1), SC_(0.8821763783526972687094781579187606888861e-4) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.51139926910400390625e1), SC_(0.1440790625360570911757430559538249450382e-1) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.95070552825927734375e1), SC_(0.1943226931700462962154856194109129706652e2) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.24750102996826171875e2), SC_(0.7543097629536504483214121556669228286985e9) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.637722015380859375e2), SC_(0.1242187462089386651190442543425398784833e27) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.177219114266335964202880859375e-2), SC_(0.148982667418264205724082321914073417083e-34) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.22177286446094512939453125e-2), SC_(0.1238718017352724275257612770297545398575e-33) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.7444499991834163665771484375e-2), SC_(0.1147864422785975785379486658863341965539e-28) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.1433600485324859619140625e-1), SC_(0.559265688248480010364759849989645260096e-26) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.1760916970670223236083984375e-1), SC_(0.3900141694706919558831468837845481277321e-25) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.6152711808681488037109375e-1), SC_(0.5276757393757080096863772555264582929817e-20) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.11958599090576171875e0), SC_(0.2806586679017851973719099727210813946663e-17) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.15262925624847412109375e0), SC_(0.2811556875187931972313758314199441466104e-16) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.408089816570281982421875e0), SC_(0.3049214538640230343488562864541510399665e-12) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.6540834903717041015625e0), SC_(0.2641125801178791553193637198564322320001e-10) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.1097540378570556640625e1), SC_(0.3570822482377035574485486720053965916982e-8) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.30944411754608154296875e1), SC_(0.7766278241102208401170874203781603111746e-4) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.51139926910400390625e1), SC_(0.1309298511678054464902027194534409538646e-1) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.95070552825927734375e1), SC_(0.1827999074103902886609783889480769570524e2) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.24750102996826171875e2), SC_(0.7351908192175552948778255155781258947671e9) }}, + {{ SC_(0.944411754608154296875e1), SC_(0.637722015380859375e2), SC_(0.1229766721665510769829680551623499922036e27) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.177219114266335964202880859375e-2), SC_(0.8225184464794312214427441884602794315635e-108) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.22177286446094512939453125e-2), SC_(0.3114921421876925970246827842503222114267e-105) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.7444499991834163665771484375e-2), SC_(0.2604432142391172275446430144882881083067e-91) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.1433600485324859619140625e-1), SC_(0.8900355057385521217383601748827962581012e-84) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.1760916970670223236083984375e-1), SC_(0.2058868164797190179746749314402013402828e-81) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.6152711808681488037109375e-1), SC_(0.4972024613715337297288025064797981454153e-67) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.11958599090576171875e0), SC_(0.2171276940537634328598470815758727598254e-59) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.15262925624847412109375e0), SC_(0.1385612106461115669282812891998412819968e-56) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.408089816570281982421875e0), SC_(0.2810683753661952718697857543641460074915e-45) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.6540834903717041015625e0), SC_(0.747015815779669898566479492042761278802e-40) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.1097540378570556640625e1), SC_(0.6713297080381936017489524806125579632058e-34) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.30944411754608154296875e1), SC_(0.5978300815170794201799690600452619195433e-22) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.51139926910400390625e1), SC_(0.4142831554257851122039738437459914404627e-16) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.95070552825927734375e1), SC_(0.9887760983557707673914821600211506775333e-9) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.24750102996826171875e2), SC_(0.7441331815372677577709813948668342499614e4) }}, + {{ SC_(0.264718532562255859375e2), SC_(0.637722015380859375e2), SC_(0.1057653975611580297025968384966638534004e25) }}, + {{ SC_(0.62944732666015625e2), SC_(0.177219114266335964202880859375e-2), SC_(0.45958690635023871062575909063334378893e-279) }}, + {{ SC_(0.62944732666015625e2), SC_(0.22177286446094512939453125e-2), SC_(0.6209389773028073837297210778242506483306e-273) }}, + {{ SC_(0.62944732666015625e2), SC_(0.7444499991834163665771484375e-2), SC_(0.7895715130491294720616738632774975243308e-240) }}, + {{ SC_(0.62944732666015625e2), SC_(0.1433600485324859619140625e-1), SC_(0.647138446378151590819632213606225850758e-222) }}, + {{ SC_(0.62944732666015625e2), SC_(0.1760916970670223236083984375e-1), SC_(0.2707933582567150643813770648402680542879e-216) }}, + {{ SC_(0.62944732666015625e2), SC_(0.6152711808681488037109375e-1), SC_(0.4288055347469163240604226404771653090957e-182) }}, + {{ SC_(0.62944732666015625e2), SC_(0.11958599090576171875e0), SC_(0.6294953330027617350864498223470068886243e-164) }}, + {{ SC_(0.62944732666015625e2), SC_(0.15262925624847412109375e0), SC_(0.2940851738608356257417673881327738650612e-157) }}, + {{ SC_(0.62944732666015625e2), SC_(0.408089816570281982421875e0), SC_(0.2257058202165688627695231239206115145716e-130) }}, + {{ SC_(0.62944732666015625e2), SC_(0.6540834903717041015625e0), SC_(0.1778039654840661639266356774235366667095e-117) }}, + {{ SC_(0.62944732666015625e2), SC_(0.1097540378570556640625e1), SC_(0.2514421131363998555318888464942258689787e-103) }}, + {{ SC_(0.62944732666015625e2), SC_(0.30944411754608154296875e1), SC_(0.5622845117457223453327449156803858773151e-75) }}, + {{ SC_(0.62944732666015625e2), SC_(0.51139926910400390625e1), SC_(0.3245046327192357619087066004032484720756e-61) }}, + {{ SC_(0.62944732666015625e2), SC_(0.95070552825927734375e1), SC_(0.3715619462888415165782020457969122705518e-44) }}, + {{ SC_(0.62944732666015625e2), SC_(0.24750102996826171875e2), SC_(0.3928772045743820848686674725450534320585e-17) }}, + {{ SC_(0.62944732666015625e2), SC_(0.637722015380859375e2), SC_(0.4982235303443094180348113374739658467202e14) }}, + {{ SC_(0.67001708984375e2), SC_(0.177219114266335964202880859375e-2), SC_(0.8145278863081702046160838798060574146498e-299) }}, + {{ SC_(0.67001708984375e2), SC_(0.22177286446094512939453125e-2), SC_(0.273355602940560423241491733212069399811e-292) }}, + {{ 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SC_(0.8076041994016289659837261163786154124696e-225) }}, + {{ SC_(0.99292266845703125e2), SC_(0.6540834903717041015625e0), SC_(0.1779204438764558957337121273226739006915e-204) }}, + {{ SC_(0.99292266845703125e2), SC_(0.1097540378570556640625e1), SC_(0.3721424984805355820747068117876586135294e-182) }}, + {{ SC_(0.99292266845703125e2), SC_(0.30944411754608154296875e1), SC_(0.1893861897195351427223854481637771374334e-137) }}, + {{ SC_(0.99292266845703125e2), SC_(0.51139926910400390625e1), SC_(0.9092055250182067057531632044074461256826e-116) }}, + {{ SC_(0.99292266845703125e2), SC_(0.95070552825927734375e1), SC_(0.5835883537392851212536191805017949717878e-89) }}, + {{ SC_(0.99292266845703125e2), SC_(0.24750102996826171875e2), SC_(0.3851491419574571630736597349656750764496e-47) }}, + {{ SC_(0.99292266845703125e2), SC_(0.637722015380859375e2), SC_(0.8891727416380076726409331943293544170762e-3) }} + }}; diff --git a/test/bessel_i_int_data.ipp b/test/bessel_i_int_data.ipp index 31bd6d477..f3127cc26 100644 --- a/test/bessel_i_int_data.ipp +++ b/test/bessel_i_int_data.ipp @@ -3,504 +3,502 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 495> bessel_i_int_data = { - SC_(0), SC_(0.177219114266335964202880859375e-2), SC_(0.1000000785165515654790765567976560128368e1), - SC_(0), SC_(0.22177286446094512939453125e-2), SC_(0.1000001229580463247166647265657459686513e1), - SC_(0), SC_(0.7444499991834163665771484375e-2), SC_(0.1000013855193023439561602999309818071557e1), - SC_(0), SC_(0.1433600485324859619140625e-1), SC_(0.100005138091877460790808253311381371617e1), - SC_(0), SC_(0.1760916970670223236083984375e-1), SC_(0.1000077522216818092267597684468025144708e1), - SC_(0), SC_(0.6152711808681488037109375e-1), SC_(0.1000946620505179168127565717529250425225e1), - SC_(0), SC_(0.11958599090576171875e0), SC_(0.1003578399092795290959506558979668000986e1), - SC_(0), SC_(0.15262925624847412109375e0), SC_(0.1005832407473077490942708958509537944332e1), - SC_(0), SC_(0.408089816570281982421875e0), SC_(0.1042069688780878266908906813963061201236e1), - SC_(0), SC_(0.6540834903717041015625e0), SC_(0.1109850431257999241542412962070021625239e1), - SC_(0), SC_(0.1097540378570556640625e1), SC_(0.1324594459649893673687924138468203300537e1), - SC_(0), SC_(0.30944411754608154296875e1), SC_(0.5270503008520823311035815313268274322688e1), - SC_(0), SC_(0.51139926910400390625e1), SC_(0.3016460113324413124385977969424656719006e2), - SC_(0), SC_(0.95070552825927734375e1), SC_(0.1765221230864037183559483071058505259281e4), - SC_(0), SC_(0.24750102996826171875e2), SC_(0.4520582716299093122418957895745838047526e10), - SC_(0), SC_(0.637722015380859375e2), SC_(0.248523599457696979135532431768725854655e27), - SC_(0.1e1), SC_(0.177219114266335964202880859375e-2), SC_(0.8860959191975001520307655146348128981208e-3), - SC_(0.1e1), SC_(0.22177286446094512939453125e-2), SC_(0.1108865004023609343492425973877677708278e-2), - SC_(0.1e1), SC_(0.7444499991834163665771484375e-2), SC_(0.3722275782133396649790935284938128705517e-2), - SC_(0.1e1), SC_(0.1433600485324859619140625e-1), SC_(0.7168186575111060974651037851905127311172e-2), - SC_(0.1e1), SC_(0.1760916970670223236083984375e-1), SC_(0.8804926126614467969087386987026758424778e-2), - SC_(0.1e1), SC_(0.6152711808681488037109375e-1), SC_(0.307781186030490619563031243121873491391e-1), - SC_(0.1e1), SC_(0.11958599090576171875e0), SC_(0.5989994518931145664339323232552863277613e-1), - SC_(0.1e1), SC_(0.15262925624847412109375e0), SC_(0.7653706917131299515526663760316122678536e-1), - SC_(0.1e1), SC_(0.408089816570281982421875e0), SC_(0.2083221213089251435227012018452735830071e0), - SC_(0.1e1), SC_(0.6540834903717041015625e0), SC_(0.3448458972066057120326871217765728528051e0), - SC_(0.1e1), SC_(0.1097540378570556640625e1), SC_(0.6356539293968716593197570138590683019623e0), - SC_(0.1e1), SC_(0.30944411754608154296875e1), SC_(0.4304586767845429639244166020309162877221e1), - SC_(0.1e1), SC_(0.51139926910400390625e1), SC_(0.2702631060982870150322284389310299253322e2), - SC_(0.1e1), SC_(0.95070552825927734375e1), SC_(0.1669630395093490324472744646621461529409e4), - SC_(0.1e1), SC_(0.24750102996826171875e2), SC_(0.4428295881367777978681563662886643036499e10), - SC_(0.1e1), SC_(0.637722015380859375e2), SC_(0.2465673119157042745018873572402000151201e27), - SC_(0.4e1), SC_(0.177219114266335964202880859375e-2), SC_(0.2568686424002909205919386454789887238475e-13), - SC_(0.4e1), SC_(0.22177286446094512939453125e-2), SC_(0.629944815795979203946014830217428242984e-13), - SC_(0.4e1), SC_(0.7444499991834163665771484375e-2), SC_(0.7998565658415621562337103146472082554028e-11), - SC_(0.4e1), SC_(0.1433600485324859619140625e-1), SC_(0.1099982550547901452676110099180043770797e-9), - SC_(0.4e1), SC_(0.1760916970670223236083984375e-1), SC_(0.250398097475533981445277556832601328223e-9), - SC_(0.4e1), SC_(0.6152711808681488037109375e-1), SC_(0.3732650011579987791541719677211396374467e-7), - SC_(0.4e1), SC_(0.11958599090576171875e0), SC_(0.5329672477129410019119113447394893295596e-6), - SC_(0.4e1), SC_(0.15262925624847412109375e0), SC_(0.141489997131418627857066995095369938696e-5), - SC_(0.4e1), SC_(0.408089816570281982421875e0), SC_(0.7282921216911263304294810852632628068137e-4), - SC_(0.4e1), SC_(0.6540834903717041015625e0), SC_(0.4869396484162391070562181449261259775595e-3), - SC_(0.4e1), SC_(0.1097540378570556640625e1), SC_(0.4012161862208555247000124967949382739361e-2), - SC_(0.4e1), SC_(0.30944411754608154296875e1), SC_(0.3787138783037547310647400896688635049979e0), - SC_(0.4e1), SC_(0.51139926910400390625e1), SC_(0.5868359078308841151534796428362771527491e1), - SC_(0.4e1), SC_(0.95070552825927734375e1), SC_(0.7357193068805439491961808818463893925223e3), - SC_(0.4e1), SC_(0.24750102996826171875e2), SC_(0.3252313835173492963089917060960028522653e10), - SC_(0.4e1), SC_(0.637722015380859375e2), SC_(0.2190135725660260903026664293135379072029e27), - SC_(0.7e1), SC_(0.177219114266335964202880859375e-2), SC_(0.8510076576264637138875125872170131898096e-25), - SC_(0.7e1), SC_(0.22177286446094512939453125e-2), SC_(0.4089953800055587124509461216692582736447e-24), - SC_(0.7e1), SC_(0.7444499991834163665771484375e-2), SC_(0.1964305273103342680910343954984308619768e-20), - SC_(0.7e1), SC_(0.1433600485324859619140625e-1), SC_(0.1929120066647206188436854652387114727807e-18), - SC_(0.7e1), SC_(0.1760916970670223236083984375e-1), SC_(0.8138340472907783210251698976282644477818e-18), - SC_(0.7e1), SC_(0.6152711808681488037109375e-1), SC_(0.5174601186268260520938521328073083909595e-14), - SC_(0.7e1), SC_(0.11958599090576171875e0), SC_(0.542395054389276152812978441225258183457e-12), - SC_(0.7e1), SC_(0.15262925624847412109375e0), SC_(0.299323047925904744170833613652767758086e-11), - SC_(0.7e1), SC_(0.408089816570281982421875e0), SC_(0.2937036464827401981806966262136490086826e-8), - SC_(0.7e1), SC_(0.6540834903717041015625e0), SC_(0.8046255455349868199127611214199975918109e-7), - SC_(0.7e1), SC_(0.1097540378570556640625e1), SC_(0.3087574366778968153326883525133715811508e-5), - SC_(0.7e1), SC_(0.30944411754608154296875e1), SC_(0.5653447566166178294962968673241498039082e-2), - SC_(0.7e1), SC_(0.51139926910400390625e1), SC_(0.3104877913933256744262177732064662628008e0), - SC_(0.7e1), SC_(0.95070552825927734375e1), SC_(0.1318882152673454326811262619237084813807e3), - SC_(0.7e1), SC_(0.24750102996826171875e2), SC_(0.1657171203518438763471041373689390646813e10), - SC_(0.7e1), SC_(0.637722015380859375e2), SC_(0.1687969369952926235916289436609130146855e27), - SC_(0.1e2), SC_(0.177219114266335964202880859375e-2), SC_(0.8223234174016769910080935836038629086129e-37), - SC_(0.1e2), SC_(0.22177286446094512939453125e-2), SC_(0.7744994585234402998026715482431864809177e-36), - SC_(0.1e2), SC_(0.7444499991834163665771484375e-2), SC_(0.140699610530434722230776594136166384761e-30), - SC_(0.1e2), SC_(0.1433600485324859619140625e-1), SC_(0.9867802131594229578497672216212381206342e-28), - SC_(0.1e2), SC_(0.1760916970670223236083984375e-1), SC_(0.7714874409767011750174102200723123371757e-27), - SC_(0.1e2), SC_(0.6152711808681488037109375e-1), SC_(0.2092377824573518684672948738047686808098e-21), - SC_(0.1e2), SC_(0.11958599090576171875e0), SC_(0.161020520917686222303614853893004305517e-18), - SC_(0.1e2), SC_(0.15262925624847412109375e0), SC_(0.1847331437121988828659943855683029847574e-17), - SC_(0.1e2), SC_(0.408089816570281982421875e0), SC_(0.3460494035292646148422797589423437304445e-13), - SC_(0.1e2), SC_(0.6540834903717041015625e0), SC_(0.3894842946330373264656841132859435813454e-11), - SC_(0.1e2), SC_(0.1097540378570556640625e1), SC_(0.7014848610606988360553920593019620983893e-9), - SC_(0.1e2), SC_(0.30944411754608154296875e1), SC_(0.2688034653083270014812653556923722759657e-4), - SC_(0.1e2), SC_(0.51139926910400390625e1), SC_(0.5883608669420951460953858890820260901642e-2), - SC_(0.1e2), SC_(0.95070552825927734375e1), SC_(0.1093507510277669423960436015414354945337e2), - SC_(0.1e2), SC_(0.24750102996826171875e2), SC_(0.5917457915288690964012606008596472223686e9), - SC_(0.1e2), SC_(0.637722015380859375e2), SC_(0.1129466336865796349694848290694042226462e27), - SC_(0.13e2), SC_(0.177219114266335964202880859375e-2), SC_(0.3334011286277694028669539285669885563166e-49), - SC_(0.13e2), SC_(0.22177286446094512939453125e-2), SC_(0.6153738758043090277122480232744400184223e-48), - SC_(0.13e2), SC_(0.7444499991834163665771484375e-2), SC_(0.4228556218314688954181791384498131827781e-41), - SC_(0.13e2), SC_(0.1433600485324859619140625e-1), SC_(0.2117859499568276103587689359158579219165e-37), - SC_(0.13e2), SC_(0.1760916970670223236083984375e-1), SC_(0.3068580854652108160425423230103324526003e-36), - SC_(0.13e2), SC_(0.6152711808681488037109375e-1), SC_(0.354996892487294926273047608799400251176e-29), - SC_(0.13e2), SC_(0.11958599090576171875e0), SC_(0.2005786158653338640126467535312809972599e-25), - SC_(0.13e2), SC_(0.15262925624847412109375e0), SC_(0.4784115376425512596092514679649054496976e-24), - SC_(0.13e2), SC_(0.408089816570281982421875e0), SC_(0.1711772323228039445264854631251211491723e-18), - SC_(0.13e2), SC_(0.6540834903717041015625e0), SC_(0.7922791477017998377388657609963942307393e-16), - SC_(0.13e2), SC_(0.1097540378570556640625e1), SC_(0.6716323224025831832505193136394393092916e-13), - SC_(0.13e2), SC_(0.30944411754608154296875e1), SC_(0.5542968221483836259279888714065628022048e-7), - SC_(0.13e2), SC_(0.51139926910400390625e1), SC_(0.5081514739534627446729224579266224585244e-4), - SC_(0.13e2), SC_(0.95070552825927734375e1), SC_(0.4725865925391415011344735823410723955919e0), - SC_(0.13e2), SC_(0.24750102996826171875e2), SC_(0.1501669323697961007131150053219059261996e9), - SC_(0.13e2), SC_(0.637722015380859375e2), SC_(0.6567322402823646295136471316076539442991e26), - SC_(0.16e2), SC_(0.177219114266335964202880859375e-2), SC_(0.6903502427645376124200283458900439421873e-62), - SC_(0.16e2), SC_(0.22177286446094512939453125e-2), SC_(0.2497094638075881780026744754511410943168e-60), - SC_(0.16e2), SC_(0.7444499991834163665771484375e-2), SC_(0.6490368720925649184380212530671130650415e-52), - SC_(0.16e2), SC_(0.1433600485324859619140625e-1), SC_(0.2321410891263873863049860997755010357737e-47), - SC_(0.16e2), SC_(0.1760916970670223236083984375e-1), SC_(0.6233393146806615669318454471770676678158e-46), - SC_(0.16e2), SC_(0.6152711808681488037109375e-1), SC_(0.3076024754804947155076702423770846087509e-37), - SC_(0.16e2), SC_(0.11958599090576171875e0), SC_(0.1276076508818807870968154682834703381456e-32), - SC_(0.16e2), SC_(0.15262925624847412109375e0), SC_(0.6327816308187779042063522476542118283704e-31), - SC_(0.16e2), SC_(0.408089816570281982421875e0), SC_(0.4325697498499225494703474366594855227627e-24), - SC_(0.16e2), SC_(0.6540834903717041015625e0), 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SC_(0.7e2), SC_(0.1097540378570556640625e1), SC_(0.4794825121102189651189070515356607000206e-118), - SC_(0.7e2), SC_(0.30944411754608154296875e1), SC_(0.1602843216269687242254187608050533636733e-86), - SC_(0.7e2), SC_(0.51139926910400390625e1), SC_(0.3181779993739836562974728016162666336895e-71), - SC_(0.7e2), SC_(0.95070552825927734375e1), SC_(0.2822466596594199323749265377605991268801e-52), - SC_(0.7e2), SC_(0.24750102996826171875e2), SC_(0.2104365489296975788813919994670728216215e-22), - SC_(0.7e2), SC_(0.637722015380859375e2), SC_(0.7844318561221098998292957969567564923615e11), - SC_(0.73e2), SC_(0.177219114266335964202880859375e-2), SC_(0.3279159790515129976232600411030994939645e-328), - SC_(0.73e2), SC_(0.22177286446094512939453125e-2), SC_(0.4224790877225924823386404075215067890494e-321), - SC_(0.73e2), SC_(0.7444499991834163665771484375e-2), SC_(0.1043483587404467322105724165693680432988e-282), - SC_(0.73e2), SC_(0.1433600485324859619140625e-1), SC_(0.6219365054628790184510838867649950741467e-262), - SC_(0.73e2), SC_(0.1760916970670223236083984375e-1), SC_(0.2057928083398578974258661409116904762983e-255), - SC_(0.73e2), SC_(0.6152711808681488037109375e-1), SC_(0.9470152726761824765032042182394011675392e-216), - SC_(0.73e2), SC_(0.11958599090576171875e0), SC_(0.1109621677740774224342517916855017900658e-194), - SC_(0.73e2), SC_(0.15262925624847412109375e0), SC_(0.6026765241850857913163429093708050618843e-187), - SC_(0.73e2), SC_(0.408089816570281982421875e0), SC_(0.9118139298541229295297403648253683737698e-156), - SC_(0.73e2), SC_(0.6540834903717041015625e0), SC_(0.8247872764458903831476787586065099347135e-141), - SC_(0.73e2), SC_(0.1097540378570556640625e1), SC_(0.2123029007982407474621311100276015417167e-124), - SC_(0.73e2), SC_(0.30944411754608154296875e1), SC_(0.1588696020280731697227952432556978774771e-91), - SC_(0.73e2), SC_(0.51139926910400390625e1), SC_(0.1420130918879929727408563849006120293294e-75), - SC_(0.73e2), SC_(0.95070552825927734375e1), SC_(0.8020381326448500037051674847470025971321e-56), - SC_(0.73e2), SC_(0.24750102996826171875e2), SC_(0.9826710538792853844402410449812254638335e-25), - SC_(0.73e2), SC_(0.637722015380859375e2), SC_(0.4293839369539487481259198718773671804064e10), - SC_(0.76e2), SC_(0.177219114266335964202880859375e-2), SC_(0.5408759889893148190520203529735474973187e-343), - SC_(0.76e2), SC_(0.22177286446094512939453125e-2), SC_(0.1365632588234360977374366339815548997377e-335), - SC_(0.76e2), SC_(0.7444499991834163665771484375e-2), SC_(0.1275838367710964746430025849813881543957e-295), - SC_(0.76e2), SC_(0.1433600485324859619140625e-1), SC_(0.5430425912637421039353201453109713889038e-274), - SC_(0.76e2), SC_(0.1760916970670223236083984375e-1), SC_(0.3330046136342914006909942281157109406199e-267), - SC_(0.76e2), SC_(0.6152711808681488037109375e-1), SC_(0.6536720629329230577091818914690091163553e-226), - SC_(0.76e2), SC_(0.11958599090576171875e0), SC_(0.5623652442375975181466641168529807893221e-204), - SC_(0.76e2), SC_(0.15262925624847412109375e0), SC_(0.6350380451255890749856575267278817991626e-196), - SC_(0.76e2), SC_(0.408089816570281982421875e0), SC_(0.183640054565323298205707300952041465441e-163), - SC_(0.76e2), SC_(0.6540834903717041015625e0), SC_(0.6839439254682699613485852891479608181366e-148), - SC_(0.76e2), SC_(0.1097540378570556640625e1), SC_(0.8316719082770017371804750065668802553579e-131), - SC_(0.76e2), SC_(0.30944411754608154296875e1), SC_(0.1393297633857098951754512416010366098401e-96), - SC_(0.76e2), SC_(0.51139926910400390625e1), SC_(0.5609441790373577387000154824729897241791e-80), - SC_(0.76e2), SC_(0.95070552825927734375e1), SC_(0.2018365197172710168614503238313291896062e-59), - SC_(0.76e2), SC_(0.24750102996826171875e2), SC_(0.4085433998985207824201599332796010854695e-27), - SC_(0.76e2), SC_(0.637722015380859375e2), SC_(0.2142103160400899021062036922016113667452e9), - SC_(0.79e2), SC_(0.177219114266335964202880859375e-2), SC_(0.7930982305179989580158425245351456663586e-358), - SC_(0.79e2), SC_(0.22177286446094512939453125e-2), SC_(0.3924250147523408219992167518859050391414e-350), - SC_(0.79e2), SC_(0.7444499991834163665771484375e-2), SC_(0.1386755351840733324704199171711908798229e-308), - SC_(0.79e2), SC_(0.1433600485324859619140625e-1), SC_(0.4215177758474358774763535279898355939459e-286), - SC_(0.79e2), SC_(0.1760916970670223236083984375e-1), SC_(0.4790319326701827605381983744427272324794e-279), - SC_(0.79e2), SC_(0.6152711808681488037109375e-1), SC_(0.4011040414527164043809376106988478947351e-236), - SC_(0.79e2), SC_(0.11958599090576171875e0), SC_(0.253370605560492432574321731615139964047e-213), - SC_(0.79e2), SC_(0.15262925624847412109375e0), SC_(0.5948527457011269418607542342494814436562e-205), - SC_(0.79e2), SC_(0.408089816570281982421875e0), SC_(0.3287936896920888923522197582153467750847e-171), - SC_(0.79e2), SC_(0.6540834903717041015625e0), SC_(0.5041909325640412505781517484471102307831e-155), - SC_(0.79e2), SC_(0.1097540378570556640625e1), SC_(0.2896326090972206182393839086729167150143e-137), - SC_(0.79e2), SC_(0.30944411754608154296875e1), SC_(0.1086380977296709087208790251658448356189e-101), - SC_(0.79e2), SC_(0.51139926910400390625e1), SC_(0.1970229546359244151730974118220967814952e-84), - SC_(0.79e2), SC_(0.95070552825927734375e1), SC_(0.4519411101705219203865562848704682354613e-63), - SC_(0.79e2), SC_(0.24750102996826171875e2), SC_(0.1518463586382666158992394326311743396678e-29), - SC_(0.79e2), SC_(0.637722015380859375e2), SC_(0.9760490072697396207873117894195488769342e7), - SC_(0.82e2), SC_(0.177219114266335964202880859375e-2), SC_(0.1038436202803785426388133600179459730169e-372), - SC_(0.82e2), SC_(0.22177286446094512939453125e-2), SC_(0.1006938753460328462474122574448053771171e-364), - SC_(0.82e2), SC_(0.7444499991834163665771484375e-2), SC_(0.1345945900323246361787623818357538331624e-321), - SC_(0.82e2), SC_(0.1433600485324859619140625e-1), SC_(0.292160471475819054556258294299816966923e-298), - SC_(0.82e2), SC_(0.1760916970670223236083984375e-1), SC_(0.6153217141248195324459719214887728749464e-291), - SC_(0.82e2), SC_(0.6152711808681488037109375e-1), SC_(0.2197747157001515487720136860444751064868e-246), - SC_(0.82e2), SC_(0.11958599090576171875e0), SC_(0.1019336562451156029299163377789061540366e-222), - SC_(0.82e2), SC_(0.15262925624847412109375e0), SC_(0.4975570065935101711688291197874212937039e-214), - SC_(0.82e2), SC_(0.408089816570281982421875e0), SC_(0.5256585491004637978784987888275707136183e-179), - SC_(0.82e2), SC_(0.6540834903717041015625e0), SC_(0.3318904542226912390049207214862611260169e-162), - SC_(0.82e2), SC_(0.1097540378570556640625e1), SC_(0.9006810914088316982393635835954853735918e-144), - SC_(0.82e2), SC_(0.30944411754608154296875e1), SC_(0.7564505234377340524197089618341840082876e-107), - SC_(0.82e2), SC_(0.51139926910400390625e1), SC_(0.6180693935663269590148206442946860331756e-89), - SC_(0.82e2), SC_(0.95070552825927734375e1), SC_(0.9043352144198374855605316967339611243444e-67), - SC_(0.82e2), SC_(0.24750102996826171875e2), SC_(0.5065035140645080960031365557479815802671e-32), - SC_(0.82e2), SC_(0.637722015380859375e2), SC_(0.4070462729680846577801828424629699736782e6), - SC_(0.85e2), SC_(0.177219114266335964202880859375e-2), SC_(0.1219116513647314073579445140073826698962e-387), - SC_(0.85e2), SC_(0.22177286446094512939453125e-2), SC_(0.2316658303570511364023325655883461576972e-379), - SC_(0.85e2), SC_(0.7444499991834163665771484375e-2), SC_(0.1171299375215890527495299558278169129332e-334), - SC_(0.85e2), SC_(0.1433600485324859619140625e-1), SC_(0.1815681105495951303009870770747843010446e-310), - SC_(0.85e2), SC_(0.1760916970670223236083984375e-1), SC_(0.708683910208375847232135348016178171053e-303), - SC_(0.85e2), SC_(0.6152711808681488037109375e-1), SC_(0.1079719594775910837503589945246873551394e-256), - SC_(0.85e2), SC_(0.11958599090576171875e0), SC_(0.3676982627128526557346333692497334159336e-232), - SC_(0.85e2), SC_(0.15262925624847412109375e0), SC_(0.3731546483902763830031124428268564725393e-223), - SC_(0.85e2), SC_(0.408089816570281982421875e0), SC_(0.7535240432188811873875509550682990477762e-187), - SC_(0.85e2), SC_(0.6540834903717041015625e0), SC_(0.1958883058289393975902194279609190904406e-169), - SC_(0.85e2), SC_(0.1097540378570556640625e1), SC_(0.2511373518429964095251580585112467258299e-150), - SC_(0.85e2), SC_(0.30944411754608154296875e1), SC_(0.4723067963574572650298919057601100049465e-112), - SC_(0.85e2), SC_(0.51139926910400390625e1), SC_(0.1738839346363387627371195241710367004536e-93), - SC_(0.85e2), SC_(0.95070552825927734375e1), SC_(0.1623663257276872998800059443147901760439e-70), - SC_(0.85e2), SC_(0.24750102996826171875e2), SC_(0.1521743437932867300705177236196212703582e-34), - SC_(0.85e2), SC_(0.637722015380859375e2), SC_(0.1556799959129105832955966318088587426661e5), - SC_(0.88e2), SC_(0.177219114266335964202880859375e-2), SC_(0.1288209613593357571142720689583005763762e-402), - SC_(0.88e2), SC_(0.22177286446094512939453125e-2), SC_(0.4797299543775689080036441106208914106219e-394), - SC_(0.88e2), SC_(0.7444499991834163665771484375e-2), SC_(0.9174536812416633326341915508185869175459e-348), - SC_(0.88e2), SC_(0.1433600485324859619140625e-1), SC_(0.1015625556161420986205394396723116662882e-322), - SC_(0.88e2), SC_(0.1760916970670223236083984375e-1), SC_(0.7346472096657986490100705296779319049912e-315), - SC_(0.88e2), SC_(0.6152711808681488037109375e-1), SC_(0.4774415143129565154141226398131338281536e-267), - SC_(0.88e2), SC_(0.11958599090576171875e0), SC_(0.119382735471855848143552750474098416176e-241), - SC_(0.88e2), SC_(0.15262925624847412109375e0), SC_(0.2518899646481384301970914279883481939291e-232), - SC_(0.88e2), SC_(0.408089816570281982421875e0), SC_(0.9722253412784373652536121925492657625805e-195), - SC_(0.88e2), SC_(0.6540834903717041015625e0), SC_(0.1040637574745703228070355356117916659304e-176), - SC_(0.88e2), SC_(0.1097540378570556640625e1), SC_(0.6302766367711271660992485559308335862541e-157), - SC_(0.88e2), SC_(0.30944411754608154296875e1), SC_(0.2654441873858763831864401113742713122992e-117), - SC_(0.88e2), SC_(0.51139926910400390625e1), SC_(0.4403904099603861384280491749834790369519e-98), - SC_(0.88e2), SC_(0.95070552825927734375e1), SC_(0.262551184129831686961964273106436690334e-74), - SC_(0.88e2), SC_(0.24750102996826171875e2), SC_(0.4131930234604820436302932418803598894853e-37), - SC_(0.88e2), SC_(0.637722015380859375e2), SC_(0.5471250742874498784335752261273680101442e3) - }; -#undef SC_ + static const boost::array, 495> bessel_i_int_data = {{ + {{ SC_(0), SC_(0.177219114266335964202880859375e-2), SC_(0.1000000785165515654790765567976560128368e1) }}, + {{ SC_(0), SC_(0.22177286446094512939453125e-2), SC_(0.1000001229580463247166647265657459686513e1) }}, + {{ SC_(0), SC_(0.7444499991834163665771484375e-2), SC_(0.1000013855193023439561602999309818071557e1) }}, + {{ SC_(0), SC_(0.1433600485324859619140625e-1), SC_(0.100005138091877460790808253311381371617e1) }}, + {{ SC_(0), SC_(0.1760916970670223236083984375e-1), SC_(0.1000077522216818092267597684468025144708e1) }}, + {{ SC_(0), SC_(0.6152711808681488037109375e-1), SC_(0.1000946620505179168127565717529250425225e1) }}, + {{ SC_(0), SC_(0.11958599090576171875e0), SC_(0.1003578399092795290959506558979668000986e1) }}, + {{ SC_(0), SC_(0.15262925624847412109375e0), SC_(0.1005832407473077490942708958509537944332e1) }}, + {{ SC_(0), SC_(0.408089816570281982421875e0), SC_(0.1042069688780878266908906813963061201236e1) }}, + {{ SC_(0), SC_(0.6540834903717041015625e0), SC_(0.1109850431257999241542412962070021625239e1) }}, + {{ SC_(0), SC_(0.1097540378570556640625e1), SC_(0.1324594459649893673687924138468203300537e1) }}, + {{ SC_(0), 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SC_(0.8247872764458903831476787586065099347135e-141) }}, + {{ SC_(0.73e2), SC_(0.1097540378570556640625e1), SC_(0.2123029007982407474621311100276015417167e-124) }}, + {{ SC_(0.73e2), SC_(0.30944411754608154296875e1), SC_(0.1588696020280731697227952432556978774771e-91) }}, + {{ SC_(0.73e2), SC_(0.51139926910400390625e1), SC_(0.1420130918879929727408563849006120293294e-75) }}, + {{ SC_(0.73e2), SC_(0.95070552825927734375e1), SC_(0.8020381326448500037051674847470025971321e-56) }}, + {{ SC_(0.73e2), SC_(0.24750102996826171875e2), SC_(0.9826710538792853844402410449812254638335e-25) }}, + {{ SC_(0.73e2), SC_(0.637722015380859375e2), SC_(0.4293839369539487481259198718773671804064e10) }}, + {{ SC_(0.76e2), SC_(0.177219114266335964202880859375e-2), SC_(0.5408759889893148190520203529735474973187e-343) }}, + {{ SC_(0.76e2), SC_(0.22177286446094512939453125e-2), SC_(0.1365632588234360977374366339815548997377e-335) }}, + {{ SC_(0.76e2), SC_(0.7444499991834163665771484375e-2), SC_(0.1275838367710964746430025849813881543957e-295) }}, + {{ SC_(0.76e2), SC_(0.1433600485324859619140625e-1), SC_(0.5430425912637421039353201453109713889038e-274) }}, + {{ SC_(0.76e2), SC_(0.1760916970670223236083984375e-1), SC_(0.3330046136342914006909942281157109406199e-267) }}, + {{ SC_(0.76e2), SC_(0.6152711808681488037109375e-1), SC_(0.6536720629329230577091818914690091163553e-226) }}, + {{ SC_(0.76e2), SC_(0.11958599090576171875e0), SC_(0.5623652442375975181466641168529807893221e-204) }}, + {{ SC_(0.76e2), SC_(0.15262925624847412109375e0), SC_(0.6350380451255890749856575267278817991626e-196) }}, + {{ SC_(0.76e2), SC_(0.408089816570281982421875e0), SC_(0.183640054565323298205707300952041465441e-163) }}, + {{ SC_(0.76e2), SC_(0.6540834903717041015625e0), SC_(0.6839439254682699613485852891479608181366e-148) }}, + {{ SC_(0.76e2), SC_(0.1097540378570556640625e1), SC_(0.8316719082770017371804750065668802553579e-131) }}, + {{ SC_(0.76e2), SC_(0.30944411754608154296875e1), SC_(0.1393297633857098951754512416010366098401e-96) }}, + {{ SC_(0.76e2), SC_(0.51139926910400390625e1), SC_(0.5609441790373577387000154824729897241791e-80) }}, + {{ SC_(0.76e2), SC_(0.95070552825927734375e1), SC_(0.2018365197172710168614503238313291896062e-59) }}, + {{ SC_(0.76e2), SC_(0.24750102996826171875e2), SC_(0.4085433998985207824201599332796010854695e-27) }}, + {{ SC_(0.76e2), SC_(0.637722015380859375e2), SC_(0.2142103160400899021062036922016113667452e9) }}, + {{ SC_(0.79e2), SC_(0.177219114266335964202880859375e-2), SC_(0.7930982305179989580158425245351456663586e-358) }}, + {{ SC_(0.79e2), SC_(0.22177286446094512939453125e-2), SC_(0.3924250147523408219992167518859050391414e-350) }}, + {{ SC_(0.79e2), SC_(0.7444499991834163665771484375e-2), SC_(0.1386755351840733324704199171711908798229e-308) }}, + {{ SC_(0.79e2), SC_(0.1433600485324859619140625e-1), SC_(0.4215177758474358774763535279898355939459e-286) }}, + {{ SC_(0.79e2), SC_(0.1760916970670223236083984375e-1), SC_(0.4790319326701827605381983744427272324794e-279) }}, + {{ SC_(0.79e2), SC_(0.6152711808681488037109375e-1), SC_(0.4011040414527164043809376106988478947351e-236) }}, + {{ SC_(0.79e2), SC_(0.11958599090576171875e0), SC_(0.253370605560492432574321731615139964047e-213) }}, + {{ SC_(0.79e2), SC_(0.15262925624847412109375e0), SC_(0.5948527457011269418607542342494814436562e-205) }}, + {{ SC_(0.79e2), SC_(0.408089816570281982421875e0), SC_(0.3287936896920888923522197582153467750847e-171) }}, + {{ SC_(0.79e2), SC_(0.6540834903717041015625e0), SC_(0.5041909325640412505781517484471102307831e-155) }}, + {{ SC_(0.79e2), SC_(0.1097540378570556640625e1), SC_(0.2896326090972206182393839086729167150143e-137) }}, + {{ SC_(0.79e2), SC_(0.30944411754608154296875e1), SC_(0.1086380977296709087208790251658448356189e-101) }}, + {{ SC_(0.79e2), SC_(0.51139926910400390625e1), SC_(0.1970229546359244151730974118220967814952e-84) }}, + {{ SC_(0.79e2), SC_(0.95070552825927734375e1), SC_(0.4519411101705219203865562848704682354613e-63) }}, + {{ SC_(0.79e2), SC_(0.24750102996826171875e2), SC_(0.1518463586382666158992394326311743396678e-29) }}, + {{ SC_(0.79e2), SC_(0.637722015380859375e2), SC_(0.9760490072697396207873117894195488769342e7) }}, + {{ SC_(0.82e2), SC_(0.177219114266335964202880859375e-2), SC_(0.1038436202803785426388133600179459730169e-372) }}, + {{ SC_(0.82e2), SC_(0.22177286446094512939453125e-2), SC_(0.1006938753460328462474122574448053771171e-364) }}, + {{ SC_(0.82e2), SC_(0.7444499991834163665771484375e-2), SC_(0.1345945900323246361787623818357538331624e-321) }}, + {{ SC_(0.82e2), SC_(0.1433600485324859619140625e-1), SC_(0.292160471475819054556258294299816966923e-298) }}, + {{ SC_(0.82e2), SC_(0.1760916970670223236083984375e-1), SC_(0.6153217141248195324459719214887728749464e-291) }}, + {{ SC_(0.82e2), SC_(0.6152711808681488037109375e-1), SC_(0.2197747157001515487720136860444751064868e-246) }}, + {{ SC_(0.82e2), SC_(0.11958599090576171875e0), SC_(0.1019336562451156029299163377789061540366e-222) }}, + {{ SC_(0.82e2), SC_(0.15262925624847412109375e0), SC_(0.4975570065935101711688291197874212937039e-214) }}, + {{ SC_(0.82e2), SC_(0.408089816570281982421875e0), SC_(0.5256585491004637978784987888275707136183e-179) }}, + {{ SC_(0.82e2), SC_(0.6540834903717041015625e0), SC_(0.3318904542226912390049207214862611260169e-162) }}, + {{ SC_(0.82e2), SC_(0.1097540378570556640625e1), SC_(0.9006810914088316982393635835954853735918e-144) }}, + {{ SC_(0.82e2), SC_(0.30944411754608154296875e1), SC_(0.7564505234377340524197089618341840082876e-107) }}, + {{ SC_(0.82e2), SC_(0.51139926910400390625e1), SC_(0.6180693935663269590148206442946860331756e-89) }}, + {{ SC_(0.82e2), SC_(0.95070552825927734375e1), SC_(0.9043352144198374855605316967339611243444e-67) }}, + {{ SC_(0.82e2), SC_(0.24750102996826171875e2), SC_(0.5065035140645080960031365557479815802671e-32) }}, + {{ SC_(0.82e2), SC_(0.637722015380859375e2), SC_(0.4070462729680846577801828424629699736782e6) }}, + {{ SC_(0.85e2), SC_(0.177219114266335964202880859375e-2), SC_(0.1219116513647314073579445140073826698962e-387) }}, + {{ SC_(0.85e2), SC_(0.22177286446094512939453125e-2), SC_(0.2316658303570511364023325655883461576972e-379) }}, + {{ SC_(0.85e2), SC_(0.7444499991834163665771484375e-2), SC_(0.1171299375215890527495299558278169129332e-334) }}, + {{ SC_(0.85e2), SC_(0.1433600485324859619140625e-1), SC_(0.1815681105495951303009870770747843010446e-310) }}, + {{ SC_(0.85e2), SC_(0.1760916970670223236083984375e-1), SC_(0.708683910208375847232135348016178171053e-303) }}, + {{ SC_(0.85e2), SC_(0.6152711808681488037109375e-1), SC_(0.1079719594775910837503589945246873551394e-256) }}, + {{ SC_(0.85e2), SC_(0.11958599090576171875e0), SC_(0.3676982627128526557346333692497334159336e-232) }}, + {{ SC_(0.85e2), SC_(0.15262925624847412109375e0), SC_(0.3731546483902763830031124428268564725393e-223) }}, + {{ SC_(0.85e2), SC_(0.408089816570281982421875e0), SC_(0.7535240432188811873875509550682990477762e-187) }}, + {{ SC_(0.85e2), SC_(0.6540834903717041015625e0), SC_(0.1958883058289393975902194279609190904406e-169) }}, + {{ SC_(0.85e2), SC_(0.1097540378570556640625e1), SC_(0.2511373518429964095251580585112467258299e-150) }}, + {{ SC_(0.85e2), SC_(0.30944411754608154296875e1), SC_(0.4723067963574572650298919057601100049465e-112) }}, + {{ SC_(0.85e2), SC_(0.51139926910400390625e1), SC_(0.1738839346363387627371195241710367004536e-93) }}, + {{ SC_(0.85e2), SC_(0.95070552825927734375e1), SC_(0.1623663257276872998800059443147901760439e-70) }}, + {{ SC_(0.85e2), SC_(0.24750102996826171875e2), SC_(0.1521743437932867300705177236196212703582e-34) }}, + {{ SC_(0.85e2), SC_(0.637722015380859375e2), SC_(0.1556799959129105832955966318088587426661e5) }}, + {{ SC_(0.88e2), SC_(0.177219114266335964202880859375e-2), SC_(0.1288209613593357571142720689583005763762e-402) }}, + {{ SC_(0.88e2), SC_(0.22177286446094512939453125e-2), SC_(0.4797299543775689080036441106208914106219e-394) }}, + {{ SC_(0.88e2), SC_(0.7444499991834163665771484375e-2), SC_(0.9174536812416633326341915508185869175459e-348) }}, + {{ SC_(0.88e2), SC_(0.1433600485324859619140625e-1), SC_(0.1015625556161420986205394396723116662882e-322) }}, + {{ SC_(0.88e2), SC_(0.1760916970670223236083984375e-1), SC_(0.7346472096657986490100705296779319049912e-315) }}, + {{ SC_(0.88e2), SC_(0.6152711808681488037109375e-1), SC_(0.4774415143129565154141226398131338281536e-267) }}, + {{ SC_(0.88e2), SC_(0.11958599090576171875e0), SC_(0.119382735471855848143552750474098416176e-241) }}, + {{ SC_(0.88e2), SC_(0.15262925624847412109375e0), SC_(0.2518899646481384301970914279883481939291e-232) }}, + {{ SC_(0.88e2), SC_(0.408089816570281982421875e0), SC_(0.9722253412784373652536121925492657625805e-195) }}, + {{ SC_(0.88e2), SC_(0.6540834903717041015625e0), SC_(0.1040637574745703228070355356117916659304e-176) }}, + {{ SC_(0.88e2), SC_(0.1097540378570556640625e1), SC_(0.6302766367711271660992485559308335862541e-157) }}, + {{ SC_(0.88e2), SC_(0.30944411754608154296875e1), SC_(0.2654441873858763831864401113742713122992e-117) }}, + {{ SC_(0.88e2), SC_(0.51139926910400390625e1), SC_(0.4403904099603861384280491749834790369519e-98) }}, + {{ SC_(0.88e2), SC_(0.95070552825927734375e1), SC_(0.262551184129831686961964273106436690334e-74) }}, + {{ SC_(0.88e2), SC_(0.24750102996826171875e2), SC_(0.4131930234604820436302932418803598894853e-37) }}, + {{ SC_(0.88e2), SC_(0.637722015380859375e2), SC_(0.5471250742874498784335752261273680101442e3) }} + }}; diff --git a/test/bessel_j_data.ipp b/test/bessel_j_data.ipp index 4200c23b5..d3f2c0c4d 100644 --- a/test/bessel_j_data.ipp +++ b/test/bessel_j_data.ipp @@ -3,369 +3,367 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 360> bessel_j_data = { - SC_(0.4430477856658399105072021484375e-3), SC_(0.553809732082299888134002685546875e-4), SC_(0.9956156809860747445801192500664050062602e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.69304020144045352935791015625e-4), SC_(0.9957146107589140226790508756099801328105e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.23264062474481761455535888671875e-3), SC_(0.9962489699005580621378590557841736186861e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.4480001516640186309814453125e-3), SC_(0.9965382149919219697926696508657333563376e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.5502865533344447612762451171875e-3), SC_(0.9966289891095531217170976766456612311928e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.19227224402129650115966796875e-2), SC_(0.9971807065952682162692966068389032708599e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.37370622158050537109375e-2), SC_(0.9974717909688313208758556750808530574188e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.47696642577648162841796875e-2), SC_(0.997577426859888822291081757361344556863e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.1275280676782131195068359375e-1), SC_(0.9979773067040365116413896458097958587041e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.20440109074115753173828125e-1), SC_(0.9981222651757299264986454464589469235334e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.3429813683032989501953125e-1), SC_(0.9981619333713874456307490264513905997672e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.96701286733150482177734375e-1), SC_(0.9965812006107194383507063599312965181976e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.159812271595001220703125e0), SC_(0.9927699251072058869431015490774723070186e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.297095477581024169921875e0), SC_(0.9774885373571948238761430963137133013962e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.77344071865081787109375e0), SC_(0.8558678749290511288516105356098172615967e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.1992881298065185546875e1), SC_(0.2283524941992771533363988837045423832888e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.3915013790130615234375e1), SC_(-0.401360440349915932533731778088781472183e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.79858455657958984375e1), SC_(0.1751115157942275375093377805999900633628e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.1571910858154296875e2), SC_(-0.1426234585704966197380052262204215409713e0), - SC_(0.4430477856658399105072021484375e-3), SC_(0.31483119964599609375e2), SC_(0.1066310031567526427476684436417433539043e0), - SC_(0.554432161152362823486328125e-3), SC_(0.553809732082299888134002685546875e-4), 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SC_(0.553809732082299888134002685546875e-4), SC_(0.5056586192203856045910471595498124462596e-11), - SC_(0.2376763820648193359375e1), SC_(0.69304020144045352935791015625e-4), SC_(0.8616860991796920863644006764866027042152e-11), - SC_(0.2376763820648193359375e1), SC_(0.23264062474481761455535888671875e-3), SC_(0.1532334765930977771102515339639802324861e-9), - SC_(0.2376763820648193359375e1), SC_(0.4480001516640186309814453125e-3), SC_(0.7273828528370972876878238428839518376154e-9), - SC_(0.2376763820648193359375e1), SC_(0.5502865533344447612762451171875e-3), SC_(0.1185860464394239101691199317159293833879e-8), - SC_(0.2376763820648193359375e1), SC_(0.19227224402129650115966796875e-2), SC_(0.2319503797697066104304367743047597833322e-7), - SC_(0.2376763820648193359375e1), SC_(0.37370622158050537109375e-2), SC_(0.1125541303882382369653700619816305958189e-6), - SC_(0.2376763820648193359375e1), SC_(0.47696642577648162841796875e-2), SC_(0.2010004653396484530098091684494825339958e-6), - SC_(0.2376763820648193359375e1), SC_(0.1275280676782131195068359375e-1), SC_(0.2081378683926122164460443936660037148164e-5), - SC_(0.2376763820648193359375e1), SC_(0.20440109074115753173828125e-1), SC_(0.6386871239519502743466959676485268954914e-5), - SC_(0.2376763820648193359375e1), SC_(0.3429813683032989501953125e-1), SC_(0.2185395974871662899753176702325896507127e-4), - SC_(0.2376763820648193359375e1), SC_(0.96701286733150482177734375e-1), SC_(0.25656379472828044772240144209934575006e-3), - SC_(0.2376763820648193359375e1), SC_(0.159812271595001220703125e0), SC_(0.845730449100299183956699628010590519736e-3), - SC_(0.2376763820648193359375e1), SC_(0.297095477581024169921875e0), SC_(0.3674871979280675321301756071429237649275e-2), - SC_(0.2376763820648193359375e1), SC_(0.77344071865081787109375e0), SC_(0.3438496811568474491355241340053475579032e-1), - SC_(0.2376763820648193359375e1), SC_(0.1992881298065185546875e1), SC_(0.2513901336569734693859406681568671211021e0), - SC_(0.2376763820648193359375e1), SC_(0.3915013790130615234375e1), SC_(0.4411924952040898535595925619755816956809e0), - SC_(0.2376763820648193359375e1), SC_(0.79858455657958984375e1), SC_(-0.2273576855576674689369594664643423033118e0), - SC_(0.2376763820648193359375e1), SC_(0.1571910858154296875e2), SC_(0.7438347444997647796963367146274908500004e-1), - SC_(0.2376763820648193359375e1), SC_(0.31483119964599609375e2), SC_(-0.4835996250612980219088832147311470184396e-1), - SC_(0.618752574920654296875e1), SC_(0.553809732082299888134002685546875e-4), SC_(0.6141678216085436111176451400063635126985e-31), - SC_(0.618752574920654296875e1), SC_(0.69304020144045352935791015625e-4), SC_(0.246002051024745363814461774049739325662e-30), - SC_(0.618752574920654296875e1), SC_(0.23264062474481761455535888671875e-3), SC_(0.4416989561874068641789782319112059701685e-27), - SC_(0.618752574920654296875e1), SC_(0.4480001516640186309814453125e-3), SC_(0.2547126098161636865969703324599457436971e-25), - SC_(0.618752574920654296875e1), SC_(0.5502865533344447612762451171875e-3), SC_(0.9092073652119249745125219238269278791216e-25), - SC_(0.618752574920654296875e1), SC_(0.19227224402129650115966796875e-2), SC_(0.2091784753137493653036354140039919926587e-21), - SC_(0.618752574920654296875e1), SC_(0.37370622158050537109375e-2), SC_(0.1277384798655490775905658138944681765305e-19), - SC_(0.618752574920654296875e1), SC_(0.47696642577648162841796875e-2), SC_(0.5780112025030309280393501135304190431747e-19), - SC_(0.618752574920654296875e1), SC_(0.1275280676782131195068359375e-1), SC_(0.2539437786678802679382159611357475659317e-16), - SC_(0.618752574920654296875e1), SC_(0.20440109074115753173828125e-1), SC_(0.4703466931802969431139418828811047045971e-15), - SC_(0.618752574920654296875e1), SC_(0.3429813683032989501953125e-1), SC_(0.1156868416120739652892078422418971652898e-13), - SC_(0.618752574920654296875e1), SC_(0.96701286733150482177734375e-1), SC_(0.7055823940609916725367183770341485771641e-11), - SC_(0.618752574920654296875e1), SC_(0.159812271595001220703125e0), SC_(0.157864460888642548494771779237446860121e-9), - SC_(0.618752574920654296875e1), SC_(0.297095477581024169921875e0), SC_(0.7303821609272158309492823142947445732176e-8), - SC_(0.618752574920654296875e1), SC_(0.77344071865081787109375e0), SC_(0.2672664548632283509874594371971735667516e-5), - SC_(0.618752574920654296875e1), SC_(0.1992881298065185546875e1), SC_(0.8296436579220156802866858143435702375141e-3), - SC_(0.618752574920654296875e1), SC_(0.3915013790130615234375e1), SC_(0.3582497898452286859296846783634361347323e-1), - SC_(0.618752574920654296875e1), SC_(0.79858455657958984375e1), SC_(0.3457617746872806174549271704484687317651e0), - SC_(0.618752574920654296875e1), SC_(0.1571910858154296875e2), SC_(0.2072660158578431354057405902818480142787e0), - SC_(0.618752574920654296875e1), SC_(0.31483119964599609375e2), SC_(-0.1318618402231476532997477360412655763119e0), - SC_(0.15943050384521484375e2), SC_(0.553809732082299888134002685546875e-4), SC_(0.121765325971199235226950916196533478569e-85), - SC_(0.15943050384521484375e2), SC_(0.69304020144045352935791015625e-4), SC_(0.4348529040889526305872634896082273962461e-84), - SC_(0.15943050384521484375e2), SC_(0.23264062474481761455535888671875e-3), SC_(0.1054933471529069744215328306932288735002e-75), - SC_(0.15943050384521484375e2), SC_(0.4480001516640186309814453125e-3), SC_(0.3634957360230243469527303257192252467733e-71), - SC_(0.15943050384521484375e2), SC_(0.5502865533344447612762451171875e-3), SC_(0.9646837024091091333308495040848415220353e-70), - SC_(0.15943050384521484375e2), SC_(0.19227224402129650115966796875e-2), SC_(0.4432877465512047439464155651452389042106e-61), - SC_(0.15943050384521484375e2), SC_(0.37370622158050537109375e-2), SC_(0.1770390010617740019194413844748485420908e-56), - SC_(0.15943050384521484375e2), SC_(0.47696642577648162841796875e-2), SC_(0.8656739708490917931260774639401847905445e-55), - SC_(0.15943050384521484375e2), SC_(0.1275280676782131195068359375e-1), SC_(0.5583631811182531205165895051362489723946e-48), - SC_(0.15943050384521484375e2), SC_(0.20440109074115753173828125e-1), SC_(0.103106565969855434312386168894543598243e-44), - SC_(0.15943050384521484375e2), SC_(0.3429813683032989501953125e-1), SC_(0.3954367464083906354438402796246817522015e-41), - SC_(0.15943050384521484375e2), SC_(0.96701286733150482177734375e-1), SC_(0.5942588953071692102183170727631542245108e-34), - SC_(0.15943050384521484375e2), SC_(0.159812271595001220703125e0), SC_(0.1787692223274770382718402566108351637629e-30), - SC_(0.15943050384521484375e2), SC_(0.297095477581024169921875e0), SC_(0.3508566459949628001757525016826509424779e-26), - SC_(0.15943050384521484375e2), SC_(0.77344071865081787109375e0), SC_(0.1467886618883000652209178210120183048119e-19), - SC_(0.15943050384521484375e2), SC_(0.1992881298065185546875e1), SC_(0.4994542214744224454151505315307238073221e-13), - SC_(0.15943050384521484375e2), SC_(0.3915013790130615234375e1), SC_(0.1997414520429768177432880178694168079225e-8), - SC_(0.15943050384521484375e2), SC_(0.79858455657958984375e1), SC_(0.8220903046865285045445582707996957424813e-4), - SC_(0.15943050384521484375e2), SC_(0.1571910858154296875e2), SC_(0.1635793592300323171799133620913882844268e0), - SC_(0.15943050384521484375e2), SC_(0.31483119964599609375e2), SC_(-0.1436476010691620533772737806011732529468e0), - SC_(0.31320110321044921875e2), SC_(0.553809732082299888134002685546875e-4), SC_(0.720999514635082944998486378462042065548e-177), - SC_(0.31320110321044921875e2), SC_(0.69304020144045352935791015625e-4), SC_(0.8099276041615658852408040879405710425224e-174), - SC_(0.31320110321044921875e2), SC_(0.23264062474481761455535888671875e-3), SC_(0.2401827789365385723264959328048209544024e-157), - SC_(0.31320110321044921875e2), SC_(0.4480001516640186309814453125e-3), SC_(0.1967948222206320595051933567795148903452e-148), - SC_(0.31320110321044921875e2), SC_(0.5502865533344447612762451171875e-3), SC_(0.1233774769381781535909728004063264007336e-145), - SC_(0.31320110321044921875e2), SC_(0.19227224402129650115966796875e-2), SC_(0.1283273428485489536447676425815813056886e-128), - SC_(0.31320110321044921875e2), SC_(0.37370622158050537109375e-2), SC_(0.1405183787621580648869621961084314778533e-119), - SC_(0.31320110321044921875e2), SC_(0.47696642577648162841796875e-2), SC_(0.2926396097007299560785500719585898203219e-116), - SC_(0.31320110321044921875e2), SC_(0.1275280676782131195068359375e-1), SC_(0.6977736543795536782997046101038445558663e-103), - SC_(0.31320110321044921875e2), SC_(0.20440109074115753173828125e-1), SC_(0.1821786218163979826416197870670171130133e-96), - SC_(0.31320110321044921875e2), SC_(0.3429813683032989501953125e-1), SC_(0.1999210450604504410914425432107629502991e-89), - SC_(0.31320110321044921875e2), SC_(0.96701286733150482177734375e-1), SC_(0.251157366530045646437718994576632141369e-75), - SC_(0.31320110321044921875e2), SC_(0.159812271595001220703125e0), SC_(0.1710986365304126142935808274616325811609e-68), - SC_(0.31320110321044921875e2), SC_(0.297095477581024169921875e0), SC_(0.4646227131059059595427604644829875800615e-60), - SC_(0.31320110321044921875e2), SC_(0.77344071865081787109375e0), SC_(0.4784799239708328602598193913379505621018e-47), - SC_(0.31320110321044921875e2), SC_(0.1992881298065185546875e1), SC_(0.3489752451870321457103722660567152768057e-34), - SC_(0.31320110321044921875e2), SC_(0.3915013790130615234375e1), SC_(0.4889245759333297227698619173071154698185e-25), - SC_(0.31320110321044921875e2), SC_(0.79858455657958984375e1), SC_(0.1664515950791679187310431924442476923109e-15), - SC_(0.31320110321044921875e2), SC_(0.1571910858154296875e2), SC_(0.6205404214654629687787121851824504334876e-7), - SC_(0.31320110321044921875e2), SC_(0.31483119964599609375e2), SC_(0.1484545929446900561639094358967123117739e0), - SC_(0.638867645263671875e2), SC_(0.553809732082299888134002685546875e-4), SC_(0.8446839048780569280474710663682619972041e-380), - SC_(0.638867645263671875e2), SC_(0.69304020144045352935791015625e-4), SC_(0.1409702153899462689202357620502522957131e-373), - SC_(0.638867645263671875e2), SC_(0.23264062474481761455535888671875e-3), SC_(0.5609316393869461530695885033806074145071e-340), - SC_(0.638867645263671875e2), SC_(0.4480001516640186309814453125e-3), SC_(0.8523357694224079855215503041727333034429e-322), - SC_(0.638867645263671875e2), SC_(0.5502865533344447612762451171875e-3), SC_(0.4328973281194721121716411716842618698591e-316), - SC_(0.638867645263671875e2), SC_(0.19227224402129650115966796875e-2), SC_(0.2227580314514104775209901151215137968262e-281), - SC_(0.638867645263671875e2), SC_(0.37370622158050537109375e-2), SC_(0.6115485831827422144019763064445038756912e-263), - SC_(0.638867645263671875e2), SC_(0.47696642577648162841796875e-2), SC_(0.3595105306082387449978056548902672235759e-256), - SC_(0.638867645263671875e2), SC_(0.1275280676782131195068359375e-1), SC_(0.6964605680269546994812846826702862289074e-229), - SC_(0.638867645263671875e2), SC_(0.20440109074115753173828125e-1), SC_(0.8547757957801666890816087207766370541757e-216), - SC_(0.638867645263671875e2), SC_(0.3429813683032989501953125e-1), SC_(0.1962390821047959905705920637771295517402e-201), - SC_(0.638867645263671875e2), SC_(0.96701286733150482177734375e-1), SC_(0.1127581411317236750982950580839608146603e-172), - SC_(0.638867645263671875e2), SC_(0.159812271595001220703125e0), SC_(0.9790370659506770228693171342289984428576e-159), - SC_(0.638867645263671875e2), SC_(0.297095477581024169921875e0), SC_(0.1564948684865165000775450621480811627558e-141), - SC_(0.638867645263671875e2), SC_(0.77344071865081787109375e0), SC_(0.5502719787681308363007881451048037707171e-115), - SC_(0.638867645263671875e2), SC_(0.1992881298065185546875e1), SC_(0.9905301122130665466055237290421121475096e-89), - SC_(0.638867645263671875e2), SC_(0.3915013790130615234375e1), SC_(0.5149539828266276213224902637532044041335e-70), - SC_(0.638867645263671875e2), SC_(0.79858455657958984375e1), SC_(0.2564876610067021281696593047029893911603e-50), - SC_(0.638867645263671875e2), SC_(0.1571910858154296875e2), SC_(0.7745090555307013050588237027600011961354e-32), - SC_(0.638867645263671875e2), SC_(0.31483119964599609375e2), SC_(0.7349468722273911955644415269211426919788e-14) - }; -#undef SC_ + static const boost::array, 360> bessel_j_data = {{ + {{ SC_(0.4430477856658399105072021484375e-3), SC_(0.553809732082299888134002685546875e-4), SC_(0.9956156809860747445801192500664050062602e0) }}, + {{ SC_(0.4430477856658399105072021484375e-3), SC_(0.69304020144045352935791015625e-4), SC_(0.9957146107589140226790508756099801328105e0) }}, + {{ SC_(0.4430477856658399105072021484375e-3), SC_(0.23264062474481761455535888671875e-3), 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SC_(0.8523357694224079855215503041727333034429e-322) }}, + {{ SC_(0.638867645263671875e2), SC_(0.5502865533344447612762451171875e-3), SC_(0.4328973281194721121716411716842618698591e-316) }}, + {{ SC_(0.638867645263671875e2), SC_(0.19227224402129650115966796875e-2), SC_(0.2227580314514104775209901151215137968262e-281) }}, + {{ SC_(0.638867645263671875e2), SC_(0.37370622158050537109375e-2), SC_(0.6115485831827422144019763064445038756912e-263) }}, + {{ SC_(0.638867645263671875e2), SC_(0.47696642577648162841796875e-2), SC_(0.3595105306082387449978056548902672235759e-256) }}, + {{ SC_(0.638867645263671875e2), SC_(0.1275280676782131195068359375e-1), SC_(0.6964605680269546994812846826702862289074e-229) }}, + {{ SC_(0.638867645263671875e2), SC_(0.20440109074115753173828125e-1), SC_(0.8547757957801666890816087207766370541757e-216) }}, + {{ SC_(0.638867645263671875e2), SC_(0.3429813683032989501953125e-1), SC_(0.1962390821047959905705920637771295517402e-201) }}, + {{ SC_(0.638867645263671875e2), SC_(0.96701286733150482177734375e-1), SC_(0.1127581411317236750982950580839608146603e-172) }}, + {{ SC_(0.638867645263671875e2), SC_(0.159812271595001220703125e0), SC_(0.9790370659506770228693171342289984428576e-159) }}, + {{ SC_(0.638867645263671875e2), SC_(0.297095477581024169921875e0), SC_(0.1564948684865165000775450621480811627558e-141) }}, + {{ SC_(0.638867645263671875e2), SC_(0.77344071865081787109375e0), SC_(0.5502719787681308363007881451048037707171e-115) }}, + {{ SC_(0.638867645263671875e2), SC_(0.1992881298065185546875e1), SC_(0.9905301122130665466055237290421121475096e-89) }}, + {{ SC_(0.638867645263671875e2), SC_(0.3915013790130615234375e1), SC_(0.5149539828266276213224902637532044041335e-70) }}, + {{ SC_(0.638867645263671875e2), SC_(0.79858455657958984375e1), SC_(0.2564876610067021281696593047029893911603e-50) }}, + {{ SC_(0.638867645263671875e2), SC_(0.1571910858154296875e2), SC_(0.7745090555307013050588237027600011961354e-32) }}, + {{ SC_(0.638867645263671875e2), SC_(0.31483119964599609375e2), SC_(0.7349468722273911955644415269211426919788e-14) }} + }}; diff --git a/test/bessel_j_int_data.ipp b/test/bessel_j_int_data.ipp index 2646fc4e7..39ad6eb15 100644 --- a/test/bessel_j_int_data.ipp +++ b/test/bessel_j_int_data.ipp @@ -3,233 +3,231 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 224> bessel_j_int_data = { - SC_(0), SC_(0.1730655412757187150418758392333984375e-5), SC_(0.999999999999251207960573702716351702855e0), - SC_(0), SC_(0.216575062950141727924346923828125e-5), SC_(0.9999999999988273810527038974545295287162e0), - SC_(0), SC_(0.72700195232755504548549652099609375e-5), SC_(0.9999999999867867040328417323221266089012e0), - SC_(0), SC_(0.14000004739500582218170166015625e-4), SC_(0.9999999999509999668240905595691881208684e0), - SC_(0), SC_(0.17196454791701398789882659912109375e-4), SC_(0.9999999999260704856506088935623108659333e0), - SC_(0), SC_(0.60085076256655156612396240234375e-4), SC_(0.9999999990974459030116346626772683432438e0), - SC_(0), SC_(0.116783194243907928466796875e-3), SC_(0.9999999965904213884537241019212664253672e0), - SC_(0), SC_(0.149052008055150508880615234375e-3), SC_(0.9999999944458747313939138453006009257493e0), - SC_(0), SC_(0.3985252114944159984588623046875e-3), SC_(0.9999999602944143449661387732367591439684e0), - SC_(0), SC_(0.63875340856611728668212890625e-3), SC_(0.999999897998523362367123063793585129913e0), - SC_(0), SC_(0.10718167759478092193603515625e-2), SC_(0.999999712802220319854399500739679836503e0), - SC_(0), SC_(0.302191521041095256805419921875e-2), SC_(0.9999977170084182855294667634808613841995e0), - SC_(0), SC_(0.499413348734378814697265625e-2), SC_(0.9999937646673975145784086810883184951737e0), - SC_(0), SC_(0.928423367440700531005859375e-2), SC_(0.9999784508673620039917059777810212577274e0), - SC_(0), SC_(0.241700224578380584716796875e-1), SC_(0.9998539578359781705487991537766139314417e0), - SC_(0), SC_(0.6227754056453704833984375e-1), SC_(0.9990306120021848197073447709696842002313e0), - SC_(0), SC_(0.12234418094158172607421875e0), SC_(0.9962614745793813396644750956695984663693e0), - SC_(0), SC_(0.249557673931121826171875e0), SC_(0.9844907414458467656383892255940207494775e0), - SC_(0), SC_(0.4912221431732177734375e0), SC_(0.9405788968099850208754506401326367253837e0), - SC_(0), SC_(0.98384749889373779296875e0), SC_(0.7722629604360946893704391598535972411534e0), - SC_(0), SC_(0.11576130390167236328125e1), SC_(0.69201921296869073470763460902488953195e0), - SC_(0), SC_(0.3451677799224853515625e1), SC_(-0.3729999217923199419780408144861949608561e0), - SC_(0), SC_(0.788237094879150390625e1), SC_(0.1981996630505566917360863478152806154613e0), - SC_(0), SC_(0.15848876953125e2), SC_(-0.1592255309532503835966920565319209366427e0), - SC_(0.1e1), SC_(0.553809732082299888134002685546875e-4), SC_(0.276904865934989734483098712606972348472e-4), - SC_(0.1e1), SC_(0.69304020144045352935791015625e-4), SC_(0.3465201005121827144301015458593023209872e-4), - SC_(0.1e1), SC_(0.23264062474481761455535888671875e-3), SC_(0.1163203115854777552927670265943683111663e-3), - SC_(0.1e1), SC_(0.4480001516640186309814453125e-3), SC_(0.224000070212291655064298940047799298227e-3), - SC_(0.1e1), SC_(0.5502865533344447612762451171875e-3), SC_(0.2751432662525235957510064043924201271744e-3), - SC_(0.1e1), SC_(0.19227224402129650115966796875e-2), SC_(0.9613607758541307952398436842542503763082e-3), - SC_(0.1e1), SC_(0.37370622158050537109375e-2), SC_(0.1868527846001727517468459203726183793639e-2), - SC_(0.1e1), SC_(0.47696642577648162841796875e-2), SC_(0.2384825347112756329700145763683641710414e-2), - SC_(0.1e1), SC_(0.1275280676782131195068359375e-1), SC_(0.6376273757226442847790070686813990559145e-2), - SC_(0.1e1), SC_(0.20440109074115753173828125e-1), SC_(0.102195208064807658405217565669384689625e-1), - SC_(0.1e1), SC_(0.3429813683032989501953125e-1), SC_(0.1714654684930302330423492169172745899688e-1), - SC_(0.1e1), SC_(0.96701286733150482177734375e-1), SC_(0.4829414868544472860291893155827576361067e-1), - SC_(0.1e1), SC_(0.159812271595001220703125e0), SC_(0.7965130716107429048780909632824084802407e-1), - SC_(0.1e1), SC_(0.297095477581024169921875e0), SC_(0.1469147961900711346572957228234698754028e0), - SC_(0.1e1), SC_(0.77344071865081787109375e0), SC_(0.3585147006385292414727602076757818503575e0), - SC_(0.1e1), SC_(0.1992881298065185546875e1), SC_(0.5771736137851551766101983376499833110574e0), - SC_(0.1e1), SC_(0.3915013790130615234375e1), SC_(-0.3315763536880066424018546732060494035118e-1), - SC_(0.1e1), SC_(0.79858455657958984375e1), SC_(0.2325970018905132078980792992006627584192e0), - SC_(0.1e1), SC_(0.1571910858154296875e2), SC_(0.1373449658609949106151643744232618350175e0), - SC_(0.1e1), SC_(0.31483119964599609375e2), SC_(-0.9230877498012981860222086238303332873573e-1), - SC_(0.4e1), SC_(0.553809732082299888134002685546875e-4), SC_(0.2449689884414968964700618717685524683171e-19), - SC_(0.4e1), SC_(0.69304020144045352935791015625e-4), SC_(0.6007620436965929637530930219443973179641e-19), - SC_(0.4e1), SC_(0.23264062474481761455535888671875e-3), SC_(0.7628005478429104492672012434718507350272e-17), - SC_(0.4e1), SC_(0.4480001516640186309814453125e-3), SC_(0.1049014316653821463646665194851778246401e-15), - SC_(0.4e1), SC_(0.5502865533344447612762451171875e-3), SC_(0.2387945284954097519631184175866877863264e-15), - SC_(0.4e1), SC_(0.19227224402129650115966796875e-2), SC_(0.3559058080985751663501872629042355217152e-13), - SC_(0.4e1), SC_(0.37370622158050537109375e-2), SC_(0.5079135337601192358742525894357081341335e-12), - SC_(0.4e1), SC_(0.47696642577648162841796875e-2), SC_(0.1347781590846459623440987284254345472313e-11), - SC_(0.4e1), SC_(0.1275280676782131195068359375e-1), SC_(0.6887924230376394398803439333202892325557e-10), - SC_(0.4e1), SC_(0.20440109074115753173828125e-1), SC_(0.4545613845374467200233204286239376175147e-9), - SC_(0.4e1), SC_(0.3429813683032989501953125e-1), SC_(0.3603506796835261381553751482886494436605e-8), - SC_(0.4e1), SC_(0.96701286733150482177734375e-1), SC_(0.2276117732048184291309579825404846223101e-6), - SC_(0.4e1), SC_(0.159812271595001220703125e0), SC_(0.1696502961325871806891524286212542749233e-5), - SC_(0.4e1), SC_(0.297095477581024169921875e0), SC_(0.2019926506375704595965844529208340579256e-4), - SC_(0.4e1), SC_(0.77344071865081787109375e0), SC_(0.9043871099795724296870802463629379435165e-3), - SC_(0.4e1), SC_(0.1992881298065185546875e1), SC_(0.3356363239882888737614531598548044804195e-1), - SC_(0.4e1), SC_(0.3915013790130615234375e1), SC_(0.2683403769106168710689421055914199402732e0), - SC_(0.4e1), SC_(0.79858455657958984375e1), SC_(-0.1019714387996719292888771314960256244029e0), - SC_(0.4e1), SC_(0.1571910858154296875e2), SC_(-0.1970617873757679766451608652880933303855e0), - SC_(0.4e1), SC_(0.31483119964599609375e2), SC_(0.1274270375173584709656744808050405443416e0), - SC_(0.7e1), SC_(0.553809732082299888134002685546875e-4), SC_(0.2476758015173796525820991581584477984471e-35), - SC_(0.7e1), SC_(0.69304020144045352935791015625e-4), SC_(0.1190333036597015037788087962950721904204e-34), - SC_(0.7e1), SC_(0.23264062474481761455535888671875e-3), SC_(0.5716870852680826502230510205353692076762e-31), - SC_(0.7e1), SC_(0.4480001516640186309814453125e-3), SC_(0.561444224078444008798450658023844580616e-29), - SC_(0.7e1), SC_(0.5502865533344447612762451171875e-3), SC_(0.2368545839293556062239215049355950751334e-28), - SC_(0.7e1), SC_(0.19227224402129650115966796875e-2), SC_(0.1505828833808392807660517316033033280684e-24), - SC_(0.7e1), SC_(0.37370622158050537109375e-2), SC_(0.1577871390165051118291058054008029867733e-22), - SC_(0.7e1), SC_(0.47696642577648162841796875e-2), SC_(0.8705101764884624738964439520067718158933e-22), - SC_(0.7e1), SC_(0.1275280676782131195068359375e-1), SC_(0.8503500497157549233110373576875716028951e-19), - SC_(0.7e1), SC_(0.20440109074115753173828125e-1), SC_(0.2310661278306557800428208671429361931635e-17), - SC_(0.7e1), SC_(0.3429813683032989501953125e-1), SC_(0.8654405276396266715021848331684138021568e-16), - SC_(0.7e1), SC_(0.96701286733150482177734375e-1), SC_(0.1225344911694889641798963820236998213373e-12), - SC_(0.7e1), SC_(0.159812271595001220703125e0), SC_(0.4123668359663111441088023707096475138751e-11), - SC_(0.7e1), SC_(0.297095477581024169921875e0), SC_(0.3158156744651217917953769670307028606449e-9), - SC_(0.7e1), SC_(0.77344071865081787109375e0), SC_(0.251896150858704683595843840399835306166e-6), - SC_(0.7e1), SC_(0.1992881298065185546875e1), SC_(0.1707853166377511336641576065559156632457e-3), - SC_(0.7e1), SC_(0.3915013790130615234375e1), SC_(0.1335220837033977061080155342538527713965e-1), - SC_(0.7e1), SC_(0.79858455657958984375e1), SC_(0.3197732082032941630469007231253521918143e0), - SC_(0.7e1), SC_(0.1571910858154296875e2), SC_(0.1523464020656448663148336960516768275145e0), - SC_(0.7e1), SC_(0.31483119964599609375e2), SC_(-0.8465752063992111585817831175823765390968e-2), - SC_(0.1e2), SC_(0.553809732082299888134002685546875e-4), SC_(0.7303698611664865207490004658067936181905e-52), - SC_(0.1e2), SC_(0.69304020144045352935791015625e-4), SC_(0.6878936281621022752851314176441951633029e-51), - SC_(0.1e2), SC_(0.23264062474481761455535888671875e-3), SC_(0.1249662001772833555544044498679159797243e-45), - SC_(0.1e2), SC_(0.4480001516640186309814453125e-3), SC_(0.87643279255017773967807642045361302034e-43), - SC_(0.1e2), SC_(0.5502865533344447612762451171875e-3), SC_(0.6852136624817352900940351580328586337538e-42), - SC_(0.1e2), SC_(0.19227224402129650115966796875e-2), SC_(0.185824479115402751843849340758426235854e-36), - SC_(0.1e2), SC_(0.37370622158050537109375e-2), SC_(0.1429684321223564675360504319868530544464e-33), - SC_(0.1e2), SC_(0.47696642577648162841796875e-2), SC_(0.1639890621444124727733839773586431172039e-32), - SC_(0.1e2), SC_(0.1275280676782131195068359375e-1), SC_(0.306191547516836368220168038780704053939e-28), - SC_(0.1e2), SC_(0.20440109074115753173828125e-1), SC_(0.3425823439848955129914050150766420797628e-26), - SC_(0.1e2), SC_(0.3429813683032989501953125e-1), SC_(0.6062205935674056071761047413439550035471e-24), - SC_(0.1e2), SC_(0.96701286733150482177734375e-1), SC_(0.1923832425983654541213096146081906580397e-19), - SC_(0.1e2), SC_(0.159812271595001220703125e0), SC_(0.2922712946223807891584380230043171121063e-17), - SC_(0.1e2), SC_(0.297095477581024169921875e0), SC_(0.143888516723819817784418267406968074987e-14), - SC_(0.1e2), SC_(0.77344071865081787109375e0), SC_(0.2033758816108020473655970022244540004408e-10), - SC_(0.1e2), SC_(0.1992881298065185546875e1), SC_(0.242885590788180736747780657352089100395e-6), - SC_(0.1e2), SC_(0.3915013790130615234375e1), SC_(0.1598475267744058553357687546625030272909e-3), - SC_(0.1e2), SC_(0.79858455657958984375e1), SC_(0.60056972136838046146179075502942356573e-1), - SC_(0.1e2), SC_(0.1571910858154296875e2), SC_(-0.1842232590397531945311647766302288337231e0), - SC_(0.1e2), SC_(0.31483119964599609375e2), SC_(-0.9317261959891319658027121347121001915601e-1), - SC_(0.13e2), SC_(0.553809732082299888134002685546875e-4), SC_(0.90368551918725968389007265700993262299e-69), - SC_(0.13e2), SC_(0.69304020144045352935791015625e-4), SC_(0.1667974085958167624378345556115399941477e-67), - SC_(0.13e2), SC_(0.23264062474481761455535888671875e-3), SC_(0.1146151324192891686284768890985563371943e-60), - SC_(0.13e2), SC_(0.4480001516640186309814453125e-3), SC_(0.5740448587965102107018898696167719687858e-57), - SC_(0.13e2), SC_(0.5502865533344447612762451171875e-3), SC_(0.8317358972729155842535186608238358987262e-56), - SC_(0.13e2), SC_(0.19227224402129650115966796875e-2), SC_(0.9621558980749171469364024498494388216795e-49), - SC_(0.13e2), SC_(0.37370622158050537109375e-2), SC_(0.5435304733189136019244042387714022185558e-45), - SC_(0.13e2), SC_(0.47696642577648162841796875e-2), SC_(0.1296197228784403471129989731886036646855e-43), - SC_(0.13e2), SC_(0.1275280676782131195068359375e-1), SC_(0.4625978489147388510480567448018715189249e-38), - SC_(0.13e2), SC_(0.20440109074115753173828125e-1), SC_(0.2131121530101465666113363379817102327031e-35), - SC_(0.13e2), SC_(0.3429813683032989501953125e-1), SC_(0.1781711933682478816925141204995206372152e-32), - SC_(0.13e2), SC_(0.96701286733150482177734375e-1), SC_(0.1267291457925455878167599468504869327715e-26), - SC_(0.13e2), SC_(0.159812271595001220703125e0), SC_(0.8690870700737698910678361841372229152816e-24), - SC_(0.13e2), SC_(0.297095477581024169921875e0), SC_(0.2749753181518427631420704990495067851464e-20), - SC_(0.13e2), SC_(0.77344071865081787109375e0), SC_(0.6874485945761929731188960123719668004339e-15), - SC_(0.13e2), SC_(0.1992881298065185546875e1), SC_(0.1427954947280088715244535777966915467592e-9), - SC_(0.13e2), SC_(0.3915013790130615234375e1), SC_(0.7548925903672885635112989058254310604162e-6), - SC_(0.13e2), SC_(0.79858455657958984375e1), SC_(0.3214379121675310487741347594390187230881e-2), - SC_(0.13e2), SC_(0.1571910858154296875e2), SC_(0.2562871752817527993867029711304921017067e0), - SC_(0.13e2), SC_(0.31483119964599609375e2), SC_(0.135452434319841135048770973964056570279e0), - SC_(0.16e2), SC_(0.553809732082299888134002685546875e-4), SC_(0.5710443102859793594686693457798971291695e-86), - SC_(0.16e2), SC_(0.69304020144045352935791015625e-4), SC_(0.2065548122783126765855808525012370612477e-84), - SC_(0.16e2), SC_(0.23264062474481761455535888671875e-3), SC_(0.5368702794457035352466622003877382747158e-76), - SC_(0.16e2), SC_(0.4480001516640186309814453125e-3), SC_(0.1920220273734407205690092457873836811378e-71), - SC_(0.16e2), SC_(0.5502865533344447612762451171875e-3), SC_(0.5156118426330840464377189920132922032504e-70), - SC_(0.16e2), SC_(0.19227224402129650115966796875e-2), SC_(0.2544286257456308178600141145465753228241e-61), - SC_(0.16e2), SC_(0.37370622158050537109375e-2), SC_(0.1055323568504563665150514946643052879562e-56), - SC_(0.16e2), SC_(0.47696642577648162841796875e-2), SC_(0.5232452376007528048513570920264122109991e-55), - SC_(0.16e2), SC_(0.1275280676782131195068359375e-1), SC_(0.3569372759580808303489639154371020886878e-48), - SC_(0.16e2), SC_(0.20440109074115753173828125e-1), SC_(0.6770631088264124985080490485409279874034e-45), - SC_(0.16e2), SC_(0.3429813683032989501953125e-1), SC_(0.2674369558860517619389933396711866115561e-41), - SC_(0.16e2), SC_(0.96701286733150482177734375e-1), SC_(0.4263407059281994448315250268426546365419e-34), - SC_(0.16e2), SC_(0.159812271595001220703125e0), SC_(0.1319773345595717550011326018119444329018e-30), - SC_(0.16e2), SC_(0.297095477581024169921875e0), SC_(0.2683325671969811781305622600203263139886e-26), - SC_(0.16e2), SC_(0.77344071865081787109375e0), SC_(0.1185527072917230718908112159994283095826e-19), - SC_(0.16e2), SC_(0.1992881298065185546875e1), SC_(0.4257913764415272936226850400127709560274e-13), - SC_(0.16e2), SC_(0.3915013790130615234375e1), SC_(0.1770596374018406424364588196143722326332e-8), - SC_(0.16e2), SC_(0.79858455657958984375e1), SC_(0.7609462131466514170142031981046135155552e-4), - SC_(0.16e2), SC_(0.1571910858154296875e2), SC_(0.1598242323049512757290685523586043599273e0), - SC_(0.16e2), SC_(0.31483119964599609375e2), SC_(-0.146616929844240669724265072627562678578e0), - SC_(0.19e2), SC_(0.553809732082299888134002685546875e-4), SC_(0.2085386435150050836259354457009000018077e-103), - SC_(0.19e2), SC_(0.69304020144045352935791015625e-4), SC_(0.1478242165594325382694493377958682108845e-101), - SC_(0.19e2), SC_(0.23264062474481761455535888671875e-3), SC_(0.1453319211512903213205953436626128066329e-91), - SC_(0.19e2), SC_(0.4480001516640186309814453125e-3), SC_(0.3712107285598227397108662690263089748287e-86), - SC_(0.19e2), SC_(0.5502865533344447612762451171875e-3), SC_(0.1847245305223723518947855245367191928343e-84), - SC_(0.19e2), SC_(0.19227224402129650115966796875e-2), SC_(0.3888219252235519964245528947552171853277e-74), - SC_(0.19e2), SC_(0.37370622158050537109375e-2), SC_(0.1184163364577840228862020640686836979404e-68), - SC_(0.19e2), SC_(0.47696642577648162841796875e-2), SC_(0.1220685316325757321764623390231984663671e-66), - SC_(0.19e2), SC_(0.1275280676782131195068359375e-1), SC_(0.1591638310631743076506768378115511870553e-58), - SC_(0.19e2), SC_(0.20440109074115753173828125e-1), SC_(0.1243123177590827411934225161624922624915e-54), - SC_(0.19e2), SC_(0.3429813683032989501953125e-1), SC_(0.2319899218435133188992825576466373416419e-50), - SC_(0.19e2), SC_(0.96701286733150482177734375e-1), SC_(0.8288911503438383816925041924523248045712e-42), - SC_(0.19e2), SC_(0.159812271595001220703125e0), SC_(0.115821498784548972023307498969902449394e-37), - SC_(0.19e2), SC_(0.297095477581024169921875e0), SC_(0.1513146789392266259407994247748973151373e-32), - SC_(0.19e2), SC_(0.77344071865081787109375e0), SC_(0.1180867041363348335303085045154147913528e-24), - SC_(0.19e2), SC_(0.1992881298065185546875e1), SC_(0.7309651660473666120687072805302589654808e-17), - SC_(0.19e2), SC_(0.3915013790130615234375e1), SC_(0.2364159870071755910484486348587559990813e-11), - SC_(0.19e2), SC_(0.79858455657958984375e1), SC_(0.9689789089192189055495551850283928885267e-6), - SC_(0.19e2), SC_(0.1571910858154296875e2), SC_(0.28988183636629975718412063879767316272e-1), - SC_(0.19e2), SC_(0.31483119964599609375e2), SC_(0.1404351655526923900119491455044344208598e0), - SC_(0.22e2), SC_(0.553809732082299888134002685546875e-4), SC_(0.4791884438276096956171867526066745487233e-121), - SC_(0.22e2), SC_(0.69304020144045352935791015625e-4), SC_(0.6656698862399030252104289006319409158079e-119), - SC_(0.22e2), SC_(0.23264062474481761455535888671875e-3), SC_(0.2475458914860796896424360165211198402136e-107), - SC_(0.22e2), SC_(0.4480001516640186309814453125e-3), SC_(0.4515366894275771826117281426200239790956e-101), - SC_(0.22e2), SC_(0.5502865533344447612762451171875e-3), SC_(0.4164178287432561100733955741346219769583e-99), - SC_(0.22e2), SC_(0.19227224402129650115966796875e-2), SC_(0.3738854595795469765521076338466195179729e-87), - SC_(0.22e2), SC_(0.37370622158050537109375e-2), SC_(0.8360661820524098792008512761880716972576e-81), - SC_(0.22e2), SC_(0.47696642577648162841796875e-2), SC_(0.1791864672483119204014438872980421431477e-78), - SC_(0.22e2), SC_(0.1275280676782131195068359375e-1), SC_(0.4465806266019354303051149660509529893234e-69), - SC_(0.22e2), SC_(0.20440109074115753173828125e-1), SC_(0.1436157691171859834871864549854120137171e-64), - SC_(0.22e2), SC_(0.3429813683032989501953125e-1), SC_(0.1266250352189026976463935184908537726894e-59), - SC_(0.22e2), SC_(0.96701286733150482177734375e-1), SC_(0.1014002264944669915985752126502534659735e-49), - SC_(0.22e2), SC_(0.159812271595001220703125e0), SC_(0.6395517348407679453466968468982951315152e-45), - SC_(0.22e2), SC_(0.297095477581024169921875e0), SC_(0.5368707332343228506070497601994580522396e-39), - SC_(0.22e2), SC_(0.77344071865081787109375e0), SC_(0.7398504152815100288293238816236231544857e-30), - SC_(0.22e2), SC_(0.1992881298065185546875e1), SC_(0.7877708523407809449378036883914301743673e-21), - SC_(0.22e2), SC_(0.3915013790130615234375e1), SC_(0.1968332845994952491334209201789498977283e-14), - SC_(0.22e2), SC_(0.79858455657958984375e1), SC_(0.7448464245775065475039475038584227288619e-8), - SC_(0.22e2), SC_(0.1571910858154296875e2), SC_(0.253851170309502550500960913045849958251e-2), - SC_(0.22e2), SC_(0.31483119964599609375e2), SC_(-0.8447893849187497539115391467530479019211e-1), - SC_(0.25e2), SC_(0.553809732082299888134002685546875e-4), SC_(0.7372571830959398154087818458405571713543e-139), - SC_(0.25e2), SC_(0.69304020144045352935791015625e-4), SC_(0.2007082018704239928877827931765826257223e-136), - SC_(0.25e2), SC_(0.23264062474481761455535888671875e-3), SC_(0.282321085875648461583736420544653624557e-123), - SC_(0.25e2), SC_(0.4480001516640186309814453125e-3), SC_(0.3677548883718449906250285120192357358526e-116), - SC_(0.25e2), SC_(0.5502865533344447612762451171875e-3), SC_(0.6285313494759937735919237336354498066612e-114), - SC_(0.25e2), SC_(0.19227224402129650115966796875e-2), SC_(0.240723943542042702532722602099509196343e-100), - SC_(0.25e2), SC_(0.37370622158050537109375e-2), SC_(0.3952415336587423864493642493686435620558e-93), - SC_(0.25e2), SC_(0.47696642577648162841796875e-2), SC_(0.1761163090097583722535523692248334183587e-90), - SC_(0.25e2), SC_(0.1275280676782131195068359375e-1), SC_(0.838973477506519849649546640592049467827e-80), - SC_(0.25e2), SC_(0.20440109074115753173828125e-1), SC_(0.1110920317250862811627432685131862921107e-74), - SC_(0.25e2), SC_(0.3429813683032989501953125e-1), SC_(0.4627673735504195531564801614260252853823e-69), - SC_(0.25e2), SC_(0.96701286733150482177734375e-1), SC_(0.830561324288197807079744142399604541678e-58), - SC_(0.25e2), SC_(0.159812271595001220703125e0), SC_(0.236456302063194497551168460901108346276e-52), - SC_(0.25e2), SC_(0.297095477581024169921875e0), SC_(0.1275371942824651350612111302983155850293e-45), - SC_(0.25e2), SC_(0.77344071865081787109375e0), SC_(0.3103000869941400473392593242837244578633e-35), - SC_(0.25e2), SC_(0.1992881298065185546875e1), SC_(0.5676014969386446596753686198525691279888e-25), - SC_(0.25e2), SC_(0.3915013790130615234375e1), SC_(0.1090825721430814617531511126945649824391e-17), - SC_(0.25e2), SC_(0.79858455657958984375e1), SC_(0.3734200809691738263209576777640843925841e-10), - SC_(0.25e2), SC_(0.1571910858154296875e2), SC_(0.1291120784936711314245621877597952164143e-3), - SC_(0.25e2), SC_(0.31483119964599609375e2), SC_(-0.7461962297933840624621930608252220218503e-1), - SC_(0.28e2), SC_(0.553809732082299888134002685546875e-4), SC_(0.7963713582106584412097140308116466491608e-157), - SC_(0.28e2), SC_(0.69304020144045352935791015625e-4), SC_(0.4248692230753312125913578638497606609336e-154), - SC_(0.28e2), SC_(0.23264062474481761455535888671875e-3), SC_(0.2260553821923174448109780057299133388939e-139), - SC_(0.28e2), SC_(0.4480001516640186309814453125e-3), SC_(0.2102847637959861796417097898716140319015e-131), - SC_(0.28e2), SC_(0.5502865533344447612762451171875e-3), SC_(0.6660525810149796134788024971104638208402e-129), - SC_(0.28e2), SC_(0.19227224402129650115966796875e-2), SC_(0.108813792122284445419802118573486294617e-113), - SC_(0.28e2), SC_(0.37370622158050537109375e-2), SC_(0.1311802444742152354234077144037248874522e-105), - SC_(0.28e2), SC_(0.47696642577648162841796875e-2), SC_(0.1215284288581256977996490020569407519253e-102), - SC_(0.28e2), SC_(0.1275280676782131195068359375e-1), SC_(0.1106574120737639697400622354620027455407e-90), - SC_(0.28e2), SC_(0.20440109074115753173828125e-1), SC_(0.6033198112217245150379653252026122716124e-85), - SC_(0.28e2), SC_(0.3429813683032989501953125e-1), SC_(0.1187379908091547229246861752037218903857e-78), - SC_(0.28e2), SC_(0.96701286733150482177734375e-1), SC_(0.4776253533970672888906190995310047058597e-66), - SC_(0.28e2), SC_(0.159812271595001220703125e0), SC_(0.6137721383009946630525985606230109474371e-60), - SC_(0.28e2), SC_(0.297095477581024169921875e0), SC_(0.2127051389870186274825552068510907743209e-52), - SC_(0.28e2), SC_(0.77344071865081787109375e0), SC_(0.9135584911756594671676404048881870523782e-41), - SC_(0.28e2), SC_(0.1992881298065185546875e1), SC_(0.2868280579406050057547310818758384973257e-29), - SC_(0.28e2), SC_(0.3915013790130615234375e1), SC_(0.4227077578718476642466348871890940509389e-21), - SC_(0.28e2), SC_(0.79858455657958984375e1), SC_(0.1291218836633488658985438527652338235293e-12), - SC_(0.28e2), SC_(0.1571910858154296875e2), SC_(0.4222984862431763788622725393431592171924e-5), - SC_(0.28e2), SC_(0.31483119964599609375e2), SC_(0.1996895117755311022877682593279374977116e0) - }; -#undef SC_ + static const boost::array, 224> bessel_j_int_data = {{ + {{ SC_(0), 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SC_(0.553809732082299888134002685546875e-4), SC_(0.2085386435150050836259354457009000018077e-103) }}, + {{ SC_(0.19e2), SC_(0.69304020144045352935791015625e-4), SC_(0.1478242165594325382694493377958682108845e-101) }}, + {{ SC_(0.19e2), SC_(0.23264062474481761455535888671875e-3), SC_(0.1453319211512903213205953436626128066329e-91) }}, + {{ SC_(0.19e2), SC_(0.4480001516640186309814453125e-3), SC_(0.3712107285598227397108662690263089748287e-86) }}, + {{ SC_(0.19e2), SC_(0.5502865533344447612762451171875e-3), SC_(0.1847245305223723518947855245367191928343e-84) }}, + {{ SC_(0.19e2), SC_(0.19227224402129650115966796875e-2), SC_(0.3888219252235519964245528947552171853277e-74) }}, + {{ SC_(0.19e2), SC_(0.37370622158050537109375e-2), SC_(0.1184163364577840228862020640686836979404e-68) }}, + {{ SC_(0.19e2), SC_(0.47696642577648162841796875e-2), SC_(0.1220685316325757321764623390231984663671e-66) }}, + {{ SC_(0.19e2), SC_(0.1275280676782131195068359375e-1), SC_(0.1591638310631743076506768378115511870553e-58) }}, + {{ SC_(0.19e2), SC_(0.20440109074115753173828125e-1), SC_(0.1243123177590827411934225161624922624915e-54) }}, + {{ SC_(0.19e2), SC_(0.3429813683032989501953125e-1), SC_(0.2319899218435133188992825576466373416419e-50) }}, + {{ SC_(0.19e2), SC_(0.96701286733150482177734375e-1), SC_(0.8288911503438383816925041924523248045712e-42) }}, + {{ SC_(0.19e2), SC_(0.159812271595001220703125e0), SC_(0.115821498784548972023307498969902449394e-37) }}, + {{ SC_(0.19e2), SC_(0.297095477581024169921875e0), SC_(0.1513146789392266259407994247748973151373e-32) }}, + {{ SC_(0.19e2), SC_(0.77344071865081787109375e0), SC_(0.1180867041363348335303085045154147913528e-24) }}, + {{ SC_(0.19e2), SC_(0.1992881298065185546875e1), SC_(0.7309651660473666120687072805302589654808e-17) }}, + {{ SC_(0.19e2), SC_(0.3915013790130615234375e1), SC_(0.2364159870071755910484486348587559990813e-11) }}, + {{ SC_(0.19e2), SC_(0.79858455657958984375e1), SC_(0.9689789089192189055495551850283928885267e-6) }}, + {{ SC_(0.19e2), SC_(0.1571910858154296875e2), SC_(0.28988183636629975718412063879767316272e-1) }}, + {{ SC_(0.19e2), SC_(0.31483119964599609375e2), SC_(0.1404351655526923900119491455044344208598e0) }}, + {{ SC_(0.22e2), SC_(0.553809732082299888134002685546875e-4), SC_(0.4791884438276096956171867526066745487233e-121) }}, + {{ SC_(0.22e2), SC_(0.69304020144045352935791015625e-4), SC_(0.6656698862399030252104289006319409158079e-119) }}, + {{ SC_(0.22e2), SC_(0.23264062474481761455535888671875e-3), SC_(0.2475458914860796896424360165211198402136e-107) }}, + {{ SC_(0.22e2), SC_(0.4480001516640186309814453125e-3), SC_(0.4515366894275771826117281426200239790956e-101) }}, + {{ SC_(0.22e2), SC_(0.5502865533344447612762451171875e-3), SC_(0.4164178287432561100733955741346219769583e-99) }}, + {{ SC_(0.22e2), SC_(0.19227224402129650115966796875e-2), SC_(0.3738854595795469765521076338466195179729e-87) }}, + {{ SC_(0.22e2), SC_(0.37370622158050537109375e-2), SC_(0.8360661820524098792008512761880716972576e-81) }}, + {{ SC_(0.22e2), SC_(0.47696642577648162841796875e-2), SC_(0.1791864672483119204014438872980421431477e-78) }}, + {{ SC_(0.22e2), SC_(0.1275280676782131195068359375e-1), SC_(0.4465806266019354303051149660509529893234e-69) }}, + {{ SC_(0.22e2), SC_(0.20440109074115753173828125e-1), SC_(0.1436157691171859834871864549854120137171e-64) }}, + {{ SC_(0.22e2), SC_(0.3429813683032989501953125e-1), SC_(0.1266250352189026976463935184908537726894e-59) }}, + {{ SC_(0.22e2), SC_(0.96701286733150482177734375e-1), SC_(0.1014002264944669915985752126502534659735e-49) }}, + {{ SC_(0.22e2), SC_(0.159812271595001220703125e0), SC_(0.6395517348407679453466968468982951315152e-45) }}, + {{ SC_(0.22e2), SC_(0.297095477581024169921875e0), SC_(0.5368707332343228506070497601994580522396e-39) }}, + {{ SC_(0.22e2), SC_(0.77344071865081787109375e0), SC_(0.7398504152815100288293238816236231544857e-30) }}, + {{ SC_(0.22e2), SC_(0.1992881298065185546875e1), SC_(0.7877708523407809449378036883914301743673e-21) }}, + {{ SC_(0.22e2), SC_(0.3915013790130615234375e1), SC_(0.1968332845994952491334209201789498977283e-14) }}, + {{ SC_(0.22e2), SC_(0.79858455657958984375e1), SC_(0.7448464245775065475039475038584227288619e-8) }}, + {{ SC_(0.22e2), SC_(0.1571910858154296875e2), SC_(0.253851170309502550500960913045849958251e-2) }}, + {{ SC_(0.22e2), SC_(0.31483119964599609375e2), SC_(-0.8447893849187497539115391467530479019211e-1) }}, + {{ SC_(0.25e2), SC_(0.553809732082299888134002685546875e-4), SC_(0.7372571830959398154087818458405571713543e-139) }}, + {{ SC_(0.25e2), SC_(0.69304020144045352935791015625e-4), SC_(0.2007082018704239928877827931765826257223e-136) }}, + {{ SC_(0.25e2), SC_(0.23264062474481761455535888671875e-3), SC_(0.282321085875648461583736420544653624557e-123) }}, + {{ SC_(0.25e2), SC_(0.4480001516640186309814453125e-3), SC_(0.3677548883718449906250285120192357358526e-116) }}, + {{ SC_(0.25e2), SC_(0.5502865533344447612762451171875e-3), SC_(0.6285313494759937735919237336354498066612e-114) }}, + {{ SC_(0.25e2), SC_(0.19227224402129650115966796875e-2), SC_(0.240723943542042702532722602099509196343e-100) }}, + {{ SC_(0.25e2), SC_(0.37370622158050537109375e-2), SC_(0.3952415336587423864493642493686435620558e-93) }}, + {{ SC_(0.25e2), SC_(0.47696642577648162841796875e-2), SC_(0.1761163090097583722535523692248334183587e-90) }}, + {{ SC_(0.25e2), SC_(0.1275280676782131195068359375e-1), SC_(0.838973477506519849649546640592049467827e-80) }}, + {{ SC_(0.25e2), SC_(0.20440109074115753173828125e-1), SC_(0.1110920317250862811627432685131862921107e-74) }}, + {{ SC_(0.25e2), SC_(0.3429813683032989501953125e-1), SC_(0.4627673735504195531564801614260252853823e-69) }}, + {{ SC_(0.25e2), SC_(0.96701286733150482177734375e-1), SC_(0.830561324288197807079744142399604541678e-58) }}, + {{ SC_(0.25e2), SC_(0.159812271595001220703125e0), SC_(0.236456302063194497551168460901108346276e-52) }}, + {{ SC_(0.25e2), SC_(0.297095477581024169921875e0), SC_(0.1275371942824651350612111302983155850293e-45) }}, + {{ SC_(0.25e2), SC_(0.77344071865081787109375e0), SC_(0.3103000869941400473392593242837244578633e-35) }}, + {{ SC_(0.25e2), SC_(0.1992881298065185546875e1), SC_(0.5676014969386446596753686198525691279888e-25) }}, + {{ SC_(0.25e2), SC_(0.3915013790130615234375e1), SC_(0.1090825721430814617531511126945649824391e-17) }}, + {{ SC_(0.25e2), SC_(0.79858455657958984375e1), SC_(0.3734200809691738263209576777640843925841e-10) }}, + {{ SC_(0.25e2), SC_(0.1571910858154296875e2), SC_(0.1291120784936711314245621877597952164143e-3) }}, + {{ SC_(0.25e2), SC_(0.31483119964599609375e2), SC_(-0.7461962297933840624621930608252220218503e-1) }}, + {{ SC_(0.28e2), SC_(0.553809732082299888134002685546875e-4), SC_(0.7963713582106584412097140308116466491608e-157) }}, + {{ SC_(0.28e2), SC_(0.69304020144045352935791015625e-4), SC_(0.4248692230753312125913578638497606609336e-154) }}, + {{ SC_(0.28e2), SC_(0.23264062474481761455535888671875e-3), SC_(0.2260553821923174448109780057299133388939e-139) }}, + {{ SC_(0.28e2), SC_(0.4480001516640186309814453125e-3), SC_(0.2102847637959861796417097898716140319015e-131) }}, + {{ SC_(0.28e2), SC_(0.5502865533344447612762451171875e-3), SC_(0.6660525810149796134788024971104638208402e-129) }}, + {{ SC_(0.28e2), SC_(0.19227224402129650115966796875e-2), SC_(0.108813792122284445419802118573486294617e-113) }}, + {{ SC_(0.28e2), SC_(0.37370622158050537109375e-2), SC_(0.1311802444742152354234077144037248874522e-105) }}, + {{ SC_(0.28e2), SC_(0.47696642577648162841796875e-2), SC_(0.1215284288581256977996490020569407519253e-102) }}, + {{ SC_(0.28e2), SC_(0.1275280676782131195068359375e-1), SC_(0.1106574120737639697400622354620027455407e-90) }}, + {{ SC_(0.28e2), SC_(0.20440109074115753173828125e-1), SC_(0.6033198112217245150379653252026122716124e-85) }}, + {{ SC_(0.28e2), SC_(0.3429813683032989501953125e-1), SC_(0.1187379908091547229246861752037218903857e-78) }}, + {{ SC_(0.28e2), SC_(0.96701286733150482177734375e-1), SC_(0.4776253533970672888906190995310047058597e-66) }}, + {{ SC_(0.28e2), SC_(0.159812271595001220703125e0), SC_(0.6137721383009946630525985606230109474371e-60) }}, + {{ SC_(0.28e2), SC_(0.297095477581024169921875e0), SC_(0.2127051389870186274825552068510907743209e-52) }}, + {{ SC_(0.28e2), SC_(0.77344071865081787109375e0), SC_(0.9135584911756594671676404048881870523782e-41) }}, + {{ SC_(0.28e2), SC_(0.1992881298065185546875e1), SC_(0.2868280579406050057547310818758384973257e-29) }}, + {{ SC_(0.28e2), SC_(0.3915013790130615234375e1), SC_(0.4227077578718476642466348871890940509389e-21) }}, + {{ SC_(0.28e2), SC_(0.79858455657958984375e1), SC_(0.1291218836633488658985438527652338235293e-12) }}, + {{ SC_(0.28e2), SC_(0.1571910858154296875e2), SC_(0.4222984862431763788622725393431592171924e-5) }}, + {{ SC_(0.28e2), SC_(0.31483119964599609375e2), SC_(0.1996895117755311022877682593279374977116e0) }} + }}; diff --git a/test/bessel_j_large_data.ipp b/test/bessel_j_large_data.ipp index 28867761e..7f5dc565c 100644 --- a/test/bessel_j_large_data.ipp +++ b/test/bessel_j_large_data.ipp @@ -3,79 +3,77 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 70> bessel_j_large_data = { - SC_(0.725889492034912109375e1), SC_(0.725889492034912109375e1), SC_(0.2307850131230964328215158373258970201933e0), - SC_(0.725889492034912109375e1), SC_(0.90838165283203125e1), SC_(0.331270090805281544869225081474258975783e0), - SC_(0.725889492034912109375e1), SC_(0.30492671966552734375e2), SC_(0.1392044369140870127137144436194280008198e0), - SC_(0.725889492034912109375e1), SC_(0.5872027587890625e2), SC_(-0.1034372792561996393994604565745500159306e0), - SC_(0.725889492034912109375e1), SC_(0.7212715911865234375e2), SC_(-0.7703453431004507456085858477671512851731e-1), - SC_(0.725889492034912109375e1), SC_(0.25201507568359375e3), SC_(0.1959284506006571693892495807977692143684e-1), - SC_(0.725889492034912109375e1), SC_(0.48982421875e3), SC_(0.3554545809249573170321495025893136154241e-1), - SC_(0.725889492034912109375e1), SC_(0.62516943359375e3), SC_(-0.2922687275543058917680294015955588486854e-1), - SC_(0.725889492034912109375e1), SC_(0.1671535888671875e4), SC_(0.1607375857460556311523938125070882107754e-1), - SC_(0.725889492034912109375e1), SC_(0.26791259765625e4), SC_(-0.1488078416329900906439423002725322373542e-1), - SC_(0.725889492034912109375e1), SC_(0.4495525390625e4), SC_(-0.1140024419570086978904733358200459324628e-1), - SC_(0.725889492034912109375e1), SC_(0.126748310546875e5), SC_(-0.3122722904155054704789731376588374939888e-2), - SC_(0.725889492034912109375e1), SC_(0.209469140625e5), SC_(0.3655895534999378610724150587348023983602e-2), - SC_(0.725889492034912109375e1), SC_(0.389408984375e5), SC_(-0.1325113645945403697015197310014126427368e-2), - SC_(0.90838165283203125e1), SC_(0.725889492034912109375e1), SC_(0.6868013625729672215673766261089739717914e-1), - SC_(0.90838165283203125e1), SC_(0.90838165283203125e1), SC_(0.2142196934269988501665220845763503388042e0), - SC_(0.90838165283203125e1), SC_(0.30492671966552734375e2), SC_(-0.6854165161240333873733646364329358362341e-1), - SC_(0.90838165283203125e1), SC_(0.5872027587890625e2), SC_(0.9706365272921634392020123576878096972323e-1), - SC_(0.90838165283203125e1), SC_(0.7212715911865234375e2), SC_(0.4318373430471325672009672522183904089517e-1), - SC_(0.90838165283203125e1), SC_(0.25201507568359375e3), SC_(-0.3323948817558893756314993595448795803537e-2), - SC_(0.90838165283203125e1), SC_(0.48982421875e3), SC_(-0.3208784009186279824559250801925804018465e-1), - SC_(0.90838165283203125e1), SC_(0.62516943359375e3), SC_(0.2415910850536018880522735141575176512777e-1), - SC_(0.90838165283203125e1), SC_(0.1671535888671875e4), SC_(-0.1232973481208096922064985021712946282434e-1), - SC_(0.90838165283203125e1), SC_(0.26791259765625e4), SC_(0.1541293552432680038181584370193664107473e-1), - SC_(0.90838165283203125e1), SC_(0.4495525390625e4), SC_(0.1002388002178436742775036807597412212988e-1), - SC_(0.90838165283203125e1), SC_(0.126748310546875e5), SC_(0.4739251557631330719337662497765662043458e-2), - SC_(0.90838165283203125e1), SC_(0.209469140625e5), SC_(-0.4641170982395964367850932352617365960394e-2), - SC_(0.90838165283203125e1), SC_(0.389408984375e5), SC_(0.2364161829230146293999578445914286938024e-3), - SC_(0.30492671966552734375e2), SC_(0.725889492034912109375e1), SC_(0.5389197635915806233390841938474448086338e-16), - SC_(0.30492671966552734375e2), SC_(0.90838165283203125e1), SC_(0.3952459558161787055937696735475346378253e-13), - SC_(0.30492671966552734375e2), SC_(0.30492671966552734375e2), SC_(0.1431568992863962918440953734528390055733e0), - SC_(0.30492671966552734375e2), SC_(0.5872027587890625e2), SC_(0.8578089143574435265609743500241838450074e-1), - SC_(0.30492671966552734375e2), SC_(0.7212715911865234375e2), SC_(0.1410641386118672963443531500494113618346e-1), - SC_(0.30492671966552734375e2), SC_(0.25201507568359375e3), SC_(-0.2831444492336412069372220459848882424058e-1), - SC_(0.30492671966552734375e2), SC_(0.48982421875e3), SC_(-0.2314909531023927534092551249336846514091e-1), - SC_(0.30492671966552734375e2), SC_(0.62516943359375e3), SC_(0.2170848675622913630936132875332654675284e-1), - SC_(0.30492671966552734375e2), SC_(0.1671535888671875e4), SC_(-0.9325685551001457451901386831696429723505e-2), - SC_(0.30492671966552734375e2), SC_(0.26791259765625e4), SC_(-0.6947960924639771467867037818061032165711e-2), - SC_(0.30492671966552734375e2), SC_(0.4495525390625e4), SC_(0.2522782171073615304290664333918949926448e-3), - SC_(0.30492671966552734375e2), SC_(0.126748310546875e5), SC_(-0.7032986459719800448169085872312178500116e-2), - SC_(0.30492671966552734375e2), SC_(0.209469140625e5), SC_(0.5122201654532113914038286303179605549787e-2), - SC_(0.30492671966552734375e2), SC_(0.389408984375e5), SC_(0.3118763746002366768916876665037341197225e-2), - SC_(0.5872027587890625e2), SC_(0.725889492034912109375e1), SC_(0.1355459268067898658151384249990581267605e-46), - SC_(0.5872027587890625e2), SC_(0.90838165283203125e1), SC_(0.6263805301401313877353888242546513061021e-41), - SC_(0.5872027587890625e2), SC_(0.30492671966552734375e2), SC_(0.1202543691751492070742433226952612421088e-11), - SC_(0.5872027587890625e2), SC_(0.5872027587890625e2), SC_(0.1150759176943336800292116211528794948354e0), - SC_(0.5872027587890625e2), SC_(0.7212715911865234375e2), SC_(-0.1047430440042659670890981946453377232975e-2), - SC_(0.5872027587890625e2), SC_(0.25201507568359375e3), SC_(-0.4086747435836167042364362710950743904056e-1), - SC_(0.5872027587890625e2), SC_(0.48982421875e3), SC_(-0.8183965550065315841115618961272005737216e-2), - SC_(0.5872027587890625e2), SC_(0.62516943359375e3), SC_(0.2146006391006581305906226294562488601133e-1), - SC_(0.5872027587890625e2), SC_(0.1671535888671875e4), SC_(-0.1521907719127834149642973426124244709606e-1), - SC_(0.5872027587890625e2), SC_(0.26791259765625e4), SC_(-0.5359901862639028443437495673595828567149e-2), - SC_(0.5872027587890625e2), SC_(0.4495525390625e4), SC_(-0.6687847432133282099926443966258547872974e-3), - SC_(0.5872027587890625e2), SC_(0.126748310546875e5), SC_(-0.7023133406228636526878960014610930229604e-2), - SC_(0.5872027587890625e2), SC_(0.209469140625e5), SC_(0.5494684780269989275230320303506992388372e-2), - SC_(0.5872027587890625e2), SC_(0.389408984375e5), SC_(0.2133199464416083487500787075862183481877e-2), - SC_(0.7212715911865234375e2), SC_(0.725889492034912109375e1), SC_(0.18957209567263693085259721077483394587e-63), - SC_(0.7212715911865234375e2), SC_(0.90838165283203125e1), SC_(0.18129450849783963899751662717930347867e-56), - SC_(0.7212715911865234375e2), SC_(0.30492671966552734375e2), SC_(0.799552979179394942566748705329500029705e-20), - SC_(0.7212715911865234375e2), SC_(0.5872027587890625e2), SC_(0.1552366431895120369074625091623203198931e-3), - SC_(0.7212715911865234375e2), SC_(0.7212715911865234375e2), SC_(0.1074534531973475595081469483471348487375e0), - SC_(0.7212715911865234375e2), SC_(0.25201507568359375e3), SC_(-0.4021841759432511100331858349923571437074e-1), - SC_(0.7212715911865234375e2), SC_(0.48982421875e3), SC_(-0.2170518020212747257681494905588835722404e-1), - SC_(0.7212715911865234375e2), SC_(0.62516943359375e3), SC_(0.3200282452240180595697263016953209545847e-1), - SC_(0.7212715911865234375e2), SC_(0.1671535888671875e4), SC_(0.1388345457492732160509267345077835744377e-1), - SC_(0.7212715911865234375e2), SC_(0.26791259765625e4), SC_(-0.1211552634023650615661641900044154973817e-1), - SC_(0.7212715911865234375e2), SC_(0.4495525390625e4), SC_(-0.1044260623905249384981833094590727496255e-1), - SC_(0.7212715911865234375e2), SC_(0.126748310546875e5), SC_(0.4589655631278176598474380175755836047107e-2), - SC_(0.7212715911865234375e2), SC_(0.209469140625e5), SC_(-0.2719723241223086004132685612975137005354e-2), - SC_(0.7212715911865234375e2), SC_(0.389408984375e5), SC_(-0.4035830877477336799210808243472842844322e-2) - }; -#undef SC_ + static const boost::array, 70> bessel_j_large_data = {{ + {{ SC_(0.725889492034912109375e1), SC_(0.725889492034912109375e1), SC_(0.2307850131230964328215158373258970201933e0) }}, + {{ SC_(0.725889492034912109375e1), SC_(0.90838165283203125e1), SC_(0.331270090805281544869225081474258975783e0) }}, + {{ SC_(0.725889492034912109375e1), SC_(0.30492671966552734375e2), SC_(0.1392044369140870127137144436194280008198e0) }}, + {{ SC_(0.725889492034912109375e1), SC_(0.5872027587890625e2), SC_(-0.1034372792561996393994604565745500159306e0) }}, + {{ SC_(0.725889492034912109375e1), SC_(0.7212715911865234375e2), SC_(-0.7703453431004507456085858477671512851731e-1) }}, + {{ SC_(0.725889492034912109375e1), SC_(0.25201507568359375e3), SC_(0.1959284506006571693892495807977692143684e-1) }}, + {{ SC_(0.725889492034912109375e1), SC_(0.48982421875e3), SC_(0.3554545809249573170321495025893136154241e-1) }}, + {{ SC_(0.725889492034912109375e1), SC_(0.62516943359375e3), SC_(-0.2922687275543058917680294015955588486854e-1) }}, + {{ SC_(0.725889492034912109375e1), SC_(0.1671535888671875e4), SC_(0.1607375857460556311523938125070882107754e-1) }}, + {{ SC_(0.725889492034912109375e1), SC_(0.26791259765625e4), SC_(-0.1488078416329900906439423002725322373542e-1) }}, + {{ SC_(0.725889492034912109375e1), SC_(0.4495525390625e4), SC_(-0.1140024419570086978904733358200459324628e-1) }}, + {{ SC_(0.725889492034912109375e1), SC_(0.126748310546875e5), SC_(-0.3122722904155054704789731376588374939888e-2) }}, + {{ SC_(0.725889492034912109375e1), SC_(0.209469140625e5), SC_(0.3655895534999378610724150587348023983602e-2) }}, + {{ SC_(0.725889492034912109375e1), SC_(0.389408984375e5), SC_(-0.1325113645945403697015197310014126427368e-2) }}, + {{ SC_(0.90838165283203125e1), SC_(0.725889492034912109375e1), SC_(0.6868013625729672215673766261089739717914e-1) }}, + {{ SC_(0.90838165283203125e1), SC_(0.90838165283203125e1), SC_(0.2142196934269988501665220845763503388042e0) }}, + {{ SC_(0.90838165283203125e1), SC_(0.30492671966552734375e2), SC_(-0.6854165161240333873733646364329358362341e-1) }}, + {{ SC_(0.90838165283203125e1), SC_(0.5872027587890625e2), SC_(0.9706365272921634392020123576878096972323e-1) }}, + {{ SC_(0.90838165283203125e1), SC_(0.7212715911865234375e2), SC_(0.4318373430471325672009672522183904089517e-1) }}, + {{ SC_(0.90838165283203125e1), SC_(0.25201507568359375e3), SC_(-0.3323948817558893756314993595448795803537e-2) }}, + {{ SC_(0.90838165283203125e1), SC_(0.48982421875e3), SC_(-0.3208784009186279824559250801925804018465e-1) }}, + {{ SC_(0.90838165283203125e1), SC_(0.62516943359375e3), SC_(0.2415910850536018880522735141575176512777e-1) }}, + {{ SC_(0.90838165283203125e1), SC_(0.1671535888671875e4), SC_(-0.1232973481208096922064985021712946282434e-1) }}, + {{ SC_(0.90838165283203125e1), SC_(0.26791259765625e4), SC_(0.1541293552432680038181584370193664107473e-1) }}, + {{ SC_(0.90838165283203125e1), SC_(0.4495525390625e4), SC_(0.1002388002178436742775036807597412212988e-1) }}, + {{ SC_(0.90838165283203125e1), SC_(0.126748310546875e5), SC_(0.4739251557631330719337662497765662043458e-2) }}, + {{ SC_(0.90838165283203125e1), SC_(0.209469140625e5), SC_(-0.4641170982395964367850932352617365960394e-2) }}, + {{ SC_(0.90838165283203125e1), SC_(0.389408984375e5), SC_(0.2364161829230146293999578445914286938024e-3) }}, + {{ SC_(0.30492671966552734375e2), SC_(0.725889492034912109375e1), SC_(0.5389197635915806233390841938474448086338e-16) }}, + {{ SC_(0.30492671966552734375e2), SC_(0.90838165283203125e1), SC_(0.3952459558161787055937696735475346378253e-13) }}, + {{ SC_(0.30492671966552734375e2), SC_(0.30492671966552734375e2), SC_(0.1431568992863962918440953734528390055733e0) }}, + {{ SC_(0.30492671966552734375e2), SC_(0.5872027587890625e2), SC_(0.8578089143574435265609743500241838450074e-1) }}, + {{ SC_(0.30492671966552734375e2), SC_(0.7212715911865234375e2), SC_(0.1410641386118672963443531500494113618346e-1) }}, + {{ SC_(0.30492671966552734375e2), SC_(0.25201507568359375e3), SC_(-0.2831444492336412069372220459848882424058e-1) }}, + {{ SC_(0.30492671966552734375e2), SC_(0.48982421875e3), SC_(-0.2314909531023927534092551249336846514091e-1) }}, + {{ SC_(0.30492671966552734375e2), SC_(0.62516943359375e3), SC_(0.2170848675622913630936132875332654675284e-1) }}, + {{ SC_(0.30492671966552734375e2), SC_(0.1671535888671875e4), SC_(-0.9325685551001457451901386831696429723505e-2) }}, + {{ SC_(0.30492671966552734375e2), SC_(0.26791259765625e4), SC_(-0.6947960924639771467867037818061032165711e-2) }}, + {{ SC_(0.30492671966552734375e2), SC_(0.4495525390625e4), SC_(0.2522782171073615304290664333918949926448e-3) }}, + {{ SC_(0.30492671966552734375e2), SC_(0.126748310546875e5), SC_(-0.7032986459719800448169085872312178500116e-2) }}, + {{ SC_(0.30492671966552734375e2), SC_(0.209469140625e5), SC_(0.5122201654532113914038286303179605549787e-2) }}, + {{ SC_(0.30492671966552734375e2), SC_(0.389408984375e5), SC_(0.3118763746002366768916876665037341197225e-2) }}, + {{ SC_(0.5872027587890625e2), SC_(0.725889492034912109375e1), SC_(0.1355459268067898658151384249990581267605e-46) }}, + {{ SC_(0.5872027587890625e2), SC_(0.90838165283203125e1), SC_(0.6263805301401313877353888242546513061021e-41) }}, + {{ SC_(0.5872027587890625e2), SC_(0.30492671966552734375e2), SC_(0.1202543691751492070742433226952612421088e-11) }}, + {{ SC_(0.5872027587890625e2), SC_(0.5872027587890625e2), SC_(0.1150759176943336800292116211528794948354e0) }}, + {{ SC_(0.5872027587890625e2), SC_(0.7212715911865234375e2), SC_(-0.1047430440042659670890981946453377232975e-2) }}, + {{ SC_(0.5872027587890625e2), SC_(0.25201507568359375e3), SC_(-0.4086747435836167042364362710950743904056e-1) }}, + {{ SC_(0.5872027587890625e2), SC_(0.48982421875e3), SC_(-0.8183965550065315841115618961272005737216e-2) }}, + {{ SC_(0.5872027587890625e2), SC_(0.62516943359375e3), SC_(0.2146006391006581305906226294562488601133e-1) }}, + {{ SC_(0.5872027587890625e2), SC_(0.1671535888671875e4), SC_(-0.1521907719127834149642973426124244709606e-1) }}, + {{ SC_(0.5872027587890625e2), SC_(0.26791259765625e4), SC_(-0.5359901862639028443437495673595828567149e-2) }}, + {{ SC_(0.5872027587890625e2), SC_(0.4495525390625e4), SC_(-0.6687847432133282099926443966258547872974e-3) }}, + {{ SC_(0.5872027587890625e2), SC_(0.126748310546875e5), SC_(-0.7023133406228636526878960014610930229604e-2) }}, + {{ SC_(0.5872027587890625e2), SC_(0.209469140625e5), SC_(0.5494684780269989275230320303506992388372e-2) }}, + {{ SC_(0.5872027587890625e2), SC_(0.389408984375e5), SC_(0.2133199464416083487500787075862183481877e-2) }}, + {{ SC_(0.7212715911865234375e2), SC_(0.725889492034912109375e1), SC_(0.18957209567263693085259721077483394587e-63) }}, + {{ SC_(0.7212715911865234375e2), SC_(0.90838165283203125e1), SC_(0.18129450849783963899751662717930347867e-56) }}, + {{ SC_(0.7212715911865234375e2), SC_(0.30492671966552734375e2), SC_(0.799552979179394942566748705329500029705e-20) }}, + {{ SC_(0.7212715911865234375e2), SC_(0.5872027587890625e2), SC_(0.1552366431895120369074625091623203198931e-3) }}, + {{ SC_(0.7212715911865234375e2), SC_(0.7212715911865234375e2), SC_(0.1074534531973475595081469483471348487375e0) }}, + {{ SC_(0.7212715911865234375e2), SC_(0.25201507568359375e3), SC_(-0.4021841759432511100331858349923571437074e-1) }}, + {{ SC_(0.7212715911865234375e2), SC_(0.48982421875e3), SC_(-0.2170518020212747257681494905588835722404e-1) }}, + {{ SC_(0.7212715911865234375e2), SC_(0.62516943359375e3), SC_(0.3200282452240180595697263016953209545847e-1) }}, + {{ SC_(0.7212715911865234375e2), SC_(0.1671535888671875e4), SC_(0.1388345457492732160509267345077835744377e-1) }}, + {{ SC_(0.7212715911865234375e2), SC_(0.26791259765625e4), SC_(-0.1211552634023650615661641900044154973817e-1) }}, + {{ SC_(0.7212715911865234375e2), SC_(0.4495525390625e4), SC_(-0.1044260623905249384981833094590727496255e-1) }}, + {{ SC_(0.7212715911865234375e2), SC_(0.126748310546875e5), SC_(0.4589655631278176598474380175755836047107e-2) }}, + {{ SC_(0.7212715911865234375e2), SC_(0.209469140625e5), SC_(-0.2719723241223086004132685612975137005354e-2) }}, + {{ SC_(0.7212715911865234375e2), SC_(0.389408984375e5), SC_(-0.4035830877477336799210808243472842844322e-2) }} + }}; diff --git a/test/bessel_k_data.ipp b/test/bessel_k_data.ipp index 9c465cfed..9e17ac11e 100644 --- a/test/bessel_k_data.ipp +++ b/test/bessel_k_data.ipp @@ -3,272 +3,270 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 263> bessel_k_data = { - SC_(-0.8049192047119140625e2), SC_(0.24750102996826171875e2), SC_(0.6579017807810652710369517871806355927214e29), - SC_(-0.8049192047119140625e2), SC_(0.637722015380859375e2), SC_(0.2395518238062557960566710371847643552469e-8), - SC_(-0.8049192047119140625e2), SC_(0.1252804412841796875e3), SC_(0.3069043255911758700865294859650240330974e-44), - SC_(-0.8049192047119140625e2), SC_(0.25554705810546875e3), SC_(0.2303430936664631154413247069375132759954e-106), - SC_(-0.8049192047119140625e2), SC_(0.503011474609375e3), SC_(0.1203148508747254149682895744594491240807e-216), - SC_(-0.8049192047119140625e2), SC_(0.10074598388671875e4), SC_(0.2865368119939400701179862849573503322931e-437), - SC_(-0.8049192047119140625e2), SC_(0.1185395751953125e4), SC_(0.8632633219300624004437758135158135952472e-515), - SC_(-0.8049192047119140625e2), SC_(0.353451806640625e4), SC_(0.5013665804582944405266048580134316878986e-1536), - SC_(-0.8049192047119140625e2), SC_(0.80715478515625e4), SC_(0.7765547631230743133384730763696548377855e-3507), - SC_(-0.8049192047119140625e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.639546878366615050472401588575857541732e-7050)), - SC_(-0.8049192047119140625e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5074028894875745794984647078151040612894e-13928)), - SC_(-0.8049192047119140625e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2862328185162412476566225413964872968853e-15796)), - SC_(-0.7460263824462890625e2), SC_(0.24750102996826171875e2), SC_(0.1194046640827563151857444163209777353211e25), - SC_(-0.7460263824462890625e2), SC_(0.637722015380859375e2), SC_(0.5818966684329205041972653154218173748165e-11), - SC_(-0.7460263824462890625e2), SC_(0.1252804412841796875e3), SC_(0.9892143938422535628101195141323126645363e-46), - SC_(-0.7460263824462890625e2), SC_(0.25554705810546875e3), SC_(0.3972603961730133195379956336197334288476e-107), - SC_(-0.7460263824462890625e2), SC_(0.503011474609375e3), SC_(0.4874624060193139320406839502988832481089e-217), - SC_(-0.7460263824462890625e2), SC_(0.10074598388671875e4), SC_(0.1822212069789909176095875838528811873338e-437), - SC_(-0.7460263824462890625e2), SC_(0.1185395751953125e4), SC_(0.5875055967970574458131259176159286617499e-515), - SC_(-0.7460263824462890625e2), SC_(0.353451806640625e4), SC_(0.4406079158432466047722722836894011978239e-1536), - SC_(-0.7460263824462890625e2), SC_(0.80715478515625e4), SC_(0.7338395057162425548486505792810413989371e-3507), - SC_(-0.7460263824462890625e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6218012346099611746045494400088987852165e-7050)), - SC_(-0.7460263824462890625e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5002276251033884106325883264873018499132e-13928)), - SC_(-0.7460263824462890625e2), 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SC_(0.5429172542806217828545213979048536079656e-3507), - SC_(0.264718532562255859375e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5352575470018113610063179994677083114284e-7050)), - SC_(0.264718532562255859375e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4636866635489855424809660555450541152793e-13928)), - SC_(0.264718532562255859375e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2643743165267396396035797763057882346377e-15796)), - SC_(0.62944732666015625e2), SC_(0.24750102996826171875e2), SC_(0.1881615957650121835951151459881112433642e16), - SC_(0.62944732666015625e2), SC_(0.637722015380859375e2), SC_(0.1119984019082018571198103341652740655437e-15), - SC_(0.62944732666015625e2), SC_(0.1252804412841796875e3), SC_(0.2231352378794206033018221030703217338878e-48), - SC_(0.62944732666015625e2), SC_(0.25554705810546875e3), SC_(0.1798990817823353758503389738709281233441e-108), - SC_(0.62944732666015625e2), SC_(0.503011474609375e3), SC_(0.996645616647744895755158621634872080052e-218), - SC_(0.62944732666015625e2), SC_(0.10074598388671875e4), SC_(0.8230359935387643787461157397598595672318e-438), - SC_(0.62944732666015625e2), SC_(0.1185395751953125e4), SC_(0.2989238946471756510957437745632191274437e-515), - SC_(0.62944732666015625e2), SC_(0.353451806640625e4), SC_(0.3512034003208095136837320409364102048508e-1536), - SC_(0.62944732666015625e2), SC_(0.80715478515625e4), SC_(0.6644545217571422485174738283493212729231e-3507), - SC_(0.62944732666015625e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5918304376897943519364581212285760132986e-7050)), - SC_(0.62944732666015625e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4878756153781530982084716360839760780792e-13928)), - SC_(0.62944732666015625e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2764977329940568590368972098475304997089e-15796)), - SC_(0.67001708984375e2), SC_(0.24750102996826171875e2), SC_(0.1757647753992712633411465211149383976276e19), - SC_(0.67001708984375e2), SC_(0.637722015380859375e2), SC_(0.4154340476824965842042958242696691352995e-14), - SC_(0.67001708984375e2), SC_(0.1252804412841796875e3), SC_(0.1670237943823919787558085338623229345138e-47), - SC_(0.67001708984375e2), SC_(0.25554705810546875e3), SC_(0.498292972015574678613637170399151819008e-108), - SC_(0.67001708984375e2), SC_(0.503011474609375e3), SC_(0.16798665586593853126389607640525271824e-217), - SC_(0.67001708984375e2), SC_(0.10074598388671875e4), SC_(0.1068843553462207539802876852120126159371e-437), - SC_(0.67001708984375e2), SC_(0.1185395751953125e4), SC_(0.3732889925210086644082342106707283321478e-515), - SC_(0.67001708984375e2), SC_(0.353451806640625e4), SC_(0.3783910172802151361859098458404374020052e-1536), - SC_(0.67001708984375e2), SC_(0.80715478515625e4), SC_(0.6865103783696347817927096681584785305085e-3507), - SC_(0.67001708984375e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6015210836405717718928078795712448330673e-7050)), - SC_(0.67001708984375e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4919025754419690182073132779957366712633e-13928)), - SC_(0.67001708984375e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2785090394166165242891428442540272849689e-15796)), - SC_(0.8115838623046875e2), SC_(0.24750102996826171875e2), SC_(0.2324073088339678621147409396324732999963e30), - SC_(0.8115838623046875e2), SC_(0.637722015380859375e2), SC_(0.4837827210750428522126700812080085686173e-8), - SC_(0.8115838623046875e2), SC_(0.1252804412841796875e3), SC_(0.4594264686055687077550409988148757821966e-44), - SC_(0.8115838623046875e2), SC_(0.25554705810546875e3), SC_(0.2833330148811881793898662192076717416668e-106), - SC_(0.8115838623046875e2), SC_(0.503011474609375e3), SC_(0.1338396381867003597313054226031862608662e-216), - SC_(0.8115838623046875e2), SC_(0.10074598388671875e4), SC_(0.3022491925648536051406776884375450576521e-437), - SC_(0.8115838623046875e2), SC_(0.1185395751953125e4), SC_(0.9033480738287476948124079020084554369235e-515), - SC_(0.8115838623046875e2), SC_(0.353451806640625e4), SC_(0.509064318997321343171662382751489914207e-1536), - SC_(0.8115838623046875e2), SC_(0.80715478515625e4), SC_(0.7817541885759932491771910816986777412753e-3507), - SC_(0.8115838623046875e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.641673078077478782785017874716473833835e-7050)), - SC_(0.8115838623046875e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5082559642711766692197944021073471381169e-13928)), - SC_(0.8115838623046875e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2866570865715865919392615432142045181677e-15796)), - SC_(0.826751708984375e2), SC_(0.637722015380859375e2), SC_(0.2433991751428157267576270898319088542731e-7), - SC_(0.826751708984375e2), SC_(0.1252804412841796875e3), SC_(0.1163543281808651892214225743779071494397e-43), - SC_(0.826751708984375e2), SC_(0.25554705810546875e3), SC_(0.4566929184599502585539208159658295553088e-106), - SC_(0.826751708984375e2), SC_(0.503011474609375e3), SC_(0.1711152047141484938876244759615327721674e-216), - SC_(0.826751708984375e2), SC_(0.10074598388671875e4), SC_(0.3418546552853844882451811321181419188818e-437), - SC_(0.826751708984375e2), SC_(0.1185395751953125e4), SC_(0.1003047492936821319442367382054853866129e-514), - SC_(0.826751708984375e2), SC_(0.353451806640625e4), SC_(0.5272736092096344411527859246178125271135e-1536), - SC_(0.826751708984375e2), SC_(0.80715478515625e4), SC_(0.7938803272826403099037784228659554176949e-3507), - SC_(0.826751708984375e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6466043665396298360019348958169487245916e-7050)), - SC_(0.826751708984375e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5102291405695378889093263053607260918263e-13928)), - SC_(0.826751708984375e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2876381032836693648306723630952201558894e-15796)), - SC_(0.9150136566162109375e2), SC_(0.637722015380859375e2), SC_(0.4529077292464217597597948585815203283964e-3), - SC_(0.9150136566162109375e2), SC_(0.1252804412841796875e3), SC_(0.350642591754902750250314160055299520222e-41), - SC_(0.9150136566162109375e2), SC_(0.25554705810546875e3), SC_(0.8700616972854344814927244483121769950875e-105), - SC_(0.9150136566162109375e2), SC_(0.503011474609375e3), SC_(0.7816646797077293163816105964438544637339e-216), - SC_(0.9150136566162109375e2), SC_(0.10074598388671875e4), SC_(0.7321805895040821980280295179421030138686e-437), - SC_(0.9150136566162109375e2), SC_(0.1185395751953125e4), SC_(0.1916743519112958612938166592106183128909e-514), - SC_(0.9150136566162109375e2), SC_(0.353451806640625e4), SC_(0.6553297924375392696631080233904592409428e-1536), - SC_(0.9150136566162109375e2), SC_(0.80715478515625e4), SC_(0.8731920655533864492797505716863887075778e-3507), - SC_(0.9150136566162109375e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6779648490610206356859880361410662474219e-7050)), - SC_(0.9150136566162109375e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5226073790697475866503341992543667357366e-13928)), - SC_(0.9150136566162109375e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2937821135047504313538653046960400698576e-15796)), - SC_(0.9297769927978515625e2), SC_(0.637722015380859375e2), SC_(0.2514159824708407029519182952938261461039e-2), - SC_(0.9297769927978515625e2), SC_(0.1252804412841796875e3), SC_(0.9571910315928452948496436653664936091399e-41), - SC_(0.9297769927978515625e2), SC_(0.25554705810546875e3), SC_(0.1464962376552961548773813405449012101125e-104), - SC_(0.9297769927978515625e2), SC_(0.503011474609375e3), SC_(0.102289622788229900557470609045948505245e-215), - SC_(0.9297769927978515625e2), SC_(0.10074598388671875e4), SC_(0.8379350403930188404501970121630099171596e-437), - SC_(0.9297769927978515625e2), SC_(0.1185395751953125e4), SC_(0.2149730062284109979164130574050367445585e-514), - SC_(0.9297769927978515625e2), SC_(0.353451806640625e4), SC_(0.6810640416069074949832134642840700061677e-1536), - SC_(0.9297769927978515625e2), SC_(0.80715478515625e4), SC_(0.8880475416546418613925474382495752636196e-3507), - SC_(0.9297769927978515625e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6836772391670514269657537156841197891453e-7050)), - SC_(0.9297769927978515625e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5248314285242353145777820274280636896797e-13928)), - SC_(0.9297769927978515625e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2948841983584072578394887812793739973464e-15796)), - SC_(0.935389862060546875e2), SC_(0.637722015380859375e2), SC_(0.4848538332206214872114685461457208526682e-2), - SC_(0.935389862060546875e2), SC_(0.1252804412841796875e3), SC_(0.1407357631531569552447817697356939114967e-40), - SC_(0.935389862060546875e2), SC_(0.25554705810546875e3), SC_(0.1789644517979726575647466756527040582949e-104), - SC_(0.935389862060546875e2), SC_(0.503011474609375e3), SC_(0.1134297740334902791076613679075967354327e-215), - SC_(0.935389862060546875e2), SC_(0.10074598388671875e4), SC_(0.8825347981316688657305249314794392766025e-437), - SC_(0.935389862060546875e2), SC_(0.1185395751953125e4), SC_(0.2246641303550294973758291904185796545436e-514), - SC_(0.935389862060546875e2), SC_(0.353451806640625e4), SC_(0.6912227290322635031334137954308461354241e-1536), - SC_(0.935389862060546875e2), SC_(0.80715478515625e4), SC_(0.893824833574208599253272536219631346374e-3507), - SC_(0.935389862060546875e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6858858035128739755837136827347333728619e-7050)), - SC_(0.935389862060546875e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5256888449089264657997112108384303458607e-13928)), - SC_(0.935389862060546875e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2953089268910496653492909777451085521704e-15796)), - SC_(0.937735595703125e2), SC_(0.637722015380859375e2), SC_(0.6385107666034147877046020721409920794724e-2), - SC_(0.937735595703125e2), SC_(0.1252804412841796875e3), SC_(0.1654344599410448916584423239120073465608e-40), - SC_(0.937735595703125e2), SC_(0.25554705810546875e3), SC_(0.1946478889917254423807361997687268337342e-104), - SC_(0.937735595703125e2), SC_(0.503011474609375e3), SC_(0.1184592506913226623646749833739806823329e-215), - SC_(0.937735595703125e2), SC_(0.10074598388671875e4), SC_(0.901953355688788108549058088701948794206e-437), - SC_(0.937735595703125e2), SC_(0.1185395751953125e4), SC_(0.2288605393501964892215062020117435573162e-514), - SC_(0.937735595703125e2), SC_(0.353451806640625e4), SC_(0.6955313792142442148137724010444647419301e-1536), - SC_(0.937735595703125e2), SC_(0.80715478515625e4), SC_(0.8962607682372740535877231935882633914515e-3507), - SC_(0.937735595703125e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6868148706801060740839033435132304040165e-7050)), - SC_(0.937735595703125e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.526049123050695967902464958981106803334e-13928)), - SC_(0.937735595703125e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.295487369292694824273684043549849890813e-15796)), - SC_(0.98576263427734375e2), SC_(0.637722015380859375e2), SC_(0.1990227834888151454373307286008775674612e1), - SC_(0.98576263427734375e2), SC_(0.1252804412841796875e3), SC_(0.4894424029224796393682491693146694616972e-39), - SC_(0.98576263427734375e2), SC_(0.25554705810546875e3), SC_(0.1136170375675789312265821779116321329958e-103), - SC_(0.98576263427734375e2), SC_(0.503011474609375e3), SC_(0.2948452830082071500214646231076147090724e-215), - SC_(0.98576263427734375e2), SC_(0.10074598388671875e4), SC_(0.1425279255280814495079497699158457698546e-436), - SC_(0.98576263427734375e2), SC_(0.1185395751953125e4), SC_(0.3377080491094056336148164895290399079231e-514), - SC_(0.98576263427734375e2), SC_(0.353451806640625e4), SC_(0.7926042309665472483589245698365986058321e-1536), - SC_(0.98576263427734375e2), SC_(0.80715478515625e4), SC_(0.9490411542227230445519501560068255751126e-3507), - SC_(0.98576263427734375e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.706642352671901713112325219552778166628e-7050)), - SC_(0.98576263427734375e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5336813326314223870941968492332354768707e-13928)), - SC_(0.98576263427734375e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2992641523816122158711374925214774085881e-15796)), - SC_(0.99292266845703125e2), SC_(0.637722015380859375e2), SC_(0.4765079470941391660151554471287672030993e1), - SC_(0.99292266845703125e2), SC_(0.1252804412841796875e3), SC_(0.8211475782164329588746473557436288828796e-39), - SC_(0.99292266845703125e2), SC_(0.25554705810546875e3), SC_(0.1488689678947819908654123225405437300755e-103), - SC_(0.99292266845703125e2), SC_(0.503011474609375e3), SC_(0.3390847523037554808868465852319867472935e-215), - SC_(0.99292266845703125e2), SC_(0.10074598388671875e4), SC_(0.1528876974454391292968555182897209684705e-436), - SC_(0.99292266845703125e2), SC_(0.1185395751953125e4), SC_(0.3584703400837929375694495921804618033184e-514), - SC_(0.99292266845703125e2), SC_(0.353451806640625e4), SC_(0.8086451033245101399967163404205099861285e-1536), - SC_(0.99292266845703125e2), SC_(0.80715478515625e4), SC_(0.9574060247932829286311891259694070669118e-3507), - SC_(0.99292266845703125e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.7097333247638353953239893327006028051669e-7050)), - SC_(0.99292266845703125e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5348615672629262632704311334792898428533e-13928)), - SC_(0.99292266845703125e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.299847616599843593158654409241939580736e-15796)) - }; -#undef SC_ + static const boost::array, 263> bessel_k_data = {{ + {{ SC_(-0.8049192047119140625e2), SC_(0.24750102996826171875e2), SC_(0.6579017807810652710369517871806355927214e29) }}, + {{ SC_(-0.8049192047119140625e2), SC_(0.637722015380859375e2), SC_(0.2395518238062557960566710371847643552469e-8) }}, + {{ SC_(-0.8049192047119140625e2), SC_(0.1252804412841796875e3), SC_(0.3069043255911758700865294859650240330974e-44) }}, + {{ SC_(-0.8049192047119140625e2), SC_(0.25554705810546875e3), SC_(0.2303430936664631154413247069375132759954e-106) }}, + {{ SC_(-0.8049192047119140625e2), SC_(0.503011474609375e3), SC_(0.1203148508747254149682895744594491240807e-216) }}, + {{ SC_(-0.8049192047119140625e2), SC_(0.10074598388671875e4), SC_(0.2865368119939400701179862849573503322931e-437) }}, + {{ SC_(-0.8049192047119140625e2), SC_(0.1185395751953125e4), SC_(0.8632633219300624004437758135158135952472e-515) }}, + {{ SC_(-0.8049192047119140625e2), SC_(0.353451806640625e4), SC_(0.5013665804582944405266048580134316878986e-1536) }}, + {{ SC_(-0.8049192047119140625e2), SC_(0.80715478515625e4), SC_(0.7765547631230743133384730763696548377855e-3507) }}, + {{ SC_(-0.8049192047119140625e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.639546878366615050472401588575857541732e-7050)) }}, + {{ SC_(-0.8049192047119140625e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5074028894875745794984647078151040612894e-13928)) }}, + {{ SC_(-0.8049192047119140625e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2862328185162412476566225413964872968853e-15796)) }}, + {{ SC_(-0.7460263824462890625e2), SC_(0.24750102996826171875e2), SC_(0.1194046640827563151857444163209777353211e25) }}, + {{ SC_(-0.7460263824462890625e2), SC_(0.637722015380859375e2), SC_(0.5818966684329205041972653154218173748165e-11) }}, + {{ SC_(-0.7460263824462890625e2), SC_(0.1252804412841796875e3), SC_(0.9892143938422535628101195141323126645363e-46) }}, + {{ SC_(-0.7460263824462890625e2), SC_(0.25554705810546875e3), SC_(0.3972603961730133195379956336197334288476e-107) }}, + {{ SC_(-0.7460263824462890625e2), SC_(0.503011474609375e3), SC_(0.4874624060193139320406839502988832481089e-217) }}, + {{ SC_(-0.7460263824462890625e2), SC_(0.10074598388671875e4), SC_(0.1822212069789909176095875838528811873338e-437) }}, + {{ SC_(-0.7460263824462890625e2), SC_(0.1185395751953125e4), SC_(0.5875055967970574458131259176159286617499e-515) }}, + {{ SC_(-0.7460263824462890625e2), SC_(0.353451806640625e4), SC_(0.4406079158432466047722722836894011978239e-1536) }}, + {{ SC_(-0.7460263824462890625e2), SC_(0.80715478515625e4), SC_(0.7338395057162425548486505792810413989371e-3507) }}, + {{ SC_(-0.7460263824462890625e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6218012346099611746045494400088987852165e-7050)) }}, + {{ SC_(-0.7460263824462890625e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5002276251033884106325883264873018499132e-13928)) }}, + {{ SC_(-0.7460263824462890625e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2826609186886966995318007844162294906315e-15796)) }}, + {{ SC_(-0.7290460205078125e2), SC_(0.24750102996826171875e2), SC_(0.5561803915497248563365929946842781443078e23) }}, + {{ SC_(-0.7290460205078125e2), SC_(0.637722015380859375e2), SC_(0.1094524924593545154904194423989731358977e-11) }}, + {{ SC_(-0.7290460205078125e2), SC_(0.1252804412841796875e3), SC_(0.3839300658689373815830761148374331937154e-46) }}, + {{ SC_(-0.7290460205078125e2), SC_(0.25554705810546875e3), SC_(0.2451728941031062427272665484306743376086e-107) }}, + {{ SC_(-0.7290460205078125e2), SC_(0.503011474609375e3), SC_(0.3804541047790449891831659262615119819112e-217) }}, + {{ SC_(-0.7290460205078125e2), SC_(0.10074598388671875e4), SC_(0.1609485041764832205733383613676089003386e-437) }}, + {{ SC_(-0.7290460205078125e2), SC_(0.1185395751953125e4), SC_(0.5286617461619307606407976695028744909355e-515) }}, + {{ SC_(-0.7290460205078125e2), SC_(0.353451806640625e4), SC_(0.4252727041870810007272294050962600690759e-1536) }}, + {{ SC_(-0.7290460205078125e2), SC_(0.80715478515625e4), SC_(0.7225421446583687935214716001980501582795e-3507) }}, + {{ SC_(-0.7290460205078125e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.617021607511078284203431245617539588877e-7050)) }}, + {{ SC_(-0.7290460205078125e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4982778020141303245214047263053056397026e-13928)) }}, + {{ SC_(-0.7290460205078125e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.281689238316161921546343371679087454574e-15796)) }}, + {{ SC_(-0.62323604583740234375e2), SC_(0.24750102996826171875e2), SC_(0.6745183967776568226882524708487938056875e15) }}, + {{ SC_(-0.62323604583740234375e2), SC_(0.637722015380859375e2), SC_(0.6545311734942178902723924532558287624952e-16) }}, + {{ SC_(-0.62323604583740234375e2), SC_(0.1252804412841796875e3), SC_(0.1656532226161521639805764466363495194113e-48) }}, + {{ SC_(-0.62323604583740234375e2), SC_(0.25554705810546875e3), SC_(0.1547673376370412380297419400250693508513e-108) }}, + {{ SC_(-0.62323604583740234375e2), SC_(0.503011474609375e3), SC_(0.9227214789189674273358185346965399203582e-218) }}, + {{ SC_(-0.62323604583740234375e2), SC_(0.10074598388671875e4), SC_(0.7918944121135532385395798829085145544592e-438) }}, + {{ SC_(-0.62323604583740234375e2), SC_(0.1185395751953125e4), SC_(0.2892810675468518815348991889357281331268e-515) }}, + {{ SC_(-0.62323604583740234375e2), SC_(0.353451806640625e4), SC_(0.3473597010045323910900283230401929551928e-1536) }}, + {{ SC_(-0.62323604583740234375e2), SC_(0.80715478515625e4), SC_(0.6612598699249681198531835080793951126635e-3507) }}, + {{ SC_(-0.62323604583740234375e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5904134813790360951037473338098849774904e-7050)) }}, + {{ SC_(-0.62323604583740234375e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4872840764596854116092324404256445242957e-13928)) }}, + {{ SC_(-0.62323604583740234375e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2762021177708928645685587252784589095343e-15796)) }}, + {{ SC_(-0.5579319000244140625e2), SC_(0.24750102996826171875e2), SC_(0.2000280553692923364816391845858003081304e11) }}, + {{ SC_(-0.5579319000244140625e2), SC_(0.637722015380859375e2), SC_(0.3011072877774196098095590001850230113398e-18) }}, + {{ SC_(-0.5579319000244140625e2), SC_(0.1252804412841796875e3), SC_(0.8546927999408637677019436633377190577324e-50) }}, + {{ SC_(-0.5579319000244140625e2), SC_(0.25554705810546875e3), SC_(0.3476662826409067664561159567913234387987e-109) }}, + {{ SC_(-0.5579319000244140625e2), SC_(0.503011474609375e3), SC_(0.4297054501709256270968786489029298481091e-218) }}, + {{ SC_(-0.5579319000244140625e2), SC_(0.10074598388671875e4), SC_(0.5402417605668363705190262971682628012869e-438) }}, + {{ SC_(-0.5579319000244140625e2), SC_(0.1185395751953125e4), SC_(0.2089958153703015756026346516755670166549e-515) }}, + {{ SC_(-0.5579319000244140625e2), SC_(0.353451806640625e4), SC_(0.3114579751849795632507912984614279046035e-1536) }}, + {{ SC_(-0.5579319000244140625e2), SC_(0.80715478515625e4), SC_(0.6304085854717380067005364169553964460527e-3507) }}, + {{ SC_(-0.5579319000244140625e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5765486071511390988466247681614919123209e-7050)) }}, + {{ SC_(-0.5579319000244140625e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4814584754866145181310357527683878612407e-13928)) }}, + {{ SC_(-0.5579319000244140625e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2732885595625837213661882188978422888301e-15796)) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.95070552825927734375e1), SC_(0.5693602607646284460254541471864922205948e23) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.24750102996826171875e2), SC_(0.1242729664484783369574386233140179346878e4) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.637722015380859375e2), SC_(0.7993412663367930219134100562570886747324e-22) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.1252804412841796875e3), SC_(0.9881485422320279470670535583393602847552e-52) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.25554705810546875e3), SC_(0.3730073474257981229404066713919938526343e-110) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.503011474609375e3), SC_(0.1373667058825755035108658858704836181807e-218) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.10074598388671875e4), SC_(0.3053981542547827391176412965629715685693e-438) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.1185395751953125e4), SC_(0.1286946967513954764039399072385367798007e-515) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.353451806640625e4), SC_(0.2646904138441718084112297837143320157831e-1536) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.80715478515625e4), SC_(0.5870517224916429591472211129863301372511e-3507) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.556473689966344568142116011084377141557e-7050)) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4728995700926201307193816855831797459788e-13928)) }}, + {{ SC_(-0.4430035400390625e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2690004084585417033992798959421396256472e-15796)) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.51139926910400390625e1), SC_(0.4971541960447850485036217351908812317262e28) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.95070552825927734375e1), SC_(0.1514361321039985388396503732421720671137e18) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.24750102996826171875e2), SC_(0.6394950974987836910026204697203193967018e0) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.637722015380859375e2), SC_(0.2193338639829460198350749734782436371427e-23) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.1252804412841796875e3), SC_(0.1453511701396794997715829292555274995485e-52) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.25554705810546875e3), SC_(0.143713375904389446480817449936644081692e-110) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.503011474609375e3), SC_(0.8444454506176474868328821803019802033188e-219) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.10074598388671875e4), SC_(0.2394533298546757062831171384270888559283e-438) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.1185395751953125e4), SC_(0.1046548965046943506923715763697928376188e-515) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.353451806640625e4), SC_(0.2469489195756011361369232839149459989988e-1536) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.80715478515625e4), SC_(0.5694829422897774445672362912138934152265e-3507) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5481275253120409890933948754020554435422e-7050)) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4692963862579519130682539614682894698339e-13928)) }}, + {{ SC_(-0.383665924072265625e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2671924165871110012794803086242495185922e-15796)) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.7444499991834163665771484375e-2), SC_(0.2721057737406919258362851434733030661109e28) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.1433600485324859619140625e-1), SC_(0.5838623563730079614571930542897504652141e25) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.1760916970670223236083984375e-1), SC_(0.8489946048751590475608166482859224225092e24) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.6152711808681488037109375e-1), SC_(0.6830571091090551343461028048390799816461e19) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.11958599090576171875e0), SC_(0.1343359009110053824259990283998636373658e17) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.15262925624847412109375e0), SC_(0.1363284485271480815886779689298289259733e16) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.408089816570281982421875e0), SC_(0.134259416566970599290007837647461336503e12) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.6540834903717041015625e0), SC_(0.1597975002045160572672179531598793911004e10) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.1097540378570556640625e1), SC_(0.1218600558373790598620257006463817375794e8) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.30944411754608154296875e1), SC_(0.5737745231574650911405694300067785689295e3) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.51139926910400390625e1), SC_(0.3246966656549353778987348015527776300809e1) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.95070552825927734375e1), SC_(0.19259552888384324744815873080876780038e-2) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.24750102996826171875e2), SC_(0.2504648183075237600300430416689758405566e-10) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.637722015380859375e2), SC_(0.6244803648310629601249155899182438184287e-28) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.1252804412841796875e3), SC_(0.6191446466751584500204805922395171337903e-55) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.25554705810546875e3), SC_(0.9682463471616540956204871299762767140143e-112) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.503011474609375e3), SC_(0.2137809921466214788678904652498781109907e-219) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.10074598388671875e4), SC_(0.1205266421458943045615585394077333566019e-438) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.1185395751953125e4), SC_(0.5839106645002418157495951205762502056769e-516) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.353451806640625e4), SC_(0.2030427297652053795158460484630149203489e-1536) }}, + {{ SC_(0.93762989044189453125e1), SC_(0.80715478515625e4), 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SC_(0.98576263427734375e2), SC_(0.1252804412841796875e3), SC_(0.4894424029224796393682491693146694616972e-39) }}, + {{ SC_(0.98576263427734375e2), SC_(0.25554705810546875e3), SC_(0.1136170375675789312265821779116321329958e-103) }}, + {{ SC_(0.98576263427734375e2), SC_(0.503011474609375e3), SC_(0.2948452830082071500214646231076147090724e-215) }}, + {{ SC_(0.98576263427734375e2), SC_(0.10074598388671875e4), SC_(0.1425279255280814495079497699158457698546e-436) }}, + {{ SC_(0.98576263427734375e2), SC_(0.1185395751953125e4), SC_(0.3377080491094056336148164895290399079231e-514) }}, + {{ SC_(0.98576263427734375e2), SC_(0.353451806640625e4), SC_(0.7926042309665472483589245698365986058321e-1536) }}, + {{ SC_(0.98576263427734375e2), SC_(0.80715478515625e4), SC_(0.9490411542227230445519501560068255751126e-3507) }}, + {{ SC_(0.98576263427734375e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.706642352671901713112325219552778166628e-7050)) }}, + {{ SC_(0.98576263427734375e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5336813326314223870941968492332354768707e-13928)) }}, + {{ SC_(0.98576263427734375e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2992641523816122158711374925214774085881e-15796)) }}, + {{ SC_(0.99292266845703125e2), SC_(0.637722015380859375e2), SC_(0.4765079470941391660151554471287672030993e1) }}, + {{ SC_(0.99292266845703125e2), SC_(0.1252804412841796875e3), SC_(0.8211475782164329588746473557436288828796e-39) }}, + {{ SC_(0.99292266845703125e2), SC_(0.25554705810546875e3), SC_(0.1488689678947819908654123225405437300755e-103) }}, + {{ SC_(0.99292266845703125e2), SC_(0.503011474609375e3), SC_(0.3390847523037554808868465852319867472935e-215) }}, + {{ SC_(0.99292266845703125e2), SC_(0.10074598388671875e4), SC_(0.1528876974454391292968555182897209684705e-436) }}, + {{ SC_(0.99292266845703125e2), SC_(0.1185395751953125e4), SC_(0.3584703400837929375694495921804618033184e-514) }}, + {{ SC_(0.99292266845703125e2), SC_(0.353451806640625e4), SC_(0.8086451033245101399967163404205099861285e-1536) }}, + {{ SC_(0.99292266845703125e2), SC_(0.80715478515625e4), SC_(0.9574060247932829286311891259694070669118e-3507) }}, + {{ SC_(0.99292266845703125e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.7097333247638353953239893327006028051669e-7050)) }}, + {{ SC_(0.99292266845703125e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5348615672629262632704311334792898428533e-13928)) }}, + {{ SC_(0.99292266845703125e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.299847616599843593158654409241939580736e-15796)) }} + }}; diff --git a/test/bessel_k_int_data.ipp b/test/bessel_k_int_data.ipp index 3aa34db4e..d2988e0f8 100644 --- a/test/bessel_k_int_data.ipp +++ b/test/bessel_k_int_data.ipp @@ -2,491 +2,488 @@ // Use, modification and distribution are subject to the // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) - -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 481> bessel_k_int_data = { - SC_(0), SC_(0.177219114266335964202880859375e-2), SC_(0.6451475930592273598846015135698055330078e1), - SC_(0), SC_(0.22177286446094512939453125e-2), SC_(0.6227212142001190939808570915268231760654e1), - SC_(0), SC_(0.7444499991834163665771484375e-2), SC_(0.5016294646816679195434588077252051358532e1), - SC_(0), SC_(0.1433600485324859619140625e-1), SC_(0.4361188048817122598222684820956136285199e1), - SC_(0), SC_(0.1760916970670223236083984375e-1), SC_(0.4155666670689396106825982497779831275659e1), - SC_(0), SC_(0.6152711808681488037109375e-1), SC_(0.2907904688572973437220285912023264651352e1), - SC_(0), SC_(0.11958599090576171875e0), SC_(0.2251245456228397094716239150833833783688e1), - SC_(0), SC_(0.15262925624847412109375e0), SC_(0.2013151217079277922721039040650374928823e1), - SC_(0), SC_(0.408089816570281982421875e0), SC_(0.1097070466164341232251948278975330916289e1), - SC_(0), SC_(0.6540834903717041015625e0), SC_(0.7111296101768869724219672824880816154124e0), - SC_(0), SC_(0.1097540378570556640625e1), SC_(0.3668587200933656003255821289886727335553e0), - SC_(0), SC_(0.30944411754608154296875e1), SC_(0.3115344887529544812621292520040581803004e-1), - SC_(0), SC_(0.51139926910400390625e1), SC_(0.325805941096065330441380826151925706171e-2), - SC_(0), SC_(0.95070552825927734375e1), SC_(0.2983575249299677934623174911041338567643e-4), - SC_(0), SC_(0.24750102996826171875e2), SC_(0.4469793219985647671692938809730755521561e-11), - SC_(0), SC_(0.637722015380859375e2), SC_(0.3154890666025357981487513910165521100024e-28), - SC_(0), SC_(0.1252804412841796875e3), SC_(0.4365986153732310357450484955539750321993e-55), - SC_(0), SC_(0.25554705810546875e3), SC_(0.8155212353606568575514680314443449984517e-112), - SC_(0), SC_(0.503011474609375e3), SC_(0.1959094651632950581341362431434333187503e-219), - SC_(0), SC_(0.10074598388671875e4), SC_(0.1153834312978712202246739136605238163053e-438), - SC_(0), SC_(0.1185395751953125e4), SC_(0.5626632279469502957817365401058836530616e-516), - SC_(0), SC_(0.353451806640625e4), SC_(0.2005335541692877275070776095045572408221e-1536), - SC_(0), SC_(0.80715478515625e4), SC_(0.5198552672839385593247348234265735246569e-3507), - SC_(0), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5238258665687646932029547633274667132227e-7050)), - SC_(0), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4586477351514513511787402593637142120047e-13928)), - SC_(0), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.261839521735852199886433084148333502408e-15796)), - SC_(0.1e1), SC_(0.177219114266335964202880859375e-2), SC_(0.5642670589050394493876757991354791444425e3), - SC_(0.1e1), SC_(0.22177286446094512939453125e-2), SC_(0.4509043336519153776882032141395071321111e3), - SC_(0.1e1), SC_(0.7444499991834163665771484375e-2), SC_(0.134306823034307382114643500755390513023e3), - SC_(0.1e1), SC_(0.1433600485324859619140625e-1), SC_(0.6971959660478877278042038844910522107511e2), - SC_(0.1e1), SC_(0.1760916970670223236083984375e-1), SC_(0.5674760507791176149484792894248541539452e2), - SC_(0.1e1), SC_(0.6152711808681488037109375e-1), SC_(0.1614820987046735392831380358603921129883e2), - SC_(0.1e1), SC_(0.11958599090576171875e0), SC_(0.8197998310985025401124448473235927713019e1), - SC_(0.1e1), SC_(0.15262925624847412109375e0), SC_(0.6360645272530455596559051797225101283072e1), - SC_(0.1e1), SC_(0.408089816570281982421875e0), SC_(0.2132196083017461631334167216825680193136e1), - SC_(0.1e1), SC_(0.6540834903717041015625e0), SC_(0.1156576280544243110905012085298289192381e1), - SC_(0.1e1), SC_(0.1097540378570556640625e1), SC_(0.5118042111815067840711185047380239515098e0), - SC_(0.1e1), SC_(0.30944411754608154296875e1), SC_(0.3587084607310022256777513946093825420136e-1), - SC_(0.1e1), SC_(0.51139926910400390625e1), SC_(0.3563402139499414445927612094054750431128e-2), - SC_(0.1e1), SC_(0.95070552825927734375e1), SC_(0.3136737811772098452264479387949931309609e-4), - SC_(0.1e1), SC_(0.24750102996826171875e2), SC_(0.4559214298385623744840433425339909113277e-11), - SC_(0.1e1), SC_(0.637722015380859375e2), SC_(0.3179530807904064450989433716351000642288e-28), - SC_(0.1e1), SC_(0.1252804412841796875e3), SC_(0.4383376507619551733740470932900485417799e-55), - SC_(0.1e1), SC_(0.25554705810546875e3), SC_(0.8171153185119733731907215700781324087313e-112), - SC_(0.1e1), SC_(0.503011474609375e3), SC_(0.1961041051464076987061687841817509806692e-219), - SC_(0.1e1), SC_(0.10074598388671875e4), SC_(0.1154406816332980455168031108997781743075e-438), - SC_(0.1e1), SC_(0.1185395751953125e4), SC_(0.5629005093195648507075346585433996324305e-516), - SC_(0.1e1), SC_(0.353451806640625e4), SC_(0.2005619200413067947685927551685795058075e-1536), - SC_(0.1e1), SC_(0.80715478515625e4), SC_(0.5198874692343800657182245260803672831532e-3507), - SC_(0.1e1), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5238420046465533380647381293479454296805e-7050)), - SC_(0.1e1), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4586548866666827230215894859840049327748e-13928)), - SC_(0.1e1), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2618431215775737825097728016673681678693e-15796)), - SC_(0.4e1), SC_(0.177219114266335964202880859375e-2), SC_(0.4866299979081122714121229096210700191518e13), - SC_(0.4e1), SC_(0.22177286446094512939453125e-2), SC_(0.1984300471606527742059001282352526315267e13), - SC_(0.4e1), SC_(0.7444499991834163665771484375e-2), SC_(0.1562777308081462787649352118638441640974e11), - SC_(0.4e1), SC_(0.1433600485324859619140625e-1), SC_(0.1136373878031891372753785993664350977306e10), - SC_(0.4e1), SC_(0.1760916970670223236083984375e-1), SC_(0.4991999111548545244274999181282075933079e9), - SC_(0.4e1), SC_(0.6152711808681488037109375e-1), SC_(0.3348404754435542940391088463548015493779e7), - SC_(0.4e1), SC_(0.11958599090576171875e0), SC_(0.2344242859197388683851101586642876973144e6), - SC_(0.4e1), SC_(0.15262925624847412109375e0), SC_(0.882769652248796999251835414827424137219e5), - SC_(0.4e1), SC_(0.408089816570281982421875e0), SC_(0.1706913744135878990186254129470637633145e4), - SC_(0.4e1), SC_(0.6540834903717041015625e0), SC_(0.2531380187689981167427802188655172652219e3), - SC_(0.4e1), SC_(0.1097540378570556640625e1), SC_(0.2998821965908379171336639130797038553785e2), - SC_(0.4e1), SC_(0.30944411754608154296875e1), SC_(0.2600800540545786927103321191355308119242e0), - SC_(0.4e1), SC_(0.51139926910400390625e1), SC_(0.1310113816036379606520481730426498313864e-1), - SC_(0.4e1), SC_(0.95070552825927734375e1), SC_(0.6590536459344845745057389826071914812742e-4), - SC_(0.4e1), SC_(0.24750102996826171875e2), SC_(0.6133030556661369892325048452149519811279e-11), - SC_(0.4e1), SC_(0.637722015380859375e2), SC_(0.3572958141609371155661279310848429937317e-28), - SC_(0.4e1), SC_(0.1252804412841796875e3), SC_(0.4652677436708263229732006683514849916063e-55), - SC_(0.4e1), SC_(0.25554705810546875e3), SC_(0.8414034107282798661333568860302936388064e-112), - SC_(0.4e1), SC_(0.503011474609375e3), SC_(0.1990470027325467302112278177698801722237e-219), - SC_(0.4e1), SC_(0.10074598388671875e4), SC_(0.1163028521762409349244231951145594725638e-438), - SC_(0.4e1), SC_(0.1185395751953125e4), SC_(0.5664717578847921482243142747309256970705e-516), - SC_(0.4e1), SC_(0.353451806640625e4), SC_(0.2009878898832100717589398352424725806132e-1536), - SC_(0.4e1), SC_(0.80715478515625e4), SC_(0.5203707379166988887861124229263216602351e-3507), - SC_(0.4e1), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5240841354827504548639257799260351864794e-7050)), - SC_(0.4e1), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4587621727772824151475167382626737854669e-13928)), - SC_(0.4e1), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2618971251427177592957235690575280827847e-15796)), - SC_(0.7e1), SC_(0.177219114266335964202880859375e-2), SC_(0.8393410852610954393527641216972580532522e24), - SC_(0.7e1), SC_(0.22177286446094512939453125e-2), SC_(0.1746439477339240202017380879835593298264e24), - SC_(0.7e1), SC_(0.7444499991834163665771484375e-2), SC_(0.3636325329423526419455515218262149164257e20), - SC_(0.7e1), SC_(0.1433600485324859619140625e-1), SC_(0.3702642450648513536507007355077838785335e18), - SC_(0.7e1), SC_(0.1760916970670223236083984375e-1), SC_(0.8776769778941284214793226696145517599417e17), - SC_(0.7e1), SC_(0.6152711808681488037109375e-1), SC_(0.1380314199659804887833132363429985792775e14), - SC_(0.7e1), SC_(0.11958599090576171875e0), SC_(0.1316714319257667815497187929741473396631e12), - SC_(0.7e1), SC_(0.15262925624847412109375e0), SC_(0.2385758315216153945368410974902013750543e11), - SC_(0.7e1), SC_(0.408089816570281982421875e0), 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SC_(BOOST_MATH_SMALL_CONSTANT(0.2755829771858985092011731285441871079278e-15796)), - SC_(0.64e2), SC_(0.24750102996826171875e2), SC_(0.1089372884592778724010939074780808093656e17), - SC_(0.64e2), SC_(0.637722015380859375e2), SC_(0.2817266049671112872402662968245886024951e-15), - SC_(0.64e2), SC_(0.1252804412841796875e3), SC_(0.3724702135364801690887458310736954249975e-48), - SC_(0.64e2), SC_(0.25554705810546875e3), SC_(0.2330836717388845789360360409398297964075e-108), - SC_(0.64e2), SC_(0.503011474609375e3), SC_(0.1138051624148028381793628292491566002443e-217), - SC_(0.64e2), SC_(0.10074598388671875e4), SC_(0.8795474806187293519539998949550401264589e-438), - SC_(0.64e2), SC_(0.1185395751953125e4), SC_(0.3162847444927986736836816083125075670015e-515), - SC_(0.64e2), SC_(0.353451806640625e4), SC_(0.357920961818962588991163894939852397169e-1536), - SC_(0.64e2), SC_(0.80715478515625e4), SC_(0.669990919956916384927021910729947711597e-3507), - SC_(0.64e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5942779676638927496437891727345757504507e-7050)), - SC_(0.64e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4888957443663140543644871361643761747612e-13928)), - SC_(0.64e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2770074319459807641783655781741093857784e-15796)), - SC_(0.67e2), SC_(0.24750102996826171875e2), SC_(0.1752503956367793335591698780066945162812e19), - SC_(0.67e2), SC_(0.637722015380859375e2), SC_(0.4147864732836980467101348321415022034012e-14), - SC_(0.67e2), SC_(0.1252804412841796875e3), SC_(0.1668781473640989763113617951611659640503e-47), - SC_(0.67e2), SC_(0.25554705810546875e3), SC_(0.4980726389162882741712033067856828293759e-108), - SC_(0.67e2), SC_(0.503011474609375e3), SC_(0.167948569861795538522970935654345076463e-217), - SC_(0.67e2), SC_(0.10074598388671875e4), SC_(0.1068722229666081091973101721647873584696e-437), - SC_(0.67e2), SC_(0.1185395751953125e4), SC_(0.3732529706926917583477299343548737282551e-515), - SC_(0.67e2), SC_(0.353451806640625e4), SC_(0.3783787616795079157142852699862298530265e-1536), - SC_(0.67e2), SC_(0.80715478515625e4), SC_(0.6865006402804243398070353234801672966588e-3507), - SC_(0.67e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6015168398426805542472282512313488150136e-7050)), - SC_(0.67e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4919008189674129617858770677394899509167e-13928)), - SC_(0.67e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2785081625530675286577295403413443334166e-15796)), - SC_(0.7e2), SC_(0.24750102996826171875e2), SC_(0.3200133529232737321115234201266326454559e21), - SC_(0.7e2), SC_(0.637722015380859375e2), SC_(0.6731146076014642148395421819876868378567e-13), - SC_(0.7e2), SC_(0.1252804412841796875e3), SC_(0.7964621054909191295512910144858209516278e-47), - SC_(0.7e2), SC_(0.25554705810546875e3), SC_(0.1101144291182637778358682346270185127938e-107), - SC_(0.7e2), SC_(0.503011474609375e3), SC_(0.2522817286419656696577388487800399007574e-217), - SC_(0.7e2), SC_(0.10074598388671875e4), SC_(0.1310206208699986118807886315832315681721e-437), - SC_(0.7e2), SC_(0.1185395751953125e4), SC_(0.4438324037790869017660048341591393207415e-515), - SC_(0.7e2), SC_(0.353451806640625e4), SC_(0.4010253858858078283335826255416157967798e-1536), - SC_(0.7e2), SC_(0.80715478515625e4), SC_(0.7042018797575106309572625922749346299401e-3507), - SC_(0.7e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6091816057177725949783663850061790717355e-7050)), - SC_(0.7e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4950632917672309705754397226621067105838e-13928)), - SC_(0.7e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2800863270994291420518570661218980325799e-15796)), - SC_(0.73e2), SC_(0.24750102996826171875e2), SC_(0.6600974229573307442059086118768767449093e23), - SC_(0.73e2), SC_(0.637722015380859375e2), SC_(0.1201297498924823083105718685052381246325e-11), - SC_(0.73e2), SC_(0.1252804412841796875e3), SC_(0.4046845520756788077228347262642337964193e-46), - SC_(0.73e2), SC_(0.25554705810546875e3), SC_(0.2518393365952522637287348252737396942553e-107), - SC_(0.73e2), SC_(0.503011474609375e3), SC_(0.3857308045703755765391334346735015990041e-217), - SC_(0.73e2), SC_(0.10074598388671875e4), SC_(0.1620626521068011080509491031666896383943e-437), - SC_(0.73e2), SC_(0.1185395751953125e4), SC_(0.5317713886826713534838432572251814525015e-515), - SC_(0.73e2), SC_(0.353451806640625e4), SC_(0.4261107169830410931379086346743264316689e-1536), - SC_(0.73e2), SC_(0.80715478515625e4), SC_(0.7231653609674731879282356274318541000741e-3507), - SC_(0.73e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6172862491836114717204373678657121117295e-7050)), - SC_(0.73e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4983859558064200409817902804417896457076e-13928)), - SC_(0.73e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2817431477497909957363236959638032643128e-15796)), - SC_(0.76e2), SC_(0.24750102996826171875e2), SC_(0.1531183321100941817299267523275491292448e26), - SC_(0.76e2), SC_(0.637722015380859375e2), SC_(0.2352685186849495712347188367635010810633e-10), - SC_(0.76e2), SC_(0.1252804412841796875e3), SC_(0.2187653883215974720282435704263980509287e-45), - SC_(0.76e2), SC_(0.25554705810546875e3), SC_(0.5957804953158544567415337939041815553818e-107), - SC_(0.76e2), SC_(0.503011474609375e3), SC_(0.6002961099601760044656616805251101448532e-217), - SC_(0.76e2), SC_(0.10074598388671875e4), SC_(0.2022524994842388381712489452722204489107e-437), - SC_(0.76e2), SC_(0.1185395751953125e4), SC_(0.6419787531456505117374325893361016267861e-515), - SC_(0.76e2), SC_(0.353451806640625e4), SC_(0.4539191527866687375064734054902878636098e-1536), - SC_(0.76e2), SC_(0.80715478515625e4), SC_(0.7434679507997340046976676659450109196349e-3507), - SC_(0.76e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.625845673025821801704758202141407507098e-7050)), - SC_(0.76e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5018717578209518619159368787008041682897e-13928)), - SC_(0.76e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2834799123178316316921082908434236819708e-15796)), - SC_(0.79e2), SC_(0.24750102996826171875e2), SC_(0.3977450254611439907015094861072686143365e28), - SC_(0.79e2), SC_(0.637722015380859375e2), SC_(0.5045557998916834451345285819041530054045e-9), - SC_(0.79e2), SC_(0.1252804412841796875e3), SC_(0.1257398100175037281002031105345426585638e-44), - SC_(0.79e2), SC_(0.25554705810546875e3), SC_(0.1457761666527355876308418609616580684983e-106), - SC_(0.79e2), SC_(0.503011474609375e3), SC_(0.9508736439729252372797046089858665696247e-217), - SC_(0.79e2), SC_(0.10074598388671875e4), SC_(0.2546664153931547063082509241536182642882e-437), - SC_(0.79e2), SC_(0.1185395751953125e4), SC_(0.7809182105858958259760323416560481270815e-515), - SC_(0.79e2), SC_(0.353451806640625e4), SC_(0.4847747575121366789595217747585489900848e-1536), - SC_(0.79e2), SC_(0.80715478515625e4), SC_(0.7651931736233482793339884190747843802592e-3507), - SC_(0.79e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.634875744436278296417277623731115109911e-7050)), - SC_(0.79e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5055238025936264849903127242851811532009e-13928)), - SC_(0.79e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2852979759332925163346706705764848988845e-15796)), - SC_(0.82e2), SC_(0.637722015380859375e2), SC_(0.1182479183003843898967122682220895379283e-7), - SC_(0.82e2), SC_(0.1252804412841796875e3), SC_(0.7679246824874028855732984729868233341459e-44), - SC_(0.82e2), SC_(0.25554705810546875e3), SC_(0.3688731597877386657104803215785579078246e-106), - SC_(0.82e2), SC_(0.503011474609375e3), SC_(0.1533025263190811001855129953690241988217e-216), - SC_(0.82e2), SC_(0.10074598388671875e4), SC_(0.3235306253457630283328305165089298636569e-437), - SC_(0.82e2), SC_(0.1185395751953125e4), SC_(0.95714803641107768131549467236444623187e-515), - SC_(0.82e2), SC_(0.353451806640625e4), SC_(0.5190472642970221025902053308995793605448e-1536), - SC_(0.82e2), SC_(0.80715478515625e4), SC_(0.7884317762303207970574981219562166816935e-3507), - SC_(0.82e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6443933438399520983914837847908697932304e-7050)), - SC_(0.82e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5093453575580057440764704712908558993787e-13928)), - SC_(0.82e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2871987628027187822900488209818201448873e-15796)), - SC_(0.85e2), SC_(0.637722015380859375e2), SC_(0.3022386458998828808890958658069437125556e-6), - SC_(0.85e2), SC_(0.1252804412841796875e3), SC_(0.4980051147455231361906632503761840466974e-43), - SC_(0.85e2), SC_(0.25554705810546875e3), SC_(0.9651821409596944246819658023453058852567e-106), - SC_(0.85e2), SC_(0.503011474609375e3), SC_(0.2515578850121789395121409417066593310199e-216), - SC_(0.85e2), SC_(0.10074598388671875e4), SC_(0.4146905619633520795687290702797802077516e-437), - SC_(0.85e2), SC_(0.1185395751953125e4), SC_(0.1182063426653318577358697854155415902088e-514), - SC_(0.85e2), SC_(0.353451806640625e4), SC_(0.5571590796064834896786127413958385484532e-1536), - SC_(0.85e2), SC_(0.80715478515625e4), SC_(0.8132823498430510533405211338608503625054e-3507), - SC_(0.85e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6544164172431353956246831844735505709742e-7050)), - SC_(0.85e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5133398576643193156132512241768029727037e-13928)), - SC_(0.85e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2891837680670311977658996166762631480513e-15796)), - SC_(0.88e2), SC_(0.637722015380859375e2), SC_(0.8408884745537773166223428345981835442608e-5), - SC_(0.88e2), SC_(0.1252804412841796875e3), SC_(0.3427163660301187722220573043617848517407e-42), - SC_(0.88e2), SC_(0.25554705810546875e3), SC_(0.2611158848229128475717621937789423053511e-105), - SC_(0.88e2), SC_(0.503011474609375e3), SC_(0.4201277178177965425183058418537562017403e-216), - SC_(0.88e2), SC_(0.10074598388671875e4), SC_(0.5362866581825708379523263981965145477407e-437), - SC_(0.88e2), SC_(0.1185395751953125e4), SC_(0.1470923110114575284128795225669870357461e-514), - SC_(0.88e2), SC_(0.353451806640625e4), SC_(0.5995934685429881061512313674772217021537e-1536), - SC_(0.88e2), SC_(0.80715478515625e4), SC_(0.839852015080128730529999326058629197173e-3507), - SC_(0.88e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.664964032329384431282211022073156371507e-7050)), - SC_(0.88e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5175109105174760942763088943597648303892e-13928)), - SC_(0.88e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2912545597593180629046239733714231938561e-15796)) - }; -#undef SC_ + static const boost::array, 481> bessel_k_int_data = {{ + {{ SC_(0), SC_(0.177219114266335964202880859375e-2), SC_(0.6451475930592273598846015135698055330078e1) }}, + {{ SC_(0), SC_(0.22177286446094512939453125e-2), SC_(0.6227212142001190939808570915268231760654e1) }}, + {{ SC_(0), SC_(0.7444499991834163665771484375e-2), SC_(0.5016294646816679195434588077252051358532e1) }}, + {{ SC_(0), SC_(0.1433600485324859619140625e-1), SC_(0.4361188048817122598222684820956136285199e1) }}, + {{ SC_(0), SC_(0.1760916970670223236083984375e-1), SC_(0.4155666670689396106825982497779831275659e1) }}, + {{ SC_(0), SC_(0.6152711808681488037109375e-1), SC_(0.2907904688572973437220285912023264651352e1) }}, + {{ SC_(0), SC_(0.11958599090576171875e0), SC_(0.2251245456228397094716239150833833783688e1) }}, + {{ SC_(0), SC_(0.15262925624847412109375e0), SC_(0.2013151217079277922721039040650374928823e1) }}, + {{ 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SC_(0.1201297498924823083105718685052381246325e-11) }}, + {{ SC_(0.73e2), SC_(0.1252804412841796875e3), SC_(0.4046845520756788077228347262642337964193e-46) }}, + {{ SC_(0.73e2), SC_(0.25554705810546875e3), SC_(0.2518393365952522637287348252737396942553e-107) }}, + {{ SC_(0.73e2), SC_(0.503011474609375e3), SC_(0.3857308045703755765391334346735015990041e-217) }}, + {{ SC_(0.73e2), SC_(0.10074598388671875e4), SC_(0.1620626521068011080509491031666896383943e-437) }}, + {{ SC_(0.73e2), SC_(0.1185395751953125e4), SC_(0.5317713886826713534838432572251814525015e-515) }}, + {{ SC_(0.73e2), SC_(0.353451806640625e4), SC_(0.4261107169830410931379086346743264316689e-1536) }}, + {{ SC_(0.73e2), SC_(0.80715478515625e4), SC_(0.7231653609674731879282356274318541000741e-3507) }}, + {{ SC_(0.73e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6172862491836114717204373678657121117295e-7050)) }}, + {{ SC_(0.73e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4983859558064200409817902804417896457076e-13928)) }}, + {{ SC_(0.73e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2817431477497909957363236959638032643128e-15796)) }}, + {{ SC_(0.76e2), SC_(0.24750102996826171875e2), SC_(0.1531183321100941817299267523275491292448e26) }}, + {{ SC_(0.76e2), SC_(0.637722015380859375e2), SC_(0.2352685186849495712347188367635010810633e-10) }}, + {{ SC_(0.76e2), SC_(0.1252804412841796875e3), SC_(0.2187653883215974720282435704263980509287e-45) }}, + {{ SC_(0.76e2), SC_(0.25554705810546875e3), SC_(0.5957804953158544567415337939041815553818e-107) }}, + {{ SC_(0.76e2), SC_(0.503011474609375e3), SC_(0.6002961099601760044656616805251101448532e-217) }}, + {{ SC_(0.76e2), SC_(0.10074598388671875e4), SC_(0.2022524994842388381712489452722204489107e-437) }}, + {{ SC_(0.76e2), SC_(0.1185395751953125e4), SC_(0.6419787531456505117374325893361016267861e-515) }}, + {{ SC_(0.76e2), SC_(0.353451806640625e4), SC_(0.4539191527866687375064734054902878636098e-1536) }}, + {{ SC_(0.76e2), SC_(0.80715478515625e4), SC_(0.7434679507997340046976676659450109196349e-3507) }}, + {{ SC_(0.76e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.625845673025821801704758202141407507098e-7050)) }}, + {{ SC_(0.76e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5018717578209518619159368787008041682897e-13928)) }}, + {{ SC_(0.76e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2834799123178316316921082908434236819708e-15796)) }}, + {{ SC_(0.79e2), SC_(0.24750102996826171875e2), SC_(0.3977450254611439907015094861072686143365e28) }}, + {{ SC_(0.79e2), SC_(0.637722015380859375e2), SC_(0.5045557998916834451345285819041530054045e-9) }}, + {{ SC_(0.79e2), SC_(0.1252804412841796875e3), SC_(0.1257398100175037281002031105345426585638e-44) }}, + {{ SC_(0.79e2), SC_(0.25554705810546875e3), SC_(0.1457761666527355876308418609616580684983e-106) }}, + {{ SC_(0.79e2), SC_(0.503011474609375e3), SC_(0.9508736439729252372797046089858665696247e-217) }}, + {{ SC_(0.79e2), SC_(0.10074598388671875e4), SC_(0.2546664153931547063082509241536182642882e-437) }}, + {{ SC_(0.79e2), SC_(0.1185395751953125e4), SC_(0.7809182105858958259760323416560481270815e-515) }}, + {{ SC_(0.79e2), SC_(0.353451806640625e4), SC_(0.4847747575121366789595217747585489900848e-1536) }}, + {{ SC_(0.79e2), SC_(0.80715478515625e4), SC_(0.7651931736233482793339884190747843802592e-3507) }}, + {{ SC_(0.79e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.634875744436278296417277623731115109911e-7050)) }}, + {{ SC_(0.79e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5055238025936264849903127242851811532009e-13928)) }}, + {{ SC_(0.79e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2852979759332925163346706705764848988845e-15796)) }}, + {{ SC_(0.82e2), SC_(0.637722015380859375e2), SC_(0.1182479183003843898967122682220895379283e-7) }}, + {{ SC_(0.82e2), SC_(0.1252804412841796875e3), SC_(0.7679246824874028855732984729868233341459e-44) }}, + {{ SC_(0.82e2), SC_(0.25554705810546875e3), SC_(0.3688731597877386657104803215785579078246e-106) }}, + {{ SC_(0.82e2), SC_(0.503011474609375e3), SC_(0.1533025263190811001855129953690241988217e-216) }}, + {{ SC_(0.82e2), SC_(0.10074598388671875e4), SC_(0.3235306253457630283328305165089298636569e-437) }}, + {{ SC_(0.82e2), SC_(0.1185395751953125e4), SC_(0.95714803641107768131549467236444623187e-515) }}, + {{ SC_(0.82e2), SC_(0.353451806640625e4), SC_(0.5190472642970221025902053308995793605448e-1536) }}, + {{ SC_(0.82e2), SC_(0.80715478515625e4), SC_(0.7884317762303207970574981219562166816935e-3507) }}, + {{ SC_(0.82e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6443933438399520983914837847908697932304e-7050)) }}, + {{ SC_(0.82e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5093453575580057440764704712908558993787e-13928)) }}, + {{ SC_(0.82e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2871987628027187822900488209818201448873e-15796)) }}, + {{ SC_(0.85e2), SC_(0.637722015380859375e2), SC_(0.3022386458998828808890958658069437125556e-6) }}, + {{ SC_(0.85e2), SC_(0.1252804412841796875e3), SC_(0.4980051147455231361906632503761840466974e-43) }}, + {{ SC_(0.85e2), SC_(0.25554705810546875e3), SC_(0.9651821409596944246819658023453058852567e-106) }}, + {{ SC_(0.85e2), SC_(0.503011474609375e3), SC_(0.2515578850121789395121409417066593310199e-216) }}, + {{ SC_(0.85e2), SC_(0.10074598388671875e4), SC_(0.4146905619633520795687290702797802077516e-437) }}, + {{ SC_(0.85e2), SC_(0.1185395751953125e4), SC_(0.1182063426653318577358697854155415902088e-514) }}, + {{ SC_(0.85e2), SC_(0.353451806640625e4), SC_(0.5571590796064834896786127413958385484532e-1536) }}, + {{ SC_(0.85e2), SC_(0.80715478515625e4), SC_(0.8132823498430510533405211338608503625054e-3507) }}, + {{ SC_(0.85e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6544164172431353956246831844735505709742e-7050)) }}, + {{ SC_(0.85e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5133398576643193156132512241768029727037e-13928)) }}, + {{ SC_(0.85e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2891837680670311977658996166762631480513e-15796)) }}, + {{ SC_(0.88e2), SC_(0.637722015380859375e2), SC_(0.8408884745537773166223428345981835442608e-5) }}, + {{ SC_(0.88e2), SC_(0.1252804412841796875e3), SC_(0.3427163660301187722220573043617848517407e-42) }}, + {{ SC_(0.88e2), SC_(0.25554705810546875e3), SC_(0.2611158848229128475717621937789423053511e-105) }}, + {{ SC_(0.88e2), SC_(0.503011474609375e3), SC_(0.4201277178177965425183058418537562017403e-216) }}, + {{ SC_(0.88e2), SC_(0.10074598388671875e4), SC_(0.5362866581825708379523263981965145477407e-437) }}, + {{ SC_(0.88e2), SC_(0.1185395751953125e4), SC_(0.1470923110114575284128795225669870357461e-514) }}, + {{ SC_(0.88e2), SC_(0.353451806640625e4), SC_(0.5995934685429881061512313674772217021537e-1536) }}, + {{ SC_(0.88e2), SC_(0.80715478515625e4), SC_(0.839852015080128730529999326058629197173e-3507) }}, + {{ SC_(0.88e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.664964032329384431282211022073156371507e-7050)) }}, + {{ SC_(0.88e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5175109105174760942763088943597648303892e-13928)) }}, + {{ SC_(0.88e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2912545597593180629046239733714231938561e-15796)) }} + }}; diff --git a/test/bessel_y01_data.ipp b/test/bessel_y01_data.ipp index 29f446187..eb32ccafc 100644 --- a/test/bessel_y01_data.ipp +++ b/test/bessel_y01_data.ipp @@ -3,109 +3,107 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 100> bessel_y01_data = { - SC_(0), SC_(0.23917420208454132080078125e0), SC_(-0.96144387845032600014206252125473909797e0), - SC_(0), SC_(0.1785583972930908203125e1), SC_(0.4741447443427281185149710186267060231689e0), - SC_(0), SC_(0.48770198822021484375e1), SC_(-0.2878028614684715596290259912770720755831e0), - SC_(0), SC_(0.54930877685546875e1), SC_(-0.3396368039207613416368370236707080035826e0), - SC_(0), SC_(0.5623225688934326171875e1), SC_(-0.3340373324911775573542553376291358673245e0), - SC_(0), SC_(0.6349340915679931640625e1), SC_(-0.2128871385683908276739449505491816562456e0), - SC_(0), SC_(0.677385044097900390625e1), SC_(-0.9426827045132919826659947856922431474509e-1), - SC_(0), SC_(0.7094316959381103515625e1), SC_(0.2479102692009034386110116691802019548306e-2), - SC_(0), SC_(0.788065433502197265625e1), SC_(0.2029626650223921424547972824606518098619e0), - SC_(0), SC_(0.941909885406494140625e1), SC_(0.1871389209333241942443487293304042083944e0), - SC_(0), SC_(0.105962162017822265625e2), SC_(-0.895681903138232043513826049370887073897e-1), - SC_(0), SC_(0.110517024993896484375e2), SC_(-0.1770624440732838746367860550588287464321e0), - SC_(0), SC_(0.139249114990234375e2), SC_(0.1142985183059252859759404038734709330922e0), - SC_(0), SC_(0.1485147190093994140625e2), SC_(0.2063286797703167877532498353892868456477e0), - SC_(0), SC_(0.15408351898193359375e2), SC_(0.1804637317868620678845766162727475608308e0), - SC_(0), SC_(0.180646991729736328125e2), SC_(-0.1876865372622732192971339060928812967449e0), - SC_(0), SC_(0.199369258880615234375e2), SC_(0.5206684116941857702281164878715312044063e-1), - SC_(0), SC_(0.210880641937255859375e2), SC_(0.1723989782023412731879808822208131224943e0), - SC_(0), SC_(0.242687816619873046875e2), SC_(-0.1613789161670016087114250427765172807239e0), - SC_(0), SC_(0.25183135986328125e2), SC_(-0.1071939400958389283049694534626391030773e0), - SC_(0), SC_(0.27344074249267578125e2), SC_(0.1508708516504150084978629879232740523815e0), - SC_(0), SC_(0.273610286712646484375e2), SC_(0.1511874592773052558132847555838893071071e0), - SC_(0), SC_(0.316179637908935546875e2), SC_(-0.7862384849343525606244284493490404212792e-1), - SC_(0), SC_(0.3198816680908203125e2), SC_(-0.3038016447495889126879755326091231324441e-1), - SC_(0), SC_(0.327870330810546875e2), SC_(0.7658058565089261314120406134639008633495e-1), - SC_(0), SC_(0.33936756134033203125e2), SC_(0.135185927745980170738744171379455779367e0), - SC_(0), SC_(0.340679779052734375e2), SC_(0.1308985104522637565167036775360209675704e0), - SC_(0), SC_(0.362919464111328125e2), SC_(-0.1073864718556727242939230205939491695933e0), - SC_(0), SC_(0.396103668212890625e2), SC_(0.1142550468868382394556084602403207743216e0), - SC_(0), SC_(0.3989643096923828125e2), SC_(0.124661273461738151669837813759338802014e0), - SC_(0), SC_(0.39905292510986328125e2), SC_(0.1248230809391841736060855994886626203322e0), - SC_(0), SC_(0.400140228271484375e2), SC_(0.1260052610908056072451525745074524623778e0), - SC_(0), SC_(0.4073618316650390625e2), SC_(0.9737382379702960925368875830625442357192e-1), - SC_(0), SC_(0.4175042724609375e2), SC_(-0.1494519243198415326119337512087694723669e-1), - SC_(0), SC_(0.424564666748046875e2), SC_(-0.9014506163034071267518605768672279547304e-1), - SC_(0), SC_(0.4392153167724609375e2), SC_(-0.9036719621072680503961718730174281767038e-1), - SC_(0), SC_(0.452895965576171875e2), SC_(0.5882036891280847548975142664645827422984e-1), - SC_(0), SC_(0.45668792724609375e2), SC_(0.9236225506165839536204051297244550413125e-1), - SC_(0), SC_(0.45786777496337890625e2), SC_(0.1002478087601361079531531328106555493414e0), - SC_(0), SC_(0.466996612548828125e2), SC_(0.1093312781568777333543706682350852686496e0), - SC_(0), SC_(0.47858348846435546875e2), SC_(0.6173117074433275797673442689748870252433e-2), - SC_(0), SC_(0.4787534332275390625e2), SC_(0.4214269749343140372639153683731024716149e-2), - SC_(0), SC_(0.47974620819091796875e2), SC_(-0.7221017162650168684644534187509493067458e-2), - SC_(0), SC_(0.48244426727294921875e2), SC_(-0.3749948283323452728759672710131060037256e-1), - SC_(0), SC_(0.48384746551513671875e2), SC_(-0.5224122081317449129185406414204132435727e-1), - SC_(0), SC_(0.48443389892578125e2), SC_(-0.5810149952964139807372900859379505792103e-1), - SC_(0), SC_(0.4852964019775390625e2), SC_(-0.6633946207791363484342690704116317279187e-1), - SC_(0), SC_(0.49055484771728515625e2), SC_(-0.1036808657798402644495161610234081710331e0), - SC_(0), SC_(0.4964406585693359375e2), SC_(-0.1117659301811653699040137406534766658576e0), - SC_(0), SC_(0.4982306671142578125e2), SC_(-0.1065466287843043964466710578381452573432e0), - SC_(0.1e1), SC_(0.23917420208454132080078125e0), SC_(-0.2816025505957848702890230692737435583999e1), - SC_(0.1e1), SC_(0.1785583972930908203125e1), SC_(-0.2323574880952473756698741233078133158232e0), - SC_(0.1e1), SC_(0.48770198822021484375e1), SC_(0.1887793753606189589996790522700420589945e0), - SC_(0.1e1), SC_(0.54930877685546875e1), SC_(-0.2143954097552594432326297820690591750424e-1), - SC_(0.1e1), SC_(0.5623225688934326171875e1), SC_(-0.6432984460938437015021689712475734307787e-1), - SC_(0.1e1), SC_(0.6349340915679931640625e1), SC_(-0.2511307972102585372917123452584402539094e0), - SC_(0.1e1), SC_(0.677385044097900390625e1), SC_(-0.2989785036869612052873436440028846450436e0), - SC_(0.1e1), SC_(0.7094316959381103515625e1), SC_(-0.2997377139745232636871782332312475969025e0), - SC_(0.1e1), SC_(0.788065433502197265625e1), SC_(-0.186133051469056393893281692679499181405e0), - SC_(0.1e1), SC_(0.941909885406494140625e1), SC_(0.190361227136102466719822742808004416221e0), - SC_(0.1e1), SC_(0.105962162017822265625e2), SC_(0.2240497166044468367366329478931466799755e0), - SC_(0.1e1), SC_(0.110517024993896484375e2), SC_(0.1540160818741671628552636923084057652304e0), - SC_(0.1e1), SC_(0.139249114990234375e2), SC_(-0.1766396467501490164858936378782126340342e0), - SC_(0.1e1), SC_(0.1485147190093994140625e2), SC_(-0.9506363681079245319129321117867079275859e-2), - SC_(0.1e1), SC_(0.15408351898193359375e2), SC_(0.99321403407708436538763939792420633861e-1), - SC_(0.1e1), SC_(0.180646991729736328125e2), SC_(-0.3995388258078618389192173389771024944513e-2), - SC_(0.1e1), SC_(0.199369258880615234375e2), SC_(-0.1696600513329557121425560056217261449047e0), - SC_(0.1e1), SC_(0.210880641937255859375e2), SC_(-0.1733957455990071497842225993373989557431e-1), - SC_(0.1e1), SC_(0.242687816619873046875e2), SC_(0.1021971395701211404109265949334393638881e-1), - SC_(0.1e1), SC_(0.25183135986328125e2), SC_(-0.119556229137516783528551234301878875503e0), - SC_(0.1e1), SC_(0.27344074249267578125e2), SC_(-0.1995985480706287524814653648262685912676e-1), - SC_(0.1e1), SC_(0.273610286712646484375e2), SC_(-0.173876060044410140856275457334661052251e-1), - SC_(0.1e1), SC_(0.316179637908935546875e2), SC_(-0.1193701231934014102558224854153342610094e0), - SC_(0.1e1), SC_(0.3198816680908203125e2), SC_(-0.1382462102065444071353719726581548003019e0), - SC_(0.1e1), SC_(0.327870330810546875e2), SC_(-0.1152502985662088783214562688328306893687e0), - SC_(0.1e1), SC_(0.33936756134033203125e2), SC_(0.2394218295328153690551974191920973663242e-1), - SC_(0.1e1), SC_(0.340679779052734375e2), SC_(0.4129906123027152853078275121624211732661e-1), - SC_(0.1e1), SC_(0.362919464111328125e2), SC_(0.7604014342236898104501488355770421840119e-1), - SC_(0.1e1), SC_(0.396103668212890625e2), SC_(-0.5348553383812884892017999878337862380908e-1), - SC_(0.1e1), SC_(0.3989643096923828125e2), SC_(-0.1881415396910400076456852195968705619502e-1), - SC_(0.1e1), SC_(0.39905292510986328125e2), SC_(-0.1770468345557173172933692614949148322983e-1), - SC_(0.1e1), SC_(0.400140228271484375e2), SC_(-0.4025288726928248087599225614592773179551e-2), - SC_(0.1e1), SC_(0.4073618316650390625e2), SC_(0.7959115261091509104088861641763392149822e-1), - SC_(0.1e1), SC_(0.4175042724609375e2), SC_(0.1224013166060462132230567141290330120648e0), - SC_(0.1e1), SC_(0.424564666748046875e2), SC_(0.8181451309209186481544883864207065020545e-1), - SC_(0.1e1), SC_(0.4392153167724609375e2), SC_(-0.8057815233036708376163307599491467159994e-1), - SC_(0.1e1), SC_(0.452895965576171875e2), SC_(-0.1022936127451748973670400377224684952561e0), - SC_(0.1e1), SC_(0.45668792724609375e2), SC_(-0.725345130575250866364960202825599272059e-1), - SC_(0.1e1), SC_(0.45786777496337890625e2), SC_(-0.6098613412165902384405909899253497503886e-1), - SC_(0.1e1), SC_(0.466996612548828125e2), SC_(0.4213746852981118912882681387493786761666e-1), - SC_(0.1e1), SC_(0.47858348846435546875e2), SC_(0.1152373194909642455028362253859850179066e0), - SC_(0.1e1), SC_(0.4787534332275390625e2), SC_(0.1152846618892812588531426336829335209133e0), - SC_(0.1e1), SC_(0.47974620819091796875e2), SC_(0.1148964835202570220707248379081032143507e0), - SC_(0.1e1), SC_(0.48244426727294921875e2), SC_(0.1081934550363820741605791245861795859361e0), - SC_(0.1e1), SC_(0.48384746551513671875e2), SC_(0.1015812774603423801064358240911218545139e0), - SC_(0.1e1), SC_(0.48443389892578125e2), SC_(0.9822383693317642997910135239495267124437e-1), - SC_(0.1e1), SC_(0.4852964019775390625e2), SC_(0.9268396308064766041470606107371977547449e-1), - SC_(0.1e1), SC_(0.49055484771728515625e2), SC_(0.4613847461932302214343079992899045052011e-1), - SC_(0.1e1), SC_(0.4964406585693359375e2), SC_(-0.1933115283084264304511911708126688592758e-1), - SC_(0.1e1), SC_(0.4982306671142578125e2), SC_(-0.3881735371825568460631754621811251910549e-1) - }; -#undef SC_ + static const boost::array, 100> bessel_y01_data = {{ + {{ SC_(0), SC_(0.23917420208454132080078125e0), SC_(-0.96144387845032600014206252125473909797e0) }}, + {{ SC_(0), SC_(0.1785583972930908203125e1), SC_(0.4741447443427281185149710186267060231689e0) }}, + {{ SC_(0), SC_(0.48770198822021484375e1), SC_(-0.2878028614684715596290259912770720755831e0) }}, + {{ SC_(0), SC_(0.54930877685546875e1), SC_(-0.3396368039207613416368370236707080035826e0) }}, + {{ SC_(0), SC_(0.5623225688934326171875e1), SC_(-0.3340373324911775573542553376291358673245e0) }}, + {{ SC_(0), SC_(0.6349340915679931640625e1), SC_(-0.2128871385683908276739449505491816562456e0) }}, + {{ SC_(0), SC_(0.677385044097900390625e1), SC_(-0.9426827045132919826659947856922431474509e-1) }}, + {{ SC_(0), SC_(0.7094316959381103515625e1), SC_(0.2479102692009034386110116691802019548306e-2) }}, + {{ SC_(0), SC_(0.788065433502197265625e1), SC_(0.2029626650223921424547972824606518098619e0) }}, + {{ SC_(0), SC_(0.941909885406494140625e1), SC_(0.1871389209333241942443487293304042083944e0) }}, + {{ SC_(0), SC_(0.105962162017822265625e2), SC_(-0.895681903138232043513826049370887073897e-1) }}, + {{ SC_(0), SC_(0.110517024993896484375e2), SC_(-0.1770624440732838746367860550588287464321e0) }}, + {{ SC_(0), SC_(0.139249114990234375e2), SC_(0.1142985183059252859759404038734709330922e0) }}, + {{ SC_(0), SC_(0.1485147190093994140625e2), SC_(0.2063286797703167877532498353892868456477e0) }}, + {{ SC_(0), SC_(0.15408351898193359375e2), SC_(0.1804637317868620678845766162727475608308e0) }}, + {{ SC_(0), SC_(0.180646991729736328125e2), SC_(-0.1876865372622732192971339060928812967449e0) }}, + {{ SC_(0), SC_(0.199369258880615234375e2), SC_(0.5206684116941857702281164878715312044063e-1) }}, + {{ SC_(0), SC_(0.210880641937255859375e2), SC_(0.1723989782023412731879808822208131224943e0) }}, + {{ SC_(0), SC_(0.242687816619873046875e2), SC_(-0.1613789161670016087114250427765172807239e0) }}, + {{ SC_(0), SC_(0.25183135986328125e2), SC_(-0.1071939400958389283049694534626391030773e0) }}, + {{ SC_(0), SC_(0.27344074249267578125e2), SC_(0.1508708516504150084978629879232740523815e0) }}, + {{ SC_(0), SC_(0.273610286712646484375e2), SC_(0.1511874592773052558132847555838893071071e0) }}, + {{ SC_(0), SC_(0.316179637908935546875e2), SC_(-0.7862384849343525606244284493490404212792e-1) }}, + {{ SC_(0), SC_(0.3198816680908203125e2), SC_(-0.3038016447495889126879755326091231324441e-1) }}, + {{ SC_(0), SC_(0.327870330810546875e2), SC_(0.7658058565089261314120406134639008633495e-1) }}, + {{ SC_(0), SC_(0.33936756134033203125e2), SC_(0.135185927745980170738744171379455779367e0) }}, + {{ SC_(0), SC_(0.340679779052734375e2), SC_(0.1308985104522637565167036775360209675704e0) }}, + {{ SC_(0), SC_(0.362919464111328125e2), SC_(-0.1073864718556727242939230205939491695933e0) }}, + {{ SC_(0), SC_(0.396103668212890625e2), SC_(0.1142550468868382394556084602403207743216e0) }}, + {{ SC_(0), SC_(0.3989643096923828125e2), SC_(0.124661273461738151669837813759338802014e0) }}, + {{ SC_(0), SC_(0.39905292510986328125e2), SC_(0.1248230809391841736060855994886626203322e0) }}, + {{ SC_(0), SC_(0.400140228271484375e2), SC_(0.1260052610908056072451525745074524623778e0) }}, + {{ SC_(0), SC_(0.4073618316650390625e2), SC_(0.9737382379702960925368875830625442357192e-1) }}, + {{ SC_(0), SC_(0.4175042724609375e2), SC_(-0.1494519243198415326119337512087694723669e-1) }}, + {{ SC_(0), SC_(0.424564666748046875e2), SC_(-0.9014506163034071267518605768672279547304e-1) }}, + {{ SC_(0), SC_(0.4392153167724609375e2), SC_(-0.9036719621072680503961718730174281767038e-1) }}, + {{ SC_(0), SC_(0.452895965576171875e2), SC_(0.5882036891280847548975142664645827422984e-1) }}, + {{ SC_(0), SC_(0.45668792724609375e2), SC_(0.9236225506165839536204051297244550413125e-1) }}, + {{ SC_(0), SC_(0.45786777496337890625e2), SC_(0.1002478087601361079531531328106555493414e0) }}, + {{ SC_(0), SC_(0.466996612548828125e2), SC_(0.1093312781568777333543706682350852686496e0) }}, + {{ SC_(0), SC_(0.47858348846435546875e2), SC_(0.6173117074433275797673442689748870252433e-2) }}, + {{ SC_(0), SC_(0.4787534332275390625e2), SC_(0.4214269749343140372639153683731024716149e-2) }}, + {{ SC_(0), SC_(0.47974620819091796875e2), SC_(-0.7221017162650168684644534187509493067458e-2) }}, + {{ SC_(0), SC_(0.48244426727294921875e2), SC_(-0.3749948283323452728759672710131060037256e-1) }}, + {{ SC_(0), SC_(0.48384746551513671875e2), SC_(-0.5224122081317449129185406414204132435727e-1) }}, + {{ SC_(0), SC_(0.48443389892578125e2), SC_(-0.5810149952964139807372900859379505792103e-1) }}, + {{ SC_(0), SC_(0.4852964019775390625e2), SC_(-0.6633946207791363484342690704116317279187e-1) }}, + {{ SC_(0), SC_(0.49055484771728515625e2), SC_(-0.1036808657798402644495161610234081710331e0) }}, + {{ SC_(0), SC_(0.4964406585693359375e2), SC_(-0.1117659301811653699040137406534766658576e0) }}, + {{ SC_(0), SC_(0.4982306671142578125e2), SC_(-0.1065466287843043964466710578381452573432e0) }}, + {{ SC_(0.1e1), SC_(0.23917420208454132080078125e0), SC_(-0.2816025505957848702890230692737435583999e1) }}, + {{ SC_(0.1e1), SC_(0.1785583972930908203125e1), SC_(-0.2323574880952473756698741233078133158232e0) }}, + {{ SC_(0.1e1), SC_(0.48770198822021484375e1), SC_(0.1887793753606189589996790522700420589945e0) }}, + {{ SC_(0.1e1), SC_(0.54930877685546875e1), SC_(-0.2143954097552594432326297820690591750424e-1) }}, + {{ SC_(0.1e1), SC_(0.5623225688934326171875e1), SC_(-0.6432984460938437015021689712475734307787e-1) }}, + {{ SC_(0.1e1), SC_(0.6349340915679931640625e1), SC_(-0.2511307972102585372917123452584402539094e0) }}, + {{ SC_(0.1e1), SC_(0.677385044097900390625e1), SC_(-0.2989785036869612052873436440028846450436e0) }}, + {{ SC_(0.1e1), SC_(0.7094316959381103515625e1), SC_(-0.2997377139745232636871782332312475969025e0) }}, + {{ SC_(0.1e1), SC_(0.788065433502197265625e1), SC_(-0.186133051469056393893281692679499181405e0) }}, + {{ SC_(0.1e1), SC_(0.941909885406494140625e1), SC_(0.190361227136102466719822742808004416221e0) }}, + {{ SC_(0.1e1), SC_(0.105962162017822265625e2), SC_(0.2240497166044468367366329478931466799755e0) }}, + {{ SC_(0.1e1), SC_(0.110517024993896484375e2), SC_(0.1540160818741671628552636923084057652304e0) }}, + {{ SC_(0.1e1), SC_(0.139249114990234375e2), SC_(-0.1766396467501490164858936378782126340342e0) }}, + {{ SC_(0.1e1), SC_(0.1485147190093994140625e2), SC_(-0.9506363681079245319129321117867079275859e-2) }}, + {{ SC_(0.1e1), SC_(0.15408351898193359375e2), SC_(0.99321403407708436538763939792420633861e-1) }}, + {{ SC_(0.1e1), SC_(0.180646991729736328125e2), SC_(-0.3995388258078618389192173389771024944513e-2) }}, + {{ SC_(0.1e1), SC_(0.199369258880615234375e2), SC_(-0.1696600513329557121425560056217261449047e0) }}, + {{ SC_(0.1e1), SC_(0.210880641937255859375e2), SC_(-0.1733957455990071497842225993373989557431e-1) }}, + {{ SC_(0.1e1), SC_(0.242687816619873046875e2), SC_(0.1021971395701211404109265949334393638881e-1) }}, + {{ SC_(0.1e1), SC_(0.25183135986328125e2), SC_(-0.119556229137516783528551234301878875503e0) }}, + {{ SC_(0.1e1), SC_(0.27344074249267578125e2), SC_(-0.1995985480706287524814653648262685912676e-1) }}, + {{ SC_(0.1e1), SC_(0.273610286712646484375e2), SC_(-0.173876060044410140856275457334661052251e-1) }}, + {{ SC_(0.1e1), SC_(0.316179637908935546875e2), SC_(-0.1193701231934014102558224854153342610094e0) }}, + {{ SC_(0.1e1), SC_(0.3198816680908203125e2), SC_(-0.1382462102065444071353719726581548003019e0) }}, + {{ SC_(0.1e1), SC_(0.327870330810546875e2), SC_(-0.1152502985662088783214562688328306893687e0) }}, + {{ SC_(0.1e1), SC_(0.33936756134033203125e2), SC_(0.2394218295328153690551974191920973663242e-1) }}, + {{ SC_(0.1e1), SC_(0.340679779052734375e2), SC_(0.4129906123027152853078275121624211732661e-1) }}, + {{ SC_(0.1e1), SC_(0.362919464111328125e2), SC_(0.7604014342236898104501488355770421840119e-1) }}, + {{ SC_(0.1e1), SC_(0.396103668212890625e2), SC_(-0.5348553383812884892017999878337862380908e-1) }}, + {{ SC_(0.1e1), SC_(0.3989643096923828125e2), SC_(-0.1881415396910400076456852195968705619502e-1) }}, + {{ SC_(0.1e1), SC_(0.39905292510986328125e2), SC_(-0.1770468345557173172933692614949148322983e-1) }}, + {{ SC_(0.1e1), SC_(0.400140228271484375e2), SC_(-0.4025288726928248087599225614592773179551e-2) }}, + {{ SC_(0.1e1), SC_(0.4073618316650390625e2), SC_(0.7959115261091509104088861641763392149822e-1) }}, + {{ SC_(0.1e1), SC_(0.4175042724609375e2), SC_(0.1224013166060462132230567141290330120648e0) }}, + {{ SC_(0.1e1), SC_(0.424564666748046875e2), SC_(0.8181451309209186481544883864207065020545e-1) }}, + {{ SC_(0.1e1), SC_(0.4392153167724609375e2), SC_(-0.8057815233036708376163307599491467159994e-1) }}, + {{ SC_(0.1e1), SC_(0.452895965576171875e2), SC_(-0.1022936127451748973670400377224684952561e0) }}, + {{ SC_(0.1e1), SC_(0.45668792724609375e2), SC_(-0.725345130575250866364960202825599272059e-1) }}, + {{ SC_(0.1e1), SC_(0.45786777496337890625e2), SC_(-0.6098613412165902384405909899253497503886e-1) }}, + {{ SC_(0.1e1), SC_(0.466996612548828125e2), SC_(0.4213746852981118912882681387493786761666e-1) }}, + {{ SC_(0.1e1), SC_(0.47858348846435546875e2), SC_(0.1152373194909642455028362253859850179066e0) }}, + {{ SC_(0.1e1), SC_(0.4787534332275390625e2), SC_(0.1152846618892812588531426336829335209133e0) }}, + {{ SC_(0.1e1), SC_(0.47974620819091796875e2), SC_(0.1148964835202570220707248379081032143507e0) }}, + {{ SC_(0.1e1), SC_(0.48244426727294921875e2), SC_(0.1081934550363820741605791245861795859361e0) }}, + {{ SC_(0.1e1), SC_(0.48384746551513671875e2), SC_(0.1015812774603423801064358240911218545139e0) }}, + {{ SC_(0.1e1), SC_(0.48443389892578125e2), SC_(0.9822383693317642997910135239495267124437e-1) }}, + {{ SC_(0.1e1), SC_(0.4852964019775390625e2), SC_(0.9268396308064766041470606107371977547449e-1) }}, + {{ SC_(0.1e1), SC_(0.49055484771728515625e2), SC_(0.4613847461932302214343079992899045052011e-1) }}, + {{ SC_(0.1e1), SC_(0.4964406585693359375e2), SC_(-0.1933115283084264304511911708126688592758e-1) }}, + {{ SC_(0.1e1), SC_(0.4982306671142578125e2), SC_(-0.3881735371825568460631754621811251910549e-1) }} + }}; diff --git a/test/bessel_yn_data.ipp b/test/bessel_yn_data.ipp index e8d964adf..7c1c45f46 100644 --- a/test/bessel_yn_data.ipp +++ b/test/bessel_yn_data.ipp @@ -3,309 +3,307 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 300> bessel_yn_data = { - SC_(0.3e1), SC_(0.48770198822021484375e1), SC_(0.110763167474753768460862899966350902213e0), - SC_(0.3e1), SC_(0.6349340915679931640625e1), SC_(0.3354120577583840086404698897976135110485e0), - SC_(0.3e1), SC_(0.677385044097900390625e1), SC_(0.3025179709577162581120705977708622170952e0), - SC_(0.3e1), SC_(0.941909885406494140625e1), SC_(-0.2526681038602083570260072993947985762425e0), - SC_(0.3e1), SC_(0.110517024993896484375e2), SC_(-0.7984312482740648942854070462466960846308e-1), - SC_(0.3e1), SC_(0.139249114990234375e2), SC_(0.1365190825919215541308802073699101624338e0), - SC_(0.3e1), SC_(0.15408351898193359375e2), SC_(-0.1428229643813645478620540882069209010424e0), - SC_(0.3e1), SC_(0.27344074249267578125e2), SC_(-0.2323694273239485669670827936469439230487e-2), - SC_(0.3e1), SC_(0.273610286712646484375e2), SC_(-0.4900800934361467422069755250398652540081e-2), - SC_(0.3e1), SC_(0.316179637908935546875e2), SC_(0.1283616028850886874076400480565553924498e0), - SC_(0.3e1), SC_(0.4073618316650390625e2), SC_(-0.8876885924474539097667043483672377859036e-1), - SC_(0.3e1), SC_(0.4175042724609375e2), SC_(-0.1204076921163476847306821484924527347889e0), - SC_(0.3e1), SC_(0.452895965576171875e2), SC_(0.9669959686067408105414856540894770457144e-1), - SC_(0.3e1), SC_(0.45668792724609375e2), SC_(0.6416654049008983918193469604019080196524e-1), - SC_(0.3e1), SC_(0.48443389892578125e2), SC_(-0.9309152059642734958018227116834056340071e-1), - SC_(0.6e1), SC_(0.48770198822021484375e1), SC_(-0.7682201721816641589208505594820750775031e0), - SC_(0.6e1), SC_(0.6349340915679931640625e1), SC_(-0.3479423535919170112541557568046971845486e0), - SC_(0.6e1), SC_(0.677385044097900390625e1), SC_(-0.2518297913144822384948024722074769783391e0), - SC_(0.6e1), SC_(0.941909885406494140625e1), SC_(0.2696495425502131298219276073956952657041e0), - SC_(0.6e1), SC_(0.110517024993896484375e2), SC_(0.1579058061166539049950139801492495632319e0), - SC_(0.6e1), SC_(0.139249114990234375e2), SC_(-0.214638507088782708332760891144120271447e0), - SC_(0.6e1), SC_(0.15408351898193359375e2), SC_(0.1846008639272405573148078141757591445936e-1), - SC_(0.6e1), SC_(0.27344074249267578125e2), SC_(-0.1347270014641035443110406257337437495382e0), - SC_(0.6e1), SC_(0.273610286712646484375e2), SC_(-0.1334153397469278773891149524770013367273e0), - SC_(0.6e1), SC_(0.316179637908935546875e2), SC_(0.2378484491732698166359206052246509293721e-2), - SC_(0.6e1), SC_(0.4073618316650390625e2), SC_(-0.5472472826251697058558978710700928656814e-1), - SC_(0.6e1), SC_(0.4175042724609375e2), SC_(0.6520327308993981465264074827650561383002e-1), - SC_(0.6e1), SC_(0.452895965576171875e2), SC_(-0.9452992234494168858802163379037878510028e-1), - SC_(0.6e1), SC_(0.45668792724609375e2), SC_(-0.1140314635876510494905774064172128035215e0), - SC_(0.6e1), SC_(0.48443389892578125e2), SC_(0.9039125064888635209873025550900765793581e-1), - SC_(0.9e1), SC_(0.48770198822021484375e1), SC_(-0.9297117648579269026592450591820736286048e1), - SC_(0.9e1), SC_(0.6349340915679931640625e1), SC_(-0.1642785653883350207327509679573278148917e1), - SC_(0.9e1), SC_(0.677385044097900390625e1), SC_(-0.1163556464540991454316123708406235280022e1), - SC_(0.9e1), SC_(0.941909885406494140625e1), SC_(-0.3010601044539710017331500982549858067088e0), - SC_(0.9e1), SC_(0.110517024993896484375e2), SC_(-0.2324009087284838473547366749630392221952e-2), - SC_(0.9e1), SC_(0.139249114990234375e2), SC_(0.2214037020748939190117162404706773042894e0), - SC_(0.9e1), SC_(0.15408351898193359375e2), SC_(-0.8624940937284109551983786643262863800438e-2), - SC_(0.9e1), SC_(0.27344074249267578125e2), SC_(0.1529842094320696329428609651300091107366e0), - SC_(0.9e1), SC_(0.273610286712646484375e2), SC_(0.1534759546343323314550340680130494112099e0), - SC_(0.9e1), SC_(0.316179637908935546875e2), SC_(-0.1106752036561379100843137124587521895002e0), - SC_(0.9e1), SC_(0.4073618316650390625e2), SC_(0.1258819156633191815287890960535453440772e0), - SC_(0.9e1), SC_(0.4175042724609375e2), SC_(0.5724965886188775547845432977443031893556e-1), - SC_(0.9e1), SC_(0.452895965576171875e2), SC_(-0.1845007406807998875290607621548958463304e-1), - SC_(0.9e1), SC_(0.45668792724609375e2), SC_(0.2567744007868617975728678932906613386029e-1), - SC_(0.9e1), SC_(0.48443389892578125e2), SC_(0.230902957959941886085023895904914286182e-1), - SC_(0.12e2), SC_(0.48770198822021484375e1), SC_(-0.5014302199056606705943012073033758819751e3), - SC_(0.12e2), SC_(0.6349340915679931640625e1), SC_(-0.3184181647223721856874057494272981331161e2), - SC_(0.12e2), SC_(0.677385044097900390625e1), SC_(-0.1689950411904265377863222612787794563465e2), - SC_(0.12e2), SC_(0.941909885406494140625e1), SC_(-0.1113045406792556884051547016253472888446e1), - SC_(0.12e2), SC_(0.110517024993896484375e2), SC_(-0.4887919143673445189746680356694993315599e0), - SC_(0.12e2), SC_(0.139249114990234375e2), SC_(-0.5164270636697790648727679099312164508566e-1), - SC_(0.12e2), SC_(0.15408351898193359375e2), SC_(0.1641171463260105309258962095572986351808e0), - SC_(0.12e2), SC_(0.27344074249267578125e2), SC_(-0.1313908322913451851763761649507472357274e0), - SC_(0.12e2), SC_(0.273610286712646484375e2), SC_(-0.1327409819989311784031204560420443662466e0), - SC_(0.12e2), SC_(0.316179637908935546875e2), SC_(0.1459273101591621646487444827617739570529e0), - SC_(0.12e2), SC_(0.4073618316650390625e2), SC_(-0.9912101628665068614729233884578138310206e-1), - SC_(0.12e2), SC_(0.4175042724609375e2), SC_(-0.1210187021716223197235412947902227468745e0), - SC_(0.12e2), SC_(0.452895965576171875e2), SC_(0.1031061645767935052995708616490540524693e0), - SC_(0.12e2), SC_(0.45668792724609375e2), SC_(0.7348747656449140685461449731713104253185e-1), - SC_(0.12e2), SC_(0.48443389892578125e2), SC_(-0.104644764861527467660104682568902187136e0), - SC_(0.15e2), SC_(0.48770198822021484375e1), SC_(-0.666835354744947947091675381536305560756e5), - SC_(0.15e2), SC_(0.6349340915679931640625e1), SC_(-0.173729680482248942219130294732963316738e4), - SC_(0.15e2), SC_(0.677385044097900390625e1), SC_(-0.7318674423901733450279878419863714169138e3), - SC_(0.15e2), SC_(0.941909885406494140625e1), SC_(-0.1227797563147048810430867118311815267114e2), - SC_(0.15e2), SC_(0.110517024993896484375e2), SC_(-0.2336439631002320795333551729067096369295e1), - SC_(0.15e2), SC_(0.139249114990234375e2), SC_(-0.4608554067953761333240509889177356652562e0), - SC_(0.15e2), SC_(0.15408351898193359375e2), SC_(-0.2650007170730137552006350126116876981542e0), - SC_(0.15e2), SC_(0.27344074249267578125e2), SC_(0.1339393015080547697867316027047186886737e0), - SC_(0.15e2), SC_(0.273610286712646484375e2), SC_(0.1352764957654073478496974616598867736456e0), - SC_(0.15e2), SC_(0.316179637908935546875e2), SC_(-0.1504167696767632660980135636348239887166e0), - SC_(0.15e2), SC_(0.4073618316650390625e2), SC_(0.4192895741965062819366359688077289580721e-1), - SC_(0.15e2), SC_(0.4175042724609375e2), SC_(0.1222369456557319980687974057240153639664e0), - SC_(0.15e2), SC_(0.452895965576171875e2), SC_(-0.1212314948571698710841160352735037017439e0), - SC_(0.15e2), SC_(0.45668792724609375e2), SC_(-0.117929273832001751151211995799064238057e0), - SC_(0.15e2), SC_(0.48443389892578125e2), SC_(0.1133197238546128580729495578555993628308e0), - SC_(0.18e2), SC_(0.48770198822021484375e1), SC_(-0.1735006375409931866095877212397092601486e8), - SC_(0.18e2), SC_(0.6349340915679931640625e1), SC_(-0.1931345446044047628299354348757244520564e6), - SC_(0.18e2), SC_(0.677385044097900390625e1), SC_(-0.6562338168138688104175526311745778766709e5), - SC_(0.18e2), SC_(0.941909885406494140625e1), SC_(-0.3414245342500632489013066595244217862939e3), - SC_(0.18e2), SC_(0.110517024993896484375e2), SC_(-0.3342370864484154776921067730649931623749e2), - SC_(0.18e2), SC_(0.139249114990234375e2), SC_(-0.1925986338761310029583252021688787248734e1), - SC_(0.18e2), SC_(0.15408351898193359375e2), SC_(-0.7729891320320143670131205933282193832589e0), - SC_(0.18e2), SC_(0.27344074249267578125e2), SC_(-0.1693713632672311004500375437482770352724e0), - SC_(0.18e2), SC_(0.273610286712646484375e2), SC_(-0.169861300144376471128043717084906663622e0), - SC_(0.18e2), SC_(0.316179637908935546875e2), SC_(0.1563695685362752509428656687488096674676e0), - SC_(0.18e2), SC_(0.4073618316650390625e2), SC_(-0.123598598293883990094119772796947997619e-2), - SC_(0.18e2), SC_(0.4175042724609375e2), SC_(-0.1035816216055041714196396538346417208839e0), - SC_(0.18e2), SC_(0.452895965576171875e2), SC_(0.1043274265755935855106359131946658832855e0), - SC_(0.18e2), SC_(0.45668792724609375e2), SC_(0.1201881752927240427353419474405213705808e0), - SC_(0.18e2), SC_(0.48443389892578125e2), SC_(-0.8309624755011994592399503020642724269056e-1), - SC_(0.21e2), SC_(0.48770198822021484375e1), SC_(-0.7753821734416440873812393125485540325052e10), - SC_(0.21e2), SC_(0.6349340915679931640625e1), SC_(-0.3759868228594510202039725582719047882076e8), - SC_(0.21e2), SC_(0.677385044097900390625e1), SC_(-0.1037725906923191533052745601541569584266e8), - SC_(0.21e2), SC_(0.941909885406494140625e1), SC_(-0.1792312356947587111357560321883440343677e5), - SC_(0.21e2), SC_(0.110517024993896484375e2), SC_(-0.9816264308635109952262612473147845726117e3), - SC_(0.21e2), SC_(0.139249114990234375e2), SC_(-0.2127234712177029865639640613243979901087e2), - SC_(0.21e2), SC_(0.15408351898193359375e2), SC_(-0.4929530434109934804775310785854955847031e1), - SC_(0.21e2), SC_(0.27344074249267578125e2), SC_(0.1633000115931048781050122700079249067998e0), - SC_(0.21e2), SC_(0.273610286712646484375e2), SC_(0.1621093772190383209869937458074600220423e0), - SC_(0.21e2), SC_(0.316179637908935546875e2), SC_(-0.1513673625278760171223693576020059281231e0), - SC_(0.21e2), SC_(0.4073618316650390625e2), SC_(-0.8688767252744713843809375160645039487404e-2), - SC_(0.21e2), SC_(0.4175042724609375e2), SC_(0.9607878571353470463741773008046900188416e-1), - SC_(0.21e2), SC_(0.452895965576171875e2), SC_(-0.8741240150691469640654788323619280887104e-1), - SC_(0.21e2), SC_(0.45668792724609375e2), SC_(-0.1118492488032765870829767925254453767725e0), - SC_(0.21e2), SC_(0.48443389892578125e2), SC_(0.5199149092587105686782906210189564424145e-1), - SC_(0.24e2), SC_(0.48770198822021484375e1), SC_(-0.5461443876290786061809351447005645823262e13), - SC_(0.24e2), SC_(0.6349340915679931640625e1), SC_(-0.1166363089113358135443687855049318526504e11), - SC_(0.24e2), SC_(0.677385044097900390625e1), SC_(-0.2625133599502869464265375659393314730809e10), - SC_(0.24e2), SC_(0.941909885406494140625e1), SC_(-0.1557563982037263340582977212038997882649e7), - SC_(0.24e2), SC_(0.110517024993896484375e2), SC_(-0.4936461096398447103587648423487124265789e5), - SC_(0.24e2), SC_(0.139249114990234375e2), SC_(-0.4525227622995130407205035914097509628284e3), - SC_(0.24e2), SC_(0.15408351898193359375e2), SC_(-0.6838579391319029823184512700439766716529e2), - SC_(0.24e2), SC_(0.27344074249267578125e2), SC_(0.5830535937469980667664835132960579367079e-1), - SC_(0.24e2), SC_(0.273610286712646484375e2), SC_(0.5998908727772662300265268904568615954016e-1), - SC_(0.24e2), SC_(0.316179637908935546875e2), SC_(0.6450139374267427248002925668160089583638e-1), - SC_(0.24e2), SC_(0.4073618316650390625e2), SC_(-0.1657940235883360981964182195730278115219e-1), - SC_(0.24e2), SC_(0.4175042724609375e2), SC_(-0.1105961304327233662670573989206262285811e0), - SC_(0.24e2), SC_(0.452895965576171875e2), SC_(0.8827277758648920696119545891866298767649e-1), - SC_(0.24e2), SC_(0.45668792724609375e2), SC_(0.1127450351424643915561539984192859049149e0), - SC_(0.24e2), SC_(0.48443389892578125e2), SC_(-0.3904998353413187566910152336494460572733e-1), - SC_(0.27e2), SC_(0.48770198822021484375e1), SC_(-0.5700229879022840457171635396240656193837e16), - SC_(0.27e2), SC_(0.6349340915679931640625e1), SC_(-0.5398683696415433161973740320342388130399e13), - SC_(0.27e2), SC_(0.677385044097900390625e1), SC_(-0.9932607825446184225983016261896537934062e12), - SC_(0.27e2), SC_(0.941909885406494140625e1), SC_(-0.2066111827233993913234737443579213592631e9), - SC_(0.27e2), SC_(0.110517024993896484375e2), SC_(-0.3859963517479935508952474073070085480419e7), - SC_(0.27e2), SC_(0.139249114990234375e2), SC_(-0.1575833003576965837138680244394865501962e5), - SC_(0.27e2), SC_(0.15408351898193359375e2), SC_(-0.1624401453813190226441561523350858287342e4), - SC_(0.27e2), SC_(0.27344074249267578125e2), SC_(-0.2304841560742319228562155146496514571912e0), - SC_(0.27e2), SC_(0.273610286712646484375e2), SC_(-0.2291104911920783871735474862332852318047e0), - SC_(0.27e2), SC_(0.316179637908935546875e2), SC_(0.146919681225764025208625464704925761097e0), - SC_(0.27e2), SC_(0.4073618316650390625e2), SC_(0.7870921593406705963080756994997274488282e-1), - SC_(0.27e2), SC_(0.4175042724609375e2), SC_(0.1377040623482925264077068216102224276994e0), - SC_(0.27e2), SC_(0.452895965576171875e2), SC_(-0.1097401858162375653284138113096804910789e0), - SC_(0.27e2), SC_(0.45668792724609375e2), SC_(-0.1260546859890806748764811329954061199216e0), - SC_(0.27e2), SC_(0.48443389892578125e2), SC_(0.5070577955058294270091859102131542430449e-1), - SC_(0.3e2), SC_(0.48770198822021484375e1), SC_(-0.8414585813815509264321238704154870420876e19), - SC_(0.3e2), SC_(0.6349340915679931640625e1), SC_(-0.355071160398021375797759541062133043762e16), - SC_(0.3e2), SC_(0.677385044097900390625e1), SC_(-0.5348702219490385774762362570840178448138e15), - SC_(0.3e2), SC_(0.941909885406494140625e1), 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SC_(-0.2235394837400507231196792387743951216596e3), - SC_(0.6e2), SC_(0.48443389892578125e2), SC_(-0.2621645109951344510244589118146666833865e2) - }; -#undef SC_ + static const boost::array, 300> bessel_yn_data = {{ + {{ SC_(0.3e1), SC_(0.48770198822021484375e1), SC_(0.110763167474753768460862899966350902213e0) }}, + {{ SC_(0.3e1), SC_(0.6349340915679931640625e1), SC_(0.3354120577583840086404698897976135110485e0) }}, + {{ SC_(0.3e1), SC_(0.677385044097900390625e1), SC_(0.3025179709577162581120705977708622170952e0) }}, + {{ SC_(0.3e1), SC_(0.941909885406494140625e1), SC_(-0.2526681038602083570260072993947985762425e0) }}, + {{ SC_(0.3e1), SC_(0.110517024993896484375e2), SC_(-0.7984312482740648942854070462466960846308e-1) }}, + {{ SC_(0.3e1), SC_(0.139249114990234375e2), SC_(0.1365190825919215541308802073699101624338e0) }}, + {{ SC_(0.3e1), SC_(0.15408351898193359375e2), SC_(-0.1428229643813645478620540882069209010424e0) }}, + {{ SC_(0.3e1), SC_(0.27344074249267578125e2), SC_(-0.2323694273239485669670827936469439230487e-2) }}, + {{ SC_(0.3e1), SC_(0.273610286712646484375e2), SC_(-0.4900800934361467422069755250398652540081e-2) }}, + {{ SC_(0.3e1), SC_(0.316179637908935546875e2), SC_(0.1283616028850886874076400480565553924498e0) }}, + {{ SC_(0.3e1), SC_(0.4073618316650390625e2), SC_(-0.8876885924474539097667043483672377859036e-1) }}, + {{ SC_(0.3e1), SC_(0.4175042724609375e2), SC_(-0.1204076921163476847306821484924527347889e0) }}, + {{ SC_(0.3e1), SC_(0.452895965576171875e2), SC_(0.9669959686067408105414856540894770457144e-1) }}, + {{ SC_(0.3e1), SC_(0.45668792724609375e2), SC_(0.6416654049008983918193469604019080196524e-1) }}, + {{ SC_(0.3e1), SC_(0.48443389892578125e2), SC_(-0.9309152059642734958018227116834056340071e-1) }}, + {{ SC_(0.6e1), SC_(0.48770198822021484375e1), SC_(-0.7682201721816641589208505594820750775031e0) }}, + {{ SC_(0.6e1), SC_(0.6349340915679931640625e1), SC_(-0.3479423535919170112541557568046971845486e0) }}, + {{ SC_(0.6e1), SC_(0.677385044097900390625e1), SC_(-0.2518297913144822384948024722074769783391e0) }}, + {{ SC_(0.6e1), SC_(0.941909885406494140625e1), SC_(0.2696495425502131298219276073956952657041e0) }}, + {{ SC_(0.6e1), SC_(0.110517024993896484375e2), SC_(0.1579058061166539049950139801492495632319e0) }}, + {{ SC_(0.6e1), SC_(0.139249114990234375e2), SC_(-0.214638507088782708332760891144120271447e0) }}, + {{ SC_(0.6e1), SC_(0.15408351898193359375e2), SC_(0.1846008639272405573148078141757591445936e-1) }}, + {{ SC_(0.6e1), SC_(0.27344074249267578125e2), SC_(-0.1347270014641035443110406257337437495382e0) }}, + {{ SC_(0.6e1), SC_(0.273610286712646484375e2), SC_(-0.1334153397469278773891149524770013367273e0) }}, + {{ SC_(0.6e1), SC_(0.316179637908935546875e2), SC_(0.2378484491732698166359206052246509293721e-2) }}, + {{ SC_(0.6e1), SC_(0.4073618316650390625e2), SC_(-0.5472472826251697058558978710700928656814e-1) }}, + {{ SC_(0.6e1), SC_(0.4175042724609375e2), SC_(0.6520327308993981465264074827650561383002e-1) }}, + {{ SC_(0.6e1), SC_(0.452895965576171875e2), SC_(-0.9452992234494168858802163379037878510028e-1) }}, + {{ SC_(0.6e1), SC_(0.45668792724609375e2), SC_(-0.1140314635876510494905774064172128035215e0) }}, + {{ SC_(0.6e1), SC_(0.48443389892578125e2), SC_(0.9039125064888635209873025550900765793581e-1) }}, + {{ SC_(0.9e1), SC_(0.48770198822021484375e1), SC_(-0.9297117648579269026592450591820736286048e1) }}, + {{ SC_(0.9e1), SC_(0.6349340915679931640625e1), SC_(-0.1642785653883350207327509679573278148917e1) }}, + {{ SC_(0.9e1), SC_(0.677385044097900390625e1), SC_(-0.1163556464540991454316123708406235280022e1) }}, + {{ SC_(0.9e1), SC_(0.941909885406494140625e1), SC_(-0.3010601044539710017331500982549858067088e0) }}, + {{ SC_(0.9e1), SC_(0.110517024993896484375e2), SC_(-0.2324009087284838473547366749630392221952e-2) }}, + {{ SC_(0.9e1), SC_(0.139249114990234375e2), SC_(0.2214037020748939190117162404706773042894e0) }}, + {{ SC_(0.9e1), SC_(0.15408351898193359375e2), SC_(-0.8624940937284109551983786643262863800438e-2) }}, + {{ SC_(0.9e1), SC_(0.27344074249267578125e2), SC_(0.1529842094320696329428609651300091107366e0) }}, + {{ SC_(0.9e1), SC_(0.273610286712646484375e2), SC_(0.1534759546343323314550340680130494112099e0) }}, + {{ SC_(0.9e1), SC_(0.316179637908935546875e2), SC_(-0.1106752036561379100843137124587521895002e0) }}, + {{ SC_(0.9e1), SC_(0.4073618316650390625e2), SC_(0.1258819156633191815287890960535453440772e0) }}, + {{ SC_(0.9e1), SC_(0.4175042724609375e2), SC_(0.5724965886188775547845432977443031893556e-1) }}, + {{ SC_(0.9e1), SC_(0.452895965576171875e2), SC_(-0.1845007406807998875290607621548958463304e-1) }}, + {{ SC_(0.9e1), SC_(0.45668792724609375e2), SC_(0.2567744007868617975728678932906613386029e-1) }}, + {{ SC_(0.9e1), SC_(0.48443389892578125e2), SC_(0.230902957959941886085023895904914286182e-1) }}, + {{ SC_(0.12e2), SC_(0.48770198822021484375e1), SC_(-0.5014302199056606705943012073033758819751e3) }}, + {{ SC_(0.12e2), SC_(0.6349340915679931640625e1), SC_(-0.3184181647223721856874057494272981331161e2) }}, + {{ SC_(0.12e2), SC_(0.677385044097900390625e1), SC_(-0.1689950411904265377863222612787794563465e2) }}, + {{ SC_(0.12e2), SC_(0.941909885406494140625e1), SC_(-0.1113045406792556884051547016253472888446e1) }}, + {{ SC_(0.12e2), SC_(0.110517024993896484375e2), SC_(-0.4887919143673445189746680356694993315599e0) }}, + {{ SC_(0.12e2), SC_(0.139249114990234375e2), SC_(-0.5164270636697790648727679099312164508566e-1) }}, + {{ SC_(0.12e2), SC_(0.15408351898193359375e2), SC_(0.1641171463260105309258962095572986351808e0) }}, + {{ SC_(0.12e2), SC_(0.27344074249267578125e2), SC_(-0.1313908322913451851763761649507472357274e0) }}, + {{ SC_(0.12e2), SC_(0.273610286712646484375e2), SC_(-0.1327409819989311784031204560420443662466e0) }}, + {{ SC_(0.12e2), SC_(0.316179637908935546875e2), SC_(0.1459273101591621646487444827617739570529e0) }}, + {{ SC_(0.12e2), SC_(0.4073618316650390625e2), SC_(-0.9912101628665068614729233884578138310206e-1) }}, + {{ SC_(0.12e2), SC_(0.4175042724609375e2), SC_(-0.1210187021716223197235412947902227468745e0) }}, + {{ SC_(0.12e2), SC_(0.452895965576171875e2), SC_(0.1031061645767935052995708616490540524693e0) }}, + {{ SC_(0.12e2), SC_(0.45668792724609375e2), SC_(0.7348747656449140685461449731713104253185e-1) }}, + {{ SC_(0.12e2), SC_(0.48443389892578125e2), SC_(-0.104644764861527467660104682568902187136e0) }}, + {{ SC_(0.15e2), SC_(0.48770198822021484375e1), SC_(-0.666835354744947947091675381536305560756e5) }}, + {{ SC_(0.15e2), SC_(0.6349340915679931640625e1), SC_(-0.173729680482248942219130294732963316738e4) }}, + {{ SC_(0.15e2), SC_(0.677385044097900390625e1), SC_(-0.7318674423901733450279878419863714169138e3) }}, + {{ SC_(0.15e2), SC_(0.941909885406494140625e1), SC_(-0.1227797563147048810430867118311815267114e2) }}, + {{ SC_(0.15e2), SC_(0.110517024993896484375e2), SC_(-0.2336439631002320795333551729067096369295e1) }}, + {{ SC_(0.15e2), SC_(0.139249114990234375e2), SC_(-0.4608554067953761333240509889177356652562e0) }}, + {{ SC_(0.15e2), SC_(0.15408351898193359375e2), SC_(-0.2650007170730137552006350126116876981542e0) }}, + {{ SC_(0.15e2), SC_(0.27344074249267578125e2), SC_(0.1339393015080547697867316027047186886737e0) }}, + {{ SC_(0.15e2), SC_(0.273610286712646484375e2), SC_(0.1352764957654073478496974616598867736456e0) }}, + {{ SC_(0.15e2), SC_(0.316179637908935546875e2), SC_(-0.1504167696767632660980135636348239887166e0) }}, + {{ SC_(0.15e2), SC_(0.4073618316650390625e2), SC_(0.4192895741965062819366359688077289580721e-1) }}, + {{ SC_(0.15e2), SC_(0.4175042724609375e2), SC_(0.1222369456557319980687974057240153639664e0) }}, + {{ SC_(0.15e2), SC_(0.452895965576171875e2), SC_(-0.1212314948571698710841160352735037017439e0) }}, + {{ SC_(0.15e2), SC_(0.45668792724609375e2), SC_(-0.117929273832001751151211995799064238057e0) }}, + {{ SC_(0.15e2), SC_(0.48443389892578125e2), SC_(0.1133197238546128580729495578555993628308e0) }}, + {{ SC_(0.18e2), SC_(0.48770198822021484375e1), SC_(-0.1735006375409931866095877212397092601486e8) }}, + {{ SC_(0.18e2), SC_(0.6349340915679931640625e1), SC_(-0.1931345446044047628299354348757244520564e6) }}, + {{ SC_(0.18e2), SC_(0.677385044097900390625e1), SC_(-0.6562338168138688104175526311745778766709e5) }}, + {{ SC_(0.18e2), SC_(0.941909885406494140625e1), SC_(-0.3414245342500632489013066595244217862939e3) }}, + {{ SC_(0.18e2), SC_(0.110517024993896484375e2), SC_(-0.3342370864484154776921067730649931623749e2) }}, + {{ SC_(0.18e2), SC_(0.139249114990234375e2), SC_(-0.1925986338761310029583252021688787248734e1) }}, + {{ SC_(0.18e2), SC_(0.15408351898193359375e2), SC_(-0.7729891320320143670131205933282193832589e0) }}, + {{ SC_(0.18e2), SC_(0.27344074249267578125e2), SC_(-0.1693713632672311004500375437482770352724e0) }}, + {{ SC_(0.18e2), SC_(0.273610286712646484375e2), SC_(-0.169861300144376471128043717084906663622e0) }}, + {{ SC_(0.18e2), SC_(0.316179637908935546875e2), SC_(0.1563695685362752509428656687488096674676e0) }}, + {{ SC_(0.18e2), SC_(0.4073618316650390625e2), SC_(-0.123598598293883990094119772796947997619e-2) }}, + {{ SC_(0.18e2), SC_(0.4175042724609375e2), SC_(-0.1035816216055041714196396538346417208839e0) }}, + {{ SC_(0.18e2), SC_(0.452895965576171875e2), SC_(0.1043274265755935855106359131946658832855e0) }}, + {{ SC_(0.18e2), SC_(0.45668792724609375e2), SC_(0.1201881752927240427353419474405213705808e0) }}, + {{ SC_(0.18e2), SC_(0.48443389892578125e2), SC_(-0.8309624755011994592399503020642724269056e-1) }}, + {{ SC_(0.21e2), SC_(0.48770198822021484375e1), SC_(-0.7753821734416440873812393125485540325052e10) }}, + {{ SC_(0.21e2), SC_(0.6349340915679931640625e1), SC_(-0.3759868228594510202039725582719047882076e8) }}, + {{ SC_(0.21e2), SC_(0.677385044097900390625e1), SC_(-0.1037725906923191533052745601541569584266e8) }}, + {{ SC_(0.21e2), SC_(0.941909885406494140625e1), SC_(-0.1792312356947587111357560321883440343677e5) }}, + {{ SC_(0.21e2), SC_(0.110517024993896484375e2), SC_(-0.9816264308635109952262612473147845726117e3) }}, + {{ SC_(0.21e2), SC_(0.139249114990234375e2), SC_(-0.2127234712177029865639640613243979901087e2) }}, + {{ SC_(0.21e2), SC_(0.15408351898193359375e2), SC_(-0.4929530434109934804775310785854955847031e1) }}, + {{ SC_(0.21e2), SC_(0.27344074249267578125e2), SC_(0.1633000115931048781050122700079249067998e0) }}, + {{ SC_(0.21e2), SC_(0.273610286712646484375e2), SC_(0.1621093772190383209869937458074600220423e0) }}, + {{ SC_(0.21e2), SC_(0.316179637908935546875e2), SC_(-0.1513673625278760171223693576020059281231e0) }}, + {{ SC_(0.21e2), SC_(0.4073618316650390625e2), SC_(-0.8688767252744713843809375160645039487404e-2) }}, + {{ SC_(0.21e2), SC_(0.4175042724609375e2), SC_(0.9607878571353470463741773008046900188416e-1) }}, + {{ SC_(0.21e2), SC_(0.452895965576171875e2), SC_(-0.8741240150691469640654788323619280887104e-1) }}, + {{ SC_(0.21e2), SC_(0.45668792724609375e2), SC_(-0.1118492488032765870829767925254453767725e0) }}, + {{ SC_(0.21e2), SC_(0.48443389892578125e2), SC_(0.5199149092587105686782906210189564424145e-1) }}, + {{ SC_(0.24e2), SC_(0.48770198822021484375e1), SC_(-0.5461443876290786061809351447005645823262e13) }}, + {{ SC_(0.24e2), SC_(0.6349340915679931640625e1), SC_(-0.1166363089113358135443687855049318526504e11) }}, + {{ SC_(0.24e2), SC_(0.677385044097900390625e1), SC_(-0.2625133599502869464265375659393314730809e10) }}, + {{ SC_(0.24e2), SC_(0.941909885406494140625e1), SC_(-0.1557563982037263340582977212038997882649e7) }}, + {{ SC_(0.24e2), SC_(0.110517024993896484375e2), SC_(-0.4936461096398447103587648423487124265789e5) }}, + {{ SC_(0.24e2), SC_(0.139249114990234375e2), SC_(-0.4525227622995130407205035914097509628284e3) }}, + {{ SC_(0.24e2), SC_(0.15408351898193359375e2), SC_(-0.6838579391319029823184512700439766716529e2) }}, + {{ SC_(0.24e2), SC_(0.27344074249267578125e2), SC_(0.5830535937469980667664835132960579367079e-1) }}, + {{ 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}}, + {{ SC_(0.54e2), SC_(0.4073618316650390625e2), SC_(-0.1523687692433405507809303644341462788826e3) }}, + {{ SC_(0.54e2), SC_(0.4175042724609375e2), SC_(-0.6588811991238001972711661692129876612553e2) }}, + {{ SC_(0.54e2), SC_(0.452895965576171875e2), SC_(-0.5340581063654305505018449302519149157836e1) }}, + {{ SC_(0.54e2), SC_(0.45668792724609375e2), SC_(-0.4241843123154779988294497423588841413993e1) }}, + {{ SC_(0.54e2), SC_(0.48443389892578125e2), SC_(-0.101007717644958422192422706197265435244e1) }}, + {{ SC_(0.57e2), SC_(0.48770198822021484375e1), SC_(-0.2161626205739229156929028218866774547264e53) }}, + {{ SC_(0.57e2), SC_(0.6349340915679931640625e1), SC_(-0.6857816478363427954638793152049033022474e46) }}, + {{ SC_(0.57e2), SC_(0.677385044097900390625e1), SC_(-0.1757633522876923346308719323318346692964e45) }}, + {{ SC_(0.57e2), SC_(0.941909885406494140625e1), SC_(-0.1470724735456049669352892370483504273101e37) }}, + {{ SC_(0.57e2), SC_(0.110517024993896484375e2), SC_(-0.1887826470413712223495666019943375481003e33) }}, + {{ SC_(0.57e2), SC_(0.139249114990234375e2), SC_(-0.4968500213339560352225854720671631559582e27) }}, + {{ SC_(0.57e2), SC_(0.15408351898193359375e2), SC_(-0.1888817184319266555840067091337856309212e25) }}, + {{ SC_(0.57e2), SC_(0.27344074249267578125e2), SC_(-0.1288212844049340614131327714502525981742e12) }}, + {{ SC_(0.57e2), SC_(0.273610286712646484375e2), SC_(-0.1249013008694464348198848991016934457599e12) }}, + {{ SC_(0.57e2), SC_(0.316179637908935546875e2), SC_(-0.1107695891983348156343774480706314333398e9) }}, + {{ SC_(0.57e2), SC_(0.4073618316650390625e2), SC_(-0.1713142312580323786184747142248961806243e4) }}, + {{ SC_(0.57e2), SC_(0.4175042724609375e2), SC_(-0.6604590530228345805227426149899214659609e3) }}, + {{ SC_(0.57e2), SC_(0.452895965576171875e2), SC_(-0.3518710444917558080090981427376821716428e2) }}, + {{ SC_(0.57e2), SC_(0.45668792724609375e2), SC_(-0.2663864616630346108683365093711526997299e2) }}, + {{ SC_(0.57e2), SC_(0.48443389892578125e2), SC_(-0.4306298772312023516324511417973550342892e1) }}, + {{ SC_(0.6e2), SC_(0.48770198822021484375e1), SC_(-0.2892081353968073031088937298478587490074e57) }}, + {{ SC_(0.6e2), SC_(0.6349340915679931640625e1), SC_(-0.4142396646874563143741981167064851524547e50) }}, + {{ SC_(0.6e2), SC_(0.677385044097900390625e1), SC_(-0.8732096096999191430049139445386679139699e48) }}, + {{ SC_(0.6e2), SC_(0.941909885406494140625e1), SC_(-0.2690978379323628746253084206502905589883e40) }}, + {{ SC_(0.6e2), SC_(0.110517024993896484375e2), SC_(-0.2121795509181260451828069876653538790412e36) }}, + {{ SC_(0.6e2), SC_(0.139249114990234375e2), SC_(-0.2744926792364829807723799177062944239004e30) }}, + {{ SC_(0.6e2), SC_(0.15408351898193359375e2), SC_(-0.76223015502590825948030726266442383048e27) }}, + {{ SC_(0.6e2), SC_(0.27344074249267578125e2), SC_(-0.8156824115957781369979544049155027772995e13) }}, + {{ SC_(0.6e2), SC_(0.273610286712646484375e2), SC_(-0.7891899080153060843746196671232001179968e13) }}, + {{ SC_(0.6e2), SC_(0.316179637908935546875e2), SC_(-0.4219761955150242610522454447404911542549e10) }}, + {{ SC_(0.6e2), SC_(0.4073618316650390625e2), SC_(-0.2439731391973693955896903470108472114229e5) }}, + {{ SC_(0.6e2), SC_(0.4175042724609375e2), SC_(-0.8451812456206044962273070236632882957476e4) }}, + {{ SC_(0.6e2), SC_(0.452895965576171875e2), SC_(-0.3079126889383895719027479423955437627905e3) }}, + {{ SC_(0.6e2), SC_(0.45668792724609375e2), SC_(-0.2235394837400507231196792387743951216596e3) }}, + {{ SC_(0.6e2), SC_(0.48443389892578125e2), SC_(-0.2621645109951344510244589118146666833865e2) }} + }}; diff --git a/test/bessel_yv_data.ipp b/test/bessel_yv_data.ipp index 73d3cf462..a81462f57 100644 --- a/test/bessel_yv_data.ipp +++ b/test/bessel_yv_data.ipp @@ -3,441 +3,439 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 432> bessel_yv_data = { - SC_(0.177219114266335964202880859375e-2), SC_(0.177219114266335964202880859375e-2), SC_(-0.4109981080896677237358777348659577384814e1), - SC_(0.177219114266335964202880859375e-2), SC_(0.22177286446094512939453125e-2), SC_(-0.3967198166482792888587309535339999462266e1), - SC_(0.177219114266335964202880859375e-2), SC_(0.7444499991834163665771484375e-2), SC_(-0.3196174808457488271204616814902805588745e1), - SC_(0.177219114266335964202880859375e-2), SC_(0.1433600485324859619140625e-1), SC_(-0.277886401743182085883175930163269197664e1), - SC_(0.177219114266335964202880859375e-2), SC_(0.1760916970670223236083984375e-1), SC_(-0.2647863781670063492437517931273354439201e1), - SC_(0.177219114266335964202880859375e-2), SC_(0.6152711808681488037109375e-1), SC_(-0.1849304044017019356004789772749790770502e1), - SC_(0.177219114266335964202880859375e-2), SC_(0.11958599090576171875e0), SC_(-0.1421209575863162389893134075657579819718e1), - SC_(0.177219114266335964202880859375e-2), SC_(0.15262925624847412109375e0), SC_(-0.1262161021028632624881669027784829995884e1), - SC_(0.177219114266335964202880859375e-2), SC_(0.408089816570281982421875e0), SC_(-0.5944072046497630295250342068284430797962e0), - SC_(0.177219114266335964202880859375e-2), SC_(0.6540834903717041015625e0), SC_(-0.2453277969150709954915717817184428440924e0), - SC_(0.177219114266335964202880859375e-2), SC_(0.1097540378570556640625e1), SC_(0.1584374949163769422822208482661516201397e0), - SC_(0.177219114266335964202880859375e-2), SC_(0.30944411754608154296875e1), SC_(0.3458497563774182491234075001630772667854e0), - SC_(0.177219114266335964202880859375e-2), SC_(0.51139926910400390625e1), SC_(-0.3227704013798722509157489558679982720248e0), - SC_(0.177219114266335964202880859375e-2), SC_(0.95070552825927734375e1), SC_(0.1703157314350648605712543095319781057303e0), - SC_(0.177219114266335964202880859375e-2), SC_(0.24750102996826171875e2), SC_(-0.1480199026826370992952794039024870144586e0), - SC_(0.177219114266335964202880859375e-2), SC_(0.637722015380859375e2), SC_(0.1495108590261458231741268546248788758226e-1), - SC_(0.177219114266335964202880859375e-2), SC_(0.1252804412841796875e3), SC_(-0.6570327554025865783732578959902760519929e-1), - SC_(0.177219114266335964202880859375e-2), SC_(0.25554705810546875e3), SC_(-0.1424286729418854798832322396053032304441e-1), - SC_(0.177219114266335964202880859375e-2), SC_(0.503011474609375e3), SC_(-0.1488793551072535726513345519376745937703e-1), - SC_(0.177219114266335964202880859375e-2), SC_(0.10074598388671875e4), SC_(0.2459116676878273669207049701272585713077e-1), - SC_(0.177219114266335964202880859375e-2), SC_(0.1185395751953125e4), SC_(-0.5216296486026963890192536381882756251574e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.353451806640625e4), SC_(0.7150321510933910509861478052167676486744e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.80715478515625e4), SC_(-0.7217584852080900819222715241239866307669e-4), - SC_(0.177219114266335964202880859375e-2), SC_(0.1622925e5), SC_(-0.5289900963274037297853946955886625205773e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.3206622265625e5), SC_(0.3201736535368103742253839832309804984043e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.3636794921875e5), SC_(0.3530160743525716867126510667470988391367e-3), - SC_(0.22177286446094512939453125e-2), SC_(0.177219114266335964202880859375e-2), SC_(-0.4110719287432131383209663091223613660449e1), - SC_(0.22177286446094512939453125e-2), SC_(0.22177286446094512939453125e-2), SC_(-0.3967931677865958623227899442296989234961e1), - SC_(0.22177286446094512939453125e-2), SC_(0.7444499991834163665771484375e-2), SC_(-0.3196888768021427112833222816547069531807e1), - SC_(0.22177286446094512939453125e-2), SC_(0.1433600485324859619140625e-1), SC_(-0.2779570979763027030915138623734707116309e1), - SC_(0.22177286446094512939453125e-2), SC_(0.1760916970670223236083984375e-1), SC_(-0.2648568990595505812071805953119049709201e1), - SC_(0.22177286446094512939453125e-2), SC_(0.6152711808681488037109375e-1), SC_(-0.185000202041826350471111738892195254951e1), - SC_(0.22177286446094512939453125e-2), SC_(0.11958599090576171875e0), SC_(-0.1421904434134942202214431845401629010964e1), - SC_(0.22177286446094512939453125e-2), SC_(0.15262925624847412109375e0), SC_(-0.1262854140408887233259773811621052871948e1), - SC_(0.22177286446094512939453125e-2), SC_(0.408089816570281982421875e0), SC_(-0.5950761265617472237995217111777038762135e0), - SC_(0.22177286446094512939453125e-2), SC_(0.6540834903717041015625e0), SC_(-0.2459534859171060177043599079460653627876e0), - SC_(0.22177286446094512939453125e-2), SC_(0.1097540378570556640625e1), SC_(0.1579332201794321120135728809601595120035e0), - SC_(0.22177286446094512939453125e-2), SC_(0.30944411754608154296875e1), SC_(0.3460521593933925495064774929401352783066e0), - SC_(0.22177286446094512939453125e-2), SC_(0.51139926910400390625e1), SC_(-0.3226720162699480428923607985495542415611e0), - SC_(0.22177286446094512939453125e-2), SC_(0.95070552825927734375e1), SC_(0.1704518545616096824583473906088353974798e0), - SC_(0.22177286446094512939453125e-2), SC_(0.24750102996826171875e2), SC_(-0.1480630443547165728353407967940434766385e0), - SC_(0.22177286446094512939453125e-2), SC_(0.637722015380859375e2), SC_(0.1488194766429228836377915641199018452658e-1), - SC_(0.22177286446094512939453125e-2), SC_(0.1252804412841796875e3), SC_(-0.6572261100873119967302664606455129430061e-1), - SC_(0.22177286446094512939453125e-2), SC_(0.25554705810546875e3), SC_(-0.142093855992607823112630880080107228544e-1), - SC_(0.22177286446094512939453125e-2), SC_(0.503011474609375e3), SC_(-0.1491054423538811528779378781658535282739e-1), - SC_(0.22177286446094512939453125e-2), SC_(0.10074598388671875e4), SC_(0.2458751210966411371396701227739563430579e-1), - SC_(0.22177286446094512939453125e-2), SC_(0.1185395751953125e4), SC_(-0.5200492855806017431912763481277953331404e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.353451806640625e4), SC_(0.7158268136941132273892772334045520934666e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.80715478515625e4), SC_(-0.6596068471414521611228855010215014704418e-4), - SC_(0.22177286446094512939453125e-2), SC_(0.1622925e5), SC_(-0.5292246367479866864908050314944924753669e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.3206622265625e5), SC_(0.320390439737211080762980520435506250823e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.3636794921875e5), SC_(0.3500983370716348944297898811549471925567e-3), - SC_(0.7444499991834163665771484375e-2), SC_(0.177219114266335964202880859375e-2), SC_(-0.4120027412731051041206450410057429639349e1), - SC_(0.7444499991834163665771484375e-2), SC_(0.22177286446094512939453125e-2), SC_(-0.3977105851156557119151823261612798218773e1), - SC_(0.7444499991834163665771484375e-2), SC_(0.7444499991834163665771484375e-2), SC_(-0.3205504928732404892476271281075272444522e1), - SC_(0.7444499991834163665771484375e-2), SC_(0.1433600485324859619140625e-1), SC_(-0.2787987583373352069958752481599007631499e1), - SC_(0.7444499991834163665771484375e-2), SC_(0.1760916970670223236083984375e-1), SC_(-0.2656935742898321978445839607405640033284e1), - SC_(0.7444499991834163665771484375e-2), SC_(0.6152711808681488037109375e-1), SC_(-0.1858171712468613875843642326777393322995e1), - SC_(0.7444499991834163665771484375e-2), SC_(0.11958599090576171875e0), SC_(-0.1430015519366236809172334709693214910441e1), - SC_(0.7444499991834163665771484375e-2), SC_(0.15262925624847412109375e0), SC_(-0.1270941805522165919290496753078963837638e1), - SC_(0.7444499991834163665771484375e-2), SC_(0.408089816570281982421875e0), 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SC_(0.1185395751953125e4), SC_(-0.7320587935179758776740758943706909907242e-1), - SC_(0.1185395751953125e4), SC_(0.353451806640625e4), SC_(0.4795852538068195975343600795948509285902e-3), - SC_(0.1185395751953125e4), SC_(0.80715478515625e4), SC_(0.1749093092873678394701882014413670671251e-2), - SC_(0.1185395751953125e4), SC_(0.1622925e5), SC_(0.4162877531169379039027191426399181611799e-2), - SC_(0.1185395751953125e4), SC_(0.3206622265625e5), SC_(-0.3200560495047506921416083730251596135541e-3), - SC_(0.1185395751953125e4), SC_(0.3636794921875e5), SC_(-0.4176563093033758974497368789398642132897e-2) - }; -#undef SC_ + static const boost::array, 432> bessel_yv_data = {{ + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.177219114266335964202880859375e-2), SC_(-0.4109981080896677237358777348659577384814e1) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.22177286446094512939453125e-2), SC_(-0.3967198166482792888587309535339999462266e1) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.7444499991834163665771484375e-2), SC_(-0.3196174808457488271204616814902805588745e1) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.1433600485324859619140625e-1), SC_(-0.277886401743182085883175930163269197664e1) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.1760916970670223236083984375e-1), SC_(-0.2647863781670063492437517931273354439201e1) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.6152711808681488037109375e-1), SC_(-0.1849304044017019356004789772749790770502e1) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.11958599090576171875e0), SC_(-0.1421209575863162389893134075657579819718e1) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.15262925624847412109375e0), SC_(-0.1262161021028632624881669027784829995884e1) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.408089816570281982421875e0), SC_(-0.5944072046497630295250342068284430797962e0) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.6540834903717041015625e0), SC_(-0.2453277969150709954915717817184428440924e0) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.1097540378570556640625e1), SC_(0.1584374949163769422822208482661516201397e0) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.30944411754608154296875e1), SC_(0.3458497563774182491234075001630772667854e0) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.51139926910400390625e1), SC_(-0.3227704013798722509157489558679982720248e0) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.95070552825927734375e1), SC_(0.1703157314350648605712543095319781057303e0) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.24750102996826171875e2), SC_(-0.1480199026826370992952794039024870144586e0) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.637722015380859375e2), SC_(0.1495108590261458231741268546248788758226e-1) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.1252804412841796875e3), SC_(-0.6570327554025865783732578959902760519929e-1) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.25554705810546875e3), SC_(-0.1424286729418854798832322396053032304441e-1) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.503011474609375e3), SC_(-0.1488793551072535726513345519376745937703e-1) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.10074598388671875e4), SC_(0.2459116676878273669207049701272585713077e-1) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.1185395751953125e4), SC_(-0.5216296486026963890192536381882756251574e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.353451806640625e4), SC_(0.7150321510933910509861478052167676486744e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.80715478515625e4), SC_(-0.7217584852080900819222715241239866307669e-4) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.1622925e5), SC_(-0.5289900963274037297853946955886625205773e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.3206622265625e5), SC_(0.3201736535368103742253839832309804984043e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.3636794921875e5), SC_(0.3530160743525716867126510667470988391367e-3) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.177219114266335964202880859375e-2), SC_(-0.4110719287432131383209663091223613660449e1) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.22177286446094512939453125e-2), SC_(-0.3967931677865958623227899442296989234961e1) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.7444499991834163665771484375e-2), SC_(-0.3196888768021427112833222816547069531807e1) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.1433600485324859619140625e-1), SC_(-0.2779570979763027030915138623734707116309e1) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.1760916970670223236083984375e-1), SC_(-0.2648568990595505812071805953119049709201e1) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.6152711808681488037109375e-1), SC_(-0.185000202041826350471111738892195254951e1) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.11958599090576171875e0), SC_(-0.1421904434134942202214431845401629010964e1) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.15262925624847412109375e0), SC_(-0.1262854140408887233259773811621052871948e1) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.408089816570281982421875e0), SC_(-0.5950761265617472237995217111777038762135e0) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.6540834903717041015625e0), SC_(-0.2459534859171060177043599079460653627876e0) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.1097540378570556640625e1), SC_(0.1579332201794321120135728809601595120035e0) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.30944411754608154296875e1), SC_(0.3460521593933925495064774929401352783066e0) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.51139926910400390625e1), SC_(-0.3226720162699480428923607985495542415611e0) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.95070552825927734375e1), SC_(0.1704518545616096824583473906088353974798e0) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.24750102996826171875e2), SC_(-0.1480630443547165728353407967940434766385e0) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.637722015380859375e2), SC_(0.1488194766429228836377915641199018452658e-1) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.1252804412841796875e3), SC_(-0.6572261100873119967302664606455129430061e-1) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.25554705810546875e3), SC_(-0.142093855992607823112630880080107228544e-1) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.503011474609375e3), SC_(-0.1491054423538811528779378781658535282739e-1) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.10074598388671875e4), SC_(0.2458751210966411371396701227739563430579e-1) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.1185395751953125e4), SC_(-0.5200492855806017431912763481277953331404e-2) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.353451806640625e4), SC_(0.7158268136941132273892772334045520934666e-2) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.80715478515625e4), SC_(-0.6596068471414521611228855010215014704418e-4) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.1622925e5), SC_(-0.5292246367479866864908050314944924753669e-2) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.3206622265625e5), SC_(0.320390439737211080762980520435506250823e-2) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.3636794921875e5), SC_(0.3500983370716348944297898811549471925567e-3) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.177219114266335964202880859375e-2), SC_(-0.4120027412731051041206450410057429639349e1) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.22177286446094512939453125e-2), SC_(-0.3977105851156557119151823261612798218773e1) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.7444499991834163665771484375e-2), SC_(-0.3205504928732404892476271281075272444522e1) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.1433600485324859619140625e-1), SC_(-0.2787987583373352069958752481599007631499e1) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.1760916970670223236083984375e-1), SC_(-0.2656935742898321978445839607405640033284e1) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.6152711808681488037109375e-1), SC_(-0.1858171712468613875843642326777393322995e1) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.11958599090576171875e0), SC_(-0.1430015519366236809172334709693214910441e1) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.15262925624847412109375e0), SC_(-0.1270941805522165919290496753078963837638e1) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.408089816570281982421875e0), SC_(-0.6028887952741650472210391450598434501064e0) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.6540834903717041015625e0), SC_(-0.253272254375116720240110301955438274904e0) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.1097540378570556640625e1), SC_(0.1520201824220985075413827678589759450294e0) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.30944411754608154296875e1), SC_(0.3484128787584500743767953634177680046837e0) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.51139926910400390625e1), SC_(-0.3215065328791237601271218312483710525199e0) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.95070552825927734375e1), SC_(0.1720422311734142500970235815393168124624e0) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.24750102996826171875e2), SC_(-0.1485637008291705383805876287336390101122e0) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.637722015380859375e2), SC_(0.1407034822297315991341655297564501076178e-1) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.1252804412841796875e3), SC_(-0.6594703326047541907061713679421759907013e-1) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.25554705810546875e3), SC_(-0.1381608643410309470753787566141410262816e-1) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.503011474609375e3), SC_(-0.151752265807192360259537475829210125324e-1) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.10074598388671875e4), SC_(0.2454373914040585157738066701355246448403e-1) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.1185395751953125e4), SC_(-0.5014906543268439324794963661123810184093e-2) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.353451806640625e4), SC_(0.7251230144724707071573863762664925369871e-2) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.80715478515625e4), SC_(0.6953369197393758981781818649242121542468e-5) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.1622925e5), SC_(-0.5319567322960577952508664100308821679854e-2) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.3206622265625e5), SC_(0.3229218945935765810090443669915499659257e-2) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.3636794921875e5), SC_(0.3158568198916460292543522938944683153232e-3) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.177219114266335964202880859375e-2), SC_(-0.4134159952672901498743626308790551330992e1) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.22177286446094512939453125e-2), SC_(-0.3990837132176071416552743859631846467869e1) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.7444499991834163665771484375e-2), SC_(-0.3217563179354922543332500792794151411069e1) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.1433600485324859619140625e-1), SC_(-0.2799446740519488969651219625146622998737e1) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.1760916970670223236083984375e-1), SC_(-0.2668245252505030375352857746281865483493e1) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.6152711808681488037109375e-1), SC_(-0.186889810951487968438608309966422611667e1) }}, + {{ 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SC_(0.51139926910400390625e1), SC_(0.15262925624847412109375e0), SC_(-0.4711874247908616757347296653130355246512e7) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.408089816570281982421875e0), SC_(-0.3109588326325974161334123952358850162935e5) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.6540834903717041015625e0), SC_(-0.2830725124947216537321801451310484294036e4) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.1097540378570556640625e1), SC_(-0.2104661612886298655726260945388582131597e3) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.30944411754608154296875e1), SC_(-0.1888124889886336116656831326611227465732e1) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.51139926910400390625e1), SC_(-0.4502816651263076317047550255894504871467e0) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.95070552825927734375e1), SC_(0.2458061701377387431698520597090428728893e0) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.24750102996826171875e2), SC_(-0.1103164195769582870346249817695790724681e0) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.637722015380859375e2), SC_(-0.9847313739997287331303984148500219822959e-1) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.1252804412841796875e3), SC_(-0.2287030143290536321415817389012637378489e-1) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.25554705810546875e3), SC_(0.4924486044820256040353500126548862785902e-1) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.503011474609375e3), SC_(-0.2971813072556458947611283801910740933706e-1) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.10074598388671875e4), SC_(-0.914198951137015567743407321630724763347e-2) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.1185395751953125e4), SC_(0.2313027433919596748247622964935823817085e-1) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.353451806640625e4), SC_(0.9960728167292770124952691895945517711526e-2) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.80715478515625e4), SC_(0.8758138084274607832414759797461488744105e-2) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.1622925e5), SC_(-0.2378202666327817646745494184799241735663e-2) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.3206622265625e5), SC_(0.2490754331055981326771399550006089117352e-2) }}, + {{ SC_(0.51139926910400390625e1), SC_(0.3636794921875e5), SC_(-0.4166414486312467926799625817046850354171e-2) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.7444499991834163665771484375e-2), SC_(-0.4793857282393980268990021769884499235171e28) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.1433600485324859619140625e-1), SC_(-0.9441682282520009526127009065586945348002e25) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.1760916970670223236083984375e-1), SC_(-0.1336498814425001834295979079796689529041e25) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.6152711808681488037109375e-1), SC_(-0.9132012729534820690893688725973611118483e19) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.11958599090576171875e0), SC_(-0.1647532535413444379836824559687942115102e17) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.15262925624847412109375e0), SC_(-0.1620336347472352716237502536254711872759e16) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.408089816570281982421875e0), SC_(-0.1415141492890980600322201015154802594311e12) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.6540834903717041015625e0), SC_(-0.1608264454762084375698364907160097100812e10) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.1097540378570556640625e1), SC_(-0.120015587287511759584346665646808106427e8) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.30944411754608154296875e1), SC_(-0.8105176056335026839128696211510720272233e3) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.51139926910400390625e1), SC_(-0.1160352724450753224556363614108562877848e2) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.95070552825927734375e1), SC_(-0.3659422723460527740106062454828972103671e0) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.24750102996826171875e2), SC_(-0.1656253122409641484804602706609470522898e0) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.637722015380859375e2), SC_(-0.1002534211044969996921076214999199932342e0) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.1252804412841796875e3), SC_(0.2459323267268387590656935772173305995007e-2) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.25554705810546875e3), SC_(0.4727621388677414365424200901932102781138e-1) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.503011474609375e3), SC_(-0.1499853482621027133664160846069426563295e-1) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.10074598388671875e4), SC_(-0.2056061337856806920336623108105325621513e-1) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.1185395751953125e4), SC_(0.200124531064386856030146552792672982826e-1) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.353451806640625e4), SC_(0.3033471650974938272104310339983302036505e-2) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.80715478515625e4), SC_(0.6313804457726326168433814890910007150901e-2) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.1622925e5), SC_(0.1403165866529678983739736802708333117488e-2) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.3206622265625e5), SC_(-0.1035230096656936586615653548264063815176e-3) }}, + {{ SC_(0.95070552825927734375e1), SC_(0.3636794921875e5), SC_(-0.3178411510645339458375062818266053238935e-2) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.1097540378570556640625e1), SC_(-0.2538488265063196712152114613748075086351e30) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.30944411754608154296875e1), SC_(-0.2001658856691900027586107047291395903374e19) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.51139926910400390625e1), SC_(-0.9503574259305993133759318213869719739108e13) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.95070552825927734375e1), SC_(-0.4122129578428727018796511082180354925791e7) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.24750102996826171875e2), SC_(-0.2658990584952737858668063924548287218421e0) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.637722015380859375e2), SC_(-0.6691180036576346233956293507614315544893e-1) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.1252804412841796875e3), SC_(0.7533197321533906425069813365786808047345e-2) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.25554705810546875e3), SC_(-0.1542283080029640948900332378050454496484e-1) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.503011474609375e3), SC_(-0.2991988069469062154012100511573471727669e-1) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.10074598388671875e4), SC_(0.1184200276216747266219053634744663039601e-1) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.1185395751953125e4), SC_(0.147538779157775165689894252998980132164e-1) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.353451806640625e4), SC_(0.1337803088680303126911599983254711741179e-1) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.80715478515625e4), SC_(0.8029832288031143409523993739201196219101e-2) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.1622925e5), SC_(-0.5198547432330736842863301364433701996388e-2) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.3206622265625e5), SC_(0.4109381361370256630410240644020816524515e-2) }}, + {{ SC_(0.24750102996826171875e2), SC_(0.3636794921875e5), SC_(-0.3695089835104638523036034542189491664868e-2) }}, + {{ SC_(0.637722015380859375e2), SC_(0.24750102996826171875e2), SC_(-0.6267975543587496709349337927794592271998e18) }}, + {{ SC_(0.637722015380859375e2), SC_(0.637722015380859375e2), SC_(-0.1939298752945934292999130903839341072815e0) }}, + {{ SC_(0.637722015380859375e2), SC_(0.1252804412841796875e3), SC_(-0.7053508497894543897551296718023593343408e-2) }}, + {{ SC_(0.637722015380859375e2), SC_(0.25554705810546875e3), SC_(-0.3550962870822991127395561395887028412934e-1) }}, + {{ SC_(0.637722015380859375e2), SC_(0.503011474609375e3), SC_(-0.2648416216528672574838824635772159441549e-1) }}, + {{ SC_(0.637722015380859375e2), SC_(0.10074598388671875e4), SC_(-0.1420732900757196265534805768438896498951e-1) }}, + {{ SC_(0.637722015380859375e2), SC_(0.1185395751953125e4), SC_(-0.1724003388206597138922485614964423834268e-1) }}, + {{ SC_(0.637722015380859375e2), SC_(0.353451806640625e4), SC_(-0.4904153149047725659903093785508227452329e-2) }}, + {{ SC_(0.637722015380859375e2), SC_(0.80715478515625e4), SC_(-0.5165055881176750174649276537848635493731e-2) }}, + {{ SC_(0.637722015380859375e2), SC_(0.1622925e5), SC_(-0.3111673836710409913488025509896936578918e-2) }}, + {{ SC_(0.637722015380859375e2), SC_(0.3206622265625e5), SC_(0.1643282532322944952844854407146135350371e-2) }}, + {{ SC_(0.637722015380859375e2), SC_(0.3636794921875e5), SC_(0.2009528090577840712976850241949224122986e-2) }}, + {{ SC_(0.1252804412841796875e3), SC_(0.637722015380859375e2), SC_(-0.3797174624982978861579399751499143354312e23) }}, + {{ SC_(0.1252804412841796875e3), SC_(0.1252804412841796875e3), SC_(-0.154839290844967491628030470782884890493e0) }}, + {{ SC_(0.1252804412841796875e3), SC_(0.25554705810546875e3), SC_(0.5249253389690028543295568223911202330116e-1) }}, + {{ SC_(0.1252804412841796875e3), SC_(0.503011474609375e3), SC_(0.2263770495318548220431423611155582287596e-1) }}, + {{ SC_(0.1252804412841796875e3), SC_(0.10074598388671875e4), SC_(0.1928421153706604388682313816599232350549e-1) }}, + {{ SC_(0.1252804412841796875e3), SC_(0.1185395751953125e4), SC_(0.2303577167941297280388538081309628427215e-1) }}, + {{ SC_(0.1252804412841796875e3), SC_(0.353451806640625e4), SC_(0.4602232701140352366182281154234657598423e-2) }}, + {{ SC_(0.1252804412841796875e3), SC_(0.80715478515625e4), SC_(0.7605554856039814835669547074154003071661e-2) }}, + {{ SC_(0.1252804412841796875e3), SC_(0.1622925e5), SC_(-0.3591967493051195246860689634970817279493e-2) }}, + {{ SC_(0.1252804412841796875e3), SC_(0.3206622265625e5), SC_(0.2427101323753481633835014493220406978017e-2) }}, + {{ SC_(0.1252804412841796875e3), SC_(0.3636794921875e5), SC_(-0.4144432737996561571547765270607343786669e-2) }}, + {{ SC_(0.25554705810546875e3), SC_(0.25554705810546875e3), SC_(-0.1220899231301180796588329975642599451792e0) }}, + {{ SC_(0.25554705810546875e3), SC_(0.503011474609375e3), SC_(-0.2587460388550158251245313556927425626503e-1) }}, + {{ SC_(0.25554705810546875e3), SC_(0.10074598388671875e4), SC_(-0.2709588740650161660564368137667279157517e-2) }}, + {{ SC_(0.25554705810546875e3), SC_(0.1185395751953125e4), SC_(0.7388450600504248491679263004388188205535e-2) }}, + {{ SC_(0.25554705810546875e3), SC_(0.353451806640625e4), SC_(-0.4070364240355399016905231104224278184321e-3) }}, + {{ SC_(0.25554705810546875e3), SC_(0.80715478515625e4), SC_(0.8869456474018290057215067339235844280777e-2) }}, + {{ SC_(0.25554705810546875e3), SC_(0.1622925e5), SC_(0.6193548860770801980645313593061881324053e-2) }}, + {{ SC_(0.25554705810546875e3), SC_(0.3206622265625e5), SC_(-0.3573956395914134221575915050921377055356e-2) }}, + {{ SC_(0.25554705810546875e3), SC_(0.3636794921875e5), SC_(0.4150896139122617211447974747314758032795e-2) }}, + {{ SC_(0.503011474609375e3), SC_(0.503011474609375e3), SC_(-0.9741864482364844408259833924093581326514e-1) }}, + {{ SC_(0.503011474609375e3), SC_(0.10074598388671875e4), SC_(-0.1584672339561671902535695362033324616336e-1) }}, + {{ SC_(0.503011474609375e3), SC_(0.1185395751953125e4), SC_(0.5943568069873248119538400255697357733917e-2) }}, + {{ SC_(0.503011474609375e3), SC_(0.353451806640625e4), SC_(0.1015104946539387860338179999806441182473e-1) }}, + {{ SC_(0.503011474609375e3), SC_(0.80715478515625e4), SC_(0.8883753528547744135823658482106607009966e-2) }}, + {{ SC_(0.503011474609375e3), SC_(0.1622925e5), SC_(0.5522874844418632574706826538336184699582e-2) }}, + {{ SC_(0.503011474609375e3), SC_(0.3206622265625e5), SC_(0.4455587256750903432452764772837804809816e-2) }}, + {{ SC_(0.503011474609375e3), SC_(0.3636794921875e5), SC_(-0.3843435197254867050137588280055312232508e-2) }}, + {{ SC_(0.10074598388671875e4), SC_(0.10074598388671875e4), SC_(-0.7728430027806412142852417589285707550701e-1) }}, + {{ SC_(0.10074598388671875e4), SC_(0.1185395751953125e4), SC_(0.3043120394295723532238172036669867077737e-1) }}, + {{ SC_(0.10074598388671875e4), SC_(0.353451806640625e4), SC_(-0.4742168167846528568912593945029413563666e-2) }}, + {{ SC_(0.10074598388671875e4), SC_(0.80715478515625e4), SC_(-0.7420503792165366240145846571768477365506e-2) }}, + {{ SC_(0.10074598388671875e4), SC_(0.1622925e5), SC_(-0.1795717524473915811452628563407404683787e-2) }}, + {{ SC_(0.10074598388671875e4), SC_(0.3206622265625e5), SC_(0.7500534979641494608228235889183901707366e-3) }}, + {{ SC_(0.10074598388671875e4), SC_(0.3636794921875e5), SC_(0.3051253358553692403837737104117441878866e-2) }}, + {{ SC_(0.1185395751953125e4), SC_(0.10074598388671875e4), SC_(-0.7251757054382535422878260094266093685031e29) }}, + {{ SC_(0.1185395751953125e4), SC_(0.1185395751953125e4), SC_(-0.7320587935179758776740758943706909907242e-1) }}, + {{ SC_(0.1185395751953125e4), SC_(0.353451806640625e4), SC_(0.4795852538068195975343600795948509285902e-3) }}, + {{ SC_(0.1185395751953125e4), SC_(0.80715478515625e4), SC_(0.1749093092873678394701882014413670671251e-2) }}, + {{ SC_(0.1185395751953125e4), SC_(0.1622925e5), SC_(0.4162877531169379039027191426399181611799e-2) }}, + {{ SC_(0.1185395751953125e4), SC_(0.3206622265625e5), SC_(-0.3200560495047506921416083730251596135541e-3) }}, + {{ SC_(0.1185395751953125e4), SC_(0.3636794921875e5), SC_(-0.4176563093033758974497368789398642132897e-2) }} + }}; diff --git a/test/beta_exp_data.ipp b/test/beta_exp_data.ipp index 2c787afc6..93c09fdc8 100644 --- a/test/beta_exp_data.ipp +++ b/test/beta_exp_data.ipp @@ -3,361 +3,359 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 351> beta_exp_data = { { - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.1730655412757187150418758392333984375e-5), SC_(1155631.551635027016649268884796909927277) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.1730655412757187150418758392333984375e-5), SC_(1039549.452063747329381617654200841254652) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.216575062950141727924346923828125e-5), SC_(923467.3524924676425690820378921903570447) }, - { SC_(0.72700195232755504548549652099609375e-5), SC_(0.1730655412757187150418758392333984375e-5), SC_(715366.9882608199489156088500706918884474) }, - { SC_(0.72700195232755504548549652099609375e-5), SC_(0.216575062950141727924346923828125e-5), SC_(599284.8886895402674421924477675861806454) }, - { SC_(0.72700195232755504548549652099609375e-5), SC_(0.72700195232755504548549652099609375e-5), SC_(275102.4248866129549503632384850636365051) }, - { SC_(0.14000004739500582218170166015625e-4), SC_(0.1730655412757187150418758392333984375e-5), SC_(649244.3230419389091055494874477610228104) }, - { SC_(0.14000004739500582218170166015625e-4), SC_(0.216575062950141727924346923828125e-5), SC_(533162.2234706592346717218748633348329255) }, - { SC_(0.14000004739500582218170166015625e-4), SC_(0.72700195232755504548549652099609375e-5), SC_(208979.7596677320047637517666971035319141) }, - { SC_(0.14000004739500582218170166015625e-4), SC_(0.14000004739500582218170166015625e-4), SC_(142857.0944488511634633414470885024340382) }, - { SC_(0.17196454791701398789882659912109375e-4), SC_(0.1730655412757187150418758392333984375e-5), SC_(635967.2966761120408405544283252854891051) }, - { SC_(0.17196454791701398789882659912109375e-4), SC_(0.216575062950141727924346923828125e-5), SC_(519885.1971048323697502064131013612391462) }, - { SC_(0.17196454791701398789882659912109375e-4), SC_(0.72700195232755504548549652099609375e-5), SC_(195702.7333019051790657557774869592595619) }, - { SC_(0.17196454791701398789882659912109375e-4), SC_(0.14000004739500582218170166015625e-4), SC_(129580.0680830243894812627999923649303964) }, - { SC_(0.17196454791701398789882659912109375e-4), SC_(0.17196454791701398789882659912109375e-4), SC_(116303.0417171976400618567245671670493297) }, - { SC_(0.60085076256655156612396240234375e-4), SC_(0.1730655412757187150418758392333984375e-5), SC_(594458.8435535046961781833034439822035691) }, - { SC_(0.60085076256655156612396240234375e-4), SC_(0.216575062950141727924346923828125e-5), SC_(478376.7439822250699480739314338811953296) }, - { SC_(0.60085076256655156612396240234375e-4), SC_(0.72700195232755504548549652099609375e-5), SC_(154194.2801792984055346510144704788292969) }, - { SC_(0.60085076256655156612396240234375e-4), SC_(0.14000004739500582218170166015625e-4), SC_(88071.61496041830983457563965247905141874) }, - { SC_(0.60085076256655156612396240234375e-4), SC_(0.17196454791701398789882659912109375e-4), SC_(74794.58859459188997822531683455967562115) }, - { SC_(0.60085076256655156612396240234375e-4), SC_(0.60085076256655156612396240234375e-4), SC_(33286.13547199056171829186221434157408122) }, - { SC_(0.000116783194243907928466796875), SC_(0.1730655412757187150418758392333984375e-5), SC_(586378.651529572636659503110266369369984) }, - { SC_(0.000116783194243907928466796875), SC_(0.216575062950141727924346923828125e-5), SC_(470296.5519582930697306370777452683761698) }, - { SC_(0.000116783194243907928466796875), SC_(0.72700195232755504548549652099609375e-5), SC_(146114.0881553671010006794541334417041727) }, - { SC_(0.000116783194243907928466796875), SC_(0.14000004739500582218170166015625e-4), SC_(79991.42293648792255405447160736354988824) }, - { SC_(0.000116783194243907928466796875), SC_(0.17196454791701398789882659912109375e-4), SC_(66714.39657066193835073550620286643916615) }, - { SC_(0.000116783194243907928466796875), SC_(0.60085076256655156612396240234375e-4), SC_(25205.94344806645534821918725567217595504) }, - { SC_(0.000116783194243907928466796875), SC_(0.000116783194243907928466796875), SC_(17125.75142415007588824659456664464078893) }, - { SC_(0.000149052008055150508880615234375), SC_(0.1730655412757187150418758392333984375e-5), SC_(584524.843186061699046596661105506295866) }, - { SC_(0.000149052008055150508880615234375), SC_(0.216575062950141727924346923828125e-5), SC_(468442.7436147821658663815479488360288728) }, - { SC_(0.000149052008055150508880615234375), SC_(0.72700195232755504548549652099609375e-5), SC_(144260.2798118565930535598166654066443804) }, - { SC_(0.000149052008055150508880615234375), SC_(0.14000004739500582218170166015625e-4), SC_(78137.6145929779366207198292645775242312) }, - { SC_(0.000149052008055150508880615234375), SC_(0.17196454791701398789882659912109375e-4), SC_(64860.58822715220034984276283119323639683) }, - { SC_(0.000149052008055150508880615234375), SC_(0.60085076256655156612396240234375e-4), SC_(23352.13510456004391420247071206624241613) }, - { SC_(0.000149052008055150508880615234375), SC_(0.000116783194243907928466796875), SC_(15271.94308064806187957915306088879145787) }, - { SC_(0.000149052008055150508880615234375), SC_(0.000149052008055150508880615234375), SC_(13418.13473714855046889923959457185167481) }, - { SC_(0.0003985252114944159984588623046875), SC_(0.1730655412757187150418758392333984375e-5), SC_(580325.0267004741284777720102301507805905) }, - { SC_(0.0003985252114944159984588623046875), SC_(0.216575062950141727924346923828125e-5), SC_(464242.9271291948561701678823852769833447) }, - { SC_(0.0003985252114944159984588623046875), SC_(0.72700195232755504548549652099609375e-5), SC_(140060.4633262723437444763727887594791223) }, - { SC_(0.0003985252114944159984588623046875), SC_(0.14000004739500582218170166015625e-4), SC_(73937.79810739772240919420653098643931922) }, - { SC_(0.0003985252114944159984588623046875), SC_(0.17196454791701398789882659912109375e-4), SC_(60660.77174157390262331984812205981539232) }, - { SC_(0.0003985252114944159984588623046875), SC_(0.60085076256655156612396240234375e-4), SC_(19152.31861900746010982713873615733036615) }, - { SC_(0.0003985252114944159984588623046875), SC_(0.000116783194243907928466796875), SC_(11072.12659512946959154647142760990796737) }, - { SC_(0.0003985252114944159984588623046875), SC_(0.000149052008055150508880615234375), SC_(9218.318251649302932199820676778504299719) }, - { SC_(0.0003985252114944159984588623046875), SC_(0.0003985252114944159984588623046875), SC_(5018.501766299587761063198864612299262498) }, - { SC_(0.00063875340856611728668212890625), SC_(0.1730655412757187150418758392333984375e-5), SC_(579381.3241429882314787600400195790681276) }, - { SC_(0.00063875340856611728668212890625), SC_(0.216575062950141727924346923828125e-5), SC_(463299.2245717092103071408953485735740662) }, - { SC_(0.00063875340856611728668212890625), SC_(0.72700195232755504548549652099609375e-5), SC_(139116.7607687896440448391818012150422867) }, - { SC_(0.00063875340856611728668212890625), SC_(0.14000004739500582218170166015625e-4), SC_(72994.09554991890720396147618053871852464) }, - { SC_(0.00063875340856611728668212890625), SC_(0.17196454791701398789882659912109375e-4), SC_(59717.06918409693237354458168673772104752) }, - { SC_(0.00063875340856611728668212890625), SC_(0.60085076256655156612396240234375e-4), SC_(18208.61606155524405362968798342261554923) }, - { SC_(0.00063875340856611728668212890625), SC_(0.000116783194243907928466796875), SC_(10128.42403770997637556860033296324003096) }, - { SC_(0.00063875340856611728668212890625), SC_(0.000149052008055150508880615234375), SC_(8274.615694248432457086724782473929150854) }, - { SC_(0.00063875340856611728668212890625), SC_(0.0003985252114944159984588623046875), SC_(4074.799209042668601531129156089963301482) }, - { SC_(0.00063875340856611728668212890625), SC_(0.00063875340856611728668212890625), SC_(3131.096651924328003273873888262194585402) }, - { SC_(0.0010718167759478092193603515625), SC_(0.1730655412757187150418758392333984375e-5), SC_(578748.7693423753941389854751026834812459) }, - { SC_(0.0010718167759478092193603515625), SC_(0.216575062950141727924346923828125e-5), SC_(462666.6697710968255230523836363548096488) }, - { SC_(0.0010718167759478092193603515625), SC_(0.72700195232755504548549652099609375e-5), SC_(138484.2059681825683485463067171057570855) }, - { SC_(0.0010718167759478092193603515625), SC_(0.14000004739500582218170166015625e-4), SC_(72361.5407493188315002241913837983386211) }, - { SC_(0.0010718167759478092193603515625), SC_(0.17196454791701398789882659912109375e-4), SC_(59084.51438350018134300863405362995980529) }, - { SC_(0.0010718167759478092193603515625), SC_(0.60085076256655156612396240234375e-4), SC_(17576.0612610031009311452486029621355864) }, - { SC_(0.0010718167759478092193603515625), SC_(0.000116783194243907928466796875), SC_(9495.869237216800935468654175518891346132) }, - { SC_(0.0010718167759478092193603515625), SC_(0.000149052008055150508880615234375), SC_(7642.060893788815835400370107084726389137) }, - { SC_(0.0010718167759478092193603515625), SC_(0.0003985252114944159984588623046875), SC_(3442.244408842457181186564692494576592715) }, - { SC_(0.0010718167759478092193603515625), SC_(0.00063875340856611728668212890625), SC_(2498.541851973839877538873278485733894526) }, - { SC_(0.0010718167759478092193603515625), SC_(0.0010718167759478092193603515625), SC_(1865.987052473361599093122986045939836842) }, - { SC_(0.00302191521041095256805419921875), SC_(0.1730655412757187150418758392333984375e-5), SC_(578146.6868265927030609172756375022129408) }, - { SC_(0.00302191521041095256805419921875), SC_(0.216575062950141727924346923828125e-5), SC_(462064.5872553161695931215518112441517803) }, - { SC_(0.00302191521041095256805419921875), SC_(0.72700195232755504548549652099609375e-5), SC_(137882.1234524257874475626971925335633952) }, - { SC_(0.00302191521041095256805419921875), SC_(0.14000004739500582218170166015625e-4), SC_(71759.45823359352964615332870940784891666) }, - { SC_(0.00302191521041095256805419921875), SC_(0.17196454791701398789882659912109375e-4), SC_(58482.4318677898305824223777438873245987) }, - { SC_(0.00302191521041095256805419921875), SC_(0.60085076256655156612396240234375e-4), SC_(16973.97874549335243903972140214316734591) }, - { SC_(0.00302191521041095256805419921875), SC_(0.000116783194243907928466796875), SC_(8893.78672197223076504620210425011585704) }, - { SC_(0.00302191521041095256805419921875), SC_(0.000149052008055150508880615234375), SC_(7039.978378695160036028218013910220966586) }, - { SC_(0.00302191521041095256805419921875), SC_(0.0003985252114944159984588623046875), SC_(2840.161894915349206097759718325761099235) }, - { SC_(0.00302191521041095256805419921875), SC_(0.00063875340856611728668212890625), SC_(1896.459339169739784663132403554328985513) }, - { SC_(0.00302191521041095256805419921875), SC_(0.0010718167759478092193603515625), SC_(1263.904541692959035604171522556797270816) }, - { SC_(0.00302191521041095256805419921875), SC_(0.00302191521041095256805419921875), SC_(661.8220400131266810689999131402027641628) }, - { SC_(0.00499413348734378814697265625), SC_(0.1730655412757187150418758392333984375e-5), SC_(578016.0025685181268331499857959484326202) }, - { SC_(0.00499413348734378814697265625), SC_(0.216575062950141727924346923828125e-5), SC_(461933.9029972436470789739437915137396688) }, - { SC_(0.00499413348734378814697265625), SC_(0.72700195232755504548549652099609375e-5), SC_(137751.439194377357760353694453171044616) }, - { SC_(0.00499413348734378814697265625), SC_(0.14000004739500582218170166015625e-4), SC_(71628.77397557686617053038110269144726432) }, - { SC_(0.00499413348734378814697265625), SC_(0.17196454791701398789882659912109375e-4), SC_(58351.74760978825459010321008902984708703) }, - { SC_(0.00499413348734378814697265625), SC_(0.60085076256655156612396240234375e-4), SC_(16843.29448769420868022449621523696852871) }, - { SC_(0.00499413348734378814697265625), SC_(0.000116783194243907928466796875), SC_(8763.102464440684353948165105364959875751) }, - { SC_(0.00499413348734378814697265625), SC_(0.000149052008055150508880615234375), SC_(6909.294121315904663830790758036541933092) }, - { SC_(0.00499413348734378814697265625), SC_(0.0003985252114944159984588623046875), SC_(2709.477638713282809157753147679535152997) }, - { SC_(0.00499413348734378814697265625), SC_(0.00063875340856611728668212890625), SC_(1765.775084100924740163477142206238117531) }, - { SC_(0.00499413348734378814697265625), SC_(0.0010718167759478092193603515625), SC_(1133.220288666299323493943722045599765605) }, - { SC_(0.00499413348734378814697265625), SC_(0.00302191521041095256805419921875), SC_(531.1377961700217313330611029023504470134) }, - { SC_(0.00499413348734378814697265625), SC_(0.00499413348734378814697265625), SC_(400.4535615941792674028465567198380146162) }, - { SC_(0.00928423367440700531005859375), SC_(0.1730655412757187150418758392333984375e-5), SC_(577923.47013037237161592264071987940112) }, - { SC_(0.00928423367440700531005859375), SC_(0.216575062950141727924346923828125e-5), SC_(461841.3705591023436482349752076392806884) }, - { SC_(0.00928423367440700531005859375), SC_(0.72700195232755504548549652099609375e-5), SC_(137658.9067562882797808798128822121083532) }, - { SC_(0.00928423367440700531005859375), SC_(0.14000004739500582218170166015625e-4), SC_(71536.24153755664705557992165457096028908) }, - { SC_(0.00928423367440700531005859375), SC_(0.17196454791701398789882659912109375e-4), SC_(58259.21517180074025490948339426147291131) }, - { SC_(0.00928423367440700531005859375), SC_(0.60085076256655156612396240234375e-4), SC_(16750.76205014550186712119560464394227822) }, - { SC_(0.00928423367440700531005859375), SC_(0.000116783194243907928466796875), SC_(8670.570027472041840968150073639899293803) }, - { SC_(0.00928423367440700531005859375), SC_(0.000149052008055150508880615234375), SC_(6816.76168467737971022006025785329645956) }, - { SC_(0.00928423367440700531005859375), SC_(0.0003985252114944159984588623046875), SC_(2616.945204626520539896177454918314408481) }, - { SC_(0.00928423367440700531005859375), SC_(0.00063875340856611728668212890625), SC_(1673.242652470680913702400448013496185857) }, - { SC_(0.00928423367440700531005859375), SC_(0.0010718167759478092193603515625), SC_(1040.687861462776237528634664836456293894) }, - { SC_(0.00928423367440700531005859375), SC_(0.00302191521041095256805419921875), SC_(438.6053888733535460854940339961810385184) }, - { SC_(0.00928423367440700531005859375), SC_(0.00499413348734378814697265625), 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SC_(6707.403636626728503799366352647557445894) }}, + {{ SC_(3.451677799224853515625), SC_(0.0003985252114944159984588623046875), SC_(2507.588069747633700223421192377319476019) }}, + {{ SC_(3.451677799224853515625), SC_(0.00063875340856611728668212890625), SC_(1563.886396520179848712892080358485069201) }}, + {{ SC_(3.451677799224853515625), SC_(0.0010718167759478092193603515625), SC_(931.3331889732664829172067120712796382419) }}, + {{ SC_(3.451677799224853515625), SC_(0.00302191521041095256805419921875), SC_(329.2578308974055353737435199710138357799) }}, + {{ SC_(3.451677799224853515625), SC_(0.00499413348734378814697265625), SC_(198.5807853328874673841146331473466734076) }}, + {{ SC_(3.451677799224853515625), SC_(0.00928423367440700531005859375), SC_(106.0639454209989242636167523256705443384) }}, + {{ SC_(3.451677799224853515625), SC_(0.0241700224578380584716796875), SC_(39.7573038840965945540156405590665655751) }}, + {{ SC_(3.451677799224853515625), SC_(0.06227754056453704833984375), SC_(14.51173499786859531896732896410575858912) }}, + {{ SC_(3.451677799224853515625), SC_(0.12234418094158172607421875), SC_(6.729195913158595075950019443099100171292) }}, + {{ SC_(3.451677799224853515625), SC_(0.249557673931121826171875), SC_(2.741304677698721344294365319525317222167) }}, + {{ SC_(3.451677799224853515625), SC_(0.4912221431732177734375), SC_(1.017497836883268981227414728898846256669) }}, + {{ SC_(3.451677799224853515625), SC_(0.98384749889373779296875), SC_(0.2990587867064133290738023100895227166341) }}, + {{ SC_(3.451677799224853515625), SC_(1.1576130390167236328125), SC_(0.2163386847733147106857844677090817253937) }}, + {{ SC_(3.451677799224853515625), SC_(3.451677799224853515625), SC_(0.01652519763303650081335292786607962178339) }}, + {{ SC_(7.88237094879150390625), SC_(0.1730655412757187150418758392333984375e-5), SC_(577813.198754792140261330701291638647824) }}, + {{ SC_(7.88237094879150390625), SC_(0.216575062950141727924346923828125e-5), SC_(461731.0991860013706484306714826322844342) }}, + {{ SC_(7.88237094879150390625), SC_(0.72700195232755504548549652099609375e-5), SC_(137548.6354122722570766622771847951442809) }}, + {{ SC_(7.88237094879150390625), SC_(0.14000004739500582218170166015625e-4), SC_(71425.97023188866086605860479363423699013) }}, + {{ SC_(7.88237094879150390625), SC_(0.17196454791701398789882659912109375e-4), SC_(58148.94388434619971311205149730394800817) }}, + {{ SC_(7.88237094879150390625), SC_(0.60085076256655156612396240234375e-4), SC_(16640.49100705869051291353363757612255783) }}, + {{ SC_(7.88237094879150390625), SC_(0.000116783194243907928466796875), SC_(8560.299307399680047010183807714288865753) }}, + {{ SC_(7.88237094879150390625), SC_(0.000149052008055150508880615234375), SC_(6706.491148425126574230225684369287728173) }}, + {{ SC_(7.88237094879150390625), SC_(0.0003985252114944159984588623046875), SC_(2506.676089056185727260916043452878904278) }}, + {{ SC_(7.88237094879150390625), SC_(0.00063875340856611728668212890625), SC_(1562.97490418432113091213819441692776976) }}, + {{ SC_(7.88237094879150390625), SC_(0.0010718167759478092193603515625), SC_(930.4225761445689384094548311853658027148) }}, + {{ SC_(7.88237094879150390625), SC_(0.00302191521041095256805419921875), SC_(328.3511648607457177397481676726530367527) }}, + {{ SC_(7.88237094879150390625), SC_(0.00499413348734378814697265625), SC_(197.6780882430004280958306091311600158314) }}, + {{ SC_(7.88237094879150390625), SC_(0.00928423367440700531005859375), SC_(105.1698040852280070001916999885796092379) }}, + {{ SC_(7.88237094879150390625), SC_(0.0241700224578380584716796875), SC_(38.89204373537342329818544125873862680698) }}, + {{ SC_(7.88237094879150390625), SC_(0.06227754056453704833984375), SC_(13.71508274837784947531246616075179768398) }}, + {{ SC_(7.88237094879150390625), SC_(0.12234418094158172607421875), SC_(6.027021665253566247206937588837870045568) }}, + {{ SC_(7.88237094879150390625), SC_(0.249557673931121826171875), SC_(2.196025911549003286622100093306905004255) }}, + {{ SC_(7.88237094879150390625), SC_(0.4912221431732177734375), SC_(0.6646129822482021273307209187266122443084) }}, + {{ SC_(7.88237094879150390625), SC_(0.98384749889373779296875), SC_(0.1325556606373684570310603701407924055613) }}, + {{ SC_(7.88237094879150390625), SC_(1.1576130390167236328125), SC_(0.08430925565819839284942640666812918054188) }}, + {{ SC_(7.88237094879150390625), SC_(3.451677799224853515625), SC_(0.001567578372048954697546190363817432566287) }}, + {{ SC_(7.88237094879150390625), SC_(7.88237094879150390625), SC_(0.2304086783008952665744998296791021930007e-4) }}, + {{ SC_(15.848876953125), SC_(0.1730655412757187150418758392333984375e-5), SC_(577812.467396494064942097256551467225537) }}, + {{ SC_(15.848876953125), SC_(0.216575062950141727924346923828125e-5), SC_(461730.3678286549639904324126292681940118) }}, + {{ SC_(15.848876953125), SC_(0.72700195232755504548549652099609375e-5), SC_(137547.9040660901316000472092040840673884) }}, + {{ SC_(15.848876953125), SC_(0.14000004739500582218170166015625e-4), SC_(71425.23890042634784384697230625424169406) }}, + {{ SC_(15.848876953125), SC_(0.17196454791701398789882659912109375e-4), SC_(58148.21255987503466037789783804288733992) }}, + {{ SC_(15.848876953125), SC_(0.60085076256655156612396240234375e-4), SC_(16639.75977638419101692348021851942073003) }}, + {{ SC_(15.848876953125), SC_(0.000116783194243907928466796875), SC_(8559.568200701221551218767963648849246027) }}, + {{ SC_(15.848876953125), SC_(0.000149052008055150508880615234375), SC_(6705.760112274562377109693147086107759687) }}, + {{ SC_(15.848876953125), SC_(0.0003985252114944159984588623046875), SC_(2505.945598047360836406987017984692903213) }}, + {{ SC_(15.848876953125), SC_(0.00063875340856611728668212890625), SC_(1562.244937662732265726871770794485810834) }}, + {{ SC_(15.848876953125), SC_(0.0010718167759478092193603515625), SC_(929.6935540045242455486443804204735207793) }}, + {{ SC_(15.848876953125), SC_(0.00302191521041095256805419921875), SC_(327.6263775091254046984727283245152516425) }}, + {{ SC_(15.848876953125), SC_(0.00499413348734378814697265625), SC_(196.9575542754211734070057984061189034343) }}, + {{ SC_(15.848876953125), SC_(0.00928423367440700531005859375), SC_(104.4584212615345465801581259971762769937) }}, + {{ SC_(15.848876953125), SC_(0.0241700224578380584716796875), SC_(38.21136981001168010710740679190694930632) }}, + {{ SC_(15.848876953125), SC_(0.06227754056453704833984375), SC_(13.10618362350255476392166743793259749139) }}, + {{ SC_(15.848876953125), SC_(0.12234418094158172607421875), SC_(5.514029391894522673178885977576812901954) }}, + {{ SC_(15.848876953125), SC_(0.249557673931121826171875), SC_(1.833598229039232723593123386645917772312) }}, + {{ SC_(15.848876953125), SC_(0.4912221431732177734375), SC_(0.467845046165576115379722912718972755625) }}, + {{ SC_(15.848876953125), SC_(0.98384749889373779296875), SC_(0.06664123970861700317203157698863069745986) }}, + {{ SC_(15.848876953125), SC_(1.1576130390167236328125), SC_(0.03776996613323409917542405876735205164805) }}, + {{ SC_(15.848876953125), SC_(3.451677799224853515625), SC_(0.0001767056825017873997922509336879545386291) }}, + {{ SC_(15.848876953125), SC_(7.88237094879150390625), SC_(0.310532280359287823834522315221229918373e-6) }}, + {{ SC_(15.848876953125), SC_(15.848876953125), SC_(0.2576651451920685510042001174792567650789e-9) }}, + {{ SC_(31.314670562744140625), SC_(0.1730655412757187150418758392333984375e-5), SC_(577811.7705852061307949254353294671322771) }}, + {{ SC_(31.314670562744140625), SC_(0.216575062950141727924346923828125e-5), SC_(461729.6710184828160166319994100531668849) }}, + {{ SC_(31.314670562744140625), SC_(0.72700195232755504548549652099609375e-5), SC_(137547.2072690075496939939676230577664587) }}, + {{ SC_(31.314670562744140625), SC_(0.14000004739500582218170166015625e-4), SC_(71424.54212060195465862284514291276978183) }}, + {{ SC_(31.314670562744140625), SC_(0.17196454791701398789882659912109375e-4), SC_(58147.51578824736212268726758935041995717) }}, + {{ SC_(31.314670562744140625), SC_(0.60085076256655156612396240234375e-4), SC_(16639.06311472621275702017697078807585708) }}, + {{ SC_(31.314670562744140625), SC_(0.000116783194243907928466796875), SC_(8558.871684391681177902610046087055681713) }}, + {{ SC_(31.314670562744140625), SC_(0.000149052008055150508880615234375), SC_(6705.063678672548887519293397395332516276) }}, + {{ SC_(31.314670562744140625), SC_(0.0003985252114944159984588623046875), SC_(2505.24980349352938047593785567583576373) }}, + {{ SC_(31.314670562744140625), SC_(0.00063875340856611728668212890625), SC_(1561.549757854035533455898102964904417179) }}, + {{ SC_(31.314670562744140625), SC_(0.0010718167759478092193603515625), SC_(928.999480869800191174333706227134595703) }}, + {{ SC_(31.314670562744140625), SC_(0.00302191521041095256805419921875), SC_(326.9372633593889344749789623402894509337) }}, + {{ SC_(31.314670562744140625), SC_(0.00499413348734378814697265625), SC_(196.2734150111948032449933491989589331273) }}, + {{ SC_(31.314670562744140625), SC_(0.00928423367440700531005859375), SC_(103.7849653265487425512027398001941283229) }}, + {{ SC_(31.314670562744140625), SC_(0.0241700224578380584716796875), SC_(37.57355943415404987582558557137728471079) }}, + {{ SC_(31.314670562744140625), SC_(0.06227754056453704833984375), SC_(12.55038605336216829222092298247150246565) }}, + {{ SC_(31.314670562744140625), SC_(0.12234418094158172607421875), SC_(5.06466450422007092993671829951452526177) }}, + {{ SC_(31.314670562744140625), SC_(0.249557673931121826171875), SC_(1.542483843415710154392732807527862496098) }}, + {{ SC_(31.314670562744140625), SC_(0.4912221431732177734375), SC_(0.3335279709424437595711652140518853567302) }}, + {{ SC_(31.314670562744140625), SC_(0.98384749889373779296875), SC_(0.03409297661295516414885174102503442819277) }}, + {{ SC_(31.314670562744140625), SC_(1.1576130390167236328125), SC_(0.01721838700844971854228152401760085523744) }}, + {{ SC_(31.314670562744140625), SC_(3.451677799224853515625), SC_(0.1900362128922583001056640211044473004449e-4) }}, + {{ SC_(31.314670562744140625), SC_(7.88237094879150390625), SC_(0.2885050414250820990910991383845819731228e-8) }}, + {{ SC_(31.314670562744140625), SC_(15.848876953125), SC_(0.6530600415427592338710565326600917620279e-13) }}, + {{ SC_(31.314670562744140625), SC_(31.314670562744140625), SC_(0.8915675179813854663775491877023168025702e-19) }}, + {{ SC_(35.515575408935546875), SC_(0.1730655412757187150418758392333984375e-5), SC_(577811.6427939229375161086906177400275569) }}, + {{ SC_(35.515575408935546875), SC_(0.216575062950141727924346923828125e-5), SC_(461729.5432274267192940591041545317110485) }}, + {{ SC_(35.515575408935546875), SC_(0.72700195232755504548549652099609375e-5), SC_(137547.0794806155767312939551779369164394) }}, + {{ SC_(35.515575408935546875), SC_(0.14000004739500582218170166015625e-4), SC_(71424.41433572253924394173477030901070617) }}, + {{ SC_(35.515575408935546875), SC_(0.17196454791701398789882659912109375e-4), SC_(58147.38800503622156242701682984885441441) }}, + {{ SC_(35.515575408935546875), SC_(0.60085076256655156612396240234375e-4), SC_(16638.93535389697145567616644195839808463) }}, + {{ SC_(35.515575408935546875), SC_(0.000116783194243907928466796875), SC_(8558.7439531443773341365422276985698545) }}, + {{ SC_(35.515575408935546875), SC_(0.000149052008055150508880615234375), SC_(6704.935964257969942256683796604190388483) }}, + {{ SC_(35.515575408935546875), SC_(0.0003985252114944159984588623046875), SC_(2505.122219132224374561111132130667265447) }}, + {{ SC_(35.515575408935546875), SC_(0.00063875340856611728668212890625), SC_(1561.422298589200014741982262412434636973) }}, + {{ SC_(35.515575408935546875), SC_(0.0010718167759478092193603515625), SC_(928.8722467787222242808854452351889563633) }}, + {{ SC_(35.515575408935546875), SC_(0.00302191521041095256805419921875), SC_(326.8110378414911903385288649321631400664) }}, + {{ SC_(35.515575408935546875), SC_(0.00499413348734378814697265625), SC_(196.1482005962757034094399257872899036696) }}, + {{ SC_(35.515575408935546875), SC_(0.00928423367440700531005859375), SC_(103.6619197982581616421872226071400592126) }}, + {{ SC_(35.515575408935546875), SC_(0.0241700224578380584716796875), SC_(37.45772609209636964536574943912854380171) }}, + {{ SC_(35.515575408935546875), SC_(0.06227754056453704833984375), SC_(12.450993041772750669407167680667607419) }}, + {{ SC_(35.515575408935546875), SC_(0.12234418094158172607421875), SC_(4.986241033913772097760869076957541032543) }}, + {{ SC_(35.515575408935546875), SC_(0.249557673931121826171875), SC_(1.494248013206312554952038234048230712297) }}, + {{ SC_(35.515575408935546875), SC_(0.4912221431732177734375), SC_(0.3133802674518380533642801450941624241265) }}, + {{ SC_(35.515575408935546875), SC_(0.98384749889373779296875), SC_(0.03012063183422189552497230190183310697765) }}, + {{ SC_(35.515575408935546875), SC_(1.1576130390167236328125), SC_(0.01488854601694810064869001826934615844448) }}, + {{ SC_(35.515575408935546875), SC_(3.451677799224853515625), SC_(0.1249353030883651639444207203869412646859e-4) }}, + {{ SC_(35.515575408935546875), SC_(7.88237094879150390625), SC_(0.1169663515742618634451758579426537250388e-8) }}, + {{ SC_(35.515575408935546875), SC_(15.848876953125), SC_(0.1250851178791656557811931908536049655477e-13) }}, + {{ SC_(35.515575408935546875), SC_(31.314670562744140625), SC_(0.5365332615381537353158263927841062696094e-20) }}, + {{ SC_(35.515575408935546875), SC_(35.515575408935546875), SC_(0.2474098388705327630350038282012894724267e-21) }} } }; -#undef SC_ diff --git a/test/beta_med_data.ipp b/test/beta_med_data.ipp index 60e869fb0..0632d0eec 100644 --- a/test/beta_med_data.ipp +++ b/test/beta_med_data.ipp @@ -3,1840 +3,1835 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 1830> beta_med_data = { { - { SC_(0.4883005917072296142578125), SC_(0.4883005917072296142578125), SC_(3.245912809500479157065104747353807392371) }, - { SC_(3.5808107852935791015625), SC_(0.4883005917072296142578125), SC_(1.007653173802923954909901438393379243537) }, - { SC_(3.5808107852935791015625), SC_(3.5808107852935791015625), SC_(0.01354763979296020361276499134253466025558) }, - { SC_(9.76306438446044921875), SC_(0.4883005917072296142578125), SC_(0.6040068168955603700205507368871869179054) }, - { SC_(9.76306438446044921875), SC_(3.5808107852935791015625), SC_(0.0006768556385450819292424677664459339662542) }, - { SC_(9.76306438446044921875), SC_(9.76306438446044921875), SC_(0.1522016641487441392375569251478701938958e-5) }, - { SC_(10.9950771331787109375), SC_(0.4883005917072296142578125), SC_(0.5691374355039684505283786467923310741394) }, - { SC_(10.9950771331787109375), SC_(3.5808107852935791015625), SC_(0.0004623291188878679140702882645611609028529) }, - { SC_(10.9950771331787109375), SC_(9.76306438446044921875), SC_(0.6525428759744388549684590935535556520911e-6) }, - { SC_(10.9950771331787109375), SC_(10.9950771331787109375), SC_(0.2595645778453125149921775190075494972069e-6) }, - { SC_(11.2553272247314453125), SC_(0.4883005917072296142578125), SC_(0.5625252582720929656922435362566677067416) }, - { SC_(11.2553272247314453125), SC_(3.5808107852935791015625), SC_(0.0004286883639355158965650882249453525366545) }, - { SC_(11.2553272247314453125), SC_(9.76306438446044921875), SC_(0.5507764130648082456092816216454348231704e-6) }, - { SC_(11.2553272247314453125), SC_(10.9950771331787109375), SC_(0.215765220969841623426272969427339892725e-6) }, - { SC_(11.2553272247314453125), SC_(11.2553272247314453125), SC_(0.1787990823319435797792105752447442768941e-6) }, - { SC_(12.70741176605224609375), SC_(0.4883005917072296142578125), SC_(0.5294907274516666109456973690863173323156) }, - { SC_(12.70741176605224609375), SC_(3.5808107852935791015625), SC_(0.0002889727352835592358365667915148162805071) }, - { SC_(12.70741176605224609375), SC_(9.76306438446044921875), SC_(0.2252927431029049671249995618445578512183e-6) }, - { SC_(12.70741176605224609375), SC_(10.9950771331787109375), SC_(0.8131970313223237520922385412367530078239e-7) }, - { SC_(12.70741176605224609375), SC_(11.2553272247314453125), SC_(0.6627020372930043647557276756580896208093e-7) }, - { SC_(12.70741176605224609375), SC_(12.70741176605224609375), SC_(0.2245035027874900533178284692921746500427e-7) }, - { SC_(13.55634593963623046875), SC_(0.4883005917072296142578125), SC_(0.5127159488422374707026291329594215821195) }, - { SC_(13.55634593963623046875), SC_(3.5808107852935791015625), SC_(0.0002338050540339516890899323768977469084643) }, - { SC_(13.55634593963623046875), SC_(9.76306438446044921875), SC_(0.1385641428853223512568009007531028899044e-6) }, - { SC_(13.55634593963623046875), SC_(10.9950771331787109375), SC_(0.4779208342424526648121034774140947601376e-7) }, - { SC_(13.55634593963623046875), SC_(11.2553272247314453125), SC_(0.3858688985561532847951616400183530491078e-7) }, - { SC_(13.55634593963623046875), SC_(12.70741176605224609375), SC_(0.1243334579233090577547671408856256594842e-7) }, - { SC_(13.55634593963623046875), SC_(13.55634593963623046875), SC_(0.6695819170364036861651031065079190250677e-8) }, - { SC_(14.19721508026123046875), SC_(0.4883005917072296142578125), SC_(0.5010725503977163404563348242929462964601) }, - { SC_(14.19721508026123046875), SC_(3.5808107852935791015625), SC_(0.0002008402390975031689923237986077084533841) }, - { SC_(14.19721508026123046875), SC_(9.76306438446044921875), SC_(0.9753123839573875998586188687154385562149e-7) }, - { SC_(14.19721508026123046875), SC_(10.9950771331787109375), SC_(0.325396200950697967725364011405694079166e-7) }, - { SC_(14.19721508026123046875), SC_(11.2553272247314453125), SC_(0.2609397484154104517486373559610576982077e-7) }, - { SC_(14.19721508026123046875), SC_(12.70741176605224609375), SC_(0.8104897951369500255523549462354045969225e-8) }, - { SC_(14.19721508026123046875), SC_(13.55634593963623046875), SC_(0.4276119047726022319466243593050360444817e-8) }, - { SC_(14.19721508026123046875), SC_(14.19721508026123046875), SC_(0.2689992929599026714275097270923824879089e-8) }, - { SC_(15.76973247528076171875), SC_(0.4883005917072296142578125), SC_(0.475600932703444822636860975438244705831) }, - { SC_(15.76973247528076171875), SC_(3.5808107852935791015625), SC_(0.0001418728926781729275649568751766718949223) }, - { SC_(15.76973247528076171875), SC_(9.76306438446044921875), SC_(0.4336326752543966160912379066984549678452e-7) }, - { SC_(15.76973247528076171875), SC_(10.9950771331787109375), SC_(0.1338244910537290013872585434554199633933e-7) }, - { SC_(15.76973247528076171875), SC_(11.2553272247314453125), SC_(0.1056140308679468515555449880362724923627e-7) }, - { SC_(15.76973247528076171875), SC_(12.70741176605224609375), SC_(0.3009132692253922032267871346669237418265e-8) }, - { SC_(15.76973247528076171875), SC_(13.55634593963623046875), SC_(0.1512669863598730427313876780451595800786e-8) }, - { SC_(15.76973247528076171875), SC_(14.19721508026123046875), SC_(0.918353523266471209411262276890588115837e-9) }, - { SC_(15.76973247528076171875), SC_(15.76973247528076171875), SC_(0.2882767813027467848960413793272553398391e-9) }, - { SC_(17.126956939697265625), SC_(0.4883005917072296142578125), SC_(0.4565218812244720449676057777369567274854) }, - { SC_(17.126956939697265625), SC_(3.5808107852935791015625), SC_(0.0001077656194412027230279434065555746466143) }, - { SC_(17.126956939697265625), SC_(9.76306438446044921875), SC_(0.2267616977041493737061190673358616637022e-7) }, - { SC_(17.126956939697265625), SC_(10.9950771331787109375), SC_(0.6567383488365389895737498469534509899371e-8) }, - { SC_(17.126956939697265625), SC_(11.2553272247314453125), SC_(0.5115778604579878982282382763211068891719e-8) }, - { SC_(17.126956939697265625), SC_(12.70741176605224609375), SC_(0.1358240483817446693334902305742392032884e-8) }, - { SC_(17.126956939697265625), SC_(13.55634593963623046875), SC_(0.6562503597342494326172080038282840625689e-9) }, - { SC_(17.126956939697265625), SC_(14.19721508026123046875), SC_(0.3869619725572160229261125982995702539806e-9) }, - { SC_(17.126956939697265625), SC_(15.76973247528076171875), SC_(0.113368810788831205921628103707632404292e-9) }, - { SC_(17.126956939697265625), SC_(17.126956939697265625), SC_(0.4211904380955363652677610570193848736124e-10) }, - { SC_(17.394779205322265625), SC_(0.4883005917072296142578125), SC_(0.4530251392082678136392746003508150955157) }, - { SC_(17.394779205322265625), SC_(3.5808107852935791015625), SC_(0.0001023208443499526530037973037899364285962) }, - { SC_(17.394779205322265625), SC_(9.76306438446044921875), SC_(0.2005354902961112804072043023442896551258e-7) }, - { SC_(17.394779205322265625), SC_(10.9950771331787109375), SC_(0.5737643064679879701819734148551932728972e-8) }, - { SC_(17.394779205322265625), SC_(11.2553272247314453125), SC_(0.4458281433716227719378477553190576945752e-8) }, - { SC_(17.394779205322265625), SC_(12.70741176605224609375), SC_(0.1167764940936604548122803636068842045715e-8) }, - { SC_(17.394779205322265625), SC_(13.55634593963623046875), SC_(0.5599447115103713063560079265124538962881e-9) }, - { SC_(17.394779205322265625), SC_(14.19721508026123046875), SC_(0.3283303102000759769499915328513568628178e-9) }, - { SC_(17.394779205322265625), SC_(15.76973247528076171875), SC_(0.9492349452847812246661303626609556094242e-10) }, - { SC_(17.394779205322265625), SC_(17.126956939697265625), SC_(0.348822657233525373086455562928279206484e-10) }, - { SC_(17.394779205322265625), SC_(17.394779205322265625), SC_(0.2882805174446943738297455251918170211958e-10) }, - { SC_(18.8463134765625), SC_(0.4883005917072296142578125), SC_(0.4353971044081953663699145675473451692464) }, - { SC_(18.8463134765625), SC_(3.5808107852935791015625), SC_(0.7821907282155094140409267653485080042403e-4) }, - { SC_(18.8463134765625), SC_(9.76306438446044921875), SC_(0.1057326607413087663065202876489554338397e-7) }, - { SC_(18.8463134765625), SC_(10.9950771331787109375), SC_(0.2837956463158533935066785198610085243411e-8) }, - { SC_(18.8463134765625), SC_(11.2553272247314453125), SC_(0.2176364981562781990024053280982715425444e-8) }, - { SC_(18.8463134765625), SC_(12.70741176605224609375), SC_(0.5308686415267842780183531434236061793759e-9) }, - { SC_(18.8463134765625), SC_(13.55634593963623046875), SC_(0.2445522707205327599339640190943446349336e-9) }, - { SC_(18.8463134765625), SC_(14.19721508026123046875), SC_(0.1392224976008039575865521517870553781522e-9) }, - { SC_(18.8463134765625), SC_(15.76973247528076171875), SC_(0.3752833192186647967829389243731752462616e-10) }, - { SC_(18.8463134765625), SC_(17.126956939697265625), SC_(0.1301581966373817837525897476236998994169e-10) }, - { SC_(18.8463134765625), SC_(17.394779205322265625), SC_(0.1063754790511525096235331936144872215005e-10) }, - { SC_(18.8463134765625), SC_(18.8463134765625), SC_(0.3700501299436030344449165267036021201616e-11) }, - { SC_(21.200313568115234375), SC_(0.4883005917072296142578125), SC_(0.4107768271075117698432781871115142016384) }, - { SC_(21.200313568115234375), SC_(3.5808107852935791015625), SC_(0.5260236463693837724043412635292001143626e-4) }, - { SC_(21.200313568115234375), SC_(9.76306438446044921875), SC_(0.4067793964122211133967440637695915061844e-8) }, - { SC_(21.200313568115234375), SC_(10.9950771331787109375), SC_(0.9908560320269199376579063422647299651256e-9) }, - { SC_(21.200313568115234375), SC_(11.2553272247314453125), SC_(0.7448210759033639250158262503146533595815e-9) }, - { SC_(21.200313568115234375), SC_(12.70741176605224609375), SC_(0.1629899073274693321102642373894998473147e-9) }, - { SC_(21.200313568115234375), SC_(13.55634593963623046875), SC_(0.7062476240846740692309115737284750125444e-10) }, - { SC_(21.200313568115234375), SC_(14.19721508026123046875), SC_(0.384300871793649706080030568271428258228e-10) }, - { SC_(21.200313568115234375), SC_(15.76973247528076171875), SC_(0.9304852552665854497602936949670054979977e-11) }, - { SC_(21.200313568115234375), SC_(17.126956939697265625), SC_(0.2952793062809893052321087076875734485069e-11) }, - { SC_(21.200313568115234375), SC_(17.394779205322265625), SC_(0.2372233401671316914090788027243717002591e-11) }, - { SC_(21.200313568115234375), SC_(18.8463134765625), SC_(0.7535990812597486150774793755987502519808e-12) }, - { SC_(21.200313568115234375), SC_(21.200313568115234375), SC_(0.1333931751865168047637607803118636066591e-12) }, - { SC_(22.111194610595703125), SC_(0.4883005917072296142578125), SC_(0.4023270958353859331729421916196641590548) }, - { SC_(22.111194610595703125), SC_(3.5808107852935791015625), SC_(0.4561925811955480712455554825531898862552e-4) }, - { SC_(22.111194610595703125), SC_(9.76306438446044921875), SC_(0.287908313625114133096593363609925166202e-8) }, - { SC_(22.111194610595703125), SC_(10.9950771331787109375), SC_(0.6767823250623074424823331153095665925939e-9) }, - { SC_(22.111194610595703125), SC_(11.2553272247314453125), SC_(0.5050113859948054818979152159757318523478e-9) }, - { SC_(22.111194610595703125), SC_(12.70741176605224609375), SC_(0.106187257870437467688220317658808233483e-9) }, - { SC_(22.111194610595703125), SC_(13.55634593963623046875), SC_(0.4498562989250545729115126848216409483232e-10) }, - { SC_(22.111194610595703125), SC_(14.19721508026123046875), SC_(0.2407416895832622515950068935401606902031e-10) }, - { SC_(22.111194610595703125), SC_(15.76973247528076171875), SC_(0.5602394190379196690399208864904077977739e-11) }, - { SC_(22.111194610595703125), SC_(17.126956939697265625), SC_(0.1720354444466919736653692109072577024587e-11) }, - { SC_(22.111194610595703125), SC_(17.394779205322265625), SC_(0.1373360289966783082259797534114759219797e-11) }, - { SC_(22.111194610595703125), SC_(18.8463134765625), SC_(0.4218383476849226492456016936929687944407e-12) }, - { SC_(22.111194610595703125), SC_(21.200313568115234375), SC_(0.7087929852797230934618898349820935323437e-13) }, - { SC_(22.111194610595703125), SC_(22.111194610595703125), SC_(0.3693925710507406432157100681789297325451e-13) }, - { SC_(27.8570384979248046875), SC_(0.4883005917072296142578125), SC_(0.3589925561728178171282792250365645685032) }, - { SC_(27.8570384979248046875), SC_(3.5808107852935791015625), SC_(0.2075878651836665669368884218199488520905e-4) }, - { SC_(27.8570384979248046875), SC_(9.76306438446044921875), SC_(0.4160276268827202943707235932915324992161e-9) }, - { SC_(27.8570384979248046875), SC_(10.9950771331787109375), SC_(0.7978662510892932981553386691907405552849e-10) }, - { SC_(27.8570384979248046875), SC_(11.2553272247314453125), SC_(0.5708291745000159059346791406903873267777e-10) }, - { SC_(27.8570384979248046875), SC_(12.70741176605224609375), SC_(0.9543236927793619864929009493191799701852e-11) }, - { SC_(27.8570384979248046875), SC_(13.55634593963623046875), SC_(0.3550349817469550561652985297458703305561e-11) }, - { SC_(27.8570384979248046875), SC_(14.19721508026123046875), SC_(0.1725770772772756923387339566809606981332e-11) }, - { SC_(27.8570384979248046875), SC_(15.76973247528076171875), SC_(0.3192985780728106116659210115707091179214e-12) }, - { SC_(27.8570384979248046875), SC_(17.126956939697265625), SC_(0.8101403435735166773598922330519112016599e-13) }, - { SC_(27.8570384979248046875), SC_(17.394779205322265625), SC_(0.6232934753512174026087857689531889837758e-13) }, - { SC_(27.8570384979248046875), SC_(18.8463134765625), SC_(0.1573631663879034136111832580852290090108e-13) }, - { SC_(27.8570384979248046875), SC_(21.200313568115234375), SC_(0.1950230919229435853575398999229375068184e-14) }, - { SC_(27.8570384979248046875), SC_(22.111194610595703125), SC_(0.9072521588158641532437385761751929266303e-15) }, - { SC_(27.8570384979248046875), SC_(27.8570384979248046875), SC_(0.1141504856002585090268307606502603721469e-16) }, - { SC_(29.709972381591796875), SC_(0.4883005917072296142578125), SC_(0.3477823238382238883492832030740254852447) }, - { SC_(29.709972381591796875), SC_(3.5808107852935791015625), SC_(0.1664375828074216424794696189071743228252e-4) }, - { SC_(29.709972381591796875), SC_(9.76306438446044921875), SC_(0.2401328069062330362257577205189189698453e-9) }, - { SC_(29.709972381591796875), SC_(10.9950771331787109375), SC_(0.434120986268510816320746332427440448327e-10) }, - { SC_(29.709972381591796875), SC_(11.2553272247314453125), SC_(0.3068116683086284682703342936513064233322e-10) }, - { SC_(29.709972381591796875), SC_(12.70741176605224609375), 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SC_(96.48920440673828125), SC_(0.9517213511531468002288195501658142038161e-59) }}, + {{ SC_(98.1111602783203125), SC_(96.76981353759765625), SC_(0.7812476997078492053953923205042573837174e-59) }}, + {{ SC_(98.1111602783203125), SC_(96.88709259033203125), SC_(0.7194742800486816107437516780353896346481e-59) }}, + {{ SC_(98.1111602783203125), SC_(97.0595703125), SC_(0.637472410063552390013598808869318155059e-59) }}, + {{ SC_(98.1111602783203125), SC_(98.1111602783203125), SC_(0.3058403181628040477705206656631460856795e-59) }}, + {{ SC_(99.28820037841796875), SC_(0.4883005917072296142578125), SC_(0.1923801889698148564555113133181529465821) }}, + {{ SC_(99.28820037841796875), SC_(3.5808107852935791015625), SC_(0.2456058267957174777784219379881498914239e-6) }}, + {{ SC_(99.28820037841796875), SC_(9.76306438446044921875), SC_(0.4487063715912299987507631134717296332553e-14) }}, + {{ SC_(99.28820037841796875), SC_(10.9950771331787109375), SC_(0.2324834326367966805728012621297649345672e-15) }}, + {{ SC_(99.28820037841796875), SC_(11.2553272247314453125), SC_(0.1265759538782907580038284319841988342359e-15) }}, + {{ SC_(99.28820037841796875), SC_(12.70741176605224609375), SC_(0.4706106361473389697972241486949299093979e-17) }}, + {{ SC_(99.28820037841796875), SC_(13.55634593963623046875), SC_(0.7385400034640671358405378286945050157311e-18) }}, + {{ SC_(99.28820037841796875), SC_(14.19721508026123046875), SC_(0.1885069686503451012000261467725021956534e-18) }}, + {{ SC_(99.28820037841796875), SC_(15.76973247528076171875), SC_(0.7370109804769921726609676575407061224464e-20) }}, + {{ SC_(99.28820037841796875), SC_(17.126956939697265625), SC_(0.5031628626150798715252350782948676310521e-21) }}, + {{ SC_(99.28820037841796875), SC_(17.394779205322265625), SC_(0.2996823098234333070527581002091534813784e-21) }}, + {{ SC_(99.28820037841796875), SC_(18.8463134765625), SC_(0.1921580648893461338294279877065559296991e-22) }}, + {{ SC_(99.28820037841796875), SC_(21.200313568115234375), SC_(0.2734704683537269414427349238862154757344e-24) }}, + {{ SC_(99.28820037841796875), SC_(22.111194610595703125), SC_(0.5608885813308113303238467949339443160041e-25) }}, + {{ SC_(99.28820037841796875), SC_(27.8570384979248046875), SC_(0.5011235652947363206175620265387344160432e-29) }}, + {{ SC_(99.28820037841796875), SC_(29.709972381591796875), SC_(0.3073401786713354783422887725101416154095e-30) }}, + {{ SC_(99.28820037841796875), SC_(30.198291778564453125), SC_(0.1495620540966926716617150536398488282812e-30) }}, + {{ SC_(99.28820037841796875), SC_(30.8236217498779296875), SC_(0.6000285909162521699145513938451272999869e-31) }}, + {{ SC_(99.28820037841796875), SC_(36.1357879638671875), SC_(0.3728824838482918677081119334911335216199e-34) }}, + {{ SC_(99.28820037841796875), SC_(39.228778839111328125), SC_(0.6677756301738910225632461391573321797407e-36) }}, + {{ SC_(99.28820037841796875), SC_(39.8798675537109375), SC_(0.2930895735675009086333913631060316137677e-36) }}, + {{ SC_(99.28820037841796875), SC_(42.181911468505859375), SC_(0.1693973226844383599343026700112298201101e-37) }}, + {{ SC_(99.28820037841796875), SC_(42.21454620361328125), SC_(0.1627950248485107925341558091512505607137e-37) }}, + {{ SC_(99.28820037841796875), SC_(47.481121063232421875), SC_(0.3330085748682566850832198233207190211534e-40) }}, + {{ SC_(99.28820037841796875), SC_(48.5427093505859375), SC_(0.100544198747613052926826741785686040162e-40) }}, + {{ SC_(99.28820037841796875), SC_(50.371234893798828125), SC_(0.13258788791152725425218388226321118472e-41) }}, + {{ SC_(99.28820037841796875), SC_(54.69268035888671875), SC_(0.1313760815993720840074630127792678156268e-43) }}, + {{ SC_(99.28820037841796875), SC_(54.72658538818359375), SC_(0.1268208149460242841570615298503569083989e-43) }}, + {{ SC_(99.28820037841796875), SC_(63.23960113525390625), SC_(0.2699722575831307817738548548359756379651e-47) }}, + {{ SC_(99.28820037841796875), SC_(63.979938507080078125), SC_(0.1340984575713132311018870497125866057476e-47) }}, + {{ SC_(99.28820037841796875), SC_(65.55123138427734375), SC_(0.3090080415155883193340417037150280680446e-48) }}, + {{ SC_(99.28820037841796875), SC_(65.57750701904296875), SC_(0.3015752429709854578886269646270253935988e-48) }}, + {{ SC_(99.28820037841796875), SC_(67.8767242431640625), SC_(0.3670519419246049233823338020503401373984e-49) }}, + {{ SC_(99.28820037841796875), SC_(68.13913726806640625), SC_(0.2894971682607291091939431947060909981003e-49) }}, + {{ SC_(99.28820037841796875), SC_(72.586639404296875), SC_(0.5667883113650373201088271187179010685353e-51) }}, + {{ SC_(99.28820037841796875), SC_(74.06732177734375), SC_(0.1586139142640112616833834090314449809671e-51) }}, + {{ SC_(99.28820037841796875), SC_(74.31581878662109375), SC_(0.1283082308040487773071414199515968726889e-51) }}, + {{ SC_(99.28820037841796875), SC_(75.77643585205078125), SC_(0.3725340302295850045660575298828474528915e-52) }}, + {{ SC_(99.28820037841796875), SC_(79.222808837890625), SC_(0.2144355465309677392489605124634968707566e-53) }}, + {{ SC_(99.28820037841796875), SC_(79.79488372802734375), SC_(0.1346130804601772321623396289758276611402e-53) }}, + {{ SC_(99.28820037841796875), SC_(79.81259918212890625), SC_(0.1326909789369857461142602313715542831516e-53) }}, + {{ SC_(99.28820037841796875), SC_(80.0300445556640625), SC_(0.1112385485022018184399973070181174192449e-53) }}, + {{ SC_(99.28820037841796875), SC_(81.47422027587890625), SC_(0.3477087948041939844954947529993146996271e-54) }}, + {{ SC_(99.28820037841796875), SC_(83.50250244140625), SC_(0.6954685857403899872345122255939827059672e-55) }}, + {{ SC_(99.28820037841796875), SC_(84.9144439697265625), SC_(0.2305022368963792918374045440255573944972e-55) }}, + {{ SC_(99.28820037841796875), SC_(87.8442840576171875), SC_(0.2426692524995680338063025963049576159969e-56) }}, + {{ SC_(99.28820037841796875), SC_(90.58013916015625), SC_(0.3108954898182860056996723129347479880307e-57) }}, + {{ SC_(99.28820037841796875), SC_(91.3384552001953125), SC_(0.177274951998617876622882773084236592574e-57) }}, + {{ SC_(99.28820037841796875), SC_(91.57439422607421875), SC_(0.1489478524316917189142423131246550263379e-57) }}, + {{ SC_(99.28820037841796875), SC_(93.3999786376953125), SC_(0.391395647520547062879698857559018774153e-58) }}, + {{ SC_(99.28820037841796875), SC_(95.71712493896484375), SC_(0.7370139019861423249354768312525385658739e-59) }}, + {{ SC_(99.28820037841796875), SC_(95.75110626220703125), SC_(0.7193421532242703379994350770733633272194e-59) }}, + {{ SC_(99.28820037841796875), SC_(95.94964599609375), SC_(0.6243197059873241510274500477065543790757e-59) }}, + {{ SC_(99.28820037841796875), SC_(96.48920440673828125), SC_(0.4252617027499467811810299417544006679444e-59) }}, + {{ SC_(99.28820037841796875), SC_(96.76981353759765625), SC_(0.3484969370967557871486154959308680473194e-59) }}, + {{ SC_(99.28820037841796875), SC_(96.88709259033203125), SC_(0.3207141270593581779254023249982845071696e-59) }}, + {{ SC_(99.28820037841796875), SC_(97.0595703125), SC_(0.2838654062329006203358352082138793616487e-59) }}, + {{ SC_(99.28820037841796875), SC_(98.1111602783203125), SC_(0.135331897584667014131258701945417599616e-59) }}, + {{ SC_(99.28820037841796875), SC_(99.28820037841796875), SC_(0.5946341007968227163535653640336744451921e-60) }}, + {{ SC_(99.64617156982421875), SC_(0.4883005917072296142578125), SC_(0.1920415401866252505960149155087364700429) }}, + {{ SC_(99.64617156982421875), SC_(3.5808107852935791015625), SC_(0.2425007447493048943965527355796496259445e-6) }}, + {{ SC_(99.64617156982421875), SC_(9.76306438446044921875), SC_(0.4338463329689989369521219399698331619339e-14) }}, + {{ SC_(99.64617156982421875), SC_(10.9950771331787109375), SC_(0.2238793620730317918365780183630913591486e-15) }}, + {{ SC_(99.64617156982421875), SC_(11.2553272247314453125), SC_(0.1217883523395548244503225558455778824065e-15) }}, + {{ SC_(99.64617156982421875), SC_(12.70741176605224609375), SC_(0.4506937720795369966253108234128095796053e-17) }}, + {{ SC_(99.64617156982421875), SC_(13.55634593963623046875), SC_(0.7053692076383500412728910873848177350615e-18) }}, + {{ SC_(99.64617156982421875), SC_(14.19721508026123046875), SC_(0.1796747134889476173979330386276389059013e-18) }}, + {{ SC_(99.64617156982421875), SC_(15.76973247528076171875), SC_(0.6990175412575383911153375435413556806998e-20) }}, + {{ SC_(99.64617156982421875), SC_(17.126956939697265625), SC_(0.475219770637311911218530901770424242484e-21) }}, + {{ SC_(99.64617156982421875), SC_(17.394779205322265625), SC_(0.2828061146103015181288433756774729344582e-21) }}, + {{ SC_(99.64617156982421875), SC_(18.8463134765625), SC_(0.1805339957483893466812493111272198920639e-22) }}, + {{ SC_(99.64617156982421875), SC_(21.200313568115234375), SC_(0.2551145044678329055180101519714681369991e-24) }}, + {{ SC_(99.64617156982421875), SC_(22.111194610595703125), SC_(0.521827937109776436392706852004371656104e-25) }}, + {{ SC_(99.64617156982421875), SC_(27.8570384979248046875), SC_(0.4585509723284941456360070341222362036382e-29) }}, + {{ SC_(99.64617156982421875), SC_(29.709972381591796875), SC_(0.2797738978507146557808496231858841269347e-30) }}, + {{ SC_(99.64617156982421875), SC_(30.198291778564453125), SC_(0.1359628995333712367120268567405627842371e-30) }}, + {{ SC_(99.64617156982421875), SC_(30.8236217498779296875), SC_(0.5445278627462667801264942137517994423527e-31) }}, + {{ SC_(99.64617156982421875), SC_(36.1357879638671875), SC_(0.3335676798398169433467181047773937919425e-34) }}, + {{ SC_(99.64617156982421875), SC_(39.228778839111328125), SC_(0.5925480070878764501178860688204541780342e-36) }}, + {{ SC_(99.64617156982421875), SC_(39.8798675537109375), SC_(0.2596346306023602973051248853685030558771e-36) }}, + {{ SC_(99.64617156982421875), SC_(42.181911468505859375), SC_(0.1491806079618579894544070083102953058676e-37) }}, + {{ SC_(99.64617156982421875), SC_(42.21454620361328125), SC_(0.1433543971257228329446310718021257196428e-37) }}, + {{ SC_(99.64617156982421875), SC_(47.481121063232421875), SC_(0.2894219671371863633901114678428523677553e-40) }}, + {{ SC_(99.64617156982421875), SC_(48.5427093505859375), SC_(0.8715859321707892083793914056580348529658e-41) }}, + {{ SC_(99.64617156982421875), SC_(50.371234893798828125), SC_(0.1144304917248501740653089888841788532933e-41) }}, + {{ SC_(99.64617156982421875), SC_(54.69268035888671875), SC_(0.1122326874270186317133861668699838855083e-43) }}, + {{ SC_(99.64617156982421875), SC_(54.72658538818359375), SC_(0.108332632811810033121283078371423493224e-43) }}, + {{ SC_(99.64617156982421875), SC_(63.23960113525390625), SC_(0.2262074110898120193155243766072235368719e-47) }}, + {{ SC_(99.64617156982421875), SC_(63.979938507080078125), SC_(0.1121769230946183388130951853048359732083e-47) }}, + {{ SC_(99.64617156982421875), SC_(65.55123138427734375), SC_(0.2576069444251818757386717313878324944765e-48) }}, + {{ SC_(99.64617156982421875), SC_(65.57750701904296875), SC_(0.2513961622572047306221104339881351344355e-48) }}, + {{ SC_(99.64617156982421875), SC_(67.8767242431640625), SC_(0.3044620609127321948461303153395712705542e-49) }}, + {{ SC_(99.64617156982421875), SC_(68.13913726806640625), SC_(0.2399969117830299809884620846041547199087e-49) }}, + {{ SC_(99.64617156982421875), SC_(72.586639404296875), SC_(0.4654774693873818497215598980564748298819e-51) }}, + {{ SC_(99.64617156982421875), SC_(74.06732177734375), SC_(0.1298622741166349753386447918518841478102e-51) }}, + {{ SC_(99.64617156982421875), SC_(74.31581878662109375), SC_(0.1049960916780689406311743991678991020359e-51) }}, + {{ SC_(99.64617156982421875), SC_(75.77643585205078125), SC_(0.3039342449834348309579161767378331641473e-52) }}, + {{ SC_(99.64617156982421875), SC_(79.222808837890625), SC_(0.1737297384572845553919699070496733332975e-53) }}, + {{ SC_(99.64617156982421875), SC_(79.79488372802734375), SC_(0.1089347230301574574227379586143568671545e-53) }}, + {{ SC_(99.64617156982421875), SC_(79.81259918212890625), SC_(0.1073754663619106685903160281830989629804e-53) }}, + {{ SC_(99.64617156982421875), SC_(80.0300445556640625), SC_(0.8997668853899322225061748437651655966981e-54) }}, + {{ SC_(99.64617156982421875), SC_(81.47422027587890625), SC_(0.2804407307548493204640087364124890413703e-54) }}, + {{ SC_(99.64617156982421875), SC_(83.50250244140625), SC_(0.5586826121117789439615638077672711001932e-55) }}, + {{ SC_(99.64617156982421875), SC_(84.9144439697265625), SC_(0.1846564298928271058587078878704235002733e-55) }}, + {{ SC_(99.64617156982421875), SC_(87.8442840576171875), SC_(0.1933065218129760647098319832562443180994e-56) }}, + {{ SC_(99.64617156982421875), SC_(90.58013916015625), SC_(0.246368912661760433645524568855257596525e-57) }}, + {{ SC_(99.64617156982421875), SC_(91.3384552001953125), SC_(0.1402807696431983675171416011032570303907e-57) }}, + {{ SC_(99.64617156982421875), SC_(91.57439422607421875), SC_(0.1178127749000117009577583032714136533809e-57) }}, + {{ SC_(99.64617156982421875), SC_(93.3999786376953125), SC_(0.3085259587898341188615347001733307622013e-58) }}, + {{ SC_(99.64617156982421875), SC_(95.71712493896484375), SC_(0.5784821309052389104753898006604136073638e-59) }}, + {{ SC_(99.64617156982421875), SC_(95.75110626220703125), SC_(0.5645763032239863667263699872521759670044e-59) }}, + {{ SC_(99.64617156982421875), SC_(95.94964599609375), SC_(0.489819130902001275392106966836686313721e-59) }}, + {{ SC_(99.64617156982421875), SC_(96.48920440673828125), SC_(0.3333152772138028099176546108963123743121e-59) }}, + {{ SC_(99.64617156982421875), SC_(96.76981353759765625), SC_(0.2730076878660219712815291918211112895904e-59) }}, + {{ SC_(99.64617156982421875), SC_(96.88709259033203125), SC_(0.2511891524767099195545978116145973727058e-59) }}, + {{ SC_(99.64617156982421875), SC_(97.0595703125), SC_(0.222258516470169272817490714164593170175e-59) }}, + {{ SC_(99.64617156982421875), SC_(98.1111602783203125), SC_(0.1057582725557246879085406508118398211083e-59) }}, + {{ SC_(99.64617156982421875), SC_(99.28820037841796875), SC_(0.4637012277372110272033377955412817752539e-60) }}, + {{ SC_(99.64617156982421875), SC_(99.64617156982421875), SC_(0.3613651154665954292095783593077701467444e-60) }} } }; -#undef SC_ - - - diff --git a/test/beta_small_data.ipp b/test/beta_small_data.ipp index e904ae2d7..2bbfba1e1 100644 --- a/test/beta_small_data.ipp +++ b/test/beta_small_data.ipp @@ -3,31 +3,29 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 21> beta_small_data = { { - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.1730655412757187150418758392333984375e-5), SC_(1155631.551635027016649268884796909927277) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.1730655412757187150418758392333984375e-5), SC_(1039549.452063747329381617654200841254652) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.216575062950141727924346923828125e-5), SC_(923467.3524924676425690820378921903570447) }, - { SC_(0.72700195232755504548549652099609375e-5), SC_(0.1730655412757187150418758392333984375e-5), SC_(715366.9882608199489156088500706918884474) }, - { SC_(0.72700195232755504548549652099609375e-5), SC_(0.216575062950141727924346923828125e-5), SC_(599284.8886895402674421924477675861806454) }, - { SC_(0.72700195232755504548549652099609375e-5), SC_(0.72700195232755504548549652099609375e-5), SC_(275102.4248866129549503632384850636365051) }, - { SC_(0.14000004739500582218170166015625e-4), SC_(0.1730655412757187150418758392333984375e-5), SC_(649244.3230419389091055494874477610228104) }, - { SC_(0.14000004739500582218170166015625e-4), SC_(0.216575062950141727924346923828125e-5), SC_(533162.2234706592346717218748633348329255) }, - { SC_(0.14000004739500582218170166015625e-4), SC_(0.72700195232755504548549652099609375e-5), SC_(208979.7596677320047637517666971035319141) }, - { SC_(0.14000004739500582218170166015625e-4), SC_(0.14000004739500582218170166015625e-4), SC_(142857.0944488511634633414470885024340382) }, - { SC_(0.17196454791701398789882659912109375e-4), SC_(0.1730655412757187150418758392333984375e-5), SC_(635967.2966761120408405544283252854891051) }, - { SC_(0.17196454791701398789882659912109375e-4), SC_(0.216575062950141727924346923828125e-5), SC_(519885.1971048323697502064131013612391462) }, - { SC_(0.17196454791701398789882659912109375e-4), SC_(0.72700195232755504548549652099609375e-5), SC_(195702.7333019051790657557774869592595619) }, - { SC_(0.17196454791701398789882659912109375e-4), SC_(0.14000004739500582218170166015625e-4), SC_(129580.0680830243894812627999923649303964) }, - { SC_(0.17196454791701398789882659912109375e-4), SC_(0.17196454791701398789882659912109375e-4), SC_(116303.0417171976400618567245671670493297) }, - { SC_(0.60085076256655156612396240234375e-4), SC_(0.1730655412757187150418758392333984375e-5), SC_(594458.8435535046961781833034439822035691) }, - { SC_(0.60085076256655156612396240234375e-4), SC_(0.216575062950141727924346923828125e-5), SC_(478376.7439822250699480739314338811953296) }, - { SC_(0.60085076256655156612396240234375e-4), SC_(0.72700195232755504548549652099609375e-5), SC_(154194.2801792984055346510144704788292969) }, - { SC_(0.60085076256655156612396240234375e-4), SC_(0.14000004739500582218170166015625e-4), SC_(88071.61496041830983457563965247905141874) }, - { SC_(0.60085076256655156612396240234375e-4), SC_(0.17196454791701398789882659912109375e-4), SC_(74794.58859459188997822531683455967562115) }, - { SC_(0.60085076256655156612396240234375e-4), SC_(0.60085076256655156612396240234375e-4), SC_(33286.13547199056171829186221434157408122) } + {{ SC_(0.1730655412757187150418758392333984375e-5), SC_(0.1730655412757187150418758392333984375e-5), SC_(1155631.551635027016649268884796909927277) }}, + {{ SC_(0.216575062950141727924346923828125e-5), SC_(0.1730655412757187150418758392333984375e-5), SC_(1039549.452063747329381617654200841254652) }}, + {{ SC_(0.216575062950141727924346923828125e-5), SC_(0.216575062950141727924346923828125e-5), SC_(923467.3524924676425690820378921903570447) }}, + {{ SC_(0.72700195232755504548549652099609375e-5), SC_(0.1730655412757187150418758392333984375e-5), SC_(715366.9882608199489156088500706918884474) }}, + {{ SC_(0.72700195232755504548549652099609375e-5), SC_(0.216575062950141727924346923828125e-5), SC_(599284.8886895402674421924477675861806454) }}, + {{ SC_(0.72700195232755504548549652099609375e-5), SC_(0.72700195232755504548549652099609375e-5), SC_(275102.4248866129549503632384850636365051) }}, + {{ SC_(0.14000004739500582218170166015625e-4), SC_(0.1730655412757187150418758392333984375e-5), SC_(649244.3230419389091055494874477610228104) }}, + {{ SC_(0.14000004739500582218170166015625e-4), SC_(0.216575062950141727924346923828125e-5), SC_(533162.2234706592346717218748633348329255) }}, + {{ SC_(0.14000004739500582218170166015625e-4), SC_(0.72700195232755504548549652099609375e-5), SC_(208979.7596677320047637517666971035319141) }}, + {{ SC_(0.14000004739500582218170166015625e-4), SC_(0.14000004739500582218170166015625e-4), SC_(142857.0944488511634633414470885024340382) }}, + {{ SC_(0.17196454791701398789882659912109375e-4), SC_(0.1730655412757187150418758392333984375e-5), SC_(635967.2966761120408405544283252854891051) }}, + {{ SC_(0.17196454791701398789882659912109375e-4), SC_(0.216575062950141727924346923828125e-5), SC_(519885.1971048323697502064131013612391462) }}, + {{ SC_(0.17196454791701398789882659912109375e-4), SC_(0.72700195232755504548549652099609375e-5), SC_(195702.7333019051790657557774869592595619) }}, + {{ SC_(0.17196454791701398789882659912109375e-4), SC_(0.14000004739500582218170166015625e-4), SC_(129580.0680830243894812627999923649303964) }}, + {{ SC_(0.17196454791701398789882659912109375e-4), SC_(0.17196454791701398789882659912109375e-4), SC_(116303.0417171976400618567245671670493297) }}, + {{ SC_(0.60085076256655156612396240234375e-4), SC_(0.1730655412757187150418758392333984375e-5), SC_(594458.8435535046961781833034439822035691) }}, + {{ SC_(0.60085076256655156612396240234375e-4), SC_(0.216575062950141727924346923828125e-5), SC_(478376.7439822250699480739314338811953296) }}, + {{ SC_(0.60085076256655156612396240234375e-4), SC_(0.72700195232755504548549652099609375e-5), SC_(154194.2801792984055346510144704788292969) }}, + {{ SC_(0.60085076256655156612396240234375e-4), SC_(0.14000004739500582218170166015625e-4), SC_(88071.61496041830983457563965247905141874) }}, + {{ SC_(0.60085076256655156612396240234375e-4), SC_(0.17196454791701398789882659912109375e-4), SC_(74794.58859459188997822531683455967562115) }}, + {{ SC_(0.60085076256655156612396240234375e-4), SC_(0.60085076256655156612396240234375e-4), SC_(33286.13547199056171829186221434157408122) }} } }; -#undef SC_ // static_cast(BOOST_JOIN(x, L)) // changes type to T and adds suffix L to decimal digit string. diff --git a/test/binomial_data.ipp b/test/binomial_data.ipp index 2ad131388..ac4b0054b 100644 --- a/test/binomial_data.ipp +++ b/test/binomial_data.ipp @@ -3,167 +3,165 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 159> binomial_data = { { - { SC_(0.15e2), SC_(0.15e2), SC_(0.1e1) }, - { SC_(0.19e2), SC_(0.15e2), SC_(0.3876e4) }, - { SC_(0.19e2), SC_(0.19e2), SC_(0.1e1) }, - { SC_(0.21e2), SC_(0.15e2), SC_(0.54264e5) }, - { SC_(0.21e2), SC_(0.19e2), SC_(0.21e3) }, - { SC_(0.21e2), SC_(0.21e2), SC_(0.1e1) }, - { SC_(0.29e2), SC_(0.15e2), SC_(0.7755876e8) }, - { SC_(0.29e2), SC_(0.19e2), SC_(0.2003001e8) }, - { SC_(0.29e2), SC_(0.21e2), SC_(0.4292145e7) }, - { SC_(0.29e2), SC_(0.29e2), SC_(0.1e1) }, - { SC_(0.33e2), SC_(0.15e2), SC_(0.103715832e10) }, - { SC_(0.33e2), SC_(0.19e2), SC_(0.8188092e9) }, - { SC_(0.33e2), SC_(0.21e2), SC_(0.35481732e9) }, - { SC_(0.33e2), SC_(0.29e2), SC_(0.4092e5) }, - { SC_(0.33e2), SC_(0.33e2), SC_(0.1e1) }, - { SC_(0.42e2), SC_(0.15e2), SC_(0.98672427616e11) }, - { SC_(0.42e2), SC_(0.19e2), SC_(0.4467753108e12) }, - { SC_(0.42e2), SC_(0.21e2), SC_(0.53825787444e12) }, - { SC_(0.42e2), SC_(0.29e2), SC_(0.2551873128e11) }, - { SC_(0.42e2), SC_(0.33e2), SC_(0.44589181e9) }, - { SC_(0.42e2), SC_(0.42e2), SC_(0.1e1) }, - { SC_(0.46e2), SC_(0.15e2), SC_(0.511738760544e12) }, - { SC_(0.46e2), SC_(0.19e2), SC_(0.415424667196e13) }, - { SC_(0.46e2), SC_(0.21e2), SC_(0.6943526580276e13) }, - { SC_(0.46e2), SC_(0.29e2), SC_(0.174969502686e13) }, - { SC_(0.46e2), SC_(0.33e2), SC_(0.10176623079e12) }, - { SC_(0.46e2), SC_(0.42e2), SC_(0.163185e6) }, - { SC_(0.46e2), SC_(0.46e2), SC_(0.1e1) }, - { SC_(0.82e2), SC_(0.15e2), SC_(0.996731056598616e16) }, - { SC_(0.82e2), SC_(0.19e2), SC_(0.19710382359693168e19) }, - { SC_(0.82e2), SC_(0.21e2), SC_(0.1833065559451464624e20) }, - { SC_(0.82e2), SC_(0.29e2), SC_(0.1257660762751009389168e23) }, - { SC_(0.82e2), SC_(0.33e2), SC_(0.899986590548788671513e23) }, - { SC_(0.82e2), SC_(0.42e2), SC_(0.41467066225715382349482e24) }, - { SC_(0.82e2), SC_(0.46e2), SC_(0.23223183395337370425708e24) }, - { SC_(0.82e2), SC_(0.82e2), SC_(0.1e1) }, - { SC_(0.95e2), SC_(0.15e2), SC_(0.110375347398090219e18) }, - { SC_(0.95e2), SC_(0.19e2), SC_(0.45038039715653129145e20) }, - { SC_(0.95e2), SC_(0.21e2), SC_(0.611230538998149609825e21) }, - { SC_(0.95e2), SC_(0.29e2), SC_(0.2146280142106099437545685e25) }, - { SC_(0.95e2), SC_(0.33e2), SC_(0.3780222443838484815806271e26) }, - { SC_(0.95e2), SC_(0.42e2), SC_(0.171987522327068244097964157e28) }, - { SC_(0.95e2), SC_(0.46e2), SC_(0.308620560869098008873280965e28) }, - { SC_(0.95e2), SC_(0.82e2), SC_(0.3489735464257595e16) }, - { SC_(0.95e2), SC_(0.95e2), SC_(0.1e1) }, - { SC_(0.122e3), SC_(0.15e2), SC_(0.6156937298378625264e19) }, - { SC_(0.122e3), SC_(0.19e2), SC_(0.819751088529043274604e22) }, - { SC_(0.122e3), SC_(0.21e2), SC_(0.205054879430622110547372e24) }, - { SC_(0.122e3), SC_(0.29e2), SC_(0.965499981454662046766678536e28) }, - { SC_(0.122e3), SC_(0.33e2), SC_(0.68890617994929806723272437813e30) }, - { SC_(0.122e3), SC_(0.42e2), SC_(0.982048893026815201335532502524191e33) }, - { SC_(0.122e3), SC_(0.46e2), SC_(0.9517963588769497111427223674615988e34) }, - { SC_(0.122e3), SC_(0.82e2), SC_(0.254605268562507644790693611765531e33) }, - { SC_(0.122e3), SC_(0.95e2), SC_(0.877923835320476575559398624e27) }, - { SC_(0.122e3), SC_(0.122e3), SC_(0.1e1) }, - { SC_(0.125e3), SC_(0.15e2), SC_(0.90648078331934398e19) }, - { SC_(0.125e3), SC_(0.19e2), SC_(0.1350175763944140060675e23) }, - { SC_(0.125e3), SC_(0.21e2), SC_(0.357796577445197116078875e24) }, - { SC_(0.125e3), SC_(0.29e2), SC_(0.21471697865846785089593512375e29) }, - { SC_(0.125e3), SC_(0.33e2), SC_(0.1743111472200107189546091504625e31) }, - { SC_(0.125e3), SC_(0.42e2), SC_(0.339619764433637564049548277312025e34) }, - { SC_(0.125e3), SC_(0.46e2), SC_(0.38244450869782214079034893241053e35) }, - { SC_(0.125e3), SC_(0.82e2), SC_(0.655545126697486460839825744579025e34) }, - { SC_(0.125e3), SC_(0.95e2), SC_(0.687094331707097122866992396e29) }, - { SC_(0.125e3), SC_(0.122e3), SC_(0.31775e6) }, - { SC_(0.125e3), SC_(0.125e3), SC_(0.1e1) }, - { SC_(0.135e3), SC_(0.15e2), SC_(0.307563739414613748e20) }, - { SC_(0.135e3), SC_(0.19e2), SC_(0.65183278299357679461e23) }, - { SC_(0.135e3), SC_(0.21e2), SC_(0.2070345077412932009547e25) }, - { SC_(0.135e3), SC_(0.29e2), SC_(0.2654598483954587033449048188e30) }, - { SC_(0.135e3), SC_(0.33e2), SC_(0.322268385697858320141605625441e32) }, - { SC_(0.135e3), SC_(0.42e2), SC_(0.165539796634100865734488051471458e36) }, - { SC_(0.135e3), SC_(0.46e2), SC_(0.2961867439565318449706072684149998e37) }, - { SC_(0.135e3), SC_(0.82e2), SC_(0.1323968752490674447090425029339391282e39) }, - { SC_(0.135e3), SC_(0.95e2), SC_(0.319215598884570762368184126129732e35) }, - { SC_(0.135e3), SC_(0.122e3), SC_(0.437531400061434e18) }, - { SC_(0.135e3), SC_(0.125e3), SC_(0.393812684240976e15) }, - { SC_(0.135e3), SC_(0.135e3), SC_(0.1e1) }, - { SC_(0.137e3), SC_(0.15e2), SC_(0.388194525997363728e20) }, - { SC_(0.137e3), SC_(0.19e2), SC_(0.87968625327656981292e23) }, - { SC_(0.137e3), SC_(0.21e2), SC_(0.28916543839848387707556e25) }, - { SC_(0.137e3), SC_(0.29e2), SC_(0.4280069137507949602563401336e30) }, - { SC_(0.137e3), SC_(0.33e2), SC_(0.560540007685072462740701644251e32) }, - { SC_(0.137e3), SC_(0.42e2), SC_(0.3453905364934565879468064249738192e36) }, - { SC_(0.137e3), SC_(0.46e2), SC_(0.67381580139170956477318127290699344e37) }, - { SC_(0.137e3), SC_(0.95e2), SC_(0.3453905364934565879468064249738192e36) }, - { SC_(0.137e3), SC_(0.122e3), SC_(0.388194525997363728e20) }, - { SC_(0.137e3), SC_(0.125e3), SC_(0.55587257066498976e17) }, - { SC_(0.137e3), SC_(0.135e3), SC_(0.9316e4) }, - { SC_(0.137e3), SC_(0.137e3), SC_(0.1e1) }, - { SC_(0.143e3), SC_(0.15e2), SC_(0.76435265515004093841e20) }, - { SC_(0.143e3), SC_(0.19e2), SC_(0.210374461432936964163e24) }, - { SC_(0.143e3), SC_(0.21e2), SC_(0.76395982994646537557478e25) }, - { SC_(0.143e3), SC_(0.29e2), SC_(0.17138496567725350060390313738e31) }, - { SC_(0.143e3), SC_(0.33e2), SC_(0.27947962468928852152878073112114e33) }, - { SC_(0.143e3), SC_(0.42e2), SC_(0.291038363317011408088847346619471914e37) }, - { SC_(0.143e3), SC_(0.46e2), SC_(0.728184459077800535203086713053471437e38) }, - { SC_(0.143e3), SC_(0.95e2), SC_(0.3005697554491346889987208985795179974e39) }, - { SC_(0.143e3), SC_(0.122e3), SC_(0.76395982994646537557478e25) }, - { SC_(0.143e3), SC_(0.125e3), SC_(0.31976918137806418552776e23) }, - { SC_(0.143e3), SC_(0.135e3), SC_(0.3553074951283e13) }, - { SC_(0.143e3), SC_(0.137e3), SC_(0.10679057389e11) }, - { SC_(0.143e3), SC_(0.143e3), SC_(0.1e1) }, - { SC_(0.144e3), SC_(0.15e2), SC_(0.85323087086516197776e20) }, - { SC_(0.144e3), SC_(0.19e2), SC_(0.242351379570743382715776e24) }, - { SC_(0.144e3), SC_(0.21e2), SC_(0.89439199603488629335584e25) }, - { SC_(0.144e3), SC_(0.29e2), SC_(0.214603783108908731190974363328e31) }, - { SC_(0.144e3), SC_(0.33e2), SC_(0.36256816175907700090220202956256e33) }, - { SC_(0.144e3), SC_(0.42e2), SC_(0.410877689388721987890137430521607408e37) }, - { SC_(0.144e3), SC_(0.46e2), SC_(0.1069985327624523235400453945711223336e39) }, - { SC_(0.144e3), SC_(0.122e3), SC_(0.500046434146777336739856e26) }, - { SC_(0.144e3), SC_(0.125e3), SC_(0.242351379570743382715776e24) }, - { SC_(0.144e3), SC_(0.135e3), SC_(0.56849199220528e14) }, - { SC_(0.144e3), SC_(0.137e3), SC_(0.219683466288e12) }, - { SC_(0.144e3), SC_(0.143e3), SC_(0.144e3) }, - { SC_(0.144e3), SC_(0.144e3), SC_(0.1e1) }, - { SC_(0.145e3), SC_(0.15e2), SC_(0.95168058673421912904e20) }, - { SC_(0.145e3), SC_(0.19e2), SC_(0.27889642887109357534752e24) }, - { SC_(0.145e3), SC_(0.21e2), SC_(0.10458616082666009075532e26) }, - { SC_(0.145e3), SC_(0.29e2), SC_(0.26825472888613591398871795416e31) }, - { SC_(0.145e3), SC_(0.33e2), SC_(0.4693962808488050458108865561301e33) }, - { SC_(0.145e3), SC_(0.42e2), SC_(0.57842004816858920625310609151100072e37) }, - { SC_(0.145e3), SC_(0.46e2), SC_(0.156715022732884716296026082957704428e39) }, - { SC_(0.145e3), SC_(0.122e3), SC_(0.315246665005577016640344e27) }, - { SC_(0.145e3), SC_(0.125e3), SC_(0.1757047501887889524689376e25) }, - { SC_(0.145e3), SC_(0.135e3), SC_(0.824313388697656e15) }, - { SC_(0.145e3), SC_(0.137e3), SC_(0.398176282647e13) }, - { SC_(0.145e3), SC_(0.143e3), SC_(0.1044e5) }, - { SC_(0.145e3), SC_(0.144e3), SC_(0.145e3) }, - { SC_(0.145e3), SC_(0.145e3), SC_(0.1e1) }, - { SC_(0.148e3), SC_(0.15e2), SC_(0.131439605927052712464e21) }, - { SC_(0.148e3), SC_(0.19e2), SC_(0.42244624913775365779698e24) }, - { SC_(0.148e3), SC_(0.21e2), SC_(0.16608172537529972375104128e26) }, - { SC_(0.148e3), SC_(0.29e2), SC_(0.51863815313548295889610045344e31) }, - { SC_(0.148e3), SC_(0.33e2), SC_(0.100644585365316213131406856592232e34) }, - { SC_(0.148e3), SC_(0.42e2), SC_(0.1587255130729102485141868921944628536e38) }, - { SC_(0.148e3), SC_(0.122e3), SC_(0.6418858594895863473128136624e29) }, - { SC_(0.148e3), SC_(0.125e3), SC_(0.525225250880542723214261376e27) }, - { SC_(0.148e3), SC_(0.135e3), SC_(0.1525832904625819216e19) }, - { SC_(0.148e3), SC_(0.137e3), SC_(0.12775329171405528e17) }, - { SC_(0.148e3), SC_(0.143e3), SC_(0.552689424e9) }, - { SC_(0.148e3), SC_(0.144e3), SC_(0.19190605e8) }, - { SC_(0.148e3), SC_(0.145e3), SC_(0.529396e6) }, - { SC_(0.148e3), SC_(0.148e3), SC_(0.1e1) }, - { SC_(0.149e3), SC_(0.15e2), SC_(0.146152994650230254904e21) }, - { SC_(0.149e3), SC_(0.19e2), SC_(0.484188393242502269321154e24) }, - { SC_(0.149e3), SC_(0.21e2), SC_(0.19332950844468483467894649e26) }, - { SC_(0.149e3), SC_(0.29e2), SC_(0.643975706809891340629324729688e31) }, - { SC_(0.149e3), SC_(0.33e2), SC_(0.129276234650276859970513979588298e34) }, - { SC_(0.149e3), SC_(0.42e2), SC_(0.2210289854940525890524658592240650952e38) }, - { SC_(0.149e3), SC_(0.122e3), SC_(0.35422590023684579907262679888e30) }, - { SC_(0.149e3), SC_(0.125e3), SC_(0.3260773432550036073288539376e28) }, - { SC_(0.149e3), SC_(0.135e3), SC_(0.16239221627803361656e20) }, - { SC_(0.149e3), SC_(0.137e3), SC_(0.158627003878285306e18) }, - { SC_(0.149e3), SC_(0.143e3), SC_(0.13725120696e11) }, - { SC_(0.149e3), SC_(0.144e3), SC_(0.571880029e9) }, - { SC_(0.149e3), SC_(0.145e3), SC_(0.19720001e8) }, - { SC_(0.149e3), SC_(0.148e3), SC_(0.149e3) }, - { SC_(0.149e3), SC_(0.149e3), SC_(0.1e1) } + {{ SC_(0.15e2), SC_(0.15e2), SC_(0.1e1) }}, + {{ SC_(0.19e2), SC_(0.15e2), SC_(0.3876e4) }}, + {{ SC_(0.19e2), SC_(0.19e2), SC_(0.1e1) }}, + {{ SC_(0.21e2), SC_(0.15e2), SC_(0.54264e5) }}, + {{ SC_(0.21e2), SC_(0.19e2), SC_(0.21e3) }}, + {{ SC_(0.21e2), SC_(0.21e2), SC_(0.1e1) }}, + {{ SC_(0.29e2), SC_(0.15e2), SC_(0.7755876e8) }}, + {{ SC_(0.29e2), SC_(0.19e2), SC_(0.2003001e8) }}, + {{ SC_(0.29e2), SC_(0.21e2), SC_(0.4292145e7) }}, + {{ SC_(0.29e2), SC_(0.29e2), SC_(0.1e1) }}, + {{ SC_(0.33e2), SC_(0.15e2), SC_(0.103715832e10) }}, + {{ SC_(0.33e2), SC_(0.19e2), SC_(0.8188092e9) }}, + {{ SC_(0.33e2), SC_(0.21e2), SC_(0.35481732e9) }}, + {{ SC_(0.33e2), SC_(0.29e2), SC_(0.4092e5) }}, + {{ SC_(0.33e2), SC_(0.33e2), SC_(0.1e1) }}, + {{ SC_(0.42e2), SC_(0.15e2), SC_(0.98672427616e11) }}, + {{ SC_(0.42e2), SC_(0.19e2), SC_(0.4467753108e12) }}, + {{ SC_(0.42e2), SC_(0.21e2), SC_(0.53825787444e12) }}, + {{ SC_(0.42e2), SC_(0.29e2), SC_(0.2551873128e11) }}, + {{ SC_(0.42e2), SC_(0.33e2), SC_(0.44589181e9) }}, + {{ SC_(0.42e2), SC_(0.42e2), SC_(0.1e1) }}, + {{ SC_(0.46e2), SC_(0.15e2), SC_(0.511738760544e12) }}, + {{ SC_(0.46e2), SC_(0.19e2), SC_(0.415424667196e13) }}, + {{ SC_(0.46e2), SC_(0.21e2), SC_(0.6943526580276e13) }}, + {{ SC_(0.46e2), SC_(0.29e2), SC_(0.174969502686e13) }}, + {{ SC_(0.46e2), SC_(0.33e2), SC_(0.10176623079e12) }}, + {{ SC_(0.46e2), SC_(0.42e2), SC_(0.163185e6) }}, + {{ SC_(0.46e2), SC_(0.46e2), SC_(0.1e1) }}, + {{ SC_(0.82e2), SC_(0.15e2), SC_(0.996731056598616e16) }}, + {{ SC_(0.82e2), SC_(0.19e2), SC_(0.19710382359693168e19) }}, + {{ SC_(0.82e2), SC_(0.21e2), SC_(0.1833065559451464624e20) }}, + {{ SC_(0.82e2), SC_(0.29e2), SC_(0.1257660762751009389168e23) }}, + {{ SC_(0.82e2), SC_(0.33e2), SC_(0.899986590548788671513e23) }}, + {{ SC_(0.82e2), SC_(0.42e2), SC_(0.41467066225715382349482e24) }}, + {{ SC_(0.82e2), SC_(0.46e2), SC_(0.23223183395337370425708e24) }}, + {{ SC_(0.82e2), SC_(0.82e2), SC_(0.1e1) }}, + {{ SC_(0.95e2), SC_(0.15e2), SC_(0.110375347398090219e18) }}, + {{ SC_(0.95e2), SC_(0.19e2), SC_(0.45038039715653129145e20) }}, + {{ SC_(0.95e2), SC_(0.21e2), SC_(0.611230538998149609825e21) }}, + {{ SC_(0.95e2), SC_(0.29e2), SC_(0.2146280142106099437545685e25) }}, + {{ SC_(0.95e2), SC_(0.33e2), SC_(0.3780222443838484815806271e26) }}, + {{ SC_(0.95e2), SC_(0.42e2), SC_(0.171987522327068244097964157e28) }}, + {{ SC_(0.95e2), SC_(0.46e2), SC_(0.308620560869098008873280965e28) }}, + {{ SC_(0.95e2), SC_(0.82e2), SC_(0.3489735464257595e16) }}, + {{ SC_(0.95e2), SC_(0.95e2), SC_(0.1e1) }}, + {{ SC_(0.122e3), SC_(0.15e2), SC_(0.6156937298378625264e19) }}, + {{ SC_(0.122e3), SC_(0.19e2), SC_(0.819751088529043274604e22) }}, + {{ SC_(0.122e3), SC_(0.21e2), SC_(0.205054879430622110547372e24) }}, + {{ SC_(0.122e3), SC_(0.29e2), SC_(0.965499981454662046766678536e28) }}, + {{ SC_(0.122e3), SC_(0.33e2), SC_(0.68890617994929806723272437813e30) }}, + {{ SC_(0.122e3), SC_(0.42e2), SC_(0.982048893026815201335532502524191e33) }}, + {{ SC_(0.122e3), SC_(0.46e2), SC_(0.9517963588769497111427223674615988e34) }}, + {{ SC_(0.122e3), SC_(0.82e2), SC_(0.254605268562507644790693611765531e33) }}, + {{ SC_(0.122e3), SC_(0.95e2), SC_(0.877923835320476575559398624e27) }}, + {{ SC_(0.122e3), SC_(0.122e3), SC_(0.1e1) }}, + {{ SC_(0.125e3), SC_(0.15e2), SC_(0.90648078331934398e19) }}, + {{ SC_(0.125e3), SC_(0.19e2), SC_(0.1350175763944140060675e23) }}, + {{ SC_(0.125e3), SC_(0.21e2), SC_(0.357796577445197116078875e24) }}, + {{ SC_(0.125e3), SC_(0.29e2), SC_(0.21471697865846785089593512375e29) }}, + {{ SC_(0.125e3), SC_(0.33e2), SC_(0.1743111472200107189546091504625e31) }}, + {{ SC_(0.125e3), SC_(0.42e2), SC_(0.339619764433637564049548277312025e34) }}, + {{ SC_(0.125e3), SC_(0.46e2), SC_(0.38244450869782214079034893241053e35) }}, + {{ SC_(0.125e3), SC_(0.82e2), SC_(0.655545126697486460839825744579025e34) }}, + {{ SC_(0.125e3), SC_(0.95e2), SC_(0.687094331707097122866992396e29) }}, + {{ SC_(0.125e3), SC_(0.122e3), SC_(0.31775e6) }}, + {{ SC_(0.125e3), SC_(0.125e3), SC_(0.1e1) }}, + {{ SC_(0.135e3), SC_(0.15e2), SC_(0.307563739414613748e20) }}, + {{ SC_(0.135e3), SC_(0.19e2), SC_(0.65183278299357679461e23) }}, + {{ SC_(0.135e3), SC_(0.21e2), SC_(0.2070345077412932009547e25) }}, + {{ SC_(0.135e3), SC_(0.29e2), SC_(0.2654598483954587033449048188e30) }}, + {{ SC_(0.135e3), SC_(0.33e2), SC_(0.322268385697858320141605625441e32) }}, + {{ SC_(0.135e3), SC_(0.42e2), SC_(0.165539796634100865734488051471458e36) }}, + {{ SC_(0.135e3), SC_(0.46e2), SC_(0.2961867439565318449706072684149998e37) }}, + {{ SC_(0.135e3), SC_(0.82e2), SC_(0.1323968752490674447090425029339391282e39) }}, + {{ SC_(0.135e3), SC_(0.95e2), SC_(0.319215598884570762368184126129732e35) }}, + {{ SC_(0.135e3), SC_(0.122e3), SC_(0.437531400061434e18) }}, + {{ SC_(0.135e3), SC_(0.125e3), SC_(0.393812684240976e15) }}, + {{ SC_(0.135e3), SC_(0.135e3), SC_(0.1e1) }}, + {{ SC_(0.137e3), SC_(0.15e2), SC_(0.388194525997363728e20) }}, + {{ SC_(0.137e3), SC_(0.19e2), SC_(0.87968625327656981292e23) }}, + {{ SC_(0.137e3), SC_(0.21e2), SC_(0.28916543839848387707556e25) }}, + {{ SC_(0.137e3), SC_(0.29e2), SC_(0.4280069137507949602563401336e30) }}, + {{ SC_(0.137e3), SC_(0.33e2), SC_(0.560540007685072462740701644251e32) }}, + {{ SC_(0.137e3), SC_(0.42e2), SC_(0.3453905364934565879468064249738192e36) }}, + {{ SC_(0.137e3), SC_(0.46e2), SC_(0.67381580139170956477318127290699344e37) }}, + {{ SC_(0.137e3), SC_(0.95e2), SC_(0.3453905364934565879468064249738192e36) }}, + {{ SC_(0.137e3), SC_(0.122e3), SC_(0.388194525997363728e20) }}, + {{ SC_(0.137e3), SC_(0.125e3), SC_(0.55587257066498976e17) }}, + {{ SC_(0.137e3), SC_(0.135e3), SC_(0.9316e4) }}, + {{ SC_(0.137e3), SC_(0.137e3), SC_(0.1e1) }}, + {{ SC_(0.143e3), SC_(0.15e2), SC_(0.76435265515004093841e20) }}, + {{ SC_(0.143e3), SC_(0.19e2), SC_(0.210374461432936964163e24) }}, + {{ SC_(0.143e3), SC_(0.21e2), SC_(0.76395982994646537557478e25) }}, + {{ SC_(0.143e3), SC_(0.29e2), SC_(0.17138496567725350060390313738e31) }}, + {{ SC_(0.143e3), SC_(0.33e2), SC_(0.27947962468928852152878073112114e33) }}, + {{ SC_(0.143e3), SC_(0.42e2), SC_(0.291038363317011408088847346619471914e37) }}, + {{ SC_(0.143e3), SC_(0.46e2), SC_(0.728184459077800535203086713053471437e38) }}, + {{ SC_(0.143e3), SC_(0.95e2), SC_(0.3005697554491346889987208985795179974e39) }}, + {{ SC_(0.143e3), SC_(0.122e3), SC_(0.76395982994646537557478e25) }}, + {{ SC_(0.143e3), SC_(0.125e3), SC_(0.31976918137806418552776e23) }}, + {{ SC_(0.143e3), SC_(0.135e3), SC_(0.3553074951283e13) }}, + {{ SC_(0.143e3), SC_(0.137e3), SC_(0.10679057389e11) }}, + {{ SC_(0.143e3), SC_(0.143e3), SC_(0.1e1) }}, + {{ SC_(0.144e3), SC_(0.15e2), SC_(0.85323087086516197776e20) }}, + {{ SC_(0.144e3), SC_(0.19e2), SC_(0.242351379570743382715776e24) }}, + {{ SC_(0.144e3), SC_(0.21e2), SC_(0.89439199603488629335584e25) }}, + {{ SC_(0.144e3), SC_(0.29e2), SC_(0.214603783108908731190974363328e31) }}, + {{ SC_(0.144e3), SC_(0.33e2), SC_(0.36256816175907700090220202956256e33) }}, + {{ SC_(0.144e3), SC_(0.42e2), SC_(0.410877689388721987890137430521607408e37) }}, + {{ SC_(0.144e3), SC_(0.46e2), SC_(0.1069985327624523235400453945711223336e39) }}, + {{ SC_(0.144e3), SC_(0.122e3), SC_(0.500046434146777336739856e26) }}, + {{ SC_(0.144e3), SC_(0.125e3), SC_(0.242351379570743382715776e24) }}, + {{ SC_(0.144e3), SC_(0.135e3), SC_(0.56849199220528e14) }}, + {{ SC_(0.144e3), SC_(0.137e3), SC_(0.219683466288e12) }}, + {{ SC_(0.144e3), SC_(0.143e3), SC_(0.144e3) }}, + {{ SC_(0.144e3), SC_(0.144e3), SC_(0.1e1) }}, + {{ SC_(0.145e3), SC_(0.15e2), SC_(0.95168058673421912904e20) }}, + {{ SC_(0.145e3), SC_(0.19e2), SC_(0.27889642887109357534752e24) }}, + {{ SC_(0.145e3), SC_(0.21e2), SC_(0.10458616082666009075532e26) }}, + {{ SC_(0.145e3), SC_(0.29e2), SC_(0.26825472888613591398871795416e31) }}, + {{ SC_(0.145e3), SC_(0.33e2), SC_(0.4693962808488050458108865561301e33) }}, + {{ SC_(0.145e3), SC_(0.42e2), SC_(0.57842004816858920625310609151100072e37) }}, + {{ SC_(0.145e3), SC_(0.46e2), SC_(0.156715022732884716296026082957704428e39) }}, + {{ SC_(0.145e3), SC_(0.122e3), SC_(0.315246665005577016640344e27) }}, + {{ SC_(0.145e3), SC_(0.125e3), SC_(0.1757047501887889524689376e25) }}, + {{ SC_(0.145e3), SC_(0.135e3), SC_(0.824313388697656e15) }}, + {{ SC_(0.145e3), SC_(0.137e3), SC_(0.398176282647e13) }}, + {{ SC_(0.145e3), SC_(0.143e3), SC_(0.1044e5) }}, + {{ SC_(0.145e3), SC_(0.144e3), SC_(0.145e3) }}, + {{ SC_(0.145e3), SC_(0.145e3), SC_(0.1e1) }}, + {{ SC_(0.148e3), SC_(0.15e2), SC_(0.131439605927052712464e21) }}, + {{ SC_(0.148e3), SC_(0.19e2), SC_(0.42244624913775365779698e24) }}, + {{ SC_(0.148e3), SC_(0.21e2), SC_(0.16608172537529972375104128e26) }}, + {{ SC_(0.148e3), SC_(0.29e2), SC_(0.51863815313548295889610045344e31) }}, + {{ SC_(0.148e3), SC_(0.33e2), SC_(0.100644585365316213131406856592232e34) }}, + {{ SC_(0.148e3), SC_(0.42e2), SC_(0.1587255130729102485141868921944628536e38) }}, + {{ SC_(0.148e3), SC_(0.122e3), SC_(0.6418858594895863473128136624e29) }}, + {{ SC_(0.148e3), SC_(0.125e3), SC_(0.525225250880542723214261376e27) }}, + {{ SC_(0.148e3), SC_(0.135e3), SC_(0.1525832904625819216e19) }}, + {{ SC_(0.148e3), SC_(0.137e3), SC_(0.12775329171405528e17) }}, + {{ SC_(0.148e3), SC_(0.143e3), SC_(0.552689424e9) }}, + {{ SC_(0.148e3), SC_(0.144e3), SC_(0.19190605e8) }}, + {{ SC_(0.148e3), SC_(0.145e3), SC_(0.529396e6) }}, + {{ SC_(0.148e3), SC_(0.148e3), SC_(0.1e1) }}, + {{ SC_(0.149e3), SC_(0.15e2), SC_(0.146152994650230254904e21) }}, + {{ SC_(0.149e3), SC_(0.19e2), SC_(0.484188393242502269321154e24) }}, + {{ SC_(0.149e3), SC_(0.21e2), SC_(0.19332950844468483467894649e26) }}, + {{ SC_(0.149e3), SC_(0.29e2), SC_(0.643975706809891340629324729688e31) }}, + {{ SC_(0.149e3), SC_(0.33e2), SC_(0.129276234650276859970513979588298e34) }}, + {{ SC_(0.149e3), SC_(0.42e2), SC_(0.2210289854940525890524658592240650952e38) }}, + {{ SC_(0.149e3), SC_(0.122e3), SC_(0.35422590023684579907262679888e30) }}, + {{ SC_(0.149e3), SC_(0.125e3), SC_(0.3260773432550036073288539376e28) }}, + {{ SC_(0.149e3), SC_(0.135e3), SC_(0.16239221627803361656e20) }}, + {{ SC_(0.149e3), SC_(0.137e3), SC_(0.158627003878285306e18) }}, + {{ SC_(0.149e3), SC_(0.143e3), SC_(0.13725120696e11) }}, + {{ SC_(0.149e3), SC_(0.144e3), SC_(0.571880029e9) }}, + {{ SC_(0.149e3), SC_(0.145e3), SC_(0.19720001e8) }}, + {{ SC_(0.149e3), SC_(0.148e3), SC_(0.149e3) }}, + {{ SC_(0.149e3), SC_(0.149e3), SC_(0.1e1) }} } }; -#undef SC_ diff --git a/test/binomial_large_data.ipp b/test/binomial_large_data.ipp index 7441d393d..80d2c833d 100644 --- a/test/binomial_large_data.ipp +++ b/test/binomial_large_data.ipp @@ -3,238 +3,236 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 230> binomial_large_data = { { - { SC_(0.174e3), SC_(0.4e1), SC_(0.36890001e8) }, - { SC_(0.174e3), SC_(0.5e1), SC_(0.1254260034e10) }, - { SC_(0.174e3), SC_(0.6e1), SC_(0.35328324291e11) }, - { SC_(0.174e3), SC_(0.8e1), SC_(0.17699490469791e14) }, - { SC_(0.174e3), SC_(0.9e1), SC_(0.326457268665034e15) }, - { SC_(0.174e3), SC_(0.11e2), SC_(0.80308488091598364e17) }, - { SC_(0.174e3), SC_(0.13e2), SC_(0.13593756003504784614e20) }, - { SC_(0.174e3), SC_(0.22e2), SC_(0.4359346248249975839021623926e28) }, - { SC_(0.174e3), SC_(0.25e2), SC_(0.1087562120541667885404612090756e31) }, - { SC_(0.174e3), SC_(0.32e2), SC_(0.90596769259248050560796925567405729e35) }, - { SC_(0.174e3), SC_(0.33e2), SC_(0.389840643479188581201004952441564046e36) }, - { SC_(0.174e3), SC_(0.36e2), SC_(0.24968911018132735303785934846085665809e38) }, - { SC_(0.174e3), SC_(0.38e2), SC_(0.335748386706129085101975024324392317059e39) }, - { SC_(0.181e3), SC_(0.4e1), SC_(0.43252665e8) }, - { SC_(0.181e3), SC_(0.5e1), SC_(0.1531144341e10) }, - { SC_(0.181e3), SC_(0.6e1), SC_(0.44913567336e11) }, - { SC_(0.181e3), SC_(0.8e1), SC_(0.2442175223895e14) }, - { SC_(0.181e3), SC_(0.9e1), SC_(0.46944034859315e15) }, - { SC_(0.181e3), SC_(0.11e2), SC_(0.12551981393474298e18) }, - { SC_(0.181e3), SC_(0.13e2), SC_(0.2311656573298183215e20) }, - { SC_(0.181e3), SC_(0.22e2), SC_(0.109786047308135746805973924e29) }, - { SC_(0.181e3), SC_(0.25e2), SC_(0.3137775924888208973244704900292e31) }, - { SC_(0.181e3), SC_(0.32e2), SC_(0.362807370049633357494117222655465275e36) }, - { SC_(0.181e3), SC_(0.33e2), SC_(0.1638130246587738492927983823504979575e37) }, - { SC_(0.181e3), SC_(0.36e2), SC_(0.121459327734252437983487804513759407155e39) }, - { SC_(0.183e3), SC_(0.4e1), SC_(0.45212895e8) }, - { SC_(0.183e3), SC_(0.5e1), SC_(0.1618621641e10) }, - { SC_(0.183e3), SC_(0.6e1), SC_(0.48019108683e11) }, - { SC_(0.183e3), SC_(0.8e1), SC_(0.26712344173086e14) }, - { SC_(0.183e3), SC_(0.9e1), SC_(0.51940669225445e15) }, - { SC_(0.183e3), SC_(0.11e2), SC_(0.14213800227494049e18) }, - { SC_(0.183e3), SC_(0.13e2), SC_(0.2679848027506762623e20) }, - { SC_(0.183e3), SC_(0.22e2), SC_(0.14194619920981246828881085065e29) }, - { SC_(0.183e3), SC_(0.25e2), SC_(0.4212963192547234058811906047292e31) }, - { SC_(0.183e3), SC_(0.32e2), SC_(0.533495022820003911907243629923308011e36) }, - { SC_(0.183e3), SC_(0.33e2), SC_(0.2441143892297593657514963276315742717e37) }, - { SC_(0.183e3), SC_(0.36e2), SC_(0.188487763000513078905882248491998453765e39) }, - { SC_(0.197e3), SC_(0.4e1), SC_(0.60862165e8) }, - { SC_(0.197e3), SC_(0.5e1), SC_(0.2349279569e10) }, - { SC_(0.197e3), SC_(0.6e1), SC_(0.75176946208e11) }, - { SC_(0.197e3), SC_(0.8e1), SC_(0.4871734603372e14) }, - { SC_(0.197e3), SC_(0.9e1), SC_(0.102306426670812e16) }, - { SC_(0.197e3), SC_(0.11e2), SC_(0.326971339639915152e18) }, - { SC_(0.197e3), SC_(0.13e2), SC_(0.7212233203211205372e20) }, - { SC_(0.197e3), SC_(0.22e2), SC_(0.79183342998439646916544716576e29) }, - { SC_(0.197e3), SC_(0.25e2), SC_(0.30226519812632630000675368493832e32) }, - { SC_(0.197e3), SC_(0.32e2), SC_(0.7012229196864814144578953941342321778e37) }, - { SC_(0.197e3), SC_(0.33e2), SC_(0.3506114598432407072289476970671160889e38) }, - { SC_(0.205e3), SC_(0.4e1), SC_(0.71452955e8) }, - { SC_(0.205e3), SC_(0.5e1), SC_(0.2872408791e10) }, - { SC_(0.205e3), SC_(0.6e1), SC_(0.957469597e11) }, - { SC_(0.205e3), SC_(0.8e1), SC_(0.67368244751775e14) }, - { SC_(0.205e3), SC_(0.9e1), SC_(0.1474616024011075e16) }, - { SC_(0.205e3), SC_(0.11e2), SC_(0.51236204034275715e18) }, - { SC_(0.205e3), SC_(0.13e2), SC_(0.122973458426368674425e21) }, - { SC_(0.205e3), SC_(0.22e2), SC_(0.1996995395393768863820790084e30) }, - { SC_(0.205e3), SC_(0.25e2), SC_(0.87236660026494642796327227908148e32) }, - { SC_(0.205e3), SC_(0.32e2), SC_(0.2797639369858790056445408204110589505e38) }, - { SC_(0.205e3), SC_(0.33e2), SC_(0.14666412454108202417122897554882787405e39) }, - { SC_(0.219e3), SC_(0.4e1), SC_(0.93240126e8) }, - { SC_(0.219e3), SC_(0.5e1), SC_(0.4009325418e10) }, - { SC_(0.219e3), SC_(0.6e1), SC_(0.142999273242e12) }, - { SC_(0.219e3), SC_(0.8e1), SC_(0.115308485402067e15) }, - { SC_(0.219e3), SC_(0.9e1), SC_(0.2703343379981793e16) }, - { SC_(0.219e3), SC_(0.11e2), SC_(0.1078634008612735407e19) }, - { SC_(0.219e3), SC_(0.13e2), SC_(0.297702986377114972332e21) }, - { SC_(0.219e3), SC_(0.22e2), SC_(0.92286864572641294222383786261e30) }, - { SC_(0.219e3), SC_(0.25e2), SC_(0.503521145580703624811857345830723e33) }, - { SC_(0.219e3), SC_(0.32e2), SC_(0.275143042079930237307916608031577699934e39) }, - { SC_(0.227e3), SC_(0.4e1), SC_(0.1077342e9) }, - { SC_(0.227e3), SC_(0.5e1), SC_(0.480494532e10) }, - { SC_(0.227e3), SC_(0.6e1), SC_(0.17778297684e12) }, - { SC_(0.227e3), SC_(0.8e1), SC_(0.1543537202493e15) }, - { SC_(0.227e3), SC_(0.9e1), SC_(0.37559405260663e16) }, - { SC_(0.227e3), SC_(0.11e2), SC_(0.161525929569174898e19) }, - { SC_(0.227e3), SC_(0.13e2), SC_(0.4808502672559283502e21) }, - { SC_(0.227e3), SC_(0.22e2), SC_(0.211447113241809535208273441052e31) }, - { SC_(0.227e3), SC_(0.25e2), SC_(0.1300776673899864041137122497734284e34) }, - { SC_(0.286e3), SC_(0.4e1), SC_(0.272963405e9) }, - { SC_(0.286e3), SC_(0.5e1), SC_(0.15395136042e11) }, - { SC_(0.286e3), SC_(0.6e1), SC_(0.721005537967e12) }, - { SC_(0.286e3), SC_(0.8e1), SC_(0.1005802725463965e16) }, - { SC_(0.286e3), SC_(0.9e1), SC_(0.3106812863099803e17) }, - { SC_(0.286e3), SC_(0.11e2), SC_(0.21592914273609648996e20) }, - { SC_(0.286e3), SC_(0.13e2), SC_(0.1042965442638773751185e23) }, - { SC_(0.286e3), SC_(0.22e2), SC_(0.425965175292651465971486597897325e33) }, - { SC_(0.286e3), SC_(0.25e2), SC_(0.561508034879773671402684888107554506e36) }, - { SC_(0.308e3), SC_(0.4e1), SC_(0.367704645e9) }, - { SC_(0.308e3), SC_(0.5e1), SC_(0.22356442416e11) }, - { SC_(0.308e3), SC_(0.6e1), SC_(0.1129000342008e13) }, - { SC_(0.308e3), SC_(0.8e1), SC_(0.1832649805164486e16) }, - { SC_(0.308e3), SC_(0.9e1), SC_(0.610883268388162e17) }, - { SC_(0.308e3), SC_(0.11e2), SC_(0.4948265543629273684e20) }, - { SC_(0.308e3), SC_(0.13e2), SC_(0.2788537951740619923768e23) }, - { SC_(0.308e3), SC_(0.22e2), SC_(0.231085830083090590416670728502104e34) }, - { SC_(0.308e3), SC_(0.25e2), SC_(0.3876354280333804915261626106361337072e37) }, - { SC_(0.353e3), SC_(0.4e1), SC_(0.6360354e9) }, - { SC_(0.353e3), SC_(0.5e1), SC_(0.4439527092e11) }, - { SC_(0.353e3), SC_(0.6e1), SC_(0.257492571336e13) }, - { SC_(0.353e3), SC_(0.8e1), SC_(0.552054876781122e16) }, - { SC_(0.353e3), SC_(0.9e1), SC_(0.2116210360994301e18) }, - { SC_(0.353e3), SC_(0.11e2), SC_(0.22699626628585414872e21) }, - { SC_(0.353e3), SC_(0.13e2), SC_(0.16969717029992873417964e24) }, - { SC_(0.353e3), SC_(0.22e2), SC_(0.5130106833626650018875548966208696e35) }, - { SC_(0.353e3), SC_(0.25e2), SC_(0.133593446626656394879582879903973231364e39) }, - { SC_(0.358e3), SC_(0.4e1), SC_(0.673005095e9) }, - { SC_(0.358e3), SC_(0.5e1), SC_(0.47648760726e11) }, - { SC_(0.358e3), SC_(0.6e1), SC_(0.2803335422713e13) }, - { SC_(0.358e3), SC_(0.8e1), SC_(0.6184958895482796e16) }, - { SC_(0.358e3), SC_(0.9e1), SC_(0.2405261792687754e18) }, - { SC_(0.358e3), SC_(0.11e2), SC_(0.26556714113228463528e21) }, - { SC_(0.358e3), SC_(0.13e2), SC_(0.20438796217066896077556e24) }, - { SC_(0.358e3), SC_(0.22e2), SC_(0.7057427033366990358417620413368873e35) }, - { SC_(0.358e3), SC_(0.25e2), SC_(0.192263950446748795075597663873492257384e39) }, - { SC_(0.376e3), SC_(0.4e1), SC_(0.81957425e9) }, - { SC_(0.376e3), SC_(0.5e1), SC_(0.609763242e11) }, - { SC_(0.376e3), SC_(0.6e1), SC_(0.37703693797e13) }, - { SC_(0.376e3), SC_(0.8e1), SC_(0.9192295203757875e16) }, - { SC_(0.376e3), SC_(0.9e1), SC_(0.375862737220322e18) }, - { SC_(0.376e3), SC_(0.11e2), SC_(0.4589694053537099244e21) }, - { SC_(0.376e3), SC_(0.13e2), SC_(0.390888943559576285614e24) }, - { SC_(0.376e3), SC_(0.22e2), SC_(0.2144450623649450847150905469935555e36) }, - { SC_(0.376e3), SC_(0.372e3), SC_(0.81957425e9) }, - { SC_(0.376e3), SC_(0.373e3), SC_(0.8789e7) }, - { SC_(0.376e3), SC_(0.374e3), SC_(0.705e5) }, - { SC_(0.376e3), SC_(0.375e3), SC_(0.376e3) }, - { SC_(0.376e3), SC_(0.376e3), SC_(0.1e1) }, - { SC_(0.378e3), SC_(0.4e1), SC_(0.83722275e9) }, - { SC_(0.378e3), SC_(0.5e1), SC_(0.626242617e11) }, - { SC_(0.378e3), SC_(0.6e1), SC_(0.389314160235e13) }, - { SC_(0.378e3), SC_(0.8e1), SC_(0.9594647478991575e16) }, - { SC_(0.378e3), SC_(0.9e1), SC_(0.39444661858076475e18) }, - { SC_(0.378e3), SC_(0.11e2), SC_(0.4869335930029018812e21) }, - { SC_(0.378e3), SC_(0.13e2), SC_(0.4192685517906140159394e24) }, - { SC_(0.378e3), SC_(0.22e2), SC_(0.24180810300189004781143134586060785e36) }, - { SC_(0.378e3), SC_(0.372e3), SC_(0.389314160235e13) }, - { SC_(0.378e3), SC_(0.373e3), SC_(0.626242617e11) }, - { SC_(0.378e3), SC_(0.374e3), SC_(0.83722275e9) }, - { SC_(0.378e3), SC_(0.375e3), SC_(0.8930376e7) }, - { SC_(0.378e3), SC_(0.376e3), SC_(0.71253e5) }, - { SC_(0.378e3), SC_(0.378e3), SC_(0.1e1) }, - { SC_(0.389e3), SC_(0.4e1), SC_(0.939438501e9) }, - { SC_(0.389e3), SC_(0.5e1), SC_(0.72336764577e11) }, - { SC_(0.389e3), SC_(0.6e1), SC_(0.4629552932928e13) }, - { SC_(0.389e3), SC_(0.8e1), SC_(0.12095203060802928e17) }, - { SC_(0.389e3), SC_(0.9e1), SC_(0.512030262907323952e18) }, - { SC_(0.389e3), SC_(0.11e2), SC_(0.670387258762843596064e21) }, - { SC_(0.389e3), SC_(0.13e2), SC_(0.612398760879857625004464e24) }, - { SC_(0.389e3), SC_(0.22e2), SC_(0.4627435055579525047225070723215824e36) }, - { SC_(0.389e3), SC_(0.372e3), SC_(0.2108849811550582576133675754e30) }, - { SC_(0.389e3), SC_(0.373e3), SC_(0.96113798381661940467218466e28) }, - { SC_(0.389e3), SC_(0.374e3), SC_(0.4111820251621901196458544e27) }, - { SC_(0.389e3), SC_(0.375e3), SC_(0.16447281006487604785834176e26) }, - { SC_(0.389e3), SC_(0.376e3), SC_(0.612398760879857625004464e24) }, - { SC_(0.389e3), SC_(0.378e3), SC_(0.670387258762843596064e21) }, - { SC_(0.389e3), SC_(0.379e3), SC_(0.19457149990478310176e20) }, - { SC_(0.389e3), SC_(0.386e3), SC_(0.9735114e7) }, - { SC_(0.389e3), SC_(0.388e3), SC_(0.389e3) }, - { SC_(0.391e3), SC_(0.4e1), SC_(0.958984195e9) }, - { SC_(0.391e3), SC_(0.5e1), SC_(0.74225376693e11) }, - { SC_(0.391e3), SC_(0.6e1), SC_(0.4775165900583e13) }, - { SC_(0.391e3), SC_(0.8e1), SC_(0.1260643797753912e17) }, - { SC_(0.391e3), SC_(0.9e1), SC_(0.53647397171083144e18) }, - { SC_(0.391e3), SC_(0.11e2), SC_(0.709813589006707540368e21) }, - { SC_(0.391e3), SC_(0.13e2), SC_(0.65530354544067961515256e24) }, - { SC_(0.391e3), SC_(0.22e2), SC_(0.519645908172294225323547068003403e36) }, - { SC_(0.391e3), SC_(0.372e3), SC_(0.94028803439575537144626963663e32) }, - { SC_(0.391e3), SC_(0.373e3), SC_(0.4789670952686153366616386889e31) }, - { SC_(0.391e3), SC_(0.374e3), SC_(0.230518922856552835826457123e30) }, - { SC_(0.391e3), SC_(0.375e3), SC_(0.10450191169497061890799389576e29) }, - { SC_(0.391e3), SC_(0.376e3), SC_(0.444688985936045186842527216e27) }, - { SC_(0.391e3), SC_(0.378e3), SC_(0.65530354544067961515256e24) }, - { SC_(0.391e3), SC_(0.379e3), SC_(0.2247743031854573877832e23) }, - { SC_(0.391e3), SC_(0.386e3), SC_(0.74225376693e11) }, - { SC_(0.391e3), SC_(0.388e3), SC_(0.9886435e7) }, - { SC_(0.392e3), SC_(0.4e1), SC_(0.96887063e9) }, - { SC_(0.392e3), SC_(0.5e1), SC_(0.75184360888e11) }, - { SC_(0.392e3), SC_(0.6e1), SC_(0.4849391277276e13) }, - { SC_(0.392e3), SC_(0.8e1), SC_(0.12869072102071185e17) }, - { SC_(0.392e3), SC_(0.9e1), SC_(0.54908040968837056e18) }, - { SC_(0.392e3), SC_(0.11e2), SC_(0.730306894726061301376e21) }, - { SC_(0.392e3), SC_(0.13e2), SC_(0.67778097575922535393088e24) }, - { SC_(0.392e3), SC_(0.22e2), SC_(0.5505437729825387468292714882630648e36) }, - { SC_(0.392e3), SC_(0.372e3), SC_(0.18429645474156805280346884877948e34) }, - { SC_(0.392e3), SC_(0.373e3), SC_(0.98818474392261690511243350552e32) }, - { SC_(0.392e3), SC_(0.374e3), SC_(0.5020189875542706202442844012e31) }, - { SC_(0.392e3), SC_(0.375e3), SC_(0.240969114026049897717256512576e30) }, - { SC_(0.392e3), SC_(0.376e3), SC_(0.10894880155433107077641916792e29) }, - { SC_(0.392e3), SC_(0.378e3), SC_(0.1834849927233902922427168e26) }, - { SC_(0.392e3), SC_(0.379e3), SC_(0.67778097575922535393088e24) }, - { SC_(0.392e3), SC_(0.386e3), SC_(0.4849391277276e13) }, - { SC_(0.392e3), SC_(0.388e3), SC_(0.96887063e9) }, - { SC_(0.398e3), SC_(0.4e1), SC_(0.1029804105e10) }, - { SC_(0.398e3), SC_(0.5e1), SC_(0.81148563474e11) }, - { SC_(0.398e3), SC_(0.6e1), SC_(0.5315230907547e13) }, - { SC_(0.398e3), SC_(0.8e1), SC_(0.14547786993956139e17) }, - { SC_(0.398e3), SC_(0.9e1), SC_(0.63040410307143269e18) }, - { SC_(0.398e3), SC_(0.11e2), SC_(0.864983200770704352428e21) }, - { SC_(0.398e3), SC_(0.13e2), SC_(0.828287951907239471630766e24) }, - { SC_(0.398e3), SC_(0.22e2), SC_(0.776122173564640399865233597134960648e36) }, - { SC_(0.398e3), SC_(0.374e3), SC_(0.198248598682272276052532494920343209e39) }, - { SC_(0.398e3), SC_(0.375e3), SC_(0.12687910315665425667362079674901965376e38) }, - { SC_(0.398e3), SC_(0.376e3), SC_(0.776122173564640399865233597134960648e36) }, - { SC_(0.398e3), SC_(0.378e3), SC_(0.2516163840026833008699548944439896e34) }, - { SC_(0.398e3), SC_(0.379e3), SC_(0.13277909446051889227965957490448e33) }, - { SC_(0.398e3), SC_(0.386e3), SC_(0.27895708224855215365803e23) }, - { SC_(0.398e3), SC_(0.388e3), SC_(0.24522719609478731641e20) }, - { SC_(0.398e3), SC_(0.394e3), SC_(0.1029804105e10) }, - { SC_(0.398e3), SC_(0.395e3), SC_(0.10428396e8) }, - { SC_(0.398e3), SC_(0.397e3), SC_(0.398e3) }, - { SC_(0.398e3), SC_(0.398e3), SC_(0.1e1) }, - { SC_(0.399e3), SC_(0.4e1), SC_(0.1040232501e10) }, - { SC_(0.399e3), SC_(0.5e1), SC_(0.82178367579e11) }, - { SC_(0.399e3), SC_(0.6e1), SC_(0.5396379471021e13) }, - { SC_(0.399e3), SC_(0.8e1), SC_(0.14845439924778771e17) }, - { SC_(0.399e3), SC_(0.9e1), SC_(0.644951890065388829e18) }, - { SC_(0.399e3), SC_(0.11e2), SC_(0.889505920380183084069e21) }, - { SC_(0.399e3), SC_(0.13e2), SC_(0.856183660132094686996569e24) }, - { SC_(0.399e3), SC_(0.22e2), SC_(0.821413122685123394021825478134878776e36) }, - { SC_(0.399e3), SC_(0.375e3), SC_(0.210936508997937701719894574595245174376e39) }, - { SC_(0.399e3), SC_(0.376e3), SC_(0.13464032489230066067227313272036926024e38) }, - { SC_(0.399e3), SC_(0.378e3), SC_(0.47807112960509827165291429944358024e35) }, - { SC_(0.399e3), SC_(0.379e3), SC_(0.2648942934487351900979208519344376e34) }, - { SC_(0.399e3), SC_(0.386e3), SC_(0.856183660132094686996569e24) }, - { SC_(0.399e3), SC_(0.388e3), SC_(0.889505920380183084069e21) }, - { SC_(0.399e3), SC_(0.394e3), SC_(0.82178367579e11) }, - { SC_(0.399e3), SC_(0.395e3), SC_(0.1040232501e10) }, - { SC_(0.399e3), SC_(0.397e3), 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SC_(0.65530354544067961515256e24) }}, + {{ SC_(0.391e3), SC_(0.22e2), SC_(0.519645908172294225323547068003403e36) }}, + {{ SC_(0.391e3), SC_(0.372e3), SC_(0.94028803439575537144626963663e32) }}, + {{ SC_(0.391e3), SC_(0.373e3), SC_(0.4789670952686153366616386889e31) }}, + {{ SC_(0.391e3), SC_(0.374e3), SC_(0.230518922856552835826457123e30) }}, + {{ SC_(0.391e3), SC_(0.375e3), SC_(0.10450191169497061890799389576e29) }}, + {{ SC_(0.391e3), SC_(0.376e3), SC_(0.444688985936045186842527216e27) }}, + {{ SC_(0.391e3), SC_(0.378e3), SC_(0.65530354544067961515256e24) }}, + {{ SC_(0.391e3), SC_(0.379e3), SC_(0.2247743031854573877832e23) }}, + {{ SC_(0.391e3), SC_(0.386e3), SC_(0.74225376693e11) }}, + {{ SC_(0.391e3), SC_(0.388e3), SC_(0.9886435e7) }}, + {{ SC_(0.392e3), SC_(0.4e1), SC_(0.96887063e9) }}, + {{ SC_(0.392e3), SC_(0.5e1), SC_(0.75184360888e11) }}, + {{ SC_(0.392e3), SC_(0.6e1), SC_(0.4849391277276e13) }}, + {{ SC_(0.392e3), SC_(0.8e1), SC_(0.12869072102071185e17) }}, + {{ SC_(0.392e3), SC_(0.9e1), SC_(0.54908040968837056e18) }}, + {{ SC_(0.392e3), SC_(0.11e2), SC_(0.730306894726061301376e21) }}, + {{ SC_(0.392e3), SC_(0.13e2), SC_(0.67778097575922535393088e24) }}, + {{ SC_(0.392e3), SC_(0.22e2), SC_(0.5505437729825387468292714882630648e36) }}, + {{ SC_(0.392e3), SC_(0.372e3), SC_(0.18429645474156805280346884877948e34) }}, + {{ SC_(0.392e3), SC_(0.373e3), SC_(0.98818474392261690511243350552e32) }}, + {{ SC_(0.392e3), SC_(0.374e3), SC_(0.5020189875542706202442844012e31) }}, + {{ SC_(0.392e3), SC_(0.375e3), SC_(0.240969114026049897717256512576e30) }}, + {{ SC_(0.392e3), SC_(0.376e3), SC_(0.10894880155433107077641916792e29) }}, + {{ SC_(0.392e3), SC_(0.378e3), SC_(0.1834849927233902922427168e26) }}, + {{ SC_(0.392e3), SC_(0.379e3), SC_(0.67778097575922535393088e24) }}, + {{ SC_(0.392e3), SC_(0.386e3), SC_(0.4849391277276e13) }}, + {{ SC_(0.392e3), SC_(0.388e3), SC_(0.96887063e9) }}, + {{ SC_(0.398e3), SC_(0.4e1), SC_(0.1029804105e10) }}, + {{ SC_(0.398e3), SC_(0.5e1), SC_(0.81148563474e11) }}, + {{ SC_(0.398e3), SC_(0.6e1), SC_(0.5315230907547e13) }}, + {{ SC_(0.398e3), SC_(0.8e1), SC_(0.14547786993956139e17) }}, + {{ SC_(0.398e3), SC_(0.9e1), SC_(0.63040410307143269e18) }}, + {{ SC_(0.398e3), SC_(0.11e2), SC_(0.864983200770704352428e21) }}, + {{ SC_(0.398e3), SC_(0.13e2), SC_(0.828287951907239471630766e24) }}, + {{ SC_(0.398e3), SC_(0.22e2), SC_(0.776122173564640399865233597134960648e36) }}, + {{ SC_(0.398e3), SC_(0.374e3), SC_(0.198248598682272276052532494920343209e39) }}, + {{ SC_(0.398e3), SC_(0.375e3), SC_(0.12687910315665425667362079674901965376e38) }}, + {{ SC_(0.398e3), SC_(0.376e3), SC_(0.776122173564640399865233597134960648e36) }}, + {{ SC_(0.398e3), SC_(0.378e3), SC_(0.2516163840026833008699548944439896e34) }}, + {{ SC_(0.398e3), SC_(0.379e3), SC_(0.13277909446051889227965957490448e33) }}, + {{ SC_(0.398e3), SC_(0.386e3), SC_(0.27895708224855215365803e23) }}, + {{ SC_(0.398e3), SC_(0.388e3), SC_(0.24522719609478731641e20) }}, + {{ SC_(0.398e3), SC_(0.394e3), SC_(0.1029804105e10) }}, + {{ SC_(0.398e3), SC_(0.395e3), SC_(0.10428396e8) }}, + {{ SC_(0.398e3), SC_(0.397e3), SC_(0.398e3) }}, + {{ SC_(0.398e3), SC_(0.398e3), SC_(0.1e1) }}, + {{ SC_(0.399e3), SC_(0.4e1), SC_(0.1040232501e10) }}, + {{ SC_(0.399e3), SC_(0.5e1), SC_(0.82178367579e11) }}, + {{ SC_(0.399e3), SC_(0.6e1), SC_(0.5396379471021e13) }}, + {{ SC_(0.399e3), SC_(0.8e1), SC_(0.14845439924778771e17) }}, + {{ SC_(0.399e3), SC_(0.9e1), SC_(0.644951890065388829e18) }}, + {{ SC_(0.399e3), SC_(0.11e2), SC_(0.889505920380183084069e21) }}, + {{ SC_(0.399e3), SC_(0.13e2), SC_(0.856183660132094686996569e24) }}, + {{ SC_(0.399e3), SC_(0.22e2), SC_(0.821413122685123394021825478134878776e36) }}, + {{ SC_(0.399e3), SC_(0.375e3), SC_(0.210936508997937701719894574595245174376e39) }}, + {{ SC_(0.399e3), SC_(0.376e3), SC_(0.13464032489230066067227313272036926024e38) }}, + {{ SC_(0.399e3), SC_(0.378e3), SC_(0.47807112960509827165291429944358024e35) }}, + {{ SC_(0.399e3), SC_(0.379e3), SC_(0.2648942934487351900979208519344376e34) }}, + {{ SC_(0.399e3), SC_(0.386e3), SC_(0.856183660132094686996569e24) }}, + {{ SC_(0.399e3), SC_(0.388e3), SC_(0.889505920380183084069e21) }}, + {{ SC_(0.399e3), SC_(0.394e3), SC_(0.82178367579e11) }}, + {{ SC_(0.399e3), SC_(0.395e3), SC_(0.1040232501e10) }}, + {{ SC_(0.399e3), SC_(0.397e3), SC_(0.79401e5) }}, + {{ SC_(0.399e3), SC_(0.398e3), SC_(0.399e3) }}, + {{ SC_(0.399e3), SC_(0.399e3), SC_(0.1e1) }} } }; -#undef SC_ diff --git a/test/binomial_quantile.ipp b/test/binomial_quantile.ipp index b2a1c55ab..1c58f59f2 100644 --- a/test/binomial_quantile.ipp +++ b/test/binomial_quantile.ipp @@ -5,4038 +5,4038 @@ #define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 4032> binomial_quantile_data = {{ - { SC_(2), SC_(0.12698681652545928955078125), SC_(0.12698681652545928955078125), SC_(0), SC_(0.28467385230321224203411154382440248724380832183117) }, - { SC_(2), SC_(0.12698681652545928955078125), SC_(0.135477006435394287109375), SC_(0), SC_(0.25727865882740919932840773421531232758964168093055) }, - { SC_(2), SC_(0.12698681652545928955078125), SC_(0.22103404998779296875), SC_(0), SC_(0.035694410305790976496105074803969225386555435216338) }, - { SC_(2), SC_(0.12698681652545928955078125), SC_(0.814723670482635498046875), SC_(0.11873939407970113038114981488058971337236924303007), SC_(0) }, - { SC_(2), SC_(0.12698681652545928955078125), SC_(0.835008561611175537109375), SC_(0.17128223695871555977493584741313475336874139582588), SC_(0) }, - { SC_(2), SC_(0.12698681652545928955078125), SC_(0.905791938304901123046875), SC_(0.40618092349808500975883593147831009145063213747834), SC_(0) }, - { SC_(2), SC_(0.12698681652545928955078125), SC_(0.9133758544921875), SC_(0.43899397179953045991755739555886582435275603281127), SC_(0) }, - { SC_(2), SC_(0.12698681652545928955078125), SC_(0.968867778778076171875), SC_(0.799870552103486022724664124290614736962329408812), SC_(0) }, - { SC_(2), SC_(0.135477006435394287109375), SC_(0.12698681652545928955078125), SC_(0), SC_(0.31872738789970909485536768848150766202976148899251) }, - { SC_(2), SC_(0.135477006435394287109375), SC_(0.135477006435394287109375), SC_(0), SC_(0.29102994230646182726533783572628827290811626372966) }, - { SC_(2), SC_(0.135477006435394287109375), SC_(0.22103404998779296875), SC_(0), SC_(0.066564891771854913273348344758795546234545331752506) }, - { SC_(2), SC_(0.135477006435394287109375), SC_(0.814723670482635498046875), SC_(0.15078204185386621729912132630692143434650445884609), SC_(0) }, - { SC_(2), SC_(0.135477006435394287109375), SC_(0.835008561611175537109375), SC_(0.20400864316514337235281173322687950297863712869268), SC_(0) }, - { SC_(2), SC_(0.135477006435394287109375), SC_(0.905791938304901123046875), SC_(0.44143516661223776441613153671576118711196945856282), SC_(0) }, - { SC_(2), SC_(0.135477006435394287109375), SC_(0.9133758544921875), SC_(0.47453330316861439745293287393350226948540566881404), SC_(0) }, - { SC_(2), SC_(0.135477006435394287109375), SC_(0.968867778778076171875), SC_(0.83739716340650425258932397703845268032687863038399), SC_(0) }, - { SC_(2), SC_(0.22103404998779296875), SC_(0.12698681652545928955078125), SC_(0), SC_(0.62037836131298603609519052823209625564881710064378) }, - { SC_(2), SC_(0.22103404998779296875), SC_(0.135477006435394287109375), SC_(0), SC_(0.59093627733744182629509254823619511720015775666619) }, - { SC_(2), SC_(0.22103404998779296875), SC_(0.22103404998779296875), SC_(0), SC_(0.34807449373182945948809948184050473370388203786438) }, - { SC_(2), SC_(0.22103404998779296875), SC_(0.814723670482635498046875), SC_(0.44009477935063047177182669621147331809907557267519), SC_(0) }, - { SC_(2), SC_(0.22103404998779296875), SC_(0.835008561611175537109375), SC_(0.49769020155560349641877333505982794296467077593034), SC_(0) }, - { SC_(2), SC_(0.22103404998779296875), SC_(0.905791938304901123046875), SC_(0.74944500698304949182235362474586290610889103220154), SC_(0) }, - { SC_(2), SC_(0.22103404998779296875), SC_(0.9133758544921875), SC_(0.78387321971706370473245717801953625642542459567953), SC_(0) }, - { SC_(2), SC_(0.22103404998779296875), SC_(0.968867778778076171875), SC_(1.1498981366557770839693825192073836593340168170678), SC_(0) }, - { SC_(2), SC_(0.814723670482635498046875), SC_(0.12698681652545928955078125), SC_(0.49788422454509726888212532584283407165868239438731), SC_(1.7926192943764322245525372122405254834085320140091) }, - { SC_(2), SC_(0.814723670482635498046875), SC_(0.135477006435394287109375), SC_(0.52684446645645143763351083479730514213286478982046), SC_(1.7800376961833357223696231469588443580528305056426) }, - { SC_(2), SC_(0.814723670482635498046875), SC_(0.22103404998779296875), SC_(0.76404470698225093423433928273194254681576983826729), SC_(1.6575789550348265198775169987571194771809264616601) }, - { SC_(2), SC_(0.814723670482635498046875), SC_(0.814723670482635498046875), SC_(1.7079778135930259197017395920782252633535682554395), SC_(0.67451997209260747234500120079260379985847433758707) }, - { SC_(2), SC_(0.814723670482635498046875), SC_(0.835008561611175537109375), SC_(1.7370140616146297876215882640682879489503844226303), SC_(0.61826978524366906854726038797379514512007309468525) }, - { SC_(2), SC_(0.814723670482635498046875), SC_(0.905791938304901123046875), SC_(1.8422676954366467819691658272374144020837995309592), SC_(0.37038562663058272269915604803279695742811766811068) }, - { SC_(2), SC_(0.814723670482635498046875), SC_(0.9133758544921875), SC_(1.8540370189939540680880864847938744361486513005951), SC_(0.33622087984946386620856678308455255506401496039699) }, - { SC_(2), SC_(0.814723670482635498046875), SC_(0.968867778778076171875), SC_(1.9445446166763026262975190991518462099527425413065), SC_(0) }, - { SC_(2), SC_(0.835008561611175537109375), SC_(0.12698681652545928955078125), SC_(0.56958071116299011326336908222173795424895818167301), SC_(1.8137304876186701320041037003716921955178542458777) }, - { SC_(2), SC_(0.835008561611175537109375), SC_(0.135477006435394287109375), SC_(0.5981209280634265150735741168005063416283431515107), SC_(1.8021715458778761995268427585444094026357861343759) }, - { SC_(2), SC_(0.835008561611175537109375), SC_(0.22103404998779296875), SC_(0.83090525438122511558400411768603959990549654637303), SC_(1.6886385783899505992169862804407221877862974299577) }, - { SC_(2), SC_(0.835008561611175537109375), SC_(0.814723670482635498046875), SC_(1.7355710512108993168349123864726150726576737171558), SC_(0.74325147999645043591309459835699081406440836189148) }, - { SC_(2), SC_(0.835008561611175537109375), SC_(0.835008561611175537109375), SC_(1.7624843207443737418084928974357752849439279812566), SC_(0.68804994566426817141775845555990924647720468985401) }, - { SC_(2), SC_(0.835008561611175537109375), SC_(0.905791938304901123046875), SC_(1.8591104224011548582974193339913952604895234253212), SC_(0.44361740870722582924969757610991167298608216875062) }, - { SC_(2), SC_(0.835008561611175537109375), SC_(0.9133758544921875), SC_(1.8698085272287528501704175046677138004183965889567), SC_(0.40977531663720771089918606908851370822175913476053) }, - { SC_(2), SC_(0.835008561611175537109375), SC_(0.968867778778076171875), SC_(1.9511576367649285600816205566246603680285988358087), SC_(0.04270968378107433525053371598152689901997251726038) }, - { SC_(2), SC_(0.905791938304901123046875), SC_(0.12698681652545928955078125), SC_(0.85726514749037069310481801247489294724056715593457), SC_(1.8804012228077026734797789762290784583931682768768) }, - { SC_(2), SC_(0.905791938304901123046875), SC_(0.135477006435394287109375), SC_(0.88317282091352864079844947551166117006159739583613), SC_(1.8724468451410620279960951785191670507195296736355) }, - { SC_(2), SC_(0.905791938304901123046875), SC_(0.22103404998779296875), SC_(1.0910330409403430891037561412815026317636099593003), SC_(1.7917361917429781245858890856792542281128619769022) }, - { SC_(2), SC_(0.905791938304901123046875), SC_(0.814723670482635498046875), SC_(1.8256368040155375748945733586742605410385625353702), SC_(1.0134903208545149583207088570984469685131364451052) }, - { SC_(2), SC_(0.905791938304901123046875), SC_(0.835008561611175537109375), SC_(1.8447459049829273901888950923074855808716795544247), SC_(0.96420439216641466386114172651122642007725184484882) }, - { SC_(2), SC_(0.905791938304901123046875), SC_(0.905791938304901123046875), SC_(1.9110961325206285706348172771253849974988114040724), SC_(0.74181276998520831022621554064240699221049217515329) }, - { SC_(2), SC_(0.905791938304901123046875), SC_(0.9133758544921875), SC_(1.9182016049508608107144693813859479953781777592049), SC_(0.71048287939882036081575390191907931744136876928891) }, - { SC_(2), SC_(0.905791938304901123046875), SC_(0.968867778778076171875), SC_(1.9704054870490370002358180573372532707004531569272), SC_(0.36148284689566546008465068509644207578794848416303) }, - { SC_(2), SC_(0.9133758544921875), SC_(0.12698681652545928955078125), SC_(0.89304497468867083816771394620213863419351236317246), SC_(1.8870232605851419470398115356711266643254699771051) }, - { SC_(2), SC_(0.9133758544921875), SC_(0.135477006435394287109375), SC_(0.91851945191911824076604443011738717499646726916982), SC_(1.8794600719495634932055235107252033034069412489192) }, - { SC_(2), SC_(0.9133758544921875), SC_(0.22103404998779296875), SC_(1.1224843497731917039711130632336027140465423975867), SC_(1.8024497787541843720192470688348029663403440451005) }, - { SC_(2), SC_(0.9133758544921875), SC_(0.814723670482635498046875), SC_(1.83485221156906006833275716665342524466131493622), SC_(1.0464844000705148022237920054031962146037112159275) }, - { SC_(2), SC_(0.9133758544921875), SC_(0.835008561611175537109375), SC_(1.8530821242970069710452437452965833721890011728762), SC_(0.99812279051607284064880069674044726059897838816945) }, - { SC_(2), SC_(0.9133758544921875), SC_(0.905791938304901123046875), SC_(1.916157535857756708867513265885680286333674160506), SC_(0.77938820736848709904568261768475993485626028602912) }, - { SC_(2), SC_(0.9133758544921875), SC_(0.9133758544921875), SC_(1.9228895086526470247831260416402280392514808687008), SC_(0.74850804304125107192927556102838634718019846833922) }, - { SC_(2), SC_(0.9133758544921875), SC_(0.968867778778076171875), SC_(1.9721908607758403884646499241470186512990610404954), SC_(0.40343052762669687946310568011982924189671555341509) }, - { SC_(2), SC_(0.968867778778076171875), SC_(0.12698681652545928955078125), SC_(1.219201450126183079318676263646153854601579006327), SC_(1.9350373809079666836999431876137104944574428624569) }, - { SC_(2), SC_(0.968867778778076171875), SC_(0.135477006435394287109375), SC_(1.2396148960321004151359986179895006135495084676892), SC_(1.9304973628928072264207215026173314973900010140732) }, - { SC_(2), SC_(0.968867778778076171875), 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SC_(414.54749317241684103166151201044157289557560066664), SC_(428.32887976389006323958081567847829759072678046843) }}, + {{ SC_(462), SC_(0.9133758544921875), SC_(0.135477006435394287109375), SC_(414.80049552840271675364275050243742214362718825342), SC_(428.10058981763657174736653663422610344943505276056) }}, + {{ SC_(462), SC_(0.9133758544921875), SC_(0.22103404998779296875), SC_(416.89150989421192572249673797944131156939052148208), SC_(426.18115473504837209951197968533905334246040854066) }}, + {{ SC_(462), SC_(0.9133758544921875), SC_(0.814723670482635498046875), SC_(426.91729194717382243189697410571951485038139257899), SC_(416.09711705955833706875763226722903633636646325407) }}, + {{ SC_(462), SC_(0.9133758544921875), SC_(0.835008561611175537109375), SC_(427.37213017802529379127292358079248928283540824397), SC_(415.60162223352377968657825664449093045486831839776) }}, + {{ SC_(462), SC_(0.9133758544921875), SC_(0.905791938304901123046875), SC_(429.3223377515598904641695530576862301200922783231), SC_(413.4355089091988924882925074231621936947576819029) }}, + {{ SC_(462), SC_(0.9133758544921875), SC_(0.9133758544921875), SC_(429.5858401370714466977766917756196697426616416387), SC_(413.13752688833461862829157641357569678006403754388) }}, + {{ SC_(462), SC_(0.9133758544921875), SC_(0.968867778778076171875), SC_(432.38818207988393867668921543142972096521280530344), SC_(409.88617366468320542592944593518289804952858533401) }}, + {{ SC_(462), SC_(0.968867778778076171875), SC_(0.12698681652545928955078125), SC_(442.82393191141749173724816325072326820230463861198), SC_(451.31614712317827841869644152156836743662631399408) }}, + {{ SC_(462), SC_(0.968867778778076171875), SC_(0.135477006435394287109375), SC_(442.98606274891854929687497244464980968557637066531), SC_(451.1821745050413112505324438707834719314419238511) }}, + {{ SC_(462), SC_(0.968867778778076171875), SC_(0.22103404998779296875), SC_(444.31831042243092829560186140968343282457861353281), SC_(450.04528422783410389071851518631959672024544710996) }}, + {{ SC_(462), SC_(0.968867778778076171875), SC_(0.814723670482635498046875), SC_(450.48346315283352091572919321540490887699874734837), SC_(443.81383106654679638874061205590535899657992881982) }}, + {{ SC_(462), SC_(0.968867778778076171875), SC_(0.835008561611175537109375), SC_(450.75287287219138398255983761247801341317357905199), SC_(443.49813299555706441752047724189621951549274423869) }}, + {{ SC_(462), SC_(0.968867778778076171875), SC_(0.905791938304901123046875), SC_(451.89591732812948291460872123812941435040707992501), SC_(442.10903364493891816867430327722153866406411695147) }}, + {{ SC_(462), SC_(0.968867778778076171875), SC_(0.9133758544921875), SC_(452.0487864202684433692288504005674021335799201021), SC_(441.91683192409503729874122861358957872208941993018) }}, + {{ SC_(462), SC_(0.968867778778076171875), SC_(0.968867778778076171875), SC_(453.64921455609407364749407038846093208870919124129), SC_(439.80319758393201038757522213012342652322688527575) }} }}; #undef SC_ diff --git a/test/cbrt_data.ipp b/test/cbrt_data.ipp index 12d5f5def..139911629 100644 --- a/test/cbrt_data.ipp +++ b/test/cbrt_data.ipp @@ -3,93 +3,91 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 85> cbrt_data = { { - { SC_(0.266297021326439287136622624529991298914e-12), SC_(0.1888421455001568264216782004847867296461e-37) }, - { SC_(0.5920415525016708979677559909760020673275e-12), SC_(0.2075183790343685754527643464587844863336e-36) }, - { SC_(0.155163989296047688526414276566356420517e-11), SC_(0.3735707037930203997047439019589434984292e-35) }, - { SC_(0.326923297461201300961874949280172586441e-11), SC_(0.3494118359373226772153200620663814420149e-34) }, - { SC_(0.3753785910581841633870681107509881258011e-11), SC_(0.5289425440452335470097113858122815653748e-34) }, - { SC_(0.9579165585749116473834874341264367103577e-11), SC_(0.8789881934013975442181045034737061376284e-33) }, - { SC_(0.1858167439361402273334533674642443656921e-10), SC_(0.6415854952683870221087767100660047169015e-32) }, - { SC_(0.5449485307451595872407779097557067871094e-10), SC_(0.1618327663648593897188312867673509349544e-30) }, - { SC_(0.6089519166696533147842274047434329986572e-10), SC_(0.2258130336429980668979991908229127823735e-30) }, - { SC_(0.1337744776064297980155970435589551925659e-9), SC_(0.2393975994093713145816368117219309682822e-29) }, - { SC_(0.2554458866654840676346793770790100097656e-9), SC_(0.1666850852333084475602734478539689292864e-28) }, - { SC_(0.9285605062636648199259070679545402526855e-9), SC_(0.8006277238962806516943344887937136945761e-27) }, - { SC_(0.1698227447555211711005540564656257629395e-8), SC_(0.4897647988639492837638733591590200680017e-26) }, - { SC_(0.339355921141759608872234821319580078125e-8), SC_(0.3908105631910126517922937762400154556398e-25) }, - { SC_(0.6313728651008432279922999441623687744141e-8), SC_(0.2516852352568191806987306088580024017075e-24) }, - { SC_(0.8383264749056706932606175541877746582031e-8), SC_(0.5891685351226332190380177353564166513441e-24) }, - { SC_(0.1962631124285962869180366396903991699219e-7), SC_(0.7559899905537899689665020666334853594435e-23) }, - { SC_(0.5256384838503436185419559478759765625e-7), SC_(0.1452317136611010055610488165775172825142e-21) }, - { SC_(0.116242290459922514855861663818359375e-6), SC_(0.1570697224733838212725464129330562874032e-20) }, - { SC_(0.1776920584006802528165280818939208984375e-6), SC_(0.5610532144067232522265416539512374653302e-20) }, - { SC_(0.246631174150024889968335628509521484375e-6), SC_(0.1500181866107243920079950771800422025379e-19) }, - { SC_(0.7932688959044753573834896087646484375e-6), SC_(0.4991847137949555007936240315051986249607e-18) }, - { SC_(0.1372093493046122603118419647216796875e-5), SC_(0.2583158853420963423689975850731860849521e-17) }, - { SC_(0.214747751670074649155139923095703125e-5), SC_(0.9903435487644105337695875806797860570175e-17) }, - { SC_(0.527022712049074470996856689453125e-5), SC_(0.1463821071995824977534730930446568768253e-15) }, - { SC_(0.9233162927557714283466339111328125e-5), SC_(0.7871391209588633308733754268944773271037e-15) }, - { SC_(0.269396477960981428623199462890625e-4), SC_(0.1955130454371024476239796923077328444099e-13) }, - { SC_(0.3208058114978484809398651123046875e-4), SC_(0.3301616917426164412576388360054394990469e-13) }, - { SC_(0.10957030463032424449920654296875e-3), SC_(0.1315462909319166691700161404508507291713e-11) }, - { SC_(0.126518702018074691295623779296875e-3), SC_(0.2025182580848748191763613884783980516393e-11) }, - { SC_(0.28976381872780621051788330078125e-3), SC_(0.2432945998183714075166971697772880334043e-10) }, - { SC_(0.687857042066752910614013671875e-3), SC_(0.325457709339121122043443511174534212782e-9) }, - { SC_(0.145484809763729572296142578125e-2), SC_(0.3079306732417723714591019095094197606751e-8) }, - { SC_(0.2847635187208652496337890625e-2), SC_(0.2309154822558505456380682823926992940837e-7) }, - { SC_(0.56468211114406585693359375e-2), SC_(0.1800578620431549562186637161391699604382e-6) }, - { SC_(0.11621631681919097900390625e-1), SC_(0.1569644571431467249504618249826407884451e-5) }, - { SC_(0.257236398756504058837890625e-1), SC_(0.1702147780446687692243218673184664750751e-4) }, - { SC_(0.560617186129093170166015625e-1), SC_(0.1761972888887947511388016005088640519383e-3) }, - { SC_(0.106835305690765380859375e0), SC_(0.1219394946966688262159601656951790626948e-2) }, - { SC_(0.2401093542575836181640625e0), SC_(0.1384290502703277530255383713042680732253e-1) }, - { SC_(0.438671648502349853515625e0), SC_(0.8441482026963079214835649797480515710291e-1) }, - { SC_(0.903765499591827392578125e0), SC_(0.7381885006644863290177619358266650206879e0) }, - { SC_(0.12760250568389892578125e1), SC_(0.2077674969235041602851348126190789145085e1) }, - { SC_(0.3411548614501953125e1), SC_(0.3970586787024071934171232101107307244092e2) }, - { SC_(0.671881103515625e1), SC_(0.3033034012472492122469702735543251037598e3) }, - { SC_(0.802254772186279296875e1), SC_(0.5163413756551815056187668129261680860509e3) }, - { SC_(0.264815673828125e2), SC_(0.1857081908850696527224499732255935668945e5) }, - { SC_(0.54742523193359375e2), SC_(0.1640493194709731775162708800053223967552e6) }, - { SC_(0.744071502685546875e2), SC_(0.4119495333434053702710286870569689199328e6) }, - { SC_(0.210427001953125e3), SC_(0.9317607304574811554630286991596221923828e7) }, - { SC_(0.286463409423828125e3), SC_(0.2350755546524705072036454112094361335039e8) }, - { SC_(0.74548876953125e3), SC_(0.4143079969757992170052602887153625488281e9) }, - { SC_(0.15343248291015625e4), SC_(0.361203491025739912996687053237110376358e10) }, - { SC_(0.3632982421875e4), SC_(0.47950141115752447418868541717529296875e11) }, - { SC_(0.8027111328125e4), SC_(0.517223035506184733219444751739501953125e12) }, - { SC_(0.128921982421875e5), SC_(0.2142796483541738858568482100963592529297e13) }, - { SC_(0.2196087890625e5), SC_(0.10591297122360160745680332183837890625e14) }, - { SC_(0.614975859375e5), SC_(0.232580984311524292169094085693359375e15) }, - { SC_(0.103892109375e6), SC_(0.1121366795544843797206878662109375e16) }, - { SC_(0.2370011875e6), SC_(0.13312253103065122768310546875e17) }, - { SC_(0.32081496875e6), SC_(0.33018996548382043793914794921875e17) }, - { SC_(0.533606625e6), SC_(0.151937032114340403275390625e18) }, - { SC_(0.1836336625e7), SC_(0.6192369863782824692494140625e19) }, - { SC_(0.38194295e7), SC_(0.55717996837103384222375e20) }, - { SC_(0.52642505e7), SC_(0.145884664571511666937625e21) }, - { SC_(0.1527432e8), SC_(0.3563572958789165568e22) }, - { SC_(0.25265768e8), SC_(0.16128631219129563064832e23) }, - { SC_(0.6509808e8), SC_(0.275870040782346842112e24) }, - { SC_(0.114023104e9), SC_(0.1482444961322159867428864e25) }, - { SC_(0.189604896e9), SC_(0.6816299156208797501915136e25) }, - { SC_(0.507585472e9), SC_(0.130775849541591501155074048e27) }, - { SC_(0.764055936e9), SC_(0.446041700029835346607865856e27) }, - { SC_(0.2103773184e10), SC_(0.9311008970618745805030293504e28) }, - { SC_(0.3395078656e10), SC_(0.39133574711079901758452924416e29) }, - { SC_(0.6645239808e10), SC_(0.293448554175562916132775002112e30) }, - { SC_(0.9947638784e10), SC_(0.984373742549644225510117474304e30) }, - { SC_(0.19561418752e11), SC_(0.7485159350422880041966143275008e31) }, - { SC_(0.60532621312e11), SC_(0.221803524649682352197867382243328e33) }, - { SC_(0.78978883584e11), SC_(0.492643743012832976593364088520704e33) }, - { SC_(0.169071362048e12), SC_(0.4832926096640938859567595590254592e34) }, - { SC_(0.345661243392e12), SC_(0.41300191319644612608733712417292288e35) }, - { SC_(0.994912108544e12), SC_(0.984813853841992339417900620588253184e36) }, - { SC_(0.2023890092032e13), SC_(0.8290119158315231036253469850906656768e37) }, - { SC_(0.4372805189632e13), SC_(0.83614267463479414022236113855701843968e38) }, - { SC_(0.5516391612416e13), SC_(0.167866976532732026957407327191402807296e39) } + {{ SC_(0.266297021326439287136622624529991298914e-12), SC_(0.1888421455001568264216782004847867296461e-37) }}, + {{ SC_(0.5920415525016708979677559909760020673275e-12), SC_(0.2075183790343685754527643464587844863336e-36) }}, + {{ SC_(0.155163989296047688526414276566356420517e-11), SC_(0.3735707037930203997047439019589434984292e-35) }}, + {{ SC_(0.326923297461201300961874949280172586441e-11), SC_(0.3494118359373226772153200620663814420149e-34) }}, + {{ SC_(0.3753785910581841633870681107509881258011e-11), SC_(0.5289425440452335470097113858122815653748e-34) }}, + {{ SC_(0.9579165585749116473834874341264367103577e-11), SC_(0.8789881934013975442181045034737061376284e-33) }}, + {{ SC_(0.1858167439361402273334533674642443656921e-10), SC_(0.6415854952683870221087767100660047169015e-32) }}, + {{ SC_(0.5449485307451595872407779097557067871094e-10), SC_(0.1618327663648593897188312867673509349544e-30) }}, + {{ SC_(0.6089519166696533147842274047434329986572e-10), SC_(0.2258130336429980668979991908229127823735e-30) }}, + {{ SC_(0.1337744776064297980155970435589551925659e-9), SC_(0.2393975994093713145816368117219309682822e-29) }}, + {{ SC_(0.2554458866654840676346793770790100097656e-9), SC_(0.1666850852333084475602734478539689292864e-28) }}, + {{ SC_(0.9285605062636648199259070679545402526855e-9), SC_(0.8006277238962806516943344887937136945761e-27) }}, + {{ SC_(0.1698227447555211711005540564656257629395e-8), SC_(0.4897647988639492837638733591590200680017e-26) }}, + {{ SC_(0.339355921141759608872234821319580078125e-8), SC_(0.3908105631910126517922937762400154556398e-25) }}, + {{ SC_(0.6313728651008432279922999441623687744141e-8), SC_(0.2516852352568191806987306088580024017075e-24) }}, + {{ SC_(0.8383264749056706932606175541877746582031e-8), SC_(0.5891685351226332190380177353564166513441e-24) }}, + {{ SC_(0.1962631124285962869180366396903991699219e-7), SC_(0.7559899905537899689665020666334853594435e-23) }}, + {{ SC_(0.5256384838503436185419559478759765625e-7), SC_(0.1452317136611010055610488165775172825142e-21) }}, + {{ SC_(0.116242290459922514855861663818359375e-6), SC_(0.1570697224733838212725464129330562874032e-20) }}, + {{ SC_(0.1776920584006802528165280818939208984375e-6), SC_(0.5610532144067232522265416539512374653302e-20) }}, + {{ SC_(0.246631174150024889968335628509521484375e-6), SC_(0.1500181866107243920079950771800422025379e-19) }}, + {{ SC_(0.7932688959044753573834896087646484375e-6), SC_(0.4991847137949555007936240315051986249607e-18) }}, + {{ SC_(0.1372093493046122603118419647216796875e-5), SC_(0.2583158853420963423689975850731860849521e-17) }}, + {{ SC_(0.214747751670074649155139923095703125e-5), SC_(0.9903435487644105337695875806797860570175e-17) }}, + {{ SC_(0.527022712049074470996856689453125e-5), SC_(0.1463821071995824977534730930446568768253e-15) }}, + {{ SC_(0.9233162927557714283466339111328125e-5), SC_(0.7871391209588633308733754268944773271037e-15) }}, + {{ SC_(0.269396477960981428623199462890625e-4), SC_(0.1955130454371024476239796923077328444099e-13) }}, + {{ SC_(0.3208058114978484809398651123046875e-4), SC_(0.3301616917426164412576388360054394990469e-13) }}, + {{ SC_(0.10957030463032424449920654296875e-3), SC_(0.1315462909319166691700161404508507291713e-11) }}, + {{ SC_(0.126518702018074691295623779296875e-3), SC_(0.2025182580848748191763613884783980516393e-11) }}, + {{ SC_(0.28976381872780621051788330078125e-3), SC_(0.2432945998183714075166971697772880334043e-10) }}, + {{ SC_(0.687857042066752910614013671875e-3), SC_(0.325457709339121122043443511174534212782e-9) }}, + {{ SC_(0.145484809763729572296142578125e-2), SC_(0.3079306732417723714591019095094197606751e-8) }}, + {{ SC_(0.2847635187208652496337890625e-2), SC_(0.2309154822558505456380682823926992940837e-7) }}, + {{ SC_(0.56468211114406585693359375e-2), SC_(0.1800578620431549562186637161391699604382e-6) }}, + {{ SC_(0.11621631681919097900390625e-1), SC_(0.1569644571431467249504618249826407884451e-5) }}, + {{ SC_(0.257236398756504058837890625e-1), SC_(0.1702147780446687692243218673184664750751e-4) }}, + {{ SC_(0.560617186129093170166015625e-1), SC_(0.1761972888887947511388016005088640519383e-3) }}, + {{ SC_(0.106835305690765380859375e0), SC_(0.1219394946966688262159601656951790626948e-2) }}, + {{ SC_(0.2401093542575836181640625e0), SC_(0.1384290502703277530255383713042680732253e-1) }}, + {{ SC_(0.438671648502349853515625e0), SC_(0.8441482026963079214835649797480515710291e-1) }}, + {{ SC_(0.903765499591827392578125e0), SC_(0.7381885006644863290177619358266650206879e0) }}, + {{ SC_(0.12760250568389892578125e1), SC_(0.2077674969235041602851348126190789145085e1) }}, + {{ SC_(0.3411548614501953125e1), SC_(0.3970586787024071934171232101107307244092e2) }}, + {{ SC_(0.671881103515625e1), SC_(0.3033034012472492122469702735543251037598e3) }}, + {{ SC_(0.802254772186279296875e1), SC_(0.5163413756551815056187668129261680860509e3) }}, + {{ SC_(0.264815673828125e2), SC_(0.1857081908850696527224499732255935668945e5) }}, + {{ SC_(0.54742523193359375e2), SC_(0.1640493194709731775162708800053223967552e6) }}, + {{ SC_(0.744071502685546875e2), SC_(0.4119495333434053702710286870569689199328e6) }}, + {{ SC_(0.210427001953125e3), SC_(0.9317607304574811554630286991596221923828e7) }}, + {{ SC_(0.286463409423828125e3), SC_(0.2350755546524705072036454112094361335039e8) }}, + {{ SC_(0.74548876953125e3), SC_(0.4143079969757992170052602887153625488281e9) }}, + {{ SC_(0.15343248291015625e4), SC_(0.361203491025739912996687053237110376358e10) }}, + {{ SC_(0.3632982421875e4), SC_(0.47950141115752447418868541717529296875e11) }}, + {{ SC_(0.8027111328125e4), SC_(0.517223035506184733219444751739501953125e12) }}, + {{ SC_(0.128921982421875e5), SC_(0.2142796483541738858568482100963592529297e13) }}, + {{ SC_(0.2196087890625e5), SC_(0.10591297122360160745680332183837890625e14) }}, + {{ SC_(0.614975859375e5), SC_(0.232580984311524292169094085693359375e15) }}, + {{ SC_(0.103892109375e6), SC_(0.1121366795544843797206878662109375e16) }}, + {{ SC_(0.2370011875e6), SC_(0.13312253103065122768310546875e17) }}, + {{ SC_(0.32081496875e6), SC_(0.33018996548382043793914794921875e17) }}, + {{ SC_(0.533606625e6), SC_(0.151937032114340403275390625e18) }}, + {{ SC_(0.1836336625e7), SC_(0.6192369863782824692494140625e19) }}, + {{ SC_(0.38194295e7), SC_(0.55717996837103384222375e20) }}, + {{ SC_(0.52642505e7), SC_(0.145884664571511666937625e21) }}, + {{ SC_(0.1527432e8), SC_(0.3563572958789165568e22) }}, + {{ SC_(0.25265768e8), SC_(0.16128631219129563064832e23) }}, + {{ SC_(0.6509808e8), SC_(0.275870040782346842112e24) }}, + {{ SC_(0.114023104e9), SC_(0.1482444961322159867428864e25) }}, + {{ SC_(0.189604896e9), SC_(0.6816299156208797501915136e25) }}, + {{ SC_(0.507585472e9), SC_(0.130775849541591501155074048e27) }}, + {{ SC_(0.764055936e9), SC_(0.446041700029835346607865856e27) }}, + {{ SC_(0.2103773184e10), SC_(0.9311008970618745805030293504e28) }}, + {{ SC_(0.3395078656e10), SC_(0.39133574711079901758452924416e29) }}, + {{ SC_(0.6645239808e10), SC_(0.293448554175562916132775002112e30) }}, + {{ SC_(0.9947638784e10), SC_(0.984373742549644225510117474304e30) }}, + {{ SC_(0.19561418752e11), SC_(0.7485159350422880041966143275008e31) }}, + {{ SC_(0.60532621312e11), SC_(0.221803524649682352197867382243328e33) }}, + {{ SC_(0.78978883584e11), SC_(0.492643743012832976593364088520704e33) }}, + {{ SC_(0.169071362048e12), SC_(0.4832926096640938859567595590254592e34) }}, + {{ SC_(0.345661243392e12), SC_(0.41300191319644612608733712417292288e35) }}, + {{ SC_(0.994912108544e12), SC_(0.984813853841992339417900620588253184e36) }}, + {{ SC_(0.2023890092032e13), SC_(0.8290119158315231036253469850906656768e37) }}, + {{ SC_(0.4372805189632e13), SC_(0.83614267463479414022236113855701843968e38) }}, + {{ SC_(0.5516391612416e13), SC_(0.167866976532732026957407327191402807296e39) }} } }; -#undef SC_ diff --git a/test/complex_test.cpp b/test/complex_test.cpp index e6ff09629..7a2f84873 100644 --- a/test/complex_test.cpp +++ b/test/complex_test.cpp @@ -77,6 +77,15 @@ bool check_complex(const std::complex& a, const std::complex& b, int max_e } } + if((boost::math::isnan)(a.real())) + { + BOOST_ERROR("Found non-finite value for real part: " << a); + } + if((boost::math::isnan)(a.imag())) + { + BOOST_ERROR("Found non-finite value for inaginary part: " << a); + } + T rel = boost::math::fabs((b-a)/b) / eps; if( rel > max_error) { @@ -276,7 +285,7 @@ void check_spots(const T&) // but an attempt to access it will terminate the program!!!! if(std::numeric_limits::has_quiet_NaN) nan = std::numeric_limits::quiet_NaN(); - if(boost::math::detail::test_is_nan(nan)) + if((boost::math::isnan)(nan)) test_nan = true; #endif #if defined(__DECCXX) && !defined(_IEEE_FP) @@ -303,11 +312,11 @@ void check_spots(const T&) { result = boost::math::acos(ct(zero,nan)); BOOST_CHECK_CLOSE(result.real(), half_pi, eps*200); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::acos(ct(mzero,nan)); BOOST_CHECK_CLOSE(result.real(), half_pi, eps*200); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.imag())); } if(test_infinity) { @@ -323,8 +332,8 @@ void check_spots(const T&) if(test_nan) { result = boost::math::acos(ct(one, nan)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); } if(test_infinity) { @@ -363,41 +372,70 @@ void check_spots(const T&) if(test_nan) { result = boost::math::acos(ct(infinity, nan)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); + BOOST_CHECK((boost::math::isnan)(result.real())); BOOST_CHECK(std::fabs(result.imag()) == infinity); result = boost::math::acos(ct(-infinity, nan)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); + BOOST_CHECK((boost::math::isnan)(result.real())); BOOST_CHECK(std::fabs(result.imag()) == infinity); result = boost::math::acos(ct(nan, zero)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::acos(ct(nan, -zero)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::acos(ct(nan, one)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::acos(ct(nan, -one)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::acos(ct(nan, nan)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::acos(ct(nan, infinity)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); + BOOST_CHECK((boost::math::isnan)(result.real())); BOOST_CHECK(result.imag() == -infinity); result = boost::math::acos(ct(nan, -infinity)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); + BOOST_CHECK((boost::math::isnan)(result.real())); BOOST_CHECK(result.imag() == infinity); } + if(boost::math::signbit(mzero)) + { + result = boost::math::acos(ct(-1.25f, zero)); + BOOST_CHECK(result.real() > 0); + BOOST_CHECK(result.imag() < 0); + result = boost::math::asin(ct(-1.75f, mzero)); + BOOST_CHECK(result.real() < 0); + BOOST_CHECK(result.imag() < 0); + result = boost::math::atan(ct(mzero, -1.75f)); + BOOST_CHECK(result.real() < 0); + BOOST_CHECK(result.imag() < 0); + + result = boost::math::acos(ct(zero, zero)); + BOOST_CHECK(result.real() > 0); + BOOST_CHECK(result.imag() == 0); + BOOST_CHECK((boost::math::signbit)(result.imag())); + result = boost::math::acos(ct(zero, mzero)); + BOOST_CHECK(result.real() > 0); + BOOST_CHECK(result.imag() == 0); + BOOST_CHECK(0 == (boost::math::signbit)(result.imag())); + result = boost::math::acos(ct(mzero, zero)); + BOOST_CHECK(result.real() > 0); + BOOST_CHECK(result.imag() == 0); + BOOST_CHECK((boost::math::signbit)(result.imag())); + result = boost::math::acos(ct(mzero, mzero)); + BOOST_CHECK(result.real() > 0); + BOOST_CHECK(result.imag() == 0); + BOOST_CHECK(0 == (boost::math::signbit)(result.imag())); + } // // C99 spot tests for acosh: @@ -408,7 +446,7 @@ void check_spots(const T&) result = boost::math::acosh(ct(zero, mzero)); BOOST_CHECK(result.real() == 0); - BOOST_CHECK_CLOSE(result.imag(), half_pi, eps*200); + BOOST_CHECK_CLOSE(result.imag(), -half_pi, eps*200); result = boost::math::acosh(ct(mzero, zero)); BOOST_CHECK(result.real() == 0); @@ -416,7 +454,7 @@ void check_spots(const T&) result = boost::math::acosh(ct(mzero, mzero)); BOOST_CHECK(result.real() == 0); - BOOST_CHECK_CLOSE(result.imag(), half_pi, eps*200); + BOOST_CHECK_CLOSE(result.imag(), -half_pi, eps*200); if(test_infinity) { @@ -432,8 +470,8 @@ void check_spots(const T&) if(test_nan) { result = boost::math::acosh(ct(one, nan)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); } if(test_infinity) { @@ -474,31 +512,37 @@ void check_spots(const T&) { result = boost::math::acosh(ct(infinity, nan)); BOOST_CHECK(result.real() == infinity); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::acosh(ct(-infinity, nan)); BOOST_CHECK(result.real() == infinity); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::acosh(ct(nan, one)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::acosh(ct(nan, infinity)); BOOST_CHECK(result.real() == infinity); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::acosh(ct(nan, -one)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::acosh(ct(nan, -infinity)); BOOST_CHECK(result.real() == infinity); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::acosh(ct(nan, nan)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); + } + if(boost::math::signbit(mzero)) + { + result = boost::math::acosh(ct(-2.5f, zero)); + BOOST_CHECK(result.real() > 0); + BOOST_CHECK(result.imag() > 0); } // // C99 spot checks for asinh: @@ -541,16 +585,16 @@ void check_spots(const T&) if(test_nan) { result = boost::math::asinh(ct(one, nan)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::asinh(ct(-one, nan)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::asinh(ct(zero, nan)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); } if(test_infinity) @@ -592,39 +636,45 @@ void check_spots(const T&) { result = boost::math::asinh(ct(infinity, nan)); BOOST_CHECK(result.real() == infinity); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::asinh(ct(-infinity, nan)); BOOST_CHECK(result.real() == -infinity); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::asinh(ct(nan, zero)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); + BOOST_CHECK((boost::math::isnan)(result.real())); BOOST_CHECK(result.imag() == 0); result = boost::math::asinh(ct(nan, mzero)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); + BOOST_CHECK((boost::math::isnan)(result.real())); BOOST_CHECK(result.imag() == 0); result = boost::math::asinh(ct(nan, one)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::asinh(ct(nan, -one)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::asinh(ct(nan, nan)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::asinh(ct(nan, infinity)); BOOST_CHECK(std::fabs(result.real()) == infinity); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::asinh(ct(nan, -infinity)); BOOST_CHECK(std::fabs(result.real()) == infinity); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.imag())); + } + if(boost::math::signbit(mzero)) + { + result = boost::math::asinh(ct(zero, 1.5f)); + BOOST_CHECK(result.real() > 0); + BOOST_CHECK(result.imag() > 0); } // @@ -650,11 +700,11 @@ void check_spots(const T&) { result = boost::math::atanh(ct(zero, nan)); BOOST_CHECK(result.real() == zero); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::atanh(ct(-zero, nan)); BOOST_CHECK(result.real() == zero); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.imag())); } if(test_infinity) @@ -694,12 +744,12 @@ void check_spots(const T&) if(test_nan) { result = boost::math::atanh(ct(pi, nan)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::atanh(ct(-pi, nan)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); } if(test_infinity) @@ -741,19 +791,19 @@ void check_spots(const T&) { result = boost::math::atanh(ct(infinity, nan)); BOOST_CHECK(result.real() == 0); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::atanh(ct(-infinity, nan)); BOOST_CHECK(result.real() == 0); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::atanh(ct(nan, pi)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::atanh(ct(nan, -pi)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); result = boost::math::atanh(ct(nan, infinity)); BOOST_CHECK(result.real() == 0); @@ -764,10 +814,16 @@ void check_spots(const T&) BOOST_CHECK_CLOSE(result.imag(), -half_pi, eps*200); result = boost::math::atanh(ct(nan, nan)); - BOOST_CHECK(boost::math::detail::test_is_nan(result.real())); - BOOST_CHECK(boost::math::detail::test_is_nan(result.imag())); + BOOST_CHECK((boost::math::isnan)(result.real())); + BOOST_CHECK((boost::math::isnan)(result.imag())); } + if(boost::math::signbit(mzero)) + { + result = boost::math::atanh(ct(-2.0f, mzero)); + BOOST_CHECK(result.real() < 0); + BOOST_CHECK(result.imag() < 0); + } } // diff --git a/test/digamma_data.ipp b/test/digamma_data.ipp index b5ab09aca..8e78a4756 100644 --- a/test/digamma_data.ipp +++ b/test/digamma_data.ipp @@ -3,508 +3,505 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 500> digamma_data = { { - { SC_(2.818432331085205078125), SC_(0.8484115700906551606307984398000472347785) }, - { SC_(4.6342258453369140625), SC_(1.421713669467331557347601964119226105014) }, - { SC_(4.783483982086181640625), SC_(1.457016504476551729585831562031964212238) }, - { SC_(8.0939121246337890625), SC_(2.02806725001046109435006913084666450899) }, - { SC_(11.90207004547119140625), SC_(2.434114987242530269375534072241650635459) }, - { SC_(13.53912639617919921875), SC_(2.568199379535107033473901142572267131293) }, - { SC_(15.40344142913818359375), SC_(2.70177959979566700235213147968567613712) }, - { SC_(16.5205841064453125), SC_(2.774036634025874647373138331993451055497) }, - { SC_(17.7738971710205078125), SC_(2.849336085709903318587899668469823726457) }, - { SC_(18.45084381103515625), SC_(2.887766358793563776387986802412157943366) }, - { SC_(29.2202816009521484375), SC_(3.357654052423628189208902434898861034575) }, - { SC_(31.832843780517578125), SC_(3.444709303236843682984386511584019805155) }, - { SC_(33.268566131591796875), SC_(3.48950850367834697800598135337384460165) }, - { SC_(34.31731414794921875), SC_(3.521009352966155255811365379184456009466) }, - { SC_(34.446079254150390625), SC_(3.524809514386367110160928575889334171204) }, - { SC_(35.711681365966796875), SC_(3.561411485674988633898237821294494311983) }, - { SC_(36.441249847412109375), SC_(3.581917907724542515429931900299321464116) }, - { SC_(40.471111297607421875), SC_(3.688183052096727944017539059038660866267) }, - { SC_(42.0541229248046875), SC_(3.727020872145296937504698477067321294092) }, - { SC_(43.023799896240234375), SC_(3.750086956755859174992028774044963741414) }, - { SC_(45.059543609619140625), SC_(3.796847336482220986142117794493357261772) }, - { SC_(46.171390533447265625), SC_(3.821492048093989120306052355659348850595) }, - { SC_(47.944286346435546875), SC_(3.859574612789685102190529392545009249772) }, - { SC_(49.654422760009765625), SC_(3.894984071254501776336224194667579417761) }, - { SC_(51.216426849365234375), SC_(3.92626605711337968996352527100620814691) }, - { SC_(53.152568817138671875), SC_(3.963730056566564459495465774334833292077) }, - { SC_(53.9501190185546875), SC_(3.978763447797611600078998595828792990884) }, - { SC_(59.779544830322265625), SC_(4.082276159182205975531619692613299061202) }, - { SC_(67.59537506103515625), SC_(4.206124370756245048917505923080906736667) }, - { SC_(75.8542938232421875), SC_(4.322208246185371494736862321857785356042) }, - { SC_(75.96668243408203125), SC_(4.323698582444848954937627922600414958993) }, - { SC_(77.55702972412109375), SC_(4.344552810478025331117690547449165135348) }, - { SC_(78.17552947998046875), SC_(4.352547177563450363247154506704116472633) }, - { SC_(81.125762939453125), SC_(4.389824647463436852929138346906265829317) }, - { SC_(83.821380615234375), SC_(4.422711187859794187691096231764756635029) }, - { SC_(84.43585205078125), SC_(4.430058755062111563873245625234033772093) }, - { SC_(85.5157928466796875), SC_(4.442842802158912826398856512764451371231) }, - { SC_(89.82315826416015625), SC_(4.492266007498633968205232190450336649676) }, - { SC_(95.3551788330078125), SC_(4.552355925956436228488375948364274467585) }, - { SC_(96.45452880859375), SC_(4.563878946335176406579712835902366153383) }, - { SC_(97.13177490234375), SC_(4.570912081982896265651973317486608671594) }, - { SC_(97.54039764404296875), SC_(4.575131786976403596191579466163638961361) }, - { SC_(100.73848724365234375), SC_(4.607556365921065105146592555963264085078) }, - { SC_(106.65277099609375), SC_(4.664882989935773341843363089846541745757) }, - { SC_(108.061920166015625), SC_(4.678070284634890633120327580057526752699) }, - { SC_(109.86175537109375), SC_(4.694664727381252692793513795934630009291) }, - { SC_(111.1192169189453125), SC_(4.706097230556212718518769127144178200579) }, - { SC_(111.20275115966796875), SC_(4.706852091693387791616938432500996073933) }, - { SC_(112.46451568603515625), SC_(4.718185320564378713782753437437734301757) }, - { SC_(113.192535400390625), SC_(4.724666465501466074724041170795702750496) }, - { SC_(117.41765594482421875), SC_(4.761472939730569483093207984677455277661) }, - { SC_(118.9976806640625), SC_(4.774896355243431821176509841645237231067) }, - { SC_(119.54718017578125), SC_(4.779522826588010949258957921967185987839) }, - { SC_(123.31893157958984375), SC_(4.81071393197534640354115364663320564994) }, - { SC_(125.18276214599609375), SC_(4.825775288759329337505915366578532955896) }, - { SC_(125.89662933349609375), SC_(4.83148439831388328994923062624365450503) }, - { SC_(126.98681640625), SC_(4.840140688918909476658690945857238201803) }, - { SC_(129.846527099609375), SC_(4.86249754984079778426805097304440742781) }, - { SC_(129.9062042236328125), SC_(4.862958815139702327034828252875472153454) }, - { SC_(131.973297119140625), SC_(4.878806177776566374942264024665615055025) }, - { SC_(132.99603271484375), SC_(4.886555076645559019076170710371114254694) }, - { SC_(133.73638916015625), SC_(4.892127259828019964975240621714384800823) }, - { SC_(135.4770050048828125), SC_(4.905106717626831988577402303939056656494) }, - { SC_(136.0685577392578125), SC_(4.90947974061898410128546715429801925019) }, - { SC_(138.0013275146484375), SC_(4.923635775505805776701767785882153544687) }, - { SC_(138.62445068359375), SC_(4.928157279267557841707446444163947285747) }, - { SC_(140.1438446044921875), SC_(4.939097350804489336186984804448028468727) }, - { SC_(141.8863372802734375), SC_(4.951498208532141218325182302525386281704) }, - { SC_(144.954803466796875), SC_(4.972968676588775902921394002712748457896) }, - { SC_(145.5389862060546875), SC_(4.977004557354005944430878448659040833139) }, - { SC_(147.829010009765625), SC_(4.992670168744977024725477253611297229446) }, - { SC_(149.113983154296875), SC_(5.001354113685057718576710684744348466536) }, - { SC_(149.29400634765625), SC_(5.002564723643670955839282486237921850327) }, - { SC_(152.378021240234375), SC_(5.023079513160560927910374282855545874691) }, - { SC_(154.43841552734375), SC_(5.036554381553671577576060432491657040309) }, - { SC_(157.6130828857421875), SC_(5.056967507189124773825675779780432867978) }, - { SC_(158.057586669921875), SC_(5.059792699534529307362125473412020388939) }, - { SC_(162.1822967529296875), SC_(5.085634872441444055790538285561513352114) }, - { SC_(162.3285064697265625), SC_(5.086538763499375385825459901390036092276) }, - { SC_(162.6117401123046875), SC_(5.088287436707226991346072251084741331228) }, - { SC_(162.8721160888671875), SC_(5.089892294410720846921196992521724082324) }, - { SC_(165.6487274169921875), SC_(5.106847973878888830832110337446518371119) }, - { SC_(167.5558013916015625), SC_(5.118329389684532657993072571814825296866) }, - { SC_(168.9900360107421875), SC_(5.126878082277710058624325179569901288279) }, - { SC_(170.708038330078125), SC_(5.137022881977642343120933693408155267379) }, - { SC_(171.1866912841796875), SC_(5.139831091399062175194966875853774050215) }, - { SC_(173.86517333984375), SC_(5.155401584700129074352914825821571994537) }, - { SC_(181.572967529296875), SC_(5.198901356355351487232884915474078625454) }, - { SC_(181.847015380859375), SC_(5.200413674777345067384965017459287722255) }, - { SC_(183.5111541748046875), SC_(5.209548346790303183756319086272109508414) }, - { SC_(183.9077911376953125), SC_(5.211713279243515056757039824210382332605) }, - { SC_(184.816314697265625), SC_(5.216654609736436280673189918782642034751) }, - { SC_(186.8726043701171875), SC_(5.227749118747922979749925127240621358077) }, - { SC_(188.3819732666015625), SC_(5.235815144271654507738040431638317824219) }, - { SC_(188.9550018310546875), SC_(5.238860434511886935491539718311895522563) }, - { SC_(194.4953765869140625), SC_(5.267835433896789878679452996831857175441) }, - { SC_(194.7642822265625), SC_(5.269220615601523996859748369572800146799) }, - { SC_(196.595245361328125), SC_(5.278601570477420849009352984342881774012) }, - { SC_(199.55120849609375), SC_(5.293563172363173736409123622092103582665) }, - { SC_(199.87286376953125), SC_(5.29517780707170337549563059440671599137) }, - { SC_(207.7422943115234375), SC_(5.333889582810755539805705568562512261187) }, - { SC_(208.06805419921875), SC_(5.335460225032043059439507730667027716784) }, - { SC_(210.209075927734375), SC_(5.345722164946006440059254445596129365136) }, - { SC_(210.3018798828125), SC_(5.346164602882524533186213817875265383748) }, - { SC_(211.9243316650390625), SC_(5.353868096697531240993528975318640869535) }, - { SC_(213.7727508544921875), SC_(5.362572783030003908578204737735026180568) }, - { SC_(217.2378387451171875), SC_(5.378689393785450240762515278142610186647) }, - { SC_(221.0340576171875), SC_(5.396052995987518692513315434729480482768) }, - { SC_(221.746734619140625), SC_(5.399279376199210442291570588468305439493) }, - { SC_(223.419952392578125), SC_(5.406813587612010012477220821227640963526) }, - { SC_(223.8119354248046875), SC_(5.40857044312848898111490039577861789539) }, - { SC_(225.921783447265625), SC_(5.417974060411836810226948440207258474062) }, - { SC_(227.6642913818359375), SC_(5.425674313715258008117354357369952302663) }, - { SC_(228.976959228515625), SC_(5.431436168546949625044655797954749386032) }, - { SC_(230.15606689453125), SC_(5.436583618434440970405411512638103654567) }, - { SC_(230.4881591796875), SC_(5.438028613498667787626776999061156299023) }, - { SC_(234.7799072265625), SC_(5.45651734435963939743321146310693692221) }, - { SC_(237.2835693359375), SC_(5.467147257515587656692603812143613587167) }, - { SC_(239.5024566650390625), SC_(5.47647456024034998344432612758666650177) }, - { SC_(239.916168212890625), SC_(5.47820405414781872212296108547269195884) }, - { SC_(239.9525146484375), SC_(5.47835585519092106650208297916994251088) }, - { SC_(240.0759429931640625), SC_(5.478871182270947292729700821285916853014) }, - { SC_(241.6912841796875), SC_(5.48559104520771247073410657218711428497) }, - { SC_(243.52496337890625), SC_(5.493164873500147032216227026263947788629) }, - { SC_(244.138275146484375), SC_(5.495685348360518575357280836637213941973) }, - { SC_(247.84759521484375), SC_(5.510795296469788210349267225408057089008) }, - { SC_(251.0838470458984375), SC_(5.523794246827039306466724212993790091993) }, - { SC_(252.9559783935546875), SC_(5.53123754427692590099511415861194353476) }, - { SC_(254.2821807861328125), SC_(5.53647699008893800801173473697704786508) }, - { SC_(255.095123291015625), SC_(5.539675174361895155905420362931642677874) }, - { SC_(257.50823974609375), SC_(5.54910877645277178885293455204990306081) }, - { SC_(258.064697265625), SC_(5.551271568142368038329308299350794617341) }, - { SC_(258.2958984375), SC_(5.552168807470126931792259144648002540331) }, - { SC_(259.87042236328125), SC_(5.558257861474442709235556716423323490943) }, - { SC_(262.21173095703125), SC_(5.567244242836903141874863560065650986603) }, - { SC_(262.48223876953125), SC_(5.568277317584441062906205258279469903793) }, - { SC_(262.971282958984375), SC_(5.570142282612872731717692549388720316202) }, - { SC_(263.80291748046875), SC_(5.573305747885775172479587641948129399505) }, - { SC_(265.920654296875), SC_(5.581316533594154573012665212950951963344) }, - { SC_(272.753021240234375), SC_(5.606732421189819995671142457643674993514) }, - { SC_(276.02508544921875), SC_(5.618679227574827562968855008817945055844) }, - { SC_(276.9229736328125), SC_(5.62193275108461049287671704761080177701) }, - { SC_(278.49822998046875), SC_(5.627615285836316944304326354848356653533) }, - { SC_(281.6273193359375), SC_(5.638808187647616258573018310333124752979) }, - { SC_(282.673309326171875), SC_(5.642521977550928843609142257361465463159) }, - { SC_(285.839019775390625), SC_(5.653678528153416638005857155381996231704) }, - { SC_(287.80499267578125), SC_(5.660544848531287229964224746346326537309) }, - { SC_(296.32080078125), SC_(5.689754344363163686181089294681536867498) }, - { SC_(296.675872802734375), SC_(5.690953917746555781396415233069043398008) }, - { SC_(297.029449462890625), SC_(5.692147011020137765888724960240975571168) }, - { SC_(299.83172607421875), SC_(5.701552875188694305814208034977343378525) }, - { SC_(301.246337890625), SC_(5.706267638858004649656056828257867279121) }, - { SC_(301.827301025390625), SC_(5.708197511695138802806710871639099088268) }, - { SC_(301.913116455078125), SC_(5.708482262307644688021338490250719094243) }, - { SC_(303.61395263671875), SC_(5.714109269616552222989399906960963535438) }, - { SC_(306.3494873046875), 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{{ SC_(964.88848876953125), SC_(6.871494254878780851989128297020995382715) }}, + {{ SC_(964.96636962890625), SC_(6.871575008339416373031500751728687321642) }}, + {{ SC_(967.6949462890625), SC_(6.874400118733980051857714900416741852838) }}, + {{ SC_(968.640380859375), SC_(6.87537714276502884037846310503316214533) }}, + {{ SC_(968.8677978515625), SC_(6.875612016002868563135875018985921894413) }}, + {{ SC_(970.5927734375), SC_(6.877391753918391265533592997745089246348) }}, + {{ SC_(977.00201416015625), SC_(6.883976856642686182085022703036491098977) }}, + {{ SC_(979.74835205078125), SC_(6.886785333127100045440434410093146016624) }}, + {{ SC_(979.9256591796875), SC_(6.886966381237166628662813047575594521666) }}, + {{ SC_(981.10968017578125), SC_(6.888174544185669495233192817179284924608) }}, + {{ SC_(981.72314453125), SC_(6.888799943368115034020659880636949694688) }}, + {{ SC_(982.36053466796875), SC_(6.8894493197658087146525978621453836978) }}, + {{ SC_(987.4595947265625), SC_(6.894629143910089536380903205901047293626) }}, + {{ SC_(988.37939453125), SC_(6.895560662679555267312975090816879245672) }}, + {{ SC_(988.5216064453125), SC_(6.895704609063605825635576817887832481836) }}, + {{ SC_(990.1099853515625), SC_(6.897310953864133148550105914216515716675) }}, + {{ SC_(992.88128662109375), SC_(6.900107437258989936275310085429403733899) }}, + {{ SC_(993.53472900390625), SC_(6.900765679507473199060169339559463847836) }}, + {{ SC_(994.0684814453125), SC_(6.901303031311155785795352189437299613696) }}, + {{ SC_(996.13470458984375), SC_(6.903380469883631241011306751657568074638) }}, + {{ SC_(996.4613037109375), SC_(6.903708447139272864766001846716835845992) }} } }; -#undef SC_ - diff --git a/test/digamma_neg_data.ipp b/test/digamma_neg_data.ipp index d77f8215e..20ce1c12f 100644 --- a/test/digamma_neg_data.ipp +++ b/test/digamma_neg_data.ipp @@ -3,209 +3,205 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 200> digamma_neg_data = { { - { SC_(-99.7181549072265625), SC_(2.03892909952497242038694056382195623059) }, - { SC_(-99.5216522216796875), SC_(4.3913617771941913117971009646096341326) }, - { SC_(-98.80979156494140625), SC_(-0.01795976054399933340057713377738267488686) }, - { SC_(-98.646087646484375), SC_(3.044214979883807667874683391024711390163) }, - { SC_(-98.2226104736328125), SC_(8.327061837969621994688065941368639650164) }, - { SC_(-96.81671905517578125), SC_(-0.2613967795671165924570265553692310141858) }, - { SC_(-96.555389404296875), SC_(4.023029392905834803729410679283679163172) }, - { SC_(-96.4288330078125), SC_(5.288313818176304987255615817663265383342) }, - { SC_(-96.35587310791015625), SC_(6.101607804168127653000043332720050192048) }, - { SC_(-95.3828582763671875), SC_(5.774458772879798661504785984613127024683) }, - { SC_(-94.87835693359375), SC_(-3.258775525008949657912384482006797161857) }, - { SC_(-94.60498809814453125), SC_(3.479509682356698077739870471765368709254) }, - { SC_(-93.2404632568359375), SC_(7.876249181059212250961342610258680843403) }, - { SC_(-92.41457366943359375), SC_(5.395652110469876120841383508575006667739) }, - { SC_(-90.2868194580078125), SC_(6.996060449908181672759658412431764721268) }, - { SC_(-90.2459564208984375), SC_(7.730510069525265980585453066651639424664) }, - { SC_(-89.013824462890625), SC_(76.7844527353150160809893161375899712728) }, - { SC_(-88.75354766845703125), SC_(1.279073328662160048752885420029490083884) }, - { SC_(-88.1002349853515625), SC_(14.12873575145206447240140060245136812233) }, - { SC_(-87.481719970703125), SC_(4.657749706875254767656016829355880725463) }, - { SC_(-87.41033935546875), SC_(5.385408972387998240975025273868320766616) }, - { SC_(-87.3013153076171875), SC_(6.737807742019520253440825060046509923858) }, - { SC_(-87.00937652587890625), SC_(111.0902104512757743601088229496385482381) }, - { SC_(-86.452301025390625), SC_(4.939690918031593302255270591348782158549) }, - { SC_(-86.1375579833984375), SC_(11.27311653802311845949475246171079728424) }, - { SC_(-85.81136322021484375), SC_(-0.2076024359899236820459284405564934682571) }, - { SC_(-85.08860015869140625), SC_(15.4432197184156901762673734012738165669) }, - { SC_(-85.0706024169921875), SC_(18.38013049788840734996810404641615698096) }, - { SC_(-84.55615997314453125), SC_(3.88321705564237834505242432670033691134) }, - { SC_(-84.2386932373046875), SC_(7.812678135978754145263274987740845778654) }, - { SC_(-84.194244384765625), SC_(8.931719867523162463837746400725488234199) }, - { SC_(-83.73882293701171875), SC_(1.505295935399338449868426369185929751229) }, - { SC_(-82.8813323974609375), SC_(-3.609402776980612588036128298328365683225) }, - { SC_(-82.6134796142578125), SC_(3.250221400281531800616333769504919375611) }, - { SC_(-81.31273651123046875), SC_(6.500209496762236219781012282892172792378) }, - { SC_(-81.16180419921875), SC_(10.04118609757139096209050165941519368701) }, - { SC_(-80.34047698974609375), SC_(6.113463877628090613614429157059502101004) }, - { SC_(-79.1931915283203125), SC_(8.902649813785723219406837941195708301933) }, - { SC_(-78.979095458984375), SC_(-43.39220275151493342151673584769713674459) }, - { SC_(-78.80756378173828125), SC_(-0.1741139524199893908631289936754328553595) }, - { SC_(-78.276214599609375), SC_(7.029126641974004636072711755974329319293) }, - { SC_(-77.8965911865234375), SC_(-4.965949067939776233732103672063117487233) }, - { SC_(-77.618804931640625), SC_(3.128016725588726483845498994960937165101) }, - { SC_(-76.9843902587890625), SC_(-59.66111542957708160367279993835116598861) }, - { SC_(-75.6475067138671875), SC_(2.762831843674791808646068344156198358292) }, - { SC_(-74.8916168212890625), SC_(-4.544467476010996269925717795920967036228) }, - { SC_(-74.57178497314453125), SC_(3.59770242115359475843120457380803078855) }, - { SC_(-74.49048614501953125), SC_(4.411294618813885078478516140128263239646) }, - { SC_(-74.249176025390625), SC_(7.472045154786435852081961669032387751756) }, - { SC_(-72.397491455078125), SC_(5.337270392731504876256252154330660996853) }, - { SC_(-72.30770111083984375), SC_(6.45618615562028783175344592523791857763) }, - { SC_(-72.150177001953125), SC_(10.44291983579332484719137950538141198138) }, - { SC_(-71.41609954833984375), SC_(5.123297394484169650507849264219211277233) }, - { SC_(-70.29705810546875), SC_(6.586989653308987758464004111780026164342) }, - { SC_(-70.0168304443359375), SC_(63.61661733083149880967450730403400964169) }, - { SC_(-69.808685302734375), SC_(-0.3289873714853887848889508326638941457588) }, - { SC_(-69.18329620361328125), SC_(9.082833286105283040745693219253094753599) }, - { SC_(-68.3449554443359375), SC_(5.895816498784197711310887233679346985484) }, - { SC_(-68.2900543212890625), SC_(6.667078439728477642775937857513723712022) }, - { SC_(-66.7551727294921875), SC_(0.9631089274457797371832913555201378277263) }, - { SC_(-66.2877349853515625), SC_(6.674402390903648107264524741943941318692) }, - { SC_(-65.96142578125), SC_(-21.60039097244717646250068532377671067773) }, - { SC_(-65.00162506103515625), SC_(619.5382407651047414044960295217348989637) }, - { SC_(-64.83405303955078125), SC_(-1.290399564904368875515657543138626740639) }, - { SC_(-64.72376251220703125), SC_(1.515712957371258935902920146011383158566) }, - { SC_(-64.36548614501953125), SC_(5.585036804770642096748234463405359373268) }, - { SC_(-63.870601654052734375), SC_(-3.132938413135016068514633000959251655011) }, - { SC_(-61.955417633056640625), SC_(-18.14906679867205714676685355624200206247) }, - { SC_(-61.84415435791015625), SC_(-1.762828050189299963414925510084105410157) }, - { SC_(-61.27040863037109375), SC_(6.885962246437210164247050669769241762116) }, - { SC_(-61.1430206298828125), SC_(10.63639337906714605332887925207272339472) }, - { SC_(-60.7772979736328125), SC_(0.3828568174285943765552196371752184023788) }, - { SC_(-60.767955780029296875), SC_(0.597630996899231770205669545427601282449) }, - { SC_(-60.50917816162109375), SC_(4.020425571512186535251807369058720729888) }, - { SC_(-60.126148223876953125), SC_(11.61249771821316227897371950731036451444) }, - { SC_(-59.5791473388671875), SC_(3.298014524278177804824357796228486139154) }, - { SC_(-59.12688446044921875), SC_(11.54738093463764209365528407465938463008) }, - { SC_(-58.733348846435546875), SC_(1.252516603233681404470535780337376850768) }, - { SC_(-57.823871612548828125), SC_(-1.020030805813282973065541328061417103161) }, - { SC_(-57.791233062744140625), SC_(-0.01721196139850082730515140522511875898686) }, - { SC_(-57.6834869384765625), SC_(2.021283718214246528807976825874750730944) }, - { SC_(-56.1255645751953125), SC_(11.58306242149007962260737588966574096145) }, - { SC_(-55.441379547119140625), SC_(4.6095090326877333856682583039277727222) }, - { SC_(-54.396717071533203125), SC_(5.062176320861478792112156635998489324447) }, - { SC_(-54.201084136962890625), SC_(8.295102791777500360299701370233860660785) }, - { SC_(-53.06093597412109375), SC_(20.19053903029668873838826742013474757079) }, - { SC_(-52.671115875244140625), SC_(2.10070123867348232297487204513445237558) }, - { SC_(-52.52413177490234375), SC_(3.73213352669881119442059765740051858078) }, - { SC_(-51.462436676025390625), SC_(4.323002262954298089562762598650242024201) }, - { SC_(-51.243106842041015625), SC_(7.226998934762993806818100988804419542686) }, - { SC_(-51.0235595703125), SC_(46.31011451882384360024092555028601375848) }, - { SC_(-50.94109344482421875), SC_(-12.8413475810657768775226051735008739843) }, - { SC_(-50.163593292236328125), SC_(9.490021355163248564818621481640556958139) }, - { SC_(-49.63372802734375), SC_(2.511313156813305996562305257857390789172) }, - { SC_(-49.404293060302734375), SC_(4.884246649262366888920411419024147958277) }, - { SC_(-47.262851715087890625), SC_(6.763893885944739117755918311467424143999) }, - { SC_(-46.920246124267578125), SC_(-8.416023355487745311972990967262253971971) }, - { SC_(-45.31185150146484375), SC_(5.932978383248106730387626359282358526882) }, - { SC_(-45.278446197509765625), SC_(6.448720313065481170040935613035156187478) }, - { SC_(-45.277942657470703125), SC_(6.457159638091017467737698925977740795224) }, - { SC_(-45.027637481689453125), SC_(39.91011698129930359222267887372752760268) }, - { SC_(-43.8442535400390625), SC_(-2.107933118887280485309161602735949216416) }, - { SC_(-43.217838287353515625), SC_(7.628256500265451720152832482834432955622) }, - { SC_(-43.11763763427734375), SC_(11.88558178274471415613706962118145261485) }, - { SC_(-42.62453460693359375), SC_(2.468202270232387819257535057032048703186) }, - { SC_(-41.904331207275390625), SC_(-6.388806142931646581376930809159704270731) }, - { SC_(-41.473590850830078125), SC_(3.998311840817845119612809226760453214553) }, - { SC_(-41.47322845458984375), SC_(4.001904991009103072678533254287758877523) }, - { SC_(-40.71761322021484375), SC_(1.159373041348507101344016731863232548419) }, - { SC_(-40.549640655517578125), SC_(3.220862320117017004190871786172571326259) }, - { SC_(-38.39553070068359375), SC_(4.73066601123284545617603996389975515062) }, - { SC_(-36.764072418212890625), SC_(0.185641778964637473051349775352193113594) }, - { SC_(-36.0236663818359375), SC_(45.77413334958292444754118070178767678465) }, - { SC_(-35.60390472412109375), SC_(2.522888342129267961559021180379112152327) }, - { SC_(-35.3686981201171875), SC_(4.954668236416411879662604875880175363163) }, - { SC_(-34.49019622802734375), SC_(3.651891900429621653936520779034983699363) }, - { SC_(-34.452213287353515625), SC_(4.029227315027716909301715786442880409125) }, - { SC_(-34.425933837890625), SC_(4.297752459205291355542460490934969321341) }, - { SC_(-33.6394500732421875), SC_(2.05879207452756962707410762095930722907) }, - { SC_(-32.12648773193359375), SC_(10.97049318285659411778704721045579811462) }, - { SC_(-32.02973175048828125), SC_(37.01840088144976405978561031600232101035) }, - { SC_(-32.018024444580078125), SC_(58.90273484616011864735901401561254400453) }, - { SC_(-31.864048004150390625), SC_(-3.425649819825478548122204473279221831269) }, - { SC_(-30.5171375274658203125), SC_(3.265278944239551980140922031510366995665) }, - { SC_(-30.4767131805419921875), SC_(3.663521748406629288062646856398131484428) }, - { SC_(-30.0923290252685546875), SC_(13.94615623704883065583726298948748620016) }, - { SC_(-29.4225749969482421875), SC_(4.178249593518503446782790798157935603259) }, - { SC_(-29.395389556884765625), SC_(4.46906479672600980848725781028158753644) }, - { SC_(-29.0635166168212890625), SC_(18.92098221867999526957587349227217750794) }, - { SC_(-28.929615020751953125), SC_(-10.59321162183541691346972253310776238772) }, - { SC_(-27.416103363037109375), SC_(4.17700594969969944426868830026842791532) }, - { SC_(-27.304531097412109375), SC_(5.54012214812515808522852628894283103891) }, - { SC_(-26.72013092041015625), SC_(0.7028843790088342764015208907756718567463) }, - { SC_(-25.9352741241455078125), SC_(-11.9614838597048426449728575053473182996) }, - { SC_(-25.6867523193359375), SC_(1.176826484915453835886205411786243733377) }, - { SC_(-24.8732929229736328125), SC_(-4.237136620209855403786484087613189060887) }, - { SC_(-24.6270904541015625), SC_(1.898484134239669451822687252748496404653) }, - { SC_(-24.53133392333984375), SC_(2.909938662308256016840011167255882888239) }, - { SC_(-24.27997589111328125), SC_(5.809456022692943160671997012588234680914) }, - { SC_(-24.225986480712890625), SC_(6.863255301509444395634121067991546441736) }, - { SC_(-23.8268795013427734375), SC_(-2.003570170516321537241642099057200674105) }, - { SC_(-23.6249980926513671875), SC_(1.882051906931976769141489221324624486755) }, - { SC_(-23.4483184814453125), SC_(3.690576780901990543590973501647480396476) }, - { SC_(-22.6082859039306640625), SC_(2.02829972990549794339388303789633983053) }, - { SC_(-22.1102294921875), SC_(11.82489297106174961055859856595077767589) }, - { SC_(-22.0832767486572265625), SC_(14.85021720005861723216276067526099288351) }, - { SC_(-20.779270172119140625), SC_(-0.7220286362185610999510531120120858367544) }, - { SC_(-20.6402416229248046875), SC_(1.570036502538595917265616936047416332984) }, - { SC_(-20.60250091552734375), SC_(2.001360446832507792499854867762750216251) }, - { SC_(-20.480007171630859375), SC_(3.241245764823419396963096620359809656269) }, - { SC_(-20.27201080322265625), SC_(5.768313318300353594949489118483966781535) }, - { SC_(-20.2071361541748046875), SC_(7.156819372589727235791276774661186960423) }, - { SC_(-20.1894168853759765625), SC_(7.670698039778866912498508209079922928436) }, - { SC_(-19.971954345703125), SC_(-32.54467844963252077717911577731405834236) }, - { SC_(-19.2469005584716796875), SC_(6.186480084023335387087272289090747328989) }, - { SC_(-19.1824493408203125), SC_(7.847002126080603757397510906504995585177) }, - { SC_(-19.0265483856201171875), SC_(40.55157678949956103482720787629324186475) }, - { SC_(-18.5715198516845703125), SC_(2.230314699128516174606595799951710607353) }, - { SC_(-18.5276336669921875), SC_(2.672586759609702793340088983364248246452) }, - { SC_(-17.9159221649169921875), SC_(-8.702502484177860216144583065634001249363) }, - { SC_(-17.8754024505615234375), SC_(-4.700545068020732462956282791568579773556) }, - { SC_(-17.8096714019775390625), SC_(-1.704910040367315348529245955199242558161) }, - { SC_(-17.654216766357421875), SC_(1.245525979337004465966586338242325823861) }, - { SC_(-16.9171390533447265625), SC_(-8.936978387990812220163335657856867859665) }, - { SC_(-16.4991436004638671875), SC_(2.841759414051282631909664692084257003501) }, - { SC_(-15.9282741546630859375), SC_(-10.90604642089629536174323573315025319791) }, - { 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SC_(-15.9282741546630859375), SC_(-10.90604642089629536174323573315025319791) }}, + {{ SC_(-15.1532230377197265625), SC_(8.7652341843566231062515337784346464505) }}, + {{ SC_(-15.0870685577392578125), SC_(13.94393218121241823357181745576517766981) }}, + {{ SC_(-12.7571163177490234375), SC_(-0.7005285484888729861556721133426365160483) }}, + {{ SC_(-12.32425594329833984375), SC_(4.486877647992933354241229013873681135288) }}, + {{ SC_(-12.15693378448486328125), SC_(8.38572290746722802141392801697704201607) }}, + {{ SC_(-10.90967655181884765625), SC_(-8.337781110433724243601733849861559188948) }}, + {{ SC_(-9.42080593109130859375), SC_(3.093207549574642835823398326728433769791) }}, + {{ SC_(-9.26352691650390625), SC_(5.164408378967561819557747661923746174341) }}, + {{ SC_(-8.66241455078125), SC_(0.4573363030846697184753722937434504783991) }}, + {{ SC_(-8.42644596099853515625), SC_(2.928692490941547323611393715468003596111) }}, + {{ SC_(-8.28063488006591796875), SC_(4.761502420123261711232867499795716416469) }}, + {{ SC_(-7.91252231597900390625), SC_(-9.011928670506620642435146780806294048492) }}, + {{ SC_(-7.073635101318359375), SC_(15.36275862317279916670563199810883722471) }}, + {{ SC_(-6.600677967071533203125), SC_(0.9328456790163266794082601288835098544981) }}, + {{ SC_(-6.59893131256103515625), SC_(0.9516512759861559819594253210068193102636) }}, + {{ SC_(-5.9925975799560546875), SC_(-133.1949549912806814878528595454864731658) }}, + {{ SC_(-4.9777927398681640625), SC_(-43.25515309581336581959034619574585012987) }}, + {{ SC_(-4.4982433319091796875), SC_(1.628080704179537179987368246302687190569) }}, + {{ SC_(-4.28330326080322265625), SC_(4.11144188155776750659420254650051070116) }}, + {{ SC_(-4.24931621551513671875), SC_(4.714952991490022604296929488005221371491) }}, + {{ SC_(-4.0708599090576171875), SC_(15.40013806764590763994801524236096523633) }}, + {{ SC_(-4.05075550079345703125), SC_(21.05232398567253746583677948874966443745) }}, + {{ SC_(-4.0256023406982421875), SC_(40.48643215403911174179393965158605983731) }}, + {{ SC_(-3.5111486911773681640625), SC_(1.281561880048097406180157051598176902444) }}, + {{ SC_(-3.5033643245697021484375), SC_(1.356501581084328750160720447675663936527) }}, + {{ SC_(-3.2305061817169189453125), SC_(4.871536212360443209892217244039906620205) }}, + {{ SC_(-3.1132221221923828125), SC_(9.744280495465310545518498968361342433867) }}, + {{ SC_(-2.9407203197479248046875), SC_(-15.4345615314581643435197891745342605011) }}, + {{ SC_(-1.8890321254730224609375), SC_(-7.765572445501014244464453609042267110197) }}, + {{ SC_(-1.2540400028228759765625), SC_(3.637637081727820317005755368640064000683) }}, + {{ SC_(-1.1478424072265625), SC_(6.784401313345897445876900487443690652634) }}, + {{ SC_(-0.7118701934814453125), SC_(-2.248647256037530489173954985789306442878) }}, + {{ SC_(-0.593149662017822265625), SC_(-0.8263747473361177168793211424797478169291) }}, + {{ SC_(-0.3538668155670166015625), SC_(1.443172070386911802413212733069332368731) }} } }; -#undef SC_ - - diff --git a/test/digamma_root_data.ipp b/test/digamma_root_data.ipp index b0a3aa838..4e65fb61f 100644 --- a/test/digamma_root_data.ipp +++ b/test/digamma_root_data.ipp @@ -3,209 +3,205 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 200> digamma_root_data = { { - { SC_(1.39999997615814208984375), SC_(-0.06138456903152256550686860248931989075643) }, - { SC_(1.4005000591278076171875), SC_(-0.06087192929516339380130503872301167293378) }, - { SC_(1.40100002288818359375), SC_(-0.06035965880979232302674791723368356347747) }, - { SC_(1.4014999866485595703125), SC_(-0.05984763511635311349827564040488766194063) }, - { SC_(1.401999950408935546875), SC_(-0.0593358579881174546738279942752396761834) }, - { SC_(1.40250003337860107421875), SC_(-0.05882420526073090100751004662830533539728) }, - { SC_(1.40299999713897705078125), SC_(-0.0583129206425757749570876729240439746001) }, - { SC_(1.40349996089935302734375), SC_(-0.05780188191118900126815738602890619172921) }, - { SC_(1.4040000438690185546875), SC_(-0.05729096707893393080771549505001408983822) }, - { SC_(1.40450000762939453125), SC_(-0.056780419503293858705549580743156540668) }, - { SC_(1.4049999713897705078125), SC_(-0.05627011713868186213939939894956276866569) }, - { SC_(1.40550005435943603515625), SC_(-0.05575993817369138452985739956960740694737) }, - { SC_(1.40600001811981201171875), SC_(-0.05525012561586888099905375034247029300063) }, - { SC_(1.40649998188018798828125), SC_(-0.05474055759601525571890189603476879643263) }, - { SC_(1.40699994564056396484375), SC_(-0.05423123389038862937136671914178719811082) }, - { SC_(1.4075000286102294921875), SC_(-0.05372203292179596750107248206039107172611) }, - { SC_(1.40799999237060546875), SC_(-0.05321319723270065414202667836306539722927) }, - { SC_(1.4084999561309814453125), SC_(-0.05270460518832646256646398238653334023619) }, - { SC_(1.40900003910064697265625), SC_(-0.05219613538658003557049855371629116390416) }, - { SC_(1.40950000286102294921875), SC_(-0.05168803002221822433984269085445887545932) }, - { SC_(1.40999996662139892578125), SC_(-0.05118016763572077571206202324130731620467) }, - { SC_(1.410500049591064453125), SC_(-0.05067242699961275111564488922723020894775) }, - { SC_(1.4110000133514404296875), SC_(-0.05016504996189404179318756205383368841508) }, - { SC_(1.41149997711181640625), SC_(-0.04965791523781849836663795623050040651275) }, - { SC_(1.41200006008148193359375), SC_(-0.04915090177405025431768617393574718923719) }, - { SC_(1.41250002384185791015625), SC_(-0.04864425107277807126795345488864174180773) }, - { SC_(1.41299998760223388671875), SC_(-0.04813784202354994896630230505781776120276) }, - { SC_(1.41349995136260986328125), SC_(-0.04763167440643069181645608937840354367671) }, - { SC_(1.414000034332275390625), SC_(-0.04712562739952290889837033293650476187953) }, - { SC_(1.4144999980926513671875), SC_(-0.04661994204540782942709091596942293402734) }, - { SC_(1.41499996185302734375), SC_(-0.04611449746527775349715574804732130222007) }, - { SC_(1.41550004482269287109375), SC_(-0.04560917301026328003252147788241984436241) }, - { SC_(1.41600000858306884765625), SC_(-0.0451042093793269736581833678634701785191) }, - { SC_(1.41649997234344482421875), SC_(-0.04459948586684279443839061743784846261709) }, - { SC_(1.4170000553131103515625), SC_(-0.04409488199649628730133723954943974407746) }, - { SC_(1.417500019073486328125), SC_(-0.0435906381245648444628637002942433530947) }, - { SC_(1.4179999828338623046875), SC_(-0.04308663371813044418132048918710682813622) }, - { SC_(1.41849994659423828125), SC_(-0.04258286856012920630307449298163993137931) }, - { SC_(1.41900002956390380859375), SC_(-0.0420792224035827733504570446125334946695) }, - { SC_(1.41949999332427978515625), SC_(-0.04157593514930978152490152156879729835277) }, - { SC_(1.41999995708465576171875), SC_(-0.04107288649393147397031813049746661830252) }, - { SC_(1.4205000400543212890625), SC_(-0.04056995636192793782845393152872471220703) }, - { SC_(1.421000003814697265625), SC_(-0.04006738431359655642636465412836862063583) }, - { SC_(1.4214999675750732421875), SC_(-0.03956505021716870619391607561977829898393) }, - { SC_(1.42200005054473876953125), SC_(-0.0390628341681160707895772877982347062534) }, - { SC_(1.42250001430511474609375), SC_(-0.03856097538713614221174291451172868720556) }, - { SC_(1.42299997806549072265625), SC_(-0.03805935391360299407483745199209552218662) }, - { SC_(1.42349994182586669921875), SC_(-0.03755796953327570443031191372677272436563) }, - { SC_(1.4240000247955322265625), SC_(-0.03705670256888721277125707475995514593767) }, - { SC_(1.424499988555908203125), SC_(-0.03655579178977111826937882476062071563405) }, - { SC_(1.4249999523162841796875), SC_(-0.0360551174627633043738925866730974379965) }, - { SC_(1.42550003528594970703125), SC_(-0.03555456008050613945891518063349475611711) }, - { SC_(1.42599999904632568359375), SC_(-0.03505435807486918460538076814912383388358) }, - { SC_(1.42649996280670166015625), SC_(-0.03455439188274749223938775275471736825604) }, - { SC_(1.4270000457763671875), SC_(-0.03405454216623210245980763665400513878778) }, - { SC_(1.4275000095367431640625), SC_(-0.03355504702063797243050550756083487574355) }, - { SC_(1.427999973297119140625), SC_(-0.03305578705245798813618865616700236433431) }, - { SC_(1.42850005626678466796875), SC_(-0.03255664309277291143229018160781330281834) }, - { SC_(1.42900002002716064453125), SC_(-0.03205785290124899051424545775403784997954) }, - { SC_(1.42949998378753662109375), SC_(-0.03155929725351741957783226833498005852699) }, - { SC_(1.42999994754791259765625), SC_(-0.03106097593893646101388889322754816060391) }, - { SC_(1.430500030517578125), SC_(-0.03056277001319123536849588910788667969385) }, - { SC_(1.4309999942779541015625), SC_(-0.03006491678982831278985395858099735606325) }, - { SC_(1.431499958038330078125), SC_(-0.02956729726928046744375226173805018083445) }, - { SC_(1.43200004100799560546875), SC_(-0.029069792675158646894282928074400495447) }, - { SC_(1.43250000476837158203125), SC_(-0.02857263998746077965589217391685781750225) }, - { SC_(1.43299996852874755859375), SC_(-0.02807572037469272194244519088403794652932) }, - { SC_(1.4335000514984130859375), SC_(-0.02757891522793825630459486913227966938778) }, - { SC_(1.4340000152587890625), SC_(-0.02708246119454089526602248424490897334451) }, - { SC_(1.4344999790191650390625), SC_(-0.02658623961062601916105249666629939819311) }, - { SC_(1.434999942779541015625), SC_(-0.02609025026826734736532129982459892559412) }, - { SC_(1.43550002574920654296875), SC_(-0.02559437478113976107312669529902398957573) }, - { SC_(1.43599998950958251953125), SC_(-0.0250988493544413555894730759899566827115) }, - { SC_(1.43649995326995849609375), SC_(-0.02460355554708331611314729590329885967853) }, - { SC_(1.4370000362396240234375), SC_(-0.02410837513916324870453956495027706651788) }, - { SC_(1.4375), SC_(-0.02361354400529789914172989421521805262163) }, - { SC_(1.4379999637603759765625), SC_(-0.02311894387096655710370815673046310749581) }, - { SC_(1.43850004673004150390625), SC_(-0.02262445668224241951726505286548155427726) }, - { SC_(1.43900001049041748046875), SC_(-0.02213031798404363285679840262837603735113) }, - { SC_(1.43949997425079345703125), SC_(-0.02163640966796990067907296550632756430219) }, - { SC_(1.440000057220458984375), SC_(-0.02114261384562461502572001614025897932072) }, - { SC_(1.4405000209808349609375), SC_(-0.02064916573310666785738104392419687958556) }, - { SC_(1.4409999847412109375), SC_(-0.02015594738769022700601666231128218163721) }, - { SC_(1.4414999485015869140625), SC_(-0.0196629586049117094653247721121789058042) }, - { SC_(1.44200003147125244140625), SC_(-0.0191700817163872207492164657910951176529) }, - { SC_(1.44249999523162841796875), SC_(-0.01867755150116066387436310533382643774849) }, - { SC_(1.44299995899200439453125), SC_(-0.01818525023671041840942493794786294366844) }, - { SC_(1.443500041961669921875), SC_(-0.01769306041915025068329883160626130368828) }, - { SC_(1.4440000057220458984375), SC_(-0.01720121650074344257459977191565623298452) }, - { SC_(1.444499969482421875), SC_(-0.01670960092360902193107619746814218063958) }, - { SC_(1.44500005245208740234375), SC_(-0.01621809634791875134279906903350577844016) }, - { SC_(1.44550001621246337890625), SC_(-0.015726936900023407129612092249722223488) }, - { SC_(1.44599997997283935546875), SC_(-0.01523600518624245606690212546401818985812) }, - { SC_(1.44649994373321533203125), SC_(-0.01474530100472522827513829838650753549117) }, - { SC_(1.447000026702880859375), SC_(-0.01425470723370217219431406682491211640879) }, - { SC_(1.4474999904632568359375), SC_(-0.01376445756632729291905843124879046109968) }, - { SC_(1.4479999542236328125), SC_(-0.01327443482716782005100353254837490055862) }, - { SC_(1.44850003719329833984375), SC_(-0.01278452205749292497551903285885539659936) }, - { SC_(1.44900000095367431640625), SC_(-0.01229495262655675620536025426734759387572) }, - { SC_(1.44949996471405029296875), SC_(-0.01180560952210644817133945874679139627505) }, - { SC_(1.4500000476837158203125), SC_(-0.01131637594801586656260394588481713457627) }, - { SC_(1.450500011444091796875), SC_(-0.01082748495049637469227173996198819829549) }, - { SC_(1.4509999752044677734375), SC_(-0.01033881968004044725477451816247304271862) }, - { SC_(1.45150005817413330078125), SC_(-0.009850263502694288097376018889413894603933) }, - { SC_(1.45200002193450927734375), SC_(-0.009362049142480268951706194627385896301701) }, - { SC_(1.45249998569488525390625), SC_(-0.008874059912203315333901183590153038939381) }, - { SC_(1.45299994945526123046875), SC_(-0.008386295613345236665485880245372577446211) }, - { SC_(1.4535000324249267578125), SC_(-0.007898639827508066919974235979462981148542) }, - { SC_(1.453999996185302734375), SC_(-0.007411324850459837999980330364290265721957) }, - { SC_(1.4544999599456787109375), 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SC_(-0.007898639827508066919974235979462981148542) }}, + {{ SC_(1.453999996185302734375), SC_(-0.007411324850459837999980330364290265721957) }}, + {{ SC_(1.4544999599456787109375), SC_(-0.006924234210747293687116178727328347532758) }}, + {{ SC_(1.45500004291534423828125), SC_(-0.006437251651142443774260894146878774165176) }}, + {{ SC_(1.45550000667572021484375), SC_(-0.005950609147203835378592212115736517701905) }}, + {{ SC_(1.45599997043609619140625), SC_(-0.005464190388787066551639512688711491505847) }}, + {{ SC_(1.45650005340576171875), SC_(-0.00497787927940728167871412685817772062165) }}, + {{ SC_(1.4570000171661376953125), SC_(-0.004491907475256527500473978270689662215921) }}, + {{ SC_(1.457499980926513671875), SC_(-0.004006158827071890461464755144012668001093) }}, + {{ SC_(1.4579999446868896484375), SC_(-0.003520633138850239630378016887483403867021) }}, + {{ SC_(1.45850002765655517578125), SC_(-0.003035214527765513668034604216830692388851) }}, + {{ SC_(1.45899999141693115234375), SC_(-0.002550134225501944697075651923125347621858) }}, + {{ SC_(1.45949995517730712890625), SC_(-0.002065276296639069833107196292495616468625) }}, + {{ SC_(1.46000003814697265625), SC_(-0.001580525018104361453955140711216969645092) }}, + {{ SC_(1.4605000019073486328125), SC_(-0.001096111304170043846745287256190494732511) }}, + {{ SC_(1.460999965667724609375), SC_(-0.0006119193793063274064283424010699749479896) }}, + {{ SC_(1.46150004863739013671875), SC_(-0.0001278336797728010038687456086772293940197) }}, + {{ SC_(1.46200001239776611328125), SC_(0.0003559151967379670943728162750581078035161) }}, + {{ SC_(1.46249997615814208984375), SC_(0.0008394428662870266119150633759096763287959) }}, + {{ SC_(1.4630000591278076171875), SC_(0.001322864733702479649625580945291659569672) }}, + {{ SC_(1.46350002288818359375), SC_(0.001805950517042218036842926190553563525984) }}, + {{ SC_(1.4639999866485595703125), SC_(0.002288815673318872744259324682705288271519) }}, + {{ SC_(1.464499950408935546875), SC_(0.002771460395327381562525270989780009242693) }}, + {{ SC_(1.46500003337860107421875), SC_(0.003253999876667223767472091225924873652768) }}, + {{ SC_(1.46549999713897705078125), SC_(0.003736204255104145549500401970100669234964) }}, + {{ SC_(1.46599996089935302734375), SC_(0.004218188776241473723916466805139222942859) }}, + {{ SC_(1.4665000438690185546875), SC_(0.004700068475739702789490158181882191908657) }}, + {{ SC_(1.46700000762939453125), SC_(0.005181613805192456365413438059635728009745) }}, + {{ SC_(1.4674999713897705078125), SC_(0.005662939852129155621931915752726712941002) }}, + {{ SC_(1.46800005435943603515625), SC_(0.006144161494685809209920008019685283315534) }}, + {{ SC_(1.46850001811981201171875), SC_(0.006625049497465130483020027415596322710511) }}, + {{ SC_(1.46899998188018798828125), SC_(0.007105718790337639298786852855563148822142) }}, + {{ SC_(1.46949994564056396484375), SC_(0.007586169563676627501200448950668213028167) }}, + {{ SC_(1.4700000286102294921875), SC_(0.008066516486231662885434708649134127678999) }}, + {{ SC_(1.47049999237060546875), SC_(0.008546530738674327360836097967927454942833) }}, + {{ SC_(1.4709999561309814453125), SC_(0.00902632704131026480217858186061492831619) }}, + {{ SC_(1.47150003910064697265625), SC_(0.009506019906325596650154195641432409630907) }}, + {{ SC_(1.47200000286102294921875), SC_(0.009985380825502499855688695923101130679945) }}, + {{ SC_(1.47249996662139892578125), SC_(0.01046452436244992624581900727741018711986) }}, + {{ SC_(1.473000049591064453125), SC_(0.01094356487319982808059040901671966801919) }}, + {{ SC_(1.4735000133514404296875), SC_(0.01142227415983642922640932055783984854239) }}, + {{ SC_(1.47399997711181640625), SC_(0.01190076662968176394047411758437134448755) }}, + {{ SC_(1.47450006008148193359375), SC_(0.01237915648302134259978832581154852202161) }}, + {{ SC_(1.47500002384185791015625), SC_(0.01285721583143592736486164760948599640939) }}, + {{ SC_(1.47549998760223388671875), SC_(0.01333505892636885712587736290231507253031) }}, + {{ SC_(1.47599995136260986328125), SC_(0.01381268595510390028319865656189032981603) }}, + {{ SC_(1.476500034332275390625), SC_(0.01429021091090032875378729920511744436802) }}, + {{ SC_(1.4769999980926513671875), SC_(0.01476740631674500824066000704296476101248) }}, + {{ SC_(1.47749996185302734375), SC_(0.01524438621687947040773770812918073015903) }}, + {{ SC_(1.47800004482269287109375), SC_(0.01572126444976191365504766913460853166159) }}, + {{ SC_(1.47850000858306884765625), SC_(0.01619781384600798034797161476617322052959) }}, + {{ SC_(1.47899997234344482421875), SC_(0.01667414829492702066558118850104769852234) }}, + {{ SC_(1.4795000553131103515625), SC_(0.01715038148057877526958196636506777091166) }}, + {{ SC_(1.480000019073486328125), SC_(0.01762628654041217983419823745186174695842) }}, + {{ SC_(1.4804999828338623046875), SC_(0.01810197720920750584264288401814595315433) }}, + {{ SC_(1.48099994659423828125), SC_(0.01857745367191608501032749919254492077255) }}, + {{ SC_(1.48150002956390380859375), SC_(0.01905282940736078826428345835701187921344) }}, + {{ SC_(1.48199999332427978515625), SC_(0.01952787796086124235035667894483836618612) }}, + {{ SC_(1.48249995708465576171875), SC_(0.02000271286178744470899885416201568506841) }}, + {{ SC_(1.4830000400543212890625), SC_(0.02047744743549734724595413353304339596842) }}, + {{ SC_(1.483500003814697265625), SC_(0.02095185553229931162465762694540459626532) }}, + {{ SC_(1.4839999675750732421875), SC_(0.02142605052796892258114323238639681979697) }}, + {{ SC_(1.48450005054473876953125), SC_(0.02190014559479680012423194248738781677386) }}, + {{ SC_(1.48500001430511474609375), SC_(0.02237391488729442162211914583054893402186) }}, + {{ SC_(1.48549997806549072265625), SC_(0.02284747162804102549936129615381098290523) }}, + {{ SC_(1.48600006103515625), SC_(0.02332092883665599429697089795154616828867) }}, + {{ SC_(1.4865000247955322265625), SC_(0.02379406097107123019383531656762472857036) }}, + {{ SC_(1.486999988555908203125), SC_(0.02426698110106619670748667123423481731356) }}, + {{ SC_(1.4874999523162841796875), SC_(0.02473968940861605188874507129358473978676) }}, + {{ SC_(1.48800003528594970703125), SC_(0.02521229871039613408736493282176431879518) }}, + {{ SC_(1.48849999904632568359375), SC_(0.02568458386767842754083514014266512257621) }}, + {{ SC_(1.48899996280670166015625), SC_(0.02615665774712770972822278823384134472911) }}, + {{ SC_(1.4895000457763671875), SC_(0.02662863301366652729705485156514156921969) }}, + {{ SC_(1.4900000095367431640625), SC_(0.02710028483017233972822145485920594582439) }}, + {{ SC_(1.490499973297119140625), SC_(0.02757172591142969944611182410222535997026) }}, + {{ SC_(1.49100005626678466796875), SC_(0.02804306877099953245333159632753441304838) }}, + {{ SC_(1.49150002002716064453125), SC_(0.02851408887259174195648360999928964786226) }}, + {{ SC_(1.49199998378753662109375), SC_(0.02898489877950229580989209771050696266479) }}, + {{ SC_(1.49249994754791259765625), SC_(0.02945549867145914132386877573515702816588) }}, + {{ SC_(1.493000030517578125), SC_(0.02992600086081766434888226036243716094018) }}, + {{ SC_(1.4934999942779541015625), SC_(0.03039618121119222213671842099543294002594) }}, + {{ SC_(1.493999958038330078125), SC_(0.03086615208450468685425685392189632212515) }}, + {{ SC_(1.49450004100799560546875), SC_(0.03133602564265587447963502512063650812183) }}, + {{ SC_(1.49500000476837158203125), SC_(0.0318055780482999943002748605694401059607) }}, + {{ SC_(1.49549996852874755859375), SC_(0.03227492151277847133068637874480248065187) }}, + {{ SC_(1.4960000514984130859375), SC_(0.03274416804792387851799905190703885999517) }}, + {{ SC_(1.4965000152587890625), SC_(0.03321309411466675105852178534017282410089) }}, + {{ SC_(1.4969999790191650390625), SC_(0.0336818117741548556801742840271873983606) }}, + {{ SC_(1.49750006198883056640625), SC_(0.03415043288853741106672780407819814754177) }}, + {{ SC_(1.49800002574920654296875), SC_(0.03461873421626057425769027729390348592731) }}, + {{ SC_(1.49849998950958251953125), SC_(0.03508682766866380229344336380060751609967) }}, + {{ SC_(1.49899995326995849609375), SC_(0.03555471342260717737839815920297809359884) }}, + {{ SC_(1.4995000362396240234375), SC_(0.03602250314126230243963242841830489771559) }} } }; -#undef SC_ - - diff --git a/test/digamma_small_data.ipp b/test/digamma_small_data.ipp index 7377548db..c4248ec62 100644 --- a/test/digamma_small_data.ipp +++ b/test/digamma_small_data.ipp @@ -3,42 +3,38 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 33> digamma_small_data = { { - { SC_(0.1690093176520690576580818742513656616211e-8), SC_(-591683355.0172646248558707395909205014789) }, - { SC_(0.2114990849122477811761200428009033203125e-8), SC_(-472815285.0570071002693788265718597340393) }, - { SC_(0.7099628440698779741069301962852478027344e-8), SC_(-140852442.1314070676912450420112690472767) }, - { SC_(0.136718796284185373224318027496337890625e-7), SC_(-73142832.95860873836229194739144163160831) }, - { SC_(0.1679341288252089725574478507041931152344e-7), SC_(-59547157.96538602413887273326920747232618) }, - { SC_(0.586768322818898013792932033538818359375e-7), SC_(-17042502.04007390142270552503694442817772) }, - { SC_(0.1140460881288163363933563232421875e-6), SC_(-8768385.503057815514505383587592316839882) }, - { SC_(0.1455586016163579188287258148193359375e-6), SC_(-6870085.813645861903628134604185829717845) }, - { SC_(0.38918477685001562349498271942138671875e-6), SC_(-2569474.152450422201931296992216788786447) }, - { SC_(0.623782625552848912775516510009765625e-6), SC_(-1603123.137920326054732670974252040029471) }, - { SC_(0.104669607026153244078159332275390625e-5), SC_(-955387.7506368215484908190151041836664367) }, - { SC_(0.2951089072666945867240428924560546875e-5), SC_(-338858.5294366592361422006155767583415332) }, - { SC_(0.4877083483734168112277984619140625e-5), SC_(-205041.1518328576044816818799248254570363) }, - { SC_(0.9066634447663091123104095458984375e-5), SC_(-110295.0867866920189113632829333848561728) }, - { SC_(0.2360353755648247897624969482421875e-4), SC_(-42367.10793974013680262660975431753380722) }, - { SC_(0.60817910707555711269378662109375e-4), SC_(-16443.10183188331524808941398664226054956) }, - { SC_(0.000119476739200763404369354248046875), SC_(-8370.407052088278326658500142471452559876) }, - { SC_(0.0002437086659483611583709716796875), SC_(-4103.836730163294582058528454940279573003) }, - { SC_(0.00047970912419259548187255859375), SC_(-2085.173007504666107151589993385624082421) }, - { SC_(0.000960788573138415813446044921875), SC_(-1041.387348674624002438653075235083900513) }, - { SC_(0.00113048148341476917266845703125), SC_(-885.1541983038739901476427277144444120955) }, - { SC_(0.0033707791008055210113525390625), SC_(-297.2390039349243537614805191705277299023) }, - { SC_(0.007697627879679203033447265625), SC_(-130.474775285766139271184373586979099581) }, - { SC_(0.0154774188995361328125), SC_(-65.1622965036480167454852163183367159499) }, - { SC_(0.0305807329714298248291015625), SC_(-33.22833448837103737169827250947288832931) }, - { SC_(0.0346831791102886199951171875), SC_(-29.35398677269140057359817914882516787732) }, - { SC_(0.09283597767353057861328125), SC_(-11.20575716299454988174075282116985360081) }, - { SC_(0.22476322948932647705078125), SC_(-4.707226986627979845318377740205580092891) }, - { SC_(0.4500701129436492919921875), SC_(-2.233123888225926352977853470362332872207) }, - { SC_(0.64851474761962890625), SC_(-1.375098345846253151137062991270963899568) }, - { SC_(1.14188635349273681640625), SC_(-0.3652988540135093192143191973421561168173) }, - { SC_(2.0095670223236083984375), SC_(0.4289360116443062870701048575669258219731) }, - { SC_(5.68704509735107421875), SC_(1.647702940606041030337068005600358865775) } + {{ SC_(0.1690093176520690576580818742513656616211e-8), SC_(-591683355.0172646248558707395909205014789) }}, + {{ SC_(0.2114990849122477811761200428009033203125e-8), SC_(-472815285.0570071002693788265718597340393) }}, + {{ SC_(0.7099628440698779741069301962852478027344e-8), SC_(-140852442.1314070676912450420112690472767) }}, + {{ SC_(0.136718796284185373224318027496337890625e-7), SC_(-73142832.95860873836229194739144163160831) }}, + {{ SC_(0.1679341288252089725574478507041931152344e-7), SC_(-59547157.96538602413887273326920747232618) }}, + {{ SC_(0.586768322818898013792932033538818359375e-7), SC_(-17042502.04007390142270552503694442817772) }}, + {{ SC_(0.1140460881288163363933563232421875e-6), SC_(-8768385.503057815514505383587592316839882) }}, + {{ SC_(0.1455586016163579188287258148193359375e-6), SC_(-6870085.813645861903628134604185829717845) }}, + {{ SC_(0.38918477685001562349498271942138671875e-6), SC_(-2569474.152450422201931296992216788786447) }}, + {{ SC_(0.623782625552848912775516510009765625e-6), SC_(-1603123.137920326054732670974252040029471) }}, + {{ SC_(0.104669607026153244078159332275390625e-5), SC_(-955387.7506368215484908190151041836664367) }}, + {{ SC_(0.2951089072666945867240428924560546875e-5), SC_(-338858.5294366592361422006155767583415332) }}, + {{ SC_(0.4877083483734168112277984619140625e-5), SC_(-205041.1518328576044816818799248254570363) }}, + {{ SC_(0.9066634447663091123104095458984375e-5), SC_(-110295.0867866920189113632829333848561728) }}, + {{ SC_(0.2360353755648247897624969482421875e-4), SC_(-42367.10793974013680262660975431753380722) }}, + {{ SC_(0.60817910707555711269378662109375e-4), SC_(-16443.10183188331524808941398664226054956) }}, + {{ SC_(0.000119476739200763404369354248046875), SC_(-8370.407052088278326658500142471452559876) }}, + {{ SC_(0.0002437086659483611583709716796875), SC_(-4103.836730163294582058528454940279573003) }}, + {{ SC_(0.00047970912419259548187255859375), SC_(-2085.173007504666107151589993385624082421) }}, + {{ SC_(0.000960788573138415813446044921875), SC_(-1041.387348674624002438653075235083900513) }}, + {{ SC_(0.00113048148341476917266845703125), SC_(-885.1541983038739901476427277144444120955) }}, + {{ SC_(0.0033707791008055210113525390625), SC_(-297.2390039349243537614805191705277299023) }}, + {{ SC_(0.007697627879679203033447265625), SC_(-130.474775285766139271184373586979099581) }}, + {{ SC_(0.0154774188995361328125), SC_(-65.1622965036480167454852163183367159499) }}, + {{ SC_(0.0305807329714298248291015625), SC_(-33.22833448837103737169827250947288832931) }}, + {{ SC_(0.0346831791102886199951171875), SC_(-29.35398677269140057359817914882516787732) }}, + {{ SC_(0.09283597767353057861328125), SC_(-11.20575716299454988174075282116985360081) }}, + {{ SC_(0.22476322948932647705078125), SC_(-4.707226986627979845318377740205580092891) }}, + {{ SC_(0.4500701129436492919921875), SC_(-2.233123888225926352977853470362332872207) }}, + {{ SC_(0.64851474761962890625), SC_(-1.375098345846253151137062991270963899568) }}, + {{ SC_(1.14188635349273681640625), SC_(-0.3652988540135093192143191973421561168173) }}, + {{ SC_(2.0095670223236083984375), SC_(0.4289360116443062870701048575669258219731) }}, + {{ SC_(5.68704509735107421875), SC_(1.647702940606041030337068005600358865775) }} } }; -#undef SC_ - - diff --git a/test/double_test_instances.cpp b/test/double_test_instances.cpp new file mode 100644 index 000000000..7fb55e7cb --- /dev/null +++ b/test/double_test_instances.cpp @@ -0,0 +1,15 @@ +// Copyright John Maddock 2011. +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include "pch.hpp" + +#ifndef BOOST_BUILD_PCH_ENABLED +#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error +#include +#endif + +#define BOOST_MATH_TEST_TYPE double +#include "test_instances.hpp" + diff --git a/test/ellint_e2_data.ipp b/test/ellint_e2_data.ipp index 9729c468f..3990e7212 100644 --- a/test/ellint_e2_data.ipp +++ b/test/ellint_e2_data.ipp @@ -7,528 +7,526 @@ // // k, phi, E(k, phi) // -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 520> ellint_e2_data = { - SC_(0.177219114266335964202880859375e-2), SC_(-0.804919183254241943359375e0), SC_(0.17721905416489978459933452744691987573693030723399e-2), - SC_(0.177219114266335964202880859375e-2), SC_(-0.74602639675140380859375e0), SC_(0.17721906263793616232304803862551613935165980878975e-2), - SC_(0.177219114266335964202880859375e-2), SC_(-0.72904598712921142578125e0), SC_(0.17721906496143189532808590572077500756745196250994e-2), - SC_(0.177219114266335964202880859375e-2), SC_(-0.62323606014251708984375e0), SC_(0.17721907823458326176536911566374461949290266081915e-2), - SC_(0.177219114266335964202880859375e-2), SC_(-0.5579319000244140625e0), SC_(0.17721908538996504890695781731051446713497872352528e-2), - SC_(0.177219114266335964202880859375e-2), SC_(-0.44300353527069091796875e0), SC_(0.1772190960611723703532438177387763930589137687723e-2), - SC_(0.177219114266335964202880859375e-2), SC_(-0.38366591930389404296875e0), SC_(0.17721910061149527140815880383922381002724195459473e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.9376299381256103515625e-1), SC_(0.17721911345080004258530792787497396150296565903888e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.944411754608154296875e-1), SC_(0.17721911343895994071624688564628016634872782068401e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.264718532562255859375e0), SC_(0.17721910776580442894609156234461709334349303324512e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.62944734096527099609375e0), SC_(0.17721907751280664212690267651483481595911639313105e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.67001712322235107421875e0), SC_(0.17721907262237245229946682518231598438599636326697e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.81158387660980224609375e0), SC_(0.1772190531655048767532217861236813247332269413991e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.826751708984375e0), SC_(0.17721905086031437581845682018005163376219526346493e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.91501367092132568359375e0), SC_(0.17721903659952045902730471028534006712649156285481e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.92977702617645263671875e0), SC_(0.17721903407305898397789671421686956699622188608929e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.93538987636566162109375e0), SC_(0.17721903310191937273874074422793996165770412692148e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.93773555755615234375e0), SC_(0.17721903269433608619814655577621926258964232521032e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.98576259613037109375e0), SC_(0.17721902412478400771222500977665176615786698940728e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.99292266368865966796875e0), SC_(0.17721902281054485597950865679003652002775579957175e-2), - SC_(0.22177286446094512939453125e-2), SC_(-0.804919183254241943359375e0), SC_(0.22177274667911356404114891574256878749693907344194e-2), - SC_(0.22177286446094512939453125e-2), SC_(-0.74602639675140380859375e0), SC_(0.22177276328387303450482024510234767179030032679487e-2), - SC_(0.22177286446094512939453125e-2), SC_(-0.72904598712921142578125e0), SC_(0.2217727678372686367339028586754168902231177349864e-2), - SC_(0.22177286446094512939453125e-2), SC_(-0.62323606014251708984375e0), SC_(0.22177279384889650054782811230773624538568740820856e-2), - SC_(0.22177286446094512939453125e-2), SC_(-0.5579319000244140625e0), SC_(0.22177280787142304325383561406780984188050064485493e-2), - SC_(0.22177286446094512939453125e-2), SC_(-0.44300353527069091796875e0), SC_(0.22177282878397316166435787421159323409852657193959e-2), - SC_(0.22177286446094512939453125e-2), SC_(-0.38366591930389404296875e0), SC_(0.22177283770131950245199600240560529548081991406878e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.9376299381256103515625e-1), SC_(0.2217728628627254479372625258375135600386491716262e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.944411754608154296875e-1), SC_(0.2217728628395221979258299938047197957597496164853e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.264718532562255859375e0), SC_(0.22177285172174219060847672057602083161874684079641e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.62944734096527099609375e0), SC_(0.22177279243441823271547938764610382865435171389572e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.67001712322235107421875e0), SC_(0.22177278285054864598218183902335374842302009015249e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.81158387660980224609375e0), SC_(0.22177274472058160774429082218212375574848674857853e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.826751708984375e0), SC_(0.22177274020305878581113108501360596469572415665098e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.91501367092132568359375e0), SC_(0.22177271225592599152503205364411936997104330819552e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.92977702617645263671875e0), SC_(0.22177270730477403168508453406178297939782452362205e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.93538987636566162109375e0), SC_(0.22177270540161426246190034172682702788389529386352e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.93773555755615234375e0), SC_(0.22177270460286595928412185481890644744187621951273e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.98576259613037109375e0), SC_(0.22177268780896006483002343116598140190281467534408e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.99292266368865966796875e0), SC_(0.22177268523342180309535844744234619982692618957978e-2), - SC_(0.7444499991834163665771484375e-2), SC_(-0.804919183254241943359375e0), SC_(0.74444554408367041960081599572734384580648039601292e-2), - SC_(0.7444499991834163665771484375e-2), SC_(-0.74602639675140380859375e0), SC_(0.74444617216162272729935658343672599710823129917136e-2), - SC_(0.7444499991834163665771484375e-2), SC_(-0.72904598712921142578125e0), SC_(0.7444463443944617202862815487638272084421484282213e-2), - SC_(0.7444499991834163665771484375e-2), SC_(-0.62323606014251708984375e0), SC_(0.74444732828674762841832446009298546988014342845109e-2), - SC_(0.7444499991834163665771484375e-2), SC_(-0.5579319000244140625e0), SC_(0.74444785868925647373677427756541386357216267403116e-2), - SC_(0.7444499991834163665771484375e-2), SC_(-0.44300353527069091796875e0), SC_(0.7444486497059729002932025822805836773020204604622e-2), - SC_(0.7444499991834163665771484375e-2), SC_(-0.38366591930389404296875e0), SC_(0.7444489870039692628767038225671358877887084418318e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.9376299381256103515625e-1), SC_(0.74444993873102289959003988480526261034186232298732e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.944411754608154296875e-1), SC_(0.74444993785336377021615551123021090095012183365455e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.264718532562255859375e0), SC_(0.74444951732496163285321657924324274340742574731183e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.62944734096527099609375e0), SC_(0.74444727478402810869648210185177744717615995463001e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.67001712322235107421875e0), SC_(0.74444691227345931676783343972213308719772501191675e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.81158387660980224609375e0), SC_(0.74444547000179682301220146799104273617595274550494e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.826751708984375e0), SC_(0.74444529912552191587668074107636437041675982253389e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.91501367092132568359375e0), SC_(0.74444424201776730075960207569226490521597156912434e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.92977702617645263671875e0), SC_(0.74444405473886664282906533654411935648151688362809e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.93538987636566162109375e0), SC_(0.74444398275122133283989327309245789244705679180104e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.93773555755615234375e0), SC_(0.74444395253830019766374648366268259171697141665571e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.98576259613037109375e0), SC_(0.74444331730273938555860696278431505938817087276882e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.99292266368865966796875e0), SC_(0.74444321988199504330861521619247593689621297824599e-2), - SC_(0.1433600485324859619140625e-1), SC_(-0.804919183254241943359375e0), SC_(0.14335686705725696407060645727945600655565741414147e-1), - SC_(0.1433600485324859619140625e-1), SC_(-0.74602639675140380859375e0), SC_(0.14335731558581990142476732612631387140359085570156e-1), - SC_(0.1433600485324859619140625e-1), SC_(-0.72904598712921142578125e0), SC_(0.14335743858193055553888894193489743522839559243509e-1), - SC_(0.1433600485324859619140625e-1), SC_(-0.62323606014251708984375e0), SC_(0.14335814120326027832379597580040828122216388507481e-1), - SC_(0.1433600485324859619140625e-1), SC_(-0.5579319000244140625e0), SC_(0.14335851997467008238725204894793026916257019753693e-1), - SC_(0.1433600485324859619140625e-1), SC_(-0.44300353527069091796875e0), SC_(0.14335908485363563424533546850245012850090360873434e-1), - SC_(0.1433600485324859619140625e-1), SC_(-0.38366591930389404296875e0), SC_(0.14335932572318417439388238927592963489979339519294e-1), - SC_(0.1433600485324859619140625e-1), SC_(0.9376299381256103515625e-1), SC_(0.14336000536285207953459760778071938813620926376329e-1), - SC_(0.1433600485324859619140625e-1), SC_(0.944411754608154296875e-1), SC_(0.14336000473610715309472432563583032814457494094135e-1), - SC_(0.1433600485324859619140625e-1), SC_(0.264718532562255859375e0), SC_(0.14335970443226789444113931927418674846075665585412e-1), - SC_(0.1433600485324859619140625e-1), SC_(0.62944734096527099609375e0), SC_(0.14335810299578782495392921047255424568664286939309e-1), - SC_(0.1433600485324859619140625e-1), SC_(0.67001712322235107421875e0), SC_(0.14335784411863985146631166860519228538944451465492e-1), - SC_(0.1433600485324859619140625e-1), SC_(0.81158387660980224609375e0), 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SC_(0.1252804412841796875e3), SC_(0.9376299381256103515625e-1), SC_(0.12500387135949011803045698967769359044120246547929e3), - SC_(0.1252804412841796875e3), SC_(0.944411754608154296875e-1), SC_(0.12499984931060490591196138981515034443752207624849e3), - SC_(0.1252804412841796875e3), SC_(0.264718532562255859375e0), SC_(0.12304977687189097618316695768097733194153360043434e3), - SC_(0.1252804412841796875e3), SC_(0.62944734096527099609375e0), SC_(0.11171512713122776131362764054699403290641206227743e3), - SC_(0.1252804412841796875e3), SC_(0.67001712322235107421875e0), SC_(0.10969498814359799656230657020295638012242837420475e3), - SC_(0.1252804412841796875e3), SC_(0.81158387660980224609375e0), SC_(0.10088474339952115871348342782761419290971427670271e3), - SC_(0.1252804412841796875e3), SC_(0.826751708984375e0), SC_(0.99735201367471668012729563209452870009080433897514e2), - SC_(0.1252804412841796875e3), SC_(0.91501367092132568359375e0), SC_(0.9183483821328090539030255660612587397255470446336e2), - SC_(0.1252804412841796875e3), SC_(0.92977702617645263671875e0), SC_(0.90235313741876110793793852044195888545454411231332e2), - SC_(0.1252804412841796875e3), SC_(0.93538987636566162109375e0), SC_(0.89597070499289576537977775936679148370391280099975e2), - SC_(0.1252804412841796875e3), SC_(0.93773555755615234375e0), SC_(0.89324865581406130469577188264349272423780191543836e2), - SC_(0.1252804412841796875e3), SC_(0.98576259613037109375e0), SC_(0.82669810066174027119944981658463812969668940194645e2), - SC_(0.1252804412841796875e3), SC_(0.99292266368865966796875e0), SC_(0.81335336040403656795313736128885158841116166974535e2), - SC_(0.25554705810546875e3), SC_(-0.804919183254241943359375e0), SC_(0.20700764550973680328414434800314432777055331427509e3), - SC_(0.25554705810546875e3), SC_(-0.74602639675140380859375e0), SC_(0.21507675778547769857538831564203470809107041641983e3), - SC_(0.25554705810546875e3), SC_(-0.72904598712921142578125e0), SC_(0.21718939686269735659654564097856865186822722458893e3), - SC_(0.25554705810546875e3), SC_(-0.62323606014251708984375e0), SC_(0.22859526280607275338353573784442332068563806082921e3), - SC_(0.25554705810546875e3), SC_(-0.5579319000244140625e0), SC_(0.23435239148172642455597581779392343214733312300889e3), - SC_(0.25554705810546875e3), SC_(-0.44300353527069091796875e0), SC_(0.24252714708405922784431827584940960429251369448148e3), - SC_(0.25554705810546875e3), SC_(-0.38366591930389404296875e0), SC_(0.24588210249372783105511815543504926950563073881809e3), - SC_(0.25554705810546875e3), SC_(0.9376299381256103515625e-1), SC_(0.25498538673690232815276745549123439517935261161815e3), - SC_(0.25554705810546875e3), SC_(0.944411754608154296875e-1), SC_(0.25497721858372113341055046559555104133881772296172e3), - SC_(0.25554705810546875e3), SC_(0.264718532562255859375e0), SC_(0.25101697810342330109978559528463285788854960697461e3), - SC_(0.25554705810546875e3), SC_(0.62944734096527099609375e0), SC_(0.22800069422528238571057630900516236406892483089531e3), - SC_(0.25554705810546875e3), SC_(0.67001712322235107421875e0), SC_(0.22389905343162223015078630824991304867795682926707e3), - SC_(0.25554705810546875e3), SC_(0.81158387660980224609375e0), SC_(0.20601309721659152994566457489652136325089156338786e3), - SC_(0.25554705810546875e3), SC_(0.826751708984375e0), SC_(0.20367967493557321005729149965570117740057541402533e3), - SC_(0.25554705810546875e3), SC_(0.91501367092132568359375e0), SC_(0.18764538276020807800382713164047910157306345187704e3), - SC_(0.25554705810546875e3), SC_(0.92977702617645263671875e0), SC_(0.1843996681133032922634723517455258521499005783416e3), - SC_(0.25554705810546875e3), SC_(0.93538987636566162109375e0), SC_(0.1831046323187958486393495047159210748715027471244e3), - SC_(0.25554705810546875e3), SC_(0.93773555755615234375e0), SC_(0.1825523244747659902152705106996228088807575562519e3), - SC_(0.25554705810546875e3), SC_(0.98576259613037109375e0), SC_(0.16905218202575964307858592053003848753493846326679e3), - SC_(0.25554705810546875e3), SC_(0.99292266368865966796875e0), SC_(0.166346118226110245517811474013176433963082627576e3), - SC_(0.503011474609375e3), SC_(-0.804919183254241943359375e0), SC_(0.4073596809171988389742398150263813958066525852733e3), - SC_(0.503011474609375e3), SC_(-0.74602639675140380859375e0), SC_(0.42326320799414536197030693961463823357039321817358e3), - SC_(0.503011474609375e3), SC_(-0.72904598712921142578125e0), SC_(0.42742682818966336795606721796292568150309618969066e3), - SC_(0.503011474609375e3), SC_(-0.62323606014251708984375e0), SC_(0.44990438001330262518694919031753384020576625696966e3), - SC_(0.503011474609375e3), SC_(-0.5579319000244140625e0), SC_(0.46124922502921161009662440273528750616727045937458e3), - SC_(0.503011474609375e3), SC_(-0.44300353527069091796875e0), SC_(0.47735745567472002811275473463900479664220214084528e3), - SC_(0.503011474609375e3), SC_(-0.38366591930389404296875e0), SC_(0.48396812043024017707709837542494532143253698991882e3), - SC_(0.503011474609375e3), SC_(0.9376299381256103515625e-1), SC_(0.50190480963296507338418291149366181766024849187853e3), - SC_(0.503011474609375e3), SC_(0.944411754608154296875e-1), SC_(0.50188871584285852712073221168824514015029692480846e3), - SC_(0.503011474609375e3), SC_(0.264718532562255859375e0), SC_(0.49408574205216958037913559664441409041763723627144e3), - SC_(0.503011474609375e3), SC_(0.62944734096527099609375e0), SC_(0.448732712753173223917291380485323902266910100027e3), - SC_(0.503011474609375e3), SC_(0.67001712322235107421875e0), SC_(0.44064980515604668179870304048719969769816683101636e3), - SC_(0.503011474609375e3), SC_(0.81158387660980224609375e0), SC_(0.40539941613509322668871139516155737996637247323477e3), - SC_(0.503011474609375e3), SC_(0.826751708984375e0), SC_(0.40080012733999218534312909286248833728961899399719e3), - SC_(0.503011474609375e3), SC_(0.91501367092132568359375e0), SC_(0.36919171399237342314526184351256549304483460904576e3), - SC_(0.503011474609375e3), SC_(0.92977702617645263671875e0), SC_(0.36279237787744593399714035595038205138016721213798e3), - SC_(0.503011474609375e3), SC_(0.93538987636566162109375e0), SC_(0.36023892853829175638985926444127462444440080265681e3), - SC_(0.503011474609375e3), SC_(0.93773555755615234375e0), SC_(0.35914990886887487679557974420087323548020127919695e3), - SC_(0.503011474609375e3), SC_(0.98576259613037109375e0), SC_(0.33252547245143178927979205996695688705563461577588e3), - SC_(0.503011474609375e3), SC_(0.99292266368865966796875e0), SC_(0.32718692844071197014439649471431843150228446330379e3), - SC_(0.10074598388671875e4), SC_(-0.804919183254241943359375e0), SC_(0.81566217335361231611771646986187800572268739295575e3), - SC_(0.10074598388671875e4), SC_(-0.74602639675140380859375e0), SC_(0.84755287064438863615038784712657137407744566356707e3), - SC_(0.10074598388671875e4), SC_(-0.72904598712921142578125e0), SC_(0.85590189104276483616202632098287025738931943507153e3), - SC_(0.10074598388671875e4), SC_(-0.62323606014251708984375e0), SC_(0.9009738212363659705854642096463530651141689117269e3), - SC_(0.10074598388671875e4), SC_(-0.5579319000244140625e0), SC_(0.92372203670774325404806275709264270484304517663929e3), - SC_(0.10074598388671875e4), SC_(-0.44300353527069091796875e0), SC_(0.95602114692228459835045237318476147078694497472822e3), - SC_(0.10074598388671875e4), SC_(-0.38366591930389404296875e0), SC_(0.96927625305559748266490795989045893214495805831554e3), - SC_(0.10074598388671875e4), SC_(0.9376299381256103515625e-1), SC_(0.10052408954500277585485462407617932594289289210602e4), - SC_(0.10074598388671875e4), SC_(0.944411754608154296875e-1), SC_(0.10052086262210379665209822645440559289291237665647e4), - SC_(0.10074598388671875e4), SC_(0.264718532562255859375e0), SC_(0.98956304231616558867754941531972183396056332288818e3), - SC_(0.10074598388671875e4), SC_(0.62944734096527099609375e0), SC_(0.89862442644009820675218558218153173632055069943683e3), - SC_(0.10074598388671875e4), SC_(0.67001712322235107421875e0), SC_(0.88241671832232838738799982334634993277048716392487e3), - SC_(0.10074598388671875e4), SC_(0.81158387660980224609375e0), SC_(0.81173128112196665137058131884505478065505214589458e3), - SC_(0.10074598388671875e4), SC_(0.826751708984375e0), SC_(0.80250834127587356001580304856418261116625810606362e3), - SC_(0.10074598388671875e4), SC_(0.91501367092132568359375e0), SC_(0.73912196799060491702381369566485537415592290789722e3), - SC_(0.10074598388671875e4), SC_(0.92977702617645263671875e0), SC_(0.7262884386240235721342337367344044620971138470138e3), - SC_(0.10074598388671875e4), SC_(0.93538987636566162109375e0), SC_(0.72116757185358740018078031894015653763422120624137e3), - SC_(0.10074598388671875e4), SC_(0.93773555755615234375e0), SC_(0.71898356440546660369364312811873716877046903540745e3), - SC_(0.10074598388671875e4), SC_(0.98576259613037109375e0), SC_(0.66558630336818747011593267003329852836650815741705e3), - SC_(0.10074598388671875e4), SC_(0.99292266368865966796875e0), SC_(0.6548786829121203110560807170365229948244134922981e3), - SC_(0.1185395751953125e4), SC_(-0.804919183254241943359375e0), SC_(0.95992720290264897479760554571647114770157610887996e3), - SC_(0.1185395751953125e4), SC_(-0.74602639675140380859375e0), SC_(0.99741366529362017349163653479322848619622124868772e3), - SC_(0.1185395751953125e4), SC_(-0.72904598712921142578125e0), SC_(0.10072278878934483167286843735137660835902486784055e4), - SC_(0.1185395751953125e4), SC_(-0.62323606014251708984375e0), SC_(0.10602110806127832608392589101187996342688647189112e4), - SC_(0.1185395751953125e4), SC_(-0.5579319000244140625e0), SC_(0.10869529954610434278852140581154818972542686423743e4), - SC_(0.1185395751953125e4), SC_(-0.44300353527069091796875e0), SC_(0.11249233882184205470868187837372292890877647671181e4), - SC_(0.1185395751953125e4), SC_(-0.38366591930389404296875e0), SC_(0.11405061649275106998721240053724233425466223964298e4), - SC_(0.1185395751953125e4), SC_(0.9376299381256103515625e-1), SC_(0.11827870772689532014486419251476519345293661688085e4), - SC_(0.1185395751953125e4), SC_(0.944411754608154296875e-1), SC_(0.11827491403552705968358829702474865775810482378628e4), - SC_(0.1185395751953125e4), SC_(0.264718532562255859375e0), SC_(0.11643556929058415420471543503560945498245581125436e4), - SC_(0.1185395751953125e4), SC_(0.62944734096527099609375e0), SC_(0.10574492529652112224851625390587579547328457881061e4), - SC_(0.1185395751953125e4), SC_(0.67001712322235107421875e0), SC_(0.1038396462932344155293121667046538419874167990145e4), - SC_(0.1185395751953125e4), SC_(0.81158387660980224609375e0), SC_(0.9553066699471665679840089770219957164232252629554e3), - SC_(0.1185395751953125e4), SC_(0.826751708984375e0), SC_(0.94446573985220084327197598058015000573173775032994e3), - SC_(0.1185395751953125e4), SC_(0.91501367092132568359375e0), SC_(0.86996356635663675306873109547180307652983494815843e3), - SC_(0.1185395751953125e4), SC_(0.92977702617645263671875e0), SC_(0.85488052815230820219522803855058047921692647892349e3), - SC_(0.1185395751953125e4), SC_(0.93538987636566162109375e0), SC_(0.84886217610355647741057825617131638665389927335333e3), - SC_(0.1185395751953125e4), SC_(0.93773555755615234375e0), SC_(0.84629542044995161715099588574641450818752524118888e3), - SC_(0.1185395751953125e4), SC_(0.98576259613037109375e0), SC_(0.78354531056875687291420826162420650224843893529921e3), - SC_(0.1185395751953125e4), SC_(0.99292266368865966796875e0), SC_(0.77096378731739644110407751882818742444499646261653e3) - }; -#undef SC_ + static const boost::array, 520> ellint_e2_data = {{ + {{ SC_(0.177219114266335964202880859375e-2), SC_(-0.804919183254241943359375e0), SC_(0.17721905416489978459933452744691987573693030723399e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(-0.74602639675140380859375e0), SC_(0.17721906263793616232304803862551613935165980878975e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(-0.72904598712921142578125e0), SC_(0.17721906496143189532808590572077500756745196250994e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(-0.62323606014251708984375e0), SC_(0.17721907823458326176536911566374461949290266081915e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(-0.5579319000244140625e0), SC_(0.17721908538996504890695781731051446713497872352528e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(-0.44300353527069091796875e0), SC_(0.1772190960611723703532438177387763930589137687723e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(-0.38366591930389404296875e0), SC_(0.17721910061149527140815880383922381002724195459473e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.9376299381256103515625e-1), SC_(0.17721911345080004258530792787497396150296565903888e-2) }}, + {{ 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SC_(0.25554705810546875e3), SC_(0.826751708984375e0), SC_(0.20367967493557321005729149965570117740057541402533e3) }}, + {{ SC_(0.25554705810546875e3), SC_(0.91501367092132568359375e0), SC_(0.18764538276020807800382713164047910157306345187704e3) }}, + {{ SC_(0.25554705810546875e3), SC_(0.92977702617645263671875e0), SC_(0.1843996681133032922634723517455258521499005783416e3) }}, + {{ SC_(0.25554705810546875e3), SC_(0.93538987636566162109375e0), SC_(0.1831046323187958486393495047159210748715027471244e3) }}, + {{ SC_(0.25554705810546875e3), SC_(0.93773555755615234375e0), SC_(0.1825523244747659902152705106996228088807575562519e3) }}, + {{ SC_(0.25554705810546875e3), SC_(0.98576259613037109375e0), SC_(0.16905218202575964307858592053003848753493846326679e3) }}, + {{ SC_(0.25554705810546875e3), SC_(0.99292266368865966796875e0), SC_(0.166346118226110245517811474013176433963082627576e3) }}, + {{ SC_(0.503011474609375e3), SC_(-0.804919183254241943359375e0), SC_(0.4073596809171988389742398150263813958066525852733e3) }}, + {{ SC_(0.503011474609375e3), SC_(-0.74602639675140380859375e0), SC_(0.42326320799414536197030693961463823357039321817358e3) }}, + {{ SC_(0.503011474609375e3), SC_(-0.72904598712921142578125e0), SC_(0.42742682818966336795606721796292568150309618969066e3) }}, + {{ SC_(0.503011474609375e3), SC_(-0.62323606014251708984375e0), SC_(0.44990438001330262518694919031753384020576625696966e3) }}, + {{ SC_(0.503011474609375e3), SC_(-0.5579319000244140625e0), SC_(0.46124922502921161009662440273528750616727045937458e3) }}, + {{ SC_(0.503011474609375e3), SC_(-0.44300353527069091796875e0), SC_(0.47735745567472002811275473463900479664220214084528e3) }}, + {{ SC_(0.503011474609375e3), SC_(-0.38366591930389404296875e0), SC_(0.48396812043024017707709837542494532143253698991882e3) }}, + {{ SC_(0.503011474609375e3), SC_(0.9376299381256103515625e-1), SC_(0.50190480963296507338418291149366181766024849187853e3) }}, + {{ SC_(0.503011474609375e3), SC_(0.944411754608154296875e-1), SC_(0.50188871584285852712073221168824514015029692480846e3) }}, + {{ SC_(0.503011474609375e3), SC_(0.264718532562255859375e0), SC_(0.49408574205216958037913559664441409041763723627144e3) }}, + {{ SC_(0.503011474609375e3), SC_(0.62944734096527099609375e0), SC_(0.448732712753173223917291380485323902266910100027e3) }}, + {{ SC_(0.503011474609375e3), SC_(0.67001712322235107421875e0), SC_(0.44064980515604668179870304048719969769816683101636e3) }}, + {{ SC_(0.503011474609375e3), SC_(0.81158387660980224609375e0), SC_(0.40539941613509322668871139516155737996637247323477e3) }}, + {{ SC_(0.503011474609375e3), SC_(0.826751708984375e0), SC_(0.40080012733999218534312909286248833728961899399719e3) }}, + {{ SC_(0.503011474609375e3), SC_(0.91501367092132568359375e0), SC_(0.36919171399237342314526184351256549304483460904576e3) }}, + {{ SC_(0.503011474609375e3), SC_(0.92977702617645263671875e0), SC_(0.36279237787744593399714035595038205138016721213798e3) }}, + {{ SC_(0.503011474609375e3), SC_(0.93538987636566162109375e0), SC_(0.36023892853829175638985926444127462444440080265681e3) }}, + {{ SC_(0.503011474609375e3), SC_(0.93773555755615234375e0), SC_(0.35914990886887487679557974420087323548020127919695e3) }}, + {{ SC_(0.503011474609375e3), SC_(0.98576259613037109375e0), SC_(0.33252547245143178927979205996695688705563461577588e3) }}, + {{ SC_(0.503011474609375e3), SC_(0.99292266368865966796875e0), SC_(0.32718692844071197014439649471431843150228446330379e3) }}, + {{ SC_(0.10074598388671875e4), SC_(-0.804919183254241943359375e0), SC_(0.81566217335361231611771646986187800572268739295575e3) }}, + {{ SC_(0.10074598388671875e4), SC_(-0.74602639675140380859375e0), SC_(0.84755287064438863615038784712657137407744566356707e3) }}, + {{ SC_(0.10074598388671875e4), SC_(-0.72904598712921142578125e0), SC_(0.85590189104276483616202632098287025738931943507153e3) }}, + {{ SC_(0.10074598388671875e4), SC_(-0.62323606014251708984375e0), SC_(0.9009738212363659705854642096463530651141689117269e3) }}, + {{ SC_(0.10074598388671875e4), SC_(-0.5579319000244140625e0), SC_(0.92372203670774325404806275709264270484304517663929e3) }}, + {{ SC_(0.10074598388671875e4), SC_(-0.44300353527069091796875e0), SC_(0.95602114692228459835045237318476147078694497472822e3) }}, + {{ SC_(0.10074598388671875e4), SC_(-0.38366591930389404296875e0), SC_(0.96927625305559748266490795989045893214495805831554e3) }}, + {{ SC_(0.10074598388671875e4), SC_(0.9376299381256103515625e-1), SC_(0.10052408954500277585485462407617932594289289210602e4) }}, + {{ SC_(0.10074598388671875e4), SC_(0.944411754608154296875e-1), SC_(0.10052086262210379665209822645440559289291237665647e4) }}, + {{ SC_(0.10074598388671875e4), SC_(0.264718532562255859375e0), SC_(0.98956304231616558867754941531972183396056332288818e3) }}, + {{ SC_(0.10074598388671875e4), SC_(0.62944734096527099609375e0), SC_(0.89862442644009820675218558218153173632055069943683e3) }}, + {{ SC_(0.10074598388671875e4), SC_(0.67001712322235107421875e0), SC_(0.88241671832232838738799982334634993277048716392487e3) }}, + {{ SC_(0.10074598388671875e4), SC_(0.81158387660980224609375e0), SC_(0.81173128112196665137058131884505478065505214589458e3) }}, + {{ SC_(0.10074598388671875e4), SC_(0.826751708984375e0), SC_(0.80250834127587356001580304856418261116625810606362e3) }}, + {{ SC_(0.10074598388671875e4), SC_(0.91501367092132568359375e0), SC_(0.73912196799060491702381369566485537415592290789722e3) }}, + {{ SC_(0.10074598388671875e4), SC_(0.92977702617645263671875e0), SC_(0.7262884386240235721342337367344044620971138470138e3) }}, + {{ SC_(0.10074598388671875e4), SC_(0.93538987636566162109375e0), SC_(0.72116757185358740018078031894015653763422120624137e3) }}, + {{ SC_(0.10074598388671875e4), SC_(0.93773555755615234375e0), SC_(0.71898356440546660369364312811873716877046903540745e3) }}, + {{ SC_(0.10074598388671875e4), SC_(0.98576259613037109375e0), SC_(0.66558630336818747011593267003329852836650815741705e3) }}, + {{ SC_(0.10074598388671875e4), SC_(0.99292266368865966796875e0), SC_(0.6548786829121203110560807170365229948244134922981e3) }}, + {{ SC_(0.1185395751953125e4), SC_(-0.804919183254241943359375e0), SC_(0.95992720290264897479760554571647114770157610887996e3) }}, + {{ SC_(0.1185395751953125e4), SC_(-0.74602639675140380859375e0), SC_(0.99741366529362017349163653479322848619622124868772e3) }}, + {{ SC_(0.1185395751953125e4), SC_(-0.72904598712921142578125e0), SC_(0.10072278878934483167286843735137660835902486784055e4) }}, + {{ SC_(0.1185395751953125e4), SC_(-0.62323606014251708984375e0), SC_(0.10602110806127832608392589101187996342688647189112e4) }}, + {{ SC_(0.1185395751953125e4), SC_(-0.5579319000244140625e0), SC_(0.10869529954610434278852140581154818972542686423743e4) }}, + {{ SC_(0.1185395751953125e4), SC_(-0.44300353527069091796875e0), SC_(0.11249233882184205470868187837372292890877647671181e4) }}, + {{ SC_(0.1185395751953125e4), SC_(-0.38366591930389404296875e0), SC_(0.11405061649275106998721240053724233425466223964298e4) }}, + {{ SC_(0.1185395751953125e4), SC_(0.9376299381256103515625e-1), SC_(0.11827870772689532014486419251476519345293661688085e4) }}, + {{ SC_(0.1185395751953125e4), SC_(0.944411754608154296875e-1), SC_(0.11827491403552705968358829702474865775810482378628e4) }}, + {{ SC_(0.1185395751953125e4), SC_(0.264718532562255859375e0), SC_(0.11643556929058415420471543503560945498245581125436e4) }}, + {{ SC_(0.1185395751953125e4), SC_(0.62944734096527099609375e0), SC_(0.10574492529652112224851625390587579547328457881061e4) }}, + {{ SC_(0.1185395751953125e4), SC_(0.67001712322235107421875e0), SC_(0.1038396462932344155293121667046538419874167990145e4) }}, + {{ SC_(0.1185395751953125e4), SC_(0.81158387660980224609375e0), SC_(0.9553066699471665679840089770219957164232252629554e3) }}, + {{ SC_(0.1185395751953125e4), SC_(0.826751708984375e0), SC_(0.94446573985220084327197598058015000573173775032994e3) }}, + {{ SC_(0.1185395751953125e4), SC_(0.91501367092132568359375e0), SC_(0.86996356635663675306873109547180307652983494815843e3) }}, + {{ SC_(0.1185395751953125e4), SC_(0.92977702617645263671875e0), SC_(0.85488052815230820219522803855058047921692647892349e3) }}, + {{ SC_(0.1185395751953125e4), SC_(0.93538987636566162109375e0), SC_(0.84886217610355647741057825617131638665389927335333e3) }}, + {{ SC_(0.1185395751953125e4), SC_(0.93773555755615234375e0), SC_(0.84629542044995161715099588574641450818752524118888e3) }}, + {{ SC_(0.1185395751953125e4), SC_(0.98576259613037109375e0), SC_(0.78354531056875687291420826162420650224843893529921e3) }}, + {{ SC_(0.1185395751953125e4), SC_(0.99292266368865966796875e0), SC_(0.77096378731739644110407751882818742444499646261653e3) }} + }}; diff --git a/test/ellint_e_data.ipp b/test/ellint_e_data.ipp index 848a34be4..333e7f530 100644 --- a/test/ellint_e_data.ipp +++ b/test/ellint_e_data.ipp @@ -7,108 +7,106 @@ // // k, E(k) // -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 100> ellint_e_data = { - SC_(-0.990433037281036376953125e0), SC_(0.10274527688571687030049782227296053357094496206279e1), - SC_(-0.936334311962127685546875e0), SC_(0.11232874555917022066938321555637623562213676975972e1), - SC_(-0.931107819080352783203125e0), SC_(0.1130760221755419903369153157619439589360779303926e1), - SC_(-0.928576648235321044921875e0), SC_(0.11343097282371636644057123410674810478126636794066e1), - SC_(-0.92711746692657470703125e0), SC_(0.11363362574688624051162518398981635242155496915255e1), - SC_(-0.907657206058502197265625e0), SC_(0.11621185270599645325148449388373607697900140479452e1), - SC_(-0.89756715297698974609375e0), SC_(0.11746803765109846934010357339330910078574216811115e1), - SC_(-0.80573642253875732421875e0), SC_(0.12711544492641534140326897830960020400731161482408e1), - SC_(-0.804919183254241943359375e0), SC_(0.1271899578518333585916968732627512791380932403316e1), - SC_(-0.780276477336883544921875e0), SC_(0.12936183519259955902237796585053994588791953787341e1), - SC_(-0.775070965290069580078125e0), SC_(0.12980290901572191577411456044089492043970943779076e1), - SC_(-0.7496345043182373046875e0), SC_(0.13187607273206970520631617642065752154074679201729e1), - SC_(-0.74820673465728759765625e0), SC_(0.13198856849340247002745787630036800286336929689325e1), - SC_(-0.74602639675140380859375e0), SC_(0.13215959480936459650266993732312887701493706168114e1), - SC_(-0.72904598712921142578125e0), SC_(0.1334606672267782799453143920126631207219848911468e1), - SC_(-0.7162272930145263671875e0), SC_(0.13440793050791416705713681443513787752467694981452e1), - SC_(-0.701772034168243408203125e0), SC_(0.13544180205342472921449637366285993011101451511219e1), - SC_(-0.68477380275726318359375e0), SC_(0.13661308406125643621284019270477708148951227020526e1), - SC_(-0.657626628875732421875e0), SC_(0.13838947645626975911149829417421592164301145093627e1), - SC_(-0.652269661426544189453125e0), SC_(0.13872692599655636614951215534059306447757898114989e1), - SC_(-0.6262547969818115234375e0), SC_(0.14030728449607783731169275509403934977874920947839e1), - SC_(-0.62323606014251708984375e0), SC_(0.14048456682760981684618618684460963872624120364616e1), - SC_(-0.57958185672760009765625e0), SC_(0.14291386904685383227954283815576245068501134204508e1), - SC_(-0.576151371002197265625e0), SC_(0.14309448152636963724388781094697116200713399276732e1), - SC_(-0.5579319000244140625e0), SC_(0.14402965087704791609397947280292073414645780530405e1), - SC_(-0.446154057979583740234375e0), SC_(0.14894386503626442042107428737827539093660806612699e1), - SC_(-0.44300353527069091796875e0), SC_(0.14906320545924202935802686800501318065294882015735e1), - SC_(-0.40594112873077392578125e0), SC_(0.15039335802932226988591218103108193186540888213994e1), - SC_(-0.396173775196075439453125e0), SC_(0.15072169743011592499372913974729141564215181659934e1), - SC_(-0.38366591930389404296875e0), SC_(0.15112892448422190697630083347423467639448624581727e1), - SC_(-0.36689913272857666015625e0), SC_(0.15165180033802033267632053479981021035471425681416e1), - SC_(-0.365801036357879638671875e0), SC_(0.15168513413633160947387236074965552423019640205414e1), - SC_(-0.277411997318267822265625e0), SC_(0.15401245425176709136660196900048700278424091275112e1), - SC_(-0.236883103847503662109375e0), SC_(0.15485231276601733576918931368003657825692622988276e1), - SC_(-0.215545952320098876953125e0), SC_(0.15523894121876553934587790103948024781080753117537e1), - SC_(-0.202522933483123779296875e0), SC_(0.15545635291592032109785456524323662491832287557881e1), - SC_(-0.18253767490386962890625e0), SC_(0.15576286893796261035306290689920363346745725969978e1), - SC_(-0.156477451324462890625e0), SC_(0.15611364139446355493431072334668884516455428910749e1), - SC_(-0.1558246612548828125e0), SC_(0.15612172160025555618286865486857507482242942668515e1), - SC_(-0.12251126766204833984375e0), SC_(0.15648856105816674567926606395168937481071020785374e1), - SC_(-0.1088275909423828125e0), SC_(0.15661350376732836367309274463594953937245200605844e1), - SC_(-0.8402168750762939453125e-1), SC_(0.15680203305860144668144643526811660961420870159842e1), - SC_(-0.5048263072967529296875e-1), SC_(0.15697950560238758069422088665702687900822920595852e1), - SC_(-0.29248714447021484375e-1), SC_(0.15704603238122883636275639829068215175843565484093e1), - SC_(-0.2486217021942138671875e-1), SC_(0.1570553560549795220596952208506368318845323442966e1), - SC_(-0.2047121524810791015625e-1), SC_(0.15706317452006442392207295085961102343692070947481e1), - SC_(-0.18821895122528076171875e-1), SC_(0.15706571985088185541190068658162634466459956376283e1), - SC_(0.73254108428955078125e-2), SC_(0.15707752537045378829148682574129984681356739471373e1), - SC_(0.9376299381256103515625e-1), SC_(0.15673382012803800695565201533706558176677595081402e1), - SC_(0.944411754608154296875e-1), SC_(0.15672879111272468454088900653008917791981439593238e1), - SC_(0.264718532562255859375e0), SC_(0.15429050287765040115345161487328955754762740575513e1), - SC_(0.27952671051025390625e0), SC_(0.15396478942459482760618960796407428547408640525839e1), - SC_(0.29262602329254150390625e0), SC_(0.15366093920760526747388381843200711024138982306603e1), - SC_(0.3109557628631591796875e0), SC_(0.15321071618558340305908384979951601020818799999842e1), - SC_(0.31148135662078857421875e0), SC_(0.15319737203884180398267043979026904916868658518393e1), - SC_(0.32721102237701416015625e0), SC_(0.1527867114331003738198228458599913043176805971218e1), - SC_(0.3574702739715576171875e0), SC_(0.15193440688380299383044814920714973708033404406654e1), - SC_(0.362719058990478515625e0), SC_(0.15177809660808721467844113827968123756890771957761e1), - SC_(0.3896572589874267578125e0), SC_(0.15093570468318824817504413386396057198219992161732e1), - SC_(0.4120922088623046875e0), SC_(0.15018188427341099768691902236893549315641407909401e1), - SC_(0.41872966289520263671875e0), SC_(0.14994958178213154496366968552961386017760898588045e1), - SC_(0.45167791843414306640625e0), SC_(0.1487322085908655313535535255202869925685698085035e1), - SC_(0.48129451274871826171875e0), SC_(0.14754407459744073247384176419011374260929941397226e1), - SC_(0.4862649440765380859375e0), SC_(0.14733570928853164419583523432188100088746641413847e1), - SC_(0.50937330722808837890625e0), SC_(0.14633222267462579060234013375472616462719440305596e1), - SC_(0.5154802799224853515625e0), SC_(0.14605730543776299802897695844262830217129367088168e1), - SC_(0.52750003337860107421875e0), SC_(0.1455040905739579018637680781037806414611373457245e1), - SC_(0.53103363513946533203125e0), SC_(0.14533836180900849164859243315111429017381139244939e1), - SC_(0.58441460132598876953125e0), SC_(0.14265695055008370758871995090190851074198707889523e1), - SC_(0.5879499912261962890625e0), SC_(0.14246715204117826383644822612160764733188324494824e1), - SC_(0.59039986133575439453125e0), SC_(0.14233470653300894642788935610227647487095507501819e1), - SC_(0.59455978870391845703125e0), SC_(0.14210806804871026734537311084007732025147240364441e1), - SC_(0.59585726261138916015625e0), SC_(0.14203692855345104085630580991694310940176283484347e1), - SC_(0.5962116718292236328125e0), SC_(0.14201745910377376893163001298577620388569425640087e1), - SC_(0.6005609035491943359375e0), SC_(0.14177721978271857966949913233824083454479033587509e1), - SC_(0.6150619983673095703125e0), SC_(0.1409584186264459097822607166118300162769330850531e1), - SC_(0.62944734096527099609375e0), SC_(0.14011843899700989964492170135501929645905818746914e1), - SC_(0.64380657672882080078125e0), SC_(0.13925155171987190379716348493447778489398983557681e1), - SC_(0.6469156742095947265625e0), SC_(0.13906001623565653310360026300062173208737677732474e1), - SC_(0.67001712322235107421875e0), SC_(0.13759265375091920908763740804480465836032745124162e1), - SC_(0.6982586383819580078125e0), SC_(0.13568776608794218001220481427238400798591422244367e1), - SC_(0.74485766887664794921875e0), SC_(0.13225089163569380724816605958889295619432742743828e1), - SC_(0.75686132907867431640625e0), SC_(0.13130049536402767623871717650724612640189448665164e1), - SC_(0.81158387660980224609375e0), SC_(0.1265774005474254141411822958784348996686269275959e1), - SC_(0.826751708984375e0), SC_(0.1251401815196169298547115798872087290243528044558e1), - SC_(0.83147108554840087890625e0), SC_(0.12468018231406093242228210016848902253352539970597e1), - SC_(0.84174954891204833984375e0), SC_(0.12365605223473625325793146444569526624443067779814e1), - SC_(0.8679864406585693359375e0), SC_(0.12089081947735379320176271312129936213684657310011e1), - SC_(0.90044414997100830078125e0), SC_(0.11711493603723543295821235205304820794673798105369e1), - SC_(0.91433393955230712890625e0), SC_(0.11535184098186861192678956506006329721663192849427e1), - SC_(0.91501367092132568359375e0), SC_(0.11526291690338582866360141839353650400854743647163e1), - SC_(0.918984889984130859375e0), SC_(0.11473810486945145917917969281137061723789053926309e1), - SC_(0.92977702617645263671875e0), SC_(0.11326318918571500732674050143237850082646730427556e1), - SC_(0.93538987636566162109375e0), SC_(0.11246526120138518224375085002257139975074424198895e1), - SC_(0.93773555755615234375e0), SC_(0.11212495302257932905970525402254900901444230096575e1), - SC_(0.94118559360504150390625e0), SC_(0.11161664223439311396943776225269812587817500317889e1), - SC_(0.96221935749053955078125e0), SC_(0.10828018699366994143027254777963854661530573064246e1), - SC_(0.98576259613037109375e0), SC_(0.10380503716235214587344268369403753352254592216066e1), - SC_(0.9881370067596435546875e0), SC_(0.10327762472475272053177375153237179387280796303267e1), - SC_(0.99292266368865966796875e0), SC_(0.10213677605130466359178501196768639821158116338631e1) - }; -#undef SC_ + static const boost::array, 100> ellint_e_data = {{ + {{ SC_(-0.990433037281036376953125e0), SC_(0.10274527688571687030049782227296053357094496206279e1) }}, + {{ SC_(-0.936334311962127685546875e0), SC_(0.11232874555917022066938321555637623562213676975972e1) }}, + {{ SC_(-0.931107819080352783203125e0), SC_(0.1130760221755419903369153157619439589360779303926e1) }}, + {{ SC_(-0.928576648235321044921875e0), SC_(0.11343097282371636644057123410674810478126636794066e1) }}, + {{ SC_(-0.92711746692657470703125e0), SC_(0.11363362574688624051162518398981635242155496915255e1) }}, + {{ SC_(-0.907657206058502197265625e0), SC_(0.11621185270599645325148449388373607697900140479452e1) }}, + {{ SC_(-0.89756715297698974609375e0), SC_(0.11746803765109846934010357339330910078574216811115e1) }}, + {{ SC_(-0.80573642253875732421875e0), SC_(0.12711544492641534140326897830960020400731161482408e1) }}, + {{ SC_(-0.804919183254241943359375e0), SC_(0.1271899578518333585916968732627512791380932403316e1) }}, + {{ SC_(-0.780276477336883544921875e0), SC_(0.12936183519259955902237796585053994588791953787341e1) }}, + {{ SC_(-0.775070965290069580078125e0), SC_(0.12980290901572191577411456044089492043970943779076e1) }}, + {{ SC_(-0.7496345043182373046875e0), SC_(0.13187607273206970520631617642065752154074679201729e1) }}, + {{ SC_(-0.74820673465728759765625e0), SC_(0.13198856849340247002745787630036800286336929689325e1) }}, + {{ SC_(-0.74602639675140380859375e0), SC_(0.13215959480936459650266993732312887701493706168114e1) }}, + {{ SC_(-0.72904598712921142578125e0), SC_(0.1334606672267782799453143920126631207219848911468e1) }}, + {{ SC_(-0.7162272930145263671875e0), SC_(0.13440793050791416705713681443513787752467694981452e1) }}, + {{ SC_(-0.701772034168243408203125e0), SC_(0.13544180205342472921449637366285993011101451511219e1) }}, + {{ SC_(-0.68477380275726318359375e0), SC_(0.13661308406125643621284019270477708148951227020526e1) }}, + {{ SC_(-0.657626628875732421875e0), SC_(0.13838947645626975911149829417421592164301145093627e1) }}, + {{ SC_(-0.652269661426544189453125e0), SC_(0.13872692599655636614951215534059306447757898114989e1) }}, + {{ SC_(-0.6262547969818115234375e0), SC_(0.14030728449607783731169275509403934977874920947839e1) }}, + {{ SC_(-0.62323606014251708984375e0), SC_(0.14048456682760981684618618684460963872624120364616e1) }}, + {{ SC_(-0.57958185672760009765625e0), SC_(0.14291386904685383227954283815576245068501134204508e1) }}, + {{ SC_(-0.576151371002197265625e0), SC_(0.14309448152636963724388781094697116200713399276732e1) }}, + {{ SC_(-0.5579319000244140625e0), SC_(0.14402965087704791609397947280292073414645780530405e1) }}, + {{ SC_(-0.446154057979583740234375e0), SC_(0.14894386503626442042107428737827539093660806612699e1) }}, + {{ SC_(-0.44300353527069091796875e0), SC_(0.14906320545924202935802686800501318065294882015735e1) }}, + {{ SC_(-0.40594112873077392578125e0), SC_(0.15039335802932226988591218103108193186540888213994e1) }}, + {{ SC_(-0.396173775196075439453125e0), SC_(0.15072169743011592499372913974729141564215181659934e1) }}, + {{ SC_(-0.38366591930389404296875e0), SC_(0.15112892448422190697630083347423467639448624581727e1) }}, + {{ SC_(-0.36689913272857666015625e0), SC_(0.15165180033802033267632053479981021035471425681416e1) }}, + {{ SC_(-0.365801036357879638671875e0), SC_(0.15168513413633160947387236074965552423019640205414e1) }}, + {{ SC_(-0.277411997318267822265625e0), SC_(0.15401245425176709136660196900048700278424091275112e1) }}, + {{ SC_(-0.236883103847503662109375e0), SC_(0.15485231276601733576918931368003657825692622988276e1) }}, + {{ SC_(-0.215545952320098876953125e0), SC_(0.15523894121876553934587790103948024781080753117537e1) }}, + {{ SC_(-0.202522933483123779296875e0), SC_(0.15545635291592032109785456524323662491832287557881e1) }}, + {{ SC_(-0.18253767490386962890625e0), SC_(0.15576286893796261035306290689920363346745725969978e1) }}, + {{ SC_(-0.156477451324462890625e0), SC_(0.15611364139446355493431072334668884516455428910749e1) }}, + {{ SC_(-0.1558246612548828125e0), SC_(0.15612172160025555618286865486857507482242942668515e1) }}, + {{ SC_(-0.12251126766204833984375e0), SC_(0.15648856105816674567926606395168937481071020785374e1) }}, + {{ SC_(-0.1088275909423828125e0), SC_(0.15661350376732836367309274463594953937245200605844e1) }}, + {{ SC_(-0.8402168750762939453125e-1), SC_(0.15680203305860144668144643526811660961420870159842e1) }}, + {{ SC_(-0.5048263072967529296875e-1), SC_(0.15697950560238758069422088665702687900822920595852e1) }}, + {{ SC_(-0.29248714447021484375e-1), SC_(0.15704603238122883636275639829068215175843565484093e1) }}, + {{ SC_(-0.2486217021942138671875e-1), SC_(0.1570553560549795220596952208506368318845323442966e1) }}, + {{ SC_(-0.2047121524810791015625e-1), SC_(0.15706317452006442392207295085961102343692070947481e1) }}, + {{ SC_(-0.18821895122528076171875e-1), SC_(0.15706571985088185541190068658162634466459956376283e1) }}, + {{ SC_(0.73254108428955078125e-2), SC_(0.15707752537045378829148682574129984681356739471373e1) }}, + {{ SC_(0.9376299381256103515625e-1), SC_(0.15673382012803800695565201533706558176677595081402e1) }}, + {{ SC_(0.944411754608154296875e-1), SC_(0.15672879111272468454088900653008917791981439593238e1) }}, + {{ SC_(0.264718532562255859375e0), SC_(0.15429050287765040115345161487328955754762740575513e1) }}, + {{ SC_(0.27952671051025390625e0), SC_(0.15396478942459482760618960796407428547408640525839e1) }}, + {{ SC_(0.29262602329254150390625e0), SC_(0.15366093920760526747388381843200711024138982306603e1) }}, + {{ SC_(0.3109557628631591796875e0), SC_(0.15321071618558340305908384979951601020818799999842e1) }}, + {{ SC_(0.31148135662078857421875e0), SC_(0.15319737203884180398267043979026904916868658518393e1) }}, + {{ SC_(0.32721102237701416015625e0), SC_(0.1527867114331003738198228458599913043176805971218e1) }}, + {{ SC_(0.3574702739715576171875e0), SC_(0.15193440688380299383044814920714973708033404406654e1) }}, + {{ SC_(0.362719058990478515625e0), SC_(0.15177809660808721467844113827968123756890771957761e1) }}, + {{ SC_(0.3896572589874267578125e0), SC_(0.15093570468318824817504413386396057198219992161732e1) }}, + {{ SC_(0.4120922088623046875e0), SC_(0.15018188427341099768691902236893549315641407909401e1) }}, + {{ SC_(0.41872966289520263671875e0), SC_(0.14994958178213154496366968552961386017760898588045e1) }}, + {{ SC_(0.45167791843414306640625e0), SC_(0.1487322085908655313535535255202869925685698085035e1) }}, + {{ SC_(0.48129451274871826171875e0), SC_(0.14754407459744073247384176419011374260929941397226e1) }}, + {{ SC_(0.4862649440765380859375e0), SC_(0.14733570928853164419583523432188100088746641413847e1) }}, + {{ SC_(0.50937330722808837890625e0), SC_(0.14633222267462579060234013375472616462719440305596e1) }}, + {{ SC_(0.5154802799224853515625e0), SC_(0.14605730543776299802897695844262830217129367088168e1) }}, + {{ SC_(0.52750003337860107421875e0), SC_(0.1455040905739579018637680781037806414611373457245e1) }}, + {{ SC_(0.53103363513946533203125e0), SC_(0.14533836180900849164859243315111429017381139244939e1) }}, + {{ SC_(0.58441460132598876953125e0), SC_(0.14265695055008370758871995090190851074198707889523e1) }}, + {{ SC_(0.5879499912261962890625e0), SC_(0.14246715204117826383644822612160764733188324494824e1) }}, + {{ SC_(0.59039986133575439453125e0), SC_(0.14233470653300894642788935610227647487095507501819e1) }}, + {{ SC_(0.59455978870391845703125e0), SC_(0.14210806804871026734537311084007732025147240364441e1) }}, + {{ SC_(0.59585726261138916015625e0), SC_(0.14203692855345104085630580991694310940176283484347e1) }}, + {{ SC_(0.5962116718292236328125e0), SC_(0.14201745910377376893163001298577620388569425640087e1) }}, + {{ SC_(0.6005609035491943359375e0), SC_(0.14177721978271857966949913233824083454479033587509e1) }}, + {{ SC_(0.6150619983673095703125e0), SC_(0.1409584186264459097822607166118300162769330850531e1) }}, + {{ SC_(0.62944734096527099609375e0), SC_(0.14011843899700989964492170135501929645905818746914e1) }}, + {{ SC_(0.64380657672882080078125e0), SC_(0.13925155171987190379716348493447778489398983557681e1) }}, + {{ SC_(0.6469156742095947265625e0), SC_(0.13906001623565653310360026300062173208737677732474e1) }}, + {{ SC_(0.67001712322235107421875e0), SC_(0.13759265375091920908763740804480465836032745124162e1) }}, + {{ SC_(0.6982586383819580078125e0), SC_(0.13568776608794218001220481427238400798591422244367e1) }}, + {{ SC_(0.74485766887664794921875e0), SC_(0.13225089163569380724816605958889295619432742743828e1) }}, + {{ SC_(0.75686132907867431640625e0), SC_(0.13130049536402767623871717650724612640189448665164e1) }}, + {{ SC_(0.81158387660980224609375e0), SC_(0.1265774005474254141411822958784348996686269275959e1) }}, + {{ SC_(0.826751708984375e0), SC_(0.1251401815196169298547115798872087290243528044558e1) }}, + {{ SC_(0.83147108554840087890625e0), SC_(0.12468018231406093242228210016848902253352539970597e1) }}, + {{ SC_(0.84174954891204833984375e0), SC_(0.12365605223473625325793146444569526624443067779814e1) }}, + {{ SC_(0.8679864406585693359375e0), SC_(0.12089081947735379320176271312129936213684657310011e1) }}, + {{ SC_(0.90044414997100830078125e0), SC_(0.11711493603723543295821235205304820794673798105369e1) }}, + {{ SC_(0.91433393955230712890625e0), SC_(0.11535184098186861192678956506006329721663192849427e1) }}, + {{ SC_(0.91501367092132568359375e0), SC_(0.11526291690338582866360141839353650400854743647163e1) }}, + {{ SC_(0.918984889984130859375e0), SC_(0.11473810486945145917917969281137061723789053926309e1) }}, + {{ SC_(0.92977702617645263671875e0), SC_(0.11326318918571500732674050143237850082646730427556e1) }}, + {{ SC_(0.93538987636566162109375e0), SC_(0.11246526120138518224375085002257139975074424198895e1) }}, + {{ SC_(0.93773555755615234375e0), SC_(0.11212495302257932905970525402254900901444230096575e1) }}, + {{ SC_(0.94118559360504150390625e0), SC_(0.11161664223439311396943776225269812587817500317889e1) }}, + {{ SC_(0.96221935749053955078125e0), SC_(0.10828018699366994143027254777963854661530573064246e1) }}, + {{ SC_(0.98576259613037109375e0), SC_(0.10380503716235214587344268369403753352254592216066e1) }}, + {{ SC_(0.9881370067596435546875e0), SC_(0.10327762472475272053177375153237179387280796303267e1) }}, + {{ SC_(0.99292266368865966796875e0), SC_(0.10213677605130466359178501196768639821158116338631e1) }} + }}; diff --git a/test/ellint_f_data.ipp b/test/ellint_f_data.ipp index 0482cd10a..d2bc97e66 100644 --- a/test/ellint_f_data.ipp +++ b/test/ellint_f_data.ipp @@ -8,619 +8,617 @@ // // phi, k, ellint_1(k, phi) // -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 610> ellint_f_data = { - SC_(0.177219114266335964202880859375e-2), SC_(0.12698681652545928955078125e0), SC_(0.17721911576221833285284471505772299979929420100157e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.135477006435394287109375e0), SC_(0.17721911596893097495385621130075639520810631802367e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.22103404998779296875e0), SC_(0.17721911879842626333735727252300568988042608181058e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.308167040348052978515625e0), SC_(0.17721912307586304284414392153484736630244171106967e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.6323592662811279296875e0), SC_(0.17721915136072145749706721763844561838990574996748e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.814723670482635498046875e0), SC_(0.17721917584088468746420484903332375635064689539385e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.835008561611175537109375e0), SC_(0.17721917894520936923412246849940510596766888342397e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.905791938304901123046875e0), SC_(0.17721919037560789892218093103766859258846695998999e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.9133758544921875e0), SC_(0.17721919165542367899383364723376572314588337429883e-2), - SC_(0.177219114266335964202880859375e-2), SC_(0.968867778778076171875e0), SC_(0.1772192013446002825503764323931321827613955432354e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.12698681652545928955078125e0), SC_(0.22177286739245139979235205992077921703857874992614e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.135477006435394287109375e0), SC_(0.22177286779754970704335950293621400375492832466137e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.22103404998779296875e0), SC_(0.22177287334256025917867525959622978930360537074924e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.308167040348052978515625e0), SC_(0.22177288172512715350908153180610533224553721306023e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.6323592662811279296875e0), SC_(0.2217729371554693319729054703026208450026061763822e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.814723670482635498046875e0), SC_(0.22177298512970423745998954480900177381552708544037e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.835008561611175537109375e0), SC_(0.2217729912133089721595554486266261343813239076347e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.905791938304901123046875e0), SC_(0.22177301361368343651109035690490962300073942661987e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.9133758544921875e0), SC_(0.22177301612176360421071258583990800763547750726474e-2), - SC_(0.22177286446094512939453125e-2), SC_(0.968867778778076171875e0), SC_(0.22177303510983544844756451225638983381366612239496e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.12698681652545928955078125e0), SC_(0.74445011006718641819708303378218126160875363196343e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.135477006435394287109375e0), SC_(0.74445012538997345743072973657345052421185812852883e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.22103404998779296875e0), SC_(0.7444503351293811483247033675758072401037344482302e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.308167040348052978515625e0), SC_(0.74445065219959407401467925377833815036903664230965e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.6323592662811279296875e0), SC_(0.74445274886650082568519006341784743843976685124848e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.814723670482635498046875e0), SC_(0.74445456352769560796450156151400127382998272645198e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.835008561611175537109375e0), SC_(0.74445479364613446978911973710885424587373960669503e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.905791938304901123046875e0), SC_(0.74445564096573887453994590323758448047874147238395e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.9133758544921875e0), SC_(0.74445573583701508518948039844922043785925055729088e-2), - SC_(0.7444499991834163665771484375e-2), SC_(0.968867778778076171875e0), SC_(0.74445645408656423225725685299458948993261862803123e-2), - SC_(0.1433600485324859619140625e-1), SC_(0.12698681652545928955078125e0), SC_(0.14336012771572004313303282953555702877340432667875e-1), - SC_(0.1433600485324859619140625e-1), SC_(0.135477006435394287109375e0), SC_(0.14336013865789252161967302705927923090033123892839e-1), - SC_(0.1433600485324859619140625e-1), SC_(0.22103404998779296875e0), SC_(0.14336028843546510307044909433889108803989992630717e-1), - SC_(0.1433600485324859619140625e-1), SC_(0.308167040348052978515625e0), SC_(0.14336051486049934782010291664500194812313169536713e-1), - SC_(0.1433600485324859619140625e-1), SC_(0.6323592662811279296875e0), SC_(0.14336201216019080237489913190282411526700579073185e-1), - SC_(0.1433600485324859619140625e-1), SC_(0.814723670482635498046875e0), SC_(0.14336330811999887083609618534824546245882513068397e-1), - SC_(0.1433600485324859619140625e-1), SC_(0.835008561611175537109375e0), SC_(0.14336347246485787781200874226852611208775882622848e-1), - SC_(0.1433600485324859619140625e-1), SC_(0.905791938304901123046875e0), SC_(0.14336407760582576201557263371323141017452648028165e-1), - SC_(0.1433600485324859619140625e-1), SC_(0.9133758544921875e0), SC_(0.14336414536187317685947794701801663975831519240267e-1), - SC_(0.1433600485324859619140625e-1), SC_(0.968867778778076171875e0), SC_(0.14336465833209128166372255292238755432460966798543e-1), - SC_(0.1760916970670223236083984375e-1), SC_(0.12698681652545928955078125e0), SC_(0.17609184380978861185686844051402854987830396635258e-1), - SC_(0.1760916970670223236083984375e-1), SC_(0.135477006435394287109375e0), SC_(0.17609186408789500419846933977020874867517546176364e-1), - SC_(0.1760916970670223236083984375e-1), SC_(0.22103404998779296875e0), SC_(0.1760921416571103349085943082737303345872943430306e-1), - SC_(0.1760916970670223236083984375e-1), SC_(0.308167040348052978515625e0), SC_(0.17609256127163964831115570232150804486066285764182e-1), - SC_(0.1760916970670223236083984375e-1), SC_(0.6323592662811279296875e0), SC_(0.17609533613743185319361344589522300705915673688072e-1), - SC_(0.1760916970670223236083984375e-1), SC_(0.814723670482635498046875e0), SC_(0.17609773793502177357795159012740745279433408620657e-1), - SC_(0.1760916970670223236083984375e-1), SC_(0.835008561611175537109375e0), SC_(0.17609804251901222009248779176903833413486036667612e-1), - SC_(0.1760916970670223236083984375e-1), SC_(0.905791938304901123046875e0), SC_(0.17609916404852657704429322263138229104993266575624e-1), - SC_(0.1760916970670223236083984375e-1), SC_(0.9133758544921875e0), SC_(0.1760992896240552553398130726999861697860870407761e-1), - SC_(0.1760916970670223236083984375e-1), SC_(0.968867778778076171875e0), SC_(0.17610024034162638690605314405325566252936262309737e-1), - SC_(0.6152711808681488037109375e-1), SC_(0.12698681652545928955078125e0), SC_(0.61527743617821017309837317251112211820225287909855e-1), - SC_(0.6152711808681488037109375e-1), SC_(0.135477006435394287109375e0), SC_(0.61527830061250812048027946124763113656851093792434e-1), - SC_(0.6152711808681488037109375e-1), SC_(0.22103404998779296875e0), SC_(0.61529013370063563692372946253072143453390904798089e-1), - SC_(0.6152711808681488037109375e-1), SC_(0.308167040348052978515625e0), SC_(0.61530802448197340746490712692471232101050993961418e-1), - SC_(0.6152711808681488037109375e-1), SC_(0.6323592662811279296875e0), SC_(0.61542639923962778105311852278000229689228218960744e-1), - SC_(0.6152711808681488037109375e-1), SC_(0.814723670482635498046875e0), SC_(0.61552895025692965307933631422367268195916509703533e-1), - SC_(0.6152711808681488037109375e-1), SC_(0.835008561611175537109375e0), SC_(0.61554196132063228221650243038365314737062757534577e-1), - SC_(0.6152711808681488037109375e-1), SC_(0.905791938304901123046875e0), SC_(0.61558988200653669357386111420505273705513915221039e-1), - SC_(0.6152711808681488037109375e-1), SC_(0.9133758544921875e0), SC_(0.61559524874653086436154791531898624131363535519786e-1), - SC_(0.6152711808681488037109375e-1), SC_(0.968867778778076171875e0), SC_(0.61563588723439851846457601010368343188236507772324e-1), - SC_(0.11958599090576171875e0), SC_(0.12698681652545928955078125e0), SC_(0.11959057453624120334328464580296093852234979832319e0), - SC_(0.11958599090576171875e0), SC_(0.135477006435394287109375e0), SC_(0.11959120801241224829404843422425331039825816399323e0), - SC_(0.11958599090576171875e0), SC_(0.22103404998779296875e0), SC_(0.11959988089267249852525096379530849147372849485837e0), - SC_(0.11958599090576171875e0), SC_(0.308167040348052978515625e0), SC_(0.11961299840115507344869578732891575108359266237168e0), - SC_(0.11958599090576171875e0), SC_(0.6323592662811279296875e0), SC_(0.11969993471932342512901186119137938273010491343839e0), - SC_(0.11958599090576171875e0), SC_(0.814723670482635498046875e0), SC_(0.11977545304297570964095700217118618012823329027572e0), - SC_(0.11958599090576171875e0), SC_(0.835008561611175537109375e0), SC_(0.11978504790549786604035595742049176901340492369488e0), - SC_(0.11958599090576171875e0), SC_(0.905791938304901123046875e0), SC_(0.11982041286438468953360393124738982966366389995088e0), - SC_(0.11958599090576171875e0), SC_(0.9133758544921875e0), SC_(0.11982437604947070134783045506622451496127174214852e0), - SC_(0.11958599090576171875e0), SC_(0.968867778778076171875e0), SC_(0.11985440336661855301549423118012820509315718117197e0), - SC_(0.15262925624847412109375e0), SC_(0.12698681652545928955078125e0), SC_(0.15263876949340227518206289717013303150106829870099e0), - SC_(0.15262925624847412109375e0), SC_(0.135477006435394287109375e0), SC_(0.1526400843588230155682366958717934905571237493997e0), - SC_(0.15262925624847412109375e0), SC_(0.22103404998779296875e0), SC_(0.15265808845688818722969160139227782294722571051529e0), - SC_(0.15262925624847412109375e0), SC_(0.308167040348052978515625e0), SC_(0.15268532756614555185951232940143121587973495430525e0), - SC_(0.15262925624847412109375e0), SC_(0.6323592662811279296875e0), SC_(0.15286611056971117187897855912072736469367681312174e0), - SC_(0.15262925624847412109375e0), SC_(0.814723670482635498046875e0), SC_(0.15302351281614507246145987065383207949898475657898e0), - SC_(0.15262925624847412109375e0), SC_(0.835008561611175537109375e0), SC_(0.1530435356029459943950906219285804393294788945235e0), - SC_(0.15262925624847412109375e0), SC_(0.905791938304901123046875e0), SC_(0.15311738352257616185860950883692089730569486492446e0), - SC_(0.15262925624847412109375e0), SC_(0.9133758544921875e0), SC_(0.15312566397501259415031965429740682988005856648126e0), - SC_(0.15262925624847412109375e0), SC_(0.968867778778076171875e0), SC_(0.15318843193739198996381468724623288934348602518129e0), - SC_(0.408089816570281982421875e0), SC_(0.12698681652545928955078125e0), SC_(0.40826668831091663626441209189877606742300982945973e0), - SC_(0.408089816570281982421875e0), SC_(0.135477006435394287109375e0), SC_(0.40829116199484250382288115943353006881004084526972e0), - SC_(0.408089816570281982421875e0), SC_(0.22103404998779296875e0), SC_(0.40862694825468660603335613858853155144356700548887e0), - SC_(0.408089816570281982421875e0), SC_(0.308167040348052978515625e0), SC_(0.40913737969817628320962246135961573151967272603518e0), - SC_(0.408089816570281982421875e0), SC_(0.6323592662811279296875e0), SC_(0.41260107543378269414044566586047919507096924341891e0), - SC_(0.408089816570281982421875e0), SC_(0.814723670482635498046875e0), SC_(0.41573068432927359032136530554842076369488053445457e0), - SC_(0.408089816570281982421875e0), SC_(0.835008561611175537109375e0), SC_(0.41613683445341381464308582108835280048764059411648e0), - SC_(0.408089816570281982421875e0), SC_(0.905791938304901123046875e0), SC_(0.41765113398254723962055569064791926246615413254393e0), - SC_(0.408089816570281982421875e0), SC_(0.9133758544921875e0), SC_(0.41782256020276621609674017362671014750026501907095e0), - SC_(0.408089816570281982421875e0), SC_(0.968867778778076171875e0), SC_(0.41913296681896765017387990528505551996225614692784e0), - SC_(0.6540834903717041015625e0), SC_(0.12698681652545928955078125e0), SC_(0.65477569244498274628357445932008780234315571539044e0), - SC_(0.6540834903717041015625e0), SC_(0.135477006435394287109375e0), SC_(0.65487164806402153030573139984154302981551785243681e0), - SC_(0.6540834903717041015625e0), SC_(0.22103404998779296875e0), SC_(0.65619254194891227468042672889687463942443436690839e0), - 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SC_(0.1252804412841796875e3), SC_(0.6323592662811279296875e0), SC_(0.14180779137123412498124168609891981092056098817107e3), - SC_(0.1252804412841796875e3), SC_(0.814723670482635498046875e0), SC_(0.16162410252299947507128901048395142821231251884648e3), - SC_(0.1252804412841796875e3), SC_(0.835008561611175537109375e0), SC_(0.1653152013141215856944195913668621513903319809522e3), - SC_(0.1252804412841796875e3), SC_(0.905791938304901123046875e0), SC_(0.18412078840911869664652903874125802301205742425445e3), - SC_(0.1252804412841796875e3), SC_(0.9133758544921875e0), SC_(0.18705231339830243358318239275545179927816644574167e3), - SC_(0.1252804412841796875e3), SC_(0.968867778778076171875e0), SC_(0.22444947582863925345693507386186458537730111006249e3), - SC_(0.25554705810546875e3), SC_(0.12698681652545928955078125e0), SC_(0.25658502090244978090877141970893960506917422719394e3), - SC_(0.25554705810546875e3), SC_(0.135477006435394287109375e0), SC_(0.25672995659370167636074162037295145926099041806219e3), - SC_(0.25554705810546875e3), SC_(0.22103404998779296875e0), SC_(0.25875180174660371624905238703656604914656092031662e3), - SC_(0.25554705810546875e3), SC_(0.308167040348052978515625e0), SC_(0.26195057844009785727683464893701821156596484750488e3), - SC_(0.25554705810546875e3), SC_(0.6323592662811279296875e0), SC_(0.2891011463129193460573977573707949150504396644584e3), - SC_(0.25554705810546875e3), SC_(0.814723670482635498046875e0), SC_(0.32930739590633854381605546287467793111283231579432e3), - SC_(0.25554705810546875e3), SC_(0.835008561611175537109375e0), SC_(0.33679375763609597539308592356025124507335101594018e3), - SC_(0.25554705810546875e3), SC_(0.905791938304901123046875e0), SC_(0.37492445861810085142108868488536553926419178382588e3), - SC_(0.25554705810546875e3), SC_(0.9133758544921875e0), SC_(0.38086699090058068271279985054050727201708494031721e3), - SC_(0.25554705810546875e3), SC_(0.968867778778076171875e0), SC_(0.45664903993544502840751750992103769324314215524713e3), - SC_(0.503011474609375e3), SC_(0.12698681652545928955078125e0), SC_(0.50505659203440279938830010253440085323070647638583e3), - SC_(0.503011474609375e3), SC_(0.135477006435394287109375e0), SC_(0.50534216388830445980335135399460817135115935936356e3), - SC_(0.503011474609375e3), SC_(0.22103404998779296875e0), SC_(0.50932593644875965893234599959022743691202259918901e3), - SC_(0.503011474609375e3), SC_(0.308167040348052978515625e0), SC_(0.51562892434896885100439228418671454505533824895074e3), - SC_(0.503011474609375e3), SC_(0.6323592662811279296875e0), SC_(0.5691388458382702939253765036826448847256790383481e3), - SC_(0.503011474609375e3), SC_(0.814723670482635498046875e0), SC_(0.64841647174915260562168094112340451126659760019193e3), - SC_(0.503011474609375e3), SC_(0.835008561611175537109375e0), SC_(0.66318246845203780675903083663338059471936088994611e3), - SC_(0.503011474609375e3), SC_(0.905791938304901123046875e0), SC_(0.73841077722591654304210596796019202721941795711926e3), - SC_(0.503011474609375e3), SC_(0.9133758544921875e0), SC_(0.75013755084726454965881401907276391709101666410419e3), - SC_(0.503011474609375e3), SC_(0.968867778778076171875e0), SC_(0.89973134282710925452142048450157816262200221102697e3), - SC_(0.10074598388671875e4), SC_(0.12698681652545928955078125e0), SC_(0.10115604555368949483687471890824497026532038567019e4), - SC_(0.10074598388671875e4), SC_(0.135477006435394287109375e0), SC_(0.1012133050497275830780347173002131083103600802088e4), - SC_(0.10074598388671875e4), SC_(0.22103404998779296875e0), SC_(0.1020120880922149604989950464445671598395259388161e4), - SC_(0.10074598388671875e4), SC_(0.308167040348052978515625e0), SC_(0.10327591029439108059157922326032636145569231829932e4), - SC_(0.10074598388671875e4), SC_(0.6323592662811279296875e0), SC_(0.11400597837237931811476044006089184883421460101765e4), - SC_(0.10074598388671875e4), SC_(0.814723670482635498046875e0), SC_(0.12990515604873895842003339764405472011586481003657e4), - SC_(0.10074598388671875e4), SC_(0.835008561611175537109375e0), SC_(0.13286671610382179011061935562304250712176020940221e4), - SC_(0.10074598388671875e4), SC_(0.905791938304901123046875e0), SC_(0.14795587929982445488758894910099973156560147854256e4), - SC_(0.10074598388671875e4), SC_(0.9133758544921875e0), SC_(0.15030813318756246891355137019045501942292731438192e4), - SC_(0.10074598388671875e4), SC_(0.968867778778076171875e0), SC_(0.18031683136020447255217816635153572296860929726591e4), - SC_(0.1185395751953125e4), SC_(0.12698681652545928955078125e0), SC_(0.11902165793870267987435741776753047875920265751213e4), - SC_(0.1185395751953125e4), SC_(0.135477006435394287109375e0), SC_(0.11908897391528240120679535097563994079186387409261e4), - SC_(0.1185395751953125e4), SC_(0.22103404998779296875e0), SC_(0.12002804010608050581829575008183192405062961123642e4), - SC_(0.1185395751953125e4), SC_(0.308167040348052978515625e0), SC_(0.12151378934996375824220394156626328228788742423087e4), - SC_(0.1185395751953125e4), SC_(0.6323592662811279296875e0), SC_(0.13412676685915296881822755838145300215000346890517e4), - SC_(0.1185395751953125e4), SC_(0.814723670482635498046875e0), SC_(0.15281201627814349911219322982937563560261834041215e4), - SC_(0.1185395751953125e4), SC_(0.835008561611175537109375e0), SC_(0.15629208273736966018850653753226433255433492941276e4), - SC_(0.1185395751953125e4), SC_(0.905791938304901123046875e0), SC_(0.17402117426998289313370860215974579190403457757437e4), - SC_(0.1185395751953125e4), SC_(0.9133758544921875e0), SC_(0.17678472099706618291007501715448169066167629554269e4), - SC_(0.1185395751953125e4), SC_(0.968867778778076171875e0), SC_(0.2120363403215687272189669275949606957433496693392e4) - }; -#undef SC_ + static const boost::array, 610> ellint_f_data = {{ + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.12698681652545928955078125e0), SC_(0.17721911576221833285284471505772299979929420100157e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.135477006435394287109375e0), SC_(0.17721911596893097495385621130075639520810631802367e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.22103404998779296875e0), SC_(0.17721911879842626333735727252300568988042608181058e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.308167040348052978515625e0), SC_(0.17721912307586304284414392153484736630244171106967e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.6323592662811279296875e0), SC_(0.17721915136072145749706721763844561838990574996748e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.814723670482635498046875e0), SC_(0.17721917584088468746420484903332375635064689539385e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.835008561611175537109375e0), SC_(0.17721917894520936923412246849940510596766888342397e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.905791938304901123046875e0), SC_(0.17721919037560789892218093103766859258846695998999e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.9133758544921875e0), SC_(0.17721919165542367899383364723376572314588337429883e-2) }}, + {{ SC_(0.177219114266335964202880859375e-2), SC_(0.968867778778076171875e0), SC_(0.1772192013446002825503764323931321827613955432354e-2) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.12698681652545928955078125e0), SC_(0.22177286739245139979235205992077921703857874992614e-2) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.135477006435394287109375e0), SC_(0.22177286779754970704335950293621400375492832466137e-2) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.22103404998779296875e0), SC_(0.22177287334256025917867525959622978930360537074924e-2) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.308167040348052978515625e0), SC_(0.22177288172512715350908153180610533224553721306023e-2) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.6323592662811279296875e0), SC_(0.2217729371554693319729054703026208450026061763822e-2) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.814723670482635498046875e0), SC_(0.22177298512970423745998954480900177381552708544037e-2) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.835008561611175537109375e0), SC_(0.2217729912133089721595554486266261343813239076347e-2) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.905791938304901123046875e0), SC_(0.22177301361368343651109035690490962300073942661987e-2) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.9133758544921875e0), SC_(0.22177301612176360421071258583990800763547750726474e-2) }}, + {{ SC_(0.22177286446094512939453125e-2), SC_(0.968867778778076171875e0), SC_(0.22177303510983544844756451225638983381366612239496e-2) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.12698681652545928955078125e0), SC_(0.74445011006718641819708303378218126160875363196343e-2) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.135477006435394287109375e0), SC_(0.74445012538997345743072973657345052421185812852883e-2) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.22103404998779296875e0), SC_(0.7444503351293811483247033675758072401037344482302e-2) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.308167040348052978515625e0), SC_(0.74445065219959407401467925377833815036903664230965e-2) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.6323592662811279296875e0), SC_(0.74445274886650082568519006341784743843976685124848e-2) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.814723670482635498046875e0), SC_(0.74445456352769560796450156151400127382998272645198e-2) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.835008561611175537109375e0), SC_(0.74445479364613446978911973710885424587373960669503e-2) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.905791938304901123046875e0), SC_(0.74445564096573887453994590323758448047874147238395e-2) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.9133758544921875e0), SC_(0.74445573583701508518948039844922043785925055729088e-2) }}, + {{ SC_(0.7444499991834163665771484375e-2), SC_(0.968867778778076171875e0), SC_(0.74445645408656423225725685299458948993261862803123e-2) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.12698681652545928955078125e0), SC_(0.14336012771572004313303282953555702877340432667875e-1) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.135477006435394287109375e0), SC_(0.14336013865789252161967302705927923090033123892839e-1) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.22103404998779296875e0), SC_(0.14336028843546510307044909433889108803989992630717e-1) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.308167040348052978515625e0), SC_(0.14336051486049934782010291664500194812313169536713e-1) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.6323592662811279296875e0), SC_(0.14336201216019080237489913190282411526700579073185e-1) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.814723670482635498046875e0), SC_(0.14336330811999887083609618534824546245882513068397e-1) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.835008561611175537109375e0), SC_(0.14336347246485787781200874226852611208775882622848e-1) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.905791938304901123046875e0), SC_(0.14336407760582576201557263371323141017452648028165e-1) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.9133758544921875e0), SC_(0.14336414536187317685947794701801663975831519240267e-1) }}, + {{ SC_(0.1433600485324859619140625e-1), SC_(0.968867778778076171875e0), SC_(0.14336465833209128166372255292238755432460966798543e-1) }}, + {{ SC_(0.1760916970670223236083984375e-1), SC_(0.12698681652545928955078125e0), SC_(0.17609184380978861185686844051402854987830396635258e-1) }}, + {{ SC_(0.1760916970670223236083984375e-1), SC_(0.135477006435394287109375e0), SC_(0.17609186408789500419846933977020874867517546176364e-1) }}, + {{ SC_(0.1760916970670223236083984375e-1), SC_(0.22103404998779296875e0), SC_(0.1760921416571103349085943082737303345872943430306e-1) }}, + {{ SC_(0.1760916970670223236083984375e-1), SC_(0.308167040348052978515625e0), SC_(0.17609256127163964831115570232150804486066285764182e-1) }}, + {{ SC_(0.1760916970670223236083984375e-1), SC_(0.6323592662811279296875e0), SC_(0.17609533613743185319361344589522300705915673688072e-1) }}, + {{ SC_(0.1760916970670223236083984375e-1), SC_(0.814723670482635498046875e0), SC_(0.17609773793502177357795159012740745279433408620657e-1) }}, + {{ SC_(0.1760916970670223236083984375e-1), SC_(0.835008561611175537109375e0), SC_(0.17609804251901222009248779176903833413486036667612e-1) }}, + {{ SC_(0.1760916970670223236083984375e-1), SC_(0.905791938304901123046875e0), SC_(0.17609916404852657704429322263138229104993266575624e-1) }}, + {{ SC_(0.1760916970670223236083984375e-1), SC_(0.9133758544921875e0), SC_(0.1760992896240552553398130726999861697860870407761e-1) }}, + {{ 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SC_(0.17402117426998289313370860215974579190403457757437e4) }}, + {{ SC_(0.1185395751953125e4), SC_(0.9133758544921875e0), SC_(0.17678472099706618291007501715448169066167629554269e4) }}, + {{ SC_(0.1185395751953125e4), SC_(0.968867778778076171875e0), SC_(0.2120363403215687272189669275949606957433496693392e4) }} + }}; diff --git a/test/ellint_k_data.ipp b/test/ellint_k_data.ipp index 0b8ea2255..6786342f9 100644 --- a/test/ellint_k_data.ipp +++ b/test/ellint_k_data.ipp @@ -3,108 +3,105 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 100> ellint_k_data = { - SC_(-0.99042308330535888671875e0), SC_(0.3377711175347896212115917173531827081735908096628e1), - SC_(-0.936324596405029296875e0), SC_(0.24799928378892127263868582279024816073017669022263e1), - SC_(-0.931098163127899169921875e0), SC_(0.24445366497109921574142184681825951967450363552834e1), - SC_(-0.928566992282867431640625e0), SC_(0.24283992440860978354078883091691713688375646750641e1), - SC_(-0.927107870578765869140625e0), SC_(0.24193766718674199444433297470157473721017375354321e1), - SC_(-0.907647669315338134765625e0), SC_(0.23150567546618192429964125282245930582572797978818e1), - SC_(-0.89755761623382568359375e0), SC_(0.22701438887345149877132302334749426657376446371554e1), - SC_(-0.805727422237396240234375e0), SC_(0.20065967275502056522161145711205880615166307631054e1), - SC_(-0.804910182952880859375e0), SC_(0.20049607901713509576649915223436597681197065440791e1), - SC_(-0.78026759624481201171875e0), SC_(0.19592100556166276984041617991618803394021101627948e1), - SC_(-0.775062084197998046875e0), SC_(0.19503477481367618080344709104861737619417735663137e1), - SC_(-0.749625742435455322265625e0), SC_(0.19104400630324162677555937926672404286027386161554e1), - SC_(-0.748197972774505615234375e0), SC_(0.19083524493958065222471464174677965403570194813599e1), - SC_(-0.746017634868621826171875e0), SC_(0.19051932837924025803305082607208317930893376343866e1), - SC_(-0.729037344455718994140625e0), SC_(0.18817193270349712906579552152250851402884979195389e1), - SC_(-0.7162187099456787109375e0), SC_(0.18652211443514110895753017730892076794376353163691e1), - SC_(-0.70176351070404052734375e0), SC_(0.18477488779057501703815851124765277365377561449605e1), - SC_(-0.684765398502349853515625e0), SC_(0.18285893795597042965531449099985329446409496660036e1), - SC_(-0.657618343830108642578125e0), SC_(0.18007288418337930091030357471813257042005823390856e1), - SC_(-0.65226137638092041015625e0), SC_(0.17955901766989373531455842967467859457919280319805e1), - SC_(-0.626246631145477294921875e0), SC_(0.17721381024097650892501675317068276777213166539113e1), - SC_(-0.62322795391082763671875e0), SC_(0.17695682119254878963375370515480337143290717650699e1), - SC_(-0.579573929309844970703125e0), SC_(0.17355084423179730268283500692922635797002148145716e1), - SC_(-0.576143443584442138671875e0), SC_(0.17330585071273208935299581419876214110701077039073e1), - SC_(-0.557924091815948486328125e0), SC_(0.17205458226692737403200667710314658175352937313565e1), - SC_(-0.4461468160152435302734375e0), SC_(0.1659143428704545241870880533420140506147522333952e1), - SC_(-0.442996323108673095703125e0), SC_(0.16577357283229169972381488150848899831930773096426e1), - SC_(-0.4059340953826904296875e0), SC_(0.16422906110493949856538834271333672987146221978421e1), - SC_(-0.3961667716503143310546875e0), SC_(0.16385456546730544519392193048583469346592283426711e1), - SC_(-0.38365900516510009765625e0), SC_(0.16339371135272803257688801436358682987064021339502e1), - SC_(-0.366892278194427490234375e0), SC_(0.16280775355945302002930914045811739595274403877109e1), - SC_(-0.3657942116260528564453125e0), SC_(0.16277061660792581984612626919271028055659130917587e1), - SC_(-0.2774055898189544677734375e0), SC_(0.16023984430282800438657607498499405531471989727973e1), - SC_(-0.236876904964447021484375e0), SC_(0.15935547153447952975660160168795914210559129958763e1), - SC_(-0.215539872646331787109375e0), SC_(0.1589532821488995266987321628138860611930750500013e1), - SC_(-0.20251691341400146484375e0), SC_(0.15872846186561139876915281752585049624892405264006e1), - SC_(-0.18253175914287567138671875e0), SC_(0.15841312442860499386355917744088632471227360101517e1), - SC_(-0.15647165477275848388671875e0), SC_(0.15805456328241604119645385355233009390341499402715e1), - SC_(-0.155818879604339599609375e0), SC_(0.15804633259546865645050516399359359956031398166357e1), - SC_(-0.12250564992427825927734375e0), SC_(0.15767400871102419514183615836102806382524229776023e1), - SC_(-0.108822040259838104248046875e0), SC_(0.15754779970087063716770992170704593788694293192204e1), - SC_(-0.84016263484954833984375e-1), SC_(0.15735793449827667079522175566532496627258499829808e1), - SC_(-0.5047737061977386474609375e-1), SC_(0.15717983468978644730669790777144243904901266418816e1), - SC_(-0.2924356050789356231689453125e-1), SC_(0.15711323191301626906143245522892930046111479139043e1), - SC_(-0.2485703863203525543212890625e-1), SC_(0.15710390490728134946675992373238514306032071520432e1), - SC_(-0.2046610601246356964111328125e-1), SC_(0.15709608520853443438268600756375428033257896081621e1), - SC_(-0.1881679333746433258056640625e-1), SC_(0.15709353981303437885151982749950681277334084182671e1), - SC_(0.73303808458149433135986328125e-2), SC_(0.15708174289149913873348609319163921760640886342517e1), - SC_(0.93767531216144561767578125e-1), SC_(0.15742662557451933000168330868057640508121413022011e1), - SC_(0.94445712864398956298828125e-1), SC_(0.15743168849992435161106319232000048329301973530501e1), - SC_(0.26472222805023193359375e0), SC_(0.15994564178224078022860215956833860720177728374035e1), - SC_(0.2795303165912628173828125e0), SC_(0.16029072336719100270539575574782330640458373122935e1), - SC_(0.2926295697689056396484375e0), SC_(0.16061468472007804719214570477294979509859730905091e1), - SC_(0.31095921993255615234375e0), SC_(0.1610983807838740712761368067192691405393131953881e1), - SC_(0.311484813690185546875e0), SC_(0.16111278469143224539903626000312660918785264354958e1), - SC_(0.3272143900394439697265625e0), SC_(0.16155797975233104967915214233565515716306532094698e1), - SC_(0.35747349262237548828125e0), SC_(0.16249404264362997324992641484372408858215631632002e1), - SC_(0.3627222478389739990234375e0), SC_(0.16266751570835125835068247288118651474745966539618e1), - SC_(0.3896603286266326904296875e0), SC_(0.16361224926513534404184731359873689992038364400691e1), - SC_(0.4120951592922210693359375e0), SC_(0.16447205720518345410219553921960387345221364427466e1), - SC_(0.418732583522796630859375e0), SC_(0.16473983100889105980743072684285213201961112169823e1), - SC_(0.451680660247802734375e0), SC_(0.16616537578199064695178688197080983284328919711812e1), - SC_(0.4812971055507659912109375e0), SC_(0.16759409027443021223185102539476096588592566487743e1), - SC_(0.486267507076263427734375e0), SC_(0.16784859353297838419400330721985671192135840854661e1), - SC_(0.509375751018524169921875e0), SC_(0.16909133957115563796676413045863923443879243171298e1), - SC_(0.515482723712921142578125e0), SC_(0.16943684153133994180565117266182132481147687142707e1), - SC_(0.52750241756439208984375e0), SC_(0.17013882771778724726932964262059466393678608760062e1), - SC_(0.531035959720611572265625e0), SC_(0.17035089955832848907265521472430416089318818612814e1), - SC_(0.584416687488555908203125e0), SC_(0.17390197327988114565246996689229900966075086201035e1), - SC_(0.587952077388763427734375e0), SC_(0.17416228307854377082064181076439075579393688159215e1), - SC_(0.5904018878936767578125e0), SC_(0.17434466233796448758342732941787231810206075234501e1), - SC_(0.5945618152618408203125e0), SC_(0.17465816562648604997075231101739061981996142156151e1), - SC_(0.5958592891693115234375e0), SC_(0.17475694098213745790315441260074496951659216831348e1), - SC_(0.59621369838714599609375e0), SC_(0.17478400476807070940242210641459121619833657136515e1), - SC_(0.60056293010711669921875e0), SC_(0.17511905345983286033588753251945176786720874355107e1), - SC_(0.6150639057159423828125e0), SC_(0.17627654245195403785778656645694141888969985612575e1), - SC_(0.629449188709259033203125e0), SC_(0.17748975492324966654441702323788071861970996989102e1), - SC_(0.6438083648681640625e0), SC_(0.17877036110717852208569994416480820233927146151031e1), - SC_(0.64691746234893798828125e0), SC_(0.17905734108284599293495949910396246976486037925061e1), - SC_(0.67001879215240478515625e0), SC_(0.18130645541261783392588745817521015225200222756122e1), - SC_(0.698260128498077392578125e0), SC_(0.18436823516091780453599478590327018132893271380223e1), - SC_(0.744858920574188232421875e0), SC_(0.1903528375308813580432291088034833377552119409638e1), - SC_(0.75686252117156982421875e0), SC_(0.1921257878508255118587957424341444494608703851379e1), - SC_(0.81158483028411865234375e0), SC_(0.20185697260071845965032147456371482208660801062775e1), - SC_(0.826752603054046630859375e0), SC_(0.20517631918180497335416092658794507587336758082983e1), - SC_(0.831471920013427734375e0), SC_(0.20628007317688811564201523487885011440347375983853e1), - SC_(0.841750323772430419921875e0), SC_(0.20881524894194487687984856759006121206951763482194e1), - SC_(0.867987096309661865234375e0), SC_(0.21626553443645542835585774105841427525784980815445e1), - SC_(0.90044462680816650390625e0), SC_(0.22824738454300952253057616561926426370482782713694e1), - SC_(0.914334356784820556640625e0), SC_(0.23479275233217975943026959240752324894340069192044e1), - SC_(0.915014088153839111328125e0), SC_(0.23514264944956428937368978831156074286111428698483e1), - SC_(0.918985307216644287109375e0), SC_(0.23725035893866734721028942202359170270846633736916e1), - SC_(0.9297773838043212890625e0), SC_(0.2436037207911617888011813888250469085423814242563e1), - SC_(0.935390174388885498046875e0), SC_(0.24734276363166698887860324191541438396367793619322e1), - SC_(0.937735855579376220703125e0), SC_(0.24901081139855480473523004657581668979713789812992e1), - SC_(0.941185891628265380859375e0), SC_(0.25159148953544058237986278218012688105174747190388e1), - SC_(0.962219536304473876953125e0), SC_(0.27197444631906795382660830171523843323266857162631e1), - SC_(0.985762655735015869140625e0), SC_(0.31847978937935282927541645440535551111318175394252e1), - SC_(0.988137066364288330078125e0), SC_(0.32733547952035871434783118403258690613147460127497e1), - SC_(0.992922723293304443359375e0), SC_(0.35258676303484017878276559590157568137293088406988e1) - }; -#undef SC_ - + static const boost::array, 100> ellint_k_data = {{ + {{ SC_(-0.99042308330535888671875e0), SC_(0.3377711175347896212115917173531827081735908096628e1) }}, + {{ SC_(-0.936324596405029296875e0), SC_(0.24799928378892127263868582279024816073017669022263e1) }}, + {{ SC_(-0.931098163127899169921875e0), SC_(0.24445366497109921574142184681825951967450363552834e1) }}, + {{ SC_(-0.928566992282867431640625e0), SC_(0.24283992440860978354078883091691713688375646750641e1) }}, + {{ SC_(-0.927107870578765869140625e0), SC_(0.24193766718674199444433297470157473721017375354321e1) }}, + {{ SC_(-0.907647669315338134765625e0), SC_(0.23150567546618192429964125282245930582572797978818e1) }}, + {{ SC_(-0.89755761623382568359375e0), SC_(0.22701438887345149877132302334749426657376446371554e1) }}, + {{ SC_(-0.805727422237396240234375e0), SC_(0.20065967275502056522161145711205880615166307631054e1) }}, + {{ SC_(-0.804910182952880859375e0), SC_(0.20049607901713509576649915223436597681197065440791e1) }}, + {{ SC_(-0.78026759624481201171875e0), SC_(0.19592100556166276984041617991618803394021101627948e1) }}, + {{ SC_(-0.775062084197998046875e0), SC_(0.19503477481367618080344709104861737619417735663137e1) }}, + {{ SC_(-0.749625742435455322265625e0), SC_(0.19104400630324162677555937926672404286027386161554e1) }}, + {{ SC_(-0.748197972774505615234375e0), SC_(0.19083524493958065222471464174677965403570194813599e1) }}, + {{ SC_(-0.746017634868621826171875e0), SC_(0.19051932837924025803305082607208317930893376343866e1) }}, + {{ SC_(-0.729037344455718994140625e0), SC_(0.18817193270349712906579552152250851402884979195389e1) }}, + {{ SC_(-0.7162187099456787109375e0), SC_(0.18652211443514110895753017730892076794376353163691e1) }}, + {{ SC_(-0.70176351070404052734375e0), SC_(0.18477488779057501703815851124765277365377561449605e1) }}, + {{ SC_(-0.684765398502349853515625e0), SC_(0.18285893795597042965531449099985329446409496660036e1) }}, + {{ SC_(-0.657618343830108642578125e0), SC_(0.18007288418337930091030357471813257042005823390856e1) }}, + {{ SC_(-0.65226137638092041015625e0), SC_(0.17955901766989373531455842967467859457919280319805e1) }}, + {{ SC_(-0.626246631145477294921875e0), SC_(0.17721381024097650892501675317068276777213166539113e1) }}, + {{ SC_(-0.62322795391082763671875e0), SC_(0.17695682119254878963375370515480337143290717650699e1) }}, + {{ SC_(-0.579573929309844970703125e0), SC_(0.17355084423179730268283500692922635797002148145716e1) }}, + {{ SC_(-0.576143443584442138671875e0), SC_(0.17330585071273208935299581419876214110701077039073e1) }}, + {{ SC_(-0.557924091815948486328125e0), SC_(0.17205458226692737403200667710314658175352937313565e1) }}, + {{ SC_(-0.4461468160152435302734375e0), SC_(0.1659143428704545241870880533420140506147522333952e1) }}, + {{ SC_(-0.442996323108673095703125e0), SC_(0.16577357283229169972381488150848899831930773096426e1) }}, + {{ SC_(-0.4059340953826904296875e0), SC_(0.16422906110493949856538834271333672987146221978421e1) }}, + {{ SC_(-0.3961667716503143310546875e0), SC_(0.16385456546730544519392193048583469346592283426711e1) }}, + {{ SC_(-0.38365900516510009765625e0), SC_(0.16339371135272803257688801436358682987064021339502e1) }}, + {{ SC_(-0.366892278194427490234375e0), SC_(0.16280775355945302002930914045811739595274403877109e1) }}, + {{ SC_(-0.3657942116260528564453125e0), SC_(0.16277061660792581984612626919271028055659130917587e1) }}, + {{ SC_(-0.2774055898189544677734375e0), SC_(0.16023984430282800438657607498499405531471989727973e1) }}, + {{ SC_(-0.236876904964447021484375e0), SC_(0.15935547153447952975660160168795914210559129958763e1) }}, + {{ SC_(-0.215539872646331787109375e0), SC_(0.1589532821488995266987321628138860611930750500013e1) }}, + {{ SC_(-0.20251691341400146484375e0), SC_(0.15872846186561139876915281752585049624892405264006e1) }}, + {{ SC_(-0.18253175914287567138671875e0), SC_(0.15841312442860499386355917744088632471227360101517e1) }}, + {{ SC_(-0.15647165477275848388671875e0), SC_(0.15805456328241604119645385355233009390341499402715e1) }}, + {{ SC_(-0.155818879604339599609375e0), SC_(0.15804633259546865645050516399359359956031398166357e1) }}, + {{ SC_(-0.12250564992427825927734375e0), SC_(0.15767400871102419514183615836102806382524229776023e1) }}, + {{ SC_(-0.108822040259838104248046875e0), SC_(0.15754779970087063716770992170704593788694293192204e1) }}, + {{ SC_(-0.84016263484954833984375e-1), SC_(0.15735793449827667079522175566532496627258499829808e1) }}, + {{ SC_(-0.5047737061977386474609375e-1), SC_(0.15717983468978644730669790777144243904901266418816e1) }}, + {{ SC_(-0.2924356050789356231689453125e-1), SC_(0.15711323191301626906143245522892930046111479139043e1) }}, + {{ SC_(-0.2485703863203525543212890625e-1), SC_(0.15710390490728134946675992373238514306032071520432e1) }}, + {{ SC_(-0.2046610601246356964111328125e-1), SC_(0.15709608520853443438268600756375428033257896081621e1) }}, + {{ SC_(-0.1881679333746433258056640625e-1), SC_(0.15709353981303437885151982749950681277334084182671e1) }}, + {{ SC_(0.73303808458149433135986328125e-2), SC_(0.15708174289149913873348609319163921760640886342517e1) }}, + {{ SC_(0.93767531216144561767578125e-1), SC_(0.15742662557451933000168330868057640508121413022011e1) }}, + {{ SC_(0.94445712864398956298828125e-1), SC_(0.15743168849992435161106319232000048329301973530501e1) }}, + {{ SC_(0.26472222805023193359375e0), SC_(0.15994564178224078022860215956833860720177728374035e1) }}, + {{ SC_(0.2795303165912628173828125e0), SC_(0.16029072336719100270539575574782330640458373122935e1) }}, + {{ SC_(0.2926295697689056396484375e0), SC_(0.16061468472007804719214570477294979509859730905091e1) }}, + {{ SC_(0.31095921993255615234375e0), SC_(0.1610983807838740712761368067192691405393131953881e1) }}, + {{ SC_(0.311484813690185546875e0), SC_(0.16111278469143224539903626000312660918785264354958e1) }}, + {{ SC_(0.3272143900394439697265625e0), SC_(0.16155797975233104967915214233565515716306532094698e1) }}, + {{ SC_(0.35747349262237548828125e0), SC_(0.16249404264362997324992641484372408858215631632002e1) }}, + {{ SC_(0.3627222478389739990234375e0), SC_(0.16266751570835125835068247288118651474745966539618e1) }}, + {{ SC_(0.3896603286266326904296875e0), SC_(0.16361224926513534404184731359873689992038364400691e1) }}, + {{ SC_(0.4120951592922210693359375e0), SC_(0.16447205720518345410219553921960387345221364427466e1) }}, + {{ SC_(0.418732583522796630859375e0), SC_(0.16473983100889105980743072684285213201961112169823e1) }}, + {{ SC_(0.451680660247802734375e0), SC_(0.16616537578199064695178688197080983284328919711812e1) }}, + {{ SC_(0.4812971055507659912109375e0), SC_(0.16759409027443021223185102539476096588592566487743e1) }}, + {{ SC_(0.486267507076263427734375e0), SC_(0.16784859353297838419400330721985671192135840854661e1) }}, + {{ SC_(0.509375751018524169921875e0), SC_(0.16909133957115563796676413045863923443879243171298e1) }}, + {{ SC_(0.515482723712921142578125e0), SC_(0.16943684153133994180565117266182132481147687142707e1) }}, + {{ SC_(0.52750241756439208984375e0), SC_(0.17013882771778724726932964262059466393678608760062e1) }}, + {{ SC_(0.531035959720611572265625e0), SC_(0.17035089955832848907265521472430416089318818612814e1) }}, + {{ SC_(0.584416687488555908203125e0), SC_(0.17390197327988114565246996689229900966075086201035e1) }}, + {{ SC_(0.587952077388763427734375e0), SC_(0.17416228307854377082064181076439075579393688159215e1) }}, + {{ SC_(0.5904018878936767578125e0), SC_(0.17434466233796448758342732941787231810206075234501e1) }}, + {{ SC_(0.5945618152618408203125e0), SC_(0.17465816562648604997075231101739061981996142156151e1) }}, + {{ SC_(0.5958592891693115234375e0), SC_(0.17475694098213745790315441260074496951659216831348e1) }}, + {{ SC_(0.59621369838714599609375e0), SC_(0.17478400476807070940242210641459121619833657136515e1) }}, + {{ SC_(0.60056293010711669921875e0), SC_(0.17511905345983286033588753251945176786720874355107e1) }}, + {{ SC_(0.6150639057159423828125e0), SC_(0.17627654245195403785778656645694141888969985612575e1) }}, + {{ SC_(0.629449188709259033203125e0), SC_(0.17748975492324966654441702323788071861970996989102e1) }}, + {{ SC_(0.6438083648681640625e0), SC_(0.17877036110717852208569994416480820233927146151031e1) }}, + {{ SC_(0.64691746234893798828125e0), SC_(0.17905734108284599293495949910396246976486037925061e1) }}, + {{ SC_(0.67001879215240478515625e0), SC_(0.18130645541261783392588745817521015225200222756122e1) }}, + {{ SC_(0.698260128498077392578125e0), SC_(0.18436823516091780453599478590327018132893271380223e1) }}, + {{ SC_(0.744858920574188232421875e0), SC_(0.1903528375308813580432291088034833377552119409638e1) }}, + {{ SC_(0.75686252117156982421875e0), SC_(0.1921257878508255118587957424341444494608703851379e1) }}, + {{ SC_(0.81158483028411865234375e0), SC_(0.20185697260071845965032147456371482208660801062775e1) }}, + {{ SC_(0.826752603054046630859375e0), SC_(0.20517631918180497335416092658794507587336758082983e1) }}, + {{ SC_(0.831471920013427734375e0), SC_(0.20628007317688811564201523487885011440347375983853e1) }}, + {{ SC_(0.841750323772430419921875e0), SC_(0.20881524894194487687984856759006121206951763482194e1) }}, + {{ SC_(0.867987096309661865234375e0), SC_(0.21626553443645542835585774105841427525784980815445e1) }}, + {{ SC_(0.90044462680816650390625e0), SC_(0.22824738454300952253057616561926426370482782713694e1) }}, + {{ SC_(0.914334356784820556640625e0), SC_(0.23479275233217975943026959240752324894340069192044e1) }}, + {{ SC_(0.915014088153839111328125e0), SC_(0.23514264944956428937368978831156074286111428698483e1) }}, + {{ SC_(0.918985307216644287109375e0), SC_(0.23725035893866734721028942202359170270846633736916e1) }}, + {{ SC_(0.9297773838043212890625e0), SC_(0.2436037207911617888011813888250469085423814242563e1) }}, + {{ SC_(0.935390174388885498046875e0), SC_(0.24734276363166698887860324191541438396367793619322e1) }}, + {{ SC_(0.937735855579376220703125e0), SC_(0.24901081139855480473523004657581668979713789812992e1) }}, + {{ SC_(0.941185891628265380859375e0), SC_(0.25159148953544058237986278218012688105174747190388e1) }}, + {{ SC_(0.962219536304473876953125e0), SC_(0.27197444631906795382660830171523843323266857162631e1) }}, + {{ SC_(0.985762655735015869140625e0), SC_(0.31847978937935282927541645440535551111318175394252e1) }}, + {{ SC_(0.988137066364288330078125e0), SC_(0.32733547952035871434783118403258690613147460127497e1) }}, + {{ SC_(0.992922723293304443359375e0), SC_(0.35258676303484017878276559590157568137293088406988e1) }} + }}; diff --git a/test/ellint_pi2_data.ipp b/test/ellint_pi2_data.ipp index 573a4ed36..43b53ad07 100644 --- a/test/ellint_pi2_data.ipp +++ b/test/ellint_pi2_data.ipp @@ -7,508 +7,506 @@ // // n, k, PI(n, k) // -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 500> ellint_pi2_data = { - SC_(-0.871743316650390625e2), SC_(0.12698681652545928955078125e0), SC_(0.1674125184786922275852201144520277497358358213892e0), - SC_(-0.871743316650390625e2), SC_(0.135477006435394287109375e0), SC_(0.16743071541243053183466547814319460702264753849723e0), - SC_(-0.871743316650390625e2), SC_(0.22103404998779296875e0), SC_(0.16768328087467940131221559947745677007068360020936e0), - SC_(-0.871743316650390625e2), SC_(0.308167040348052978515625e0), SC_(0.16807808560619590184466399113136263382376022541855e0), - SC_(-0.871743316650390625e2), SC_(0.6323592662811279296875e0), SC_(0.17122026715243530525631538196923732076962513344995e0), - SC_(-0.871743316650390625e2), SC_(0.814723670482635498046875e0), SC_(0.17534141630242782956646324755267751416323066482835e0), - SC_(-0.871743316650390625e2), SC_(0.835008561611175537109375e0), SC_(0.17605554592184937069060075230541493581360045985831e0), - SC_(-0.871743316650390625e2), SC_(0.905791938304901123046875e0), SC_(0.17950085945970126738588840411224305832081644195523e0), - SC_(-0.871743316650390625e2), SC_(0.9133758544921875e0), SC_(0.18001354683126288823677625533339788309413921715434e0), - SC_(-0.871743316650390625e2), SC_(0.968867778778076171875e0), SC_(0.1861623643134889055406196973715380337805086459718e0), - SC_(-0.8631682586669921875e2), SC_(0.12698681652545928955078125e0), SC_(0.16823313926270090905448439997177323604952165614363e0), - SC_(-0.8631682586669921875e2), SC_(0.135477006435394287109375e0), SC_(0.16825150634432729564119302859989272874459890613116e0), - SC_(-0.8631682586669921875e2), SC_(0.22103404998779296875e0), SC_(0.1685064347403877889119812191305941553416022238658e0), - SC_(-0.8631682586669921875e2), SC_(0.308167040348052978515625e0), SC_(0.16890493817434378352408134048753732273764880942954e0), - SC_(-0.8631682586669921875e2), SC_(0.6323592662811279296875e0), SC_(0.17207676229429286979803490409285729827120332255809e0), - SC_(-0.8631682586669921875e2), SC_(0.814723670482635498046875e0), SC_(0.17623726816880267488571098227884869828610508117243e0), - SC_(-0.8631682586669921875e2), SC_(0.835008561611175537109375e0), SC_(0.17695826377184426719315773208991477000910029521482e0), - SC_(-0.8631682586669921875e2), SC_(0.905791938304901123046875e0), SC_(0.18043685472666137350386874269852689421871499307432e0), - SC_(-0.8631682586669921875e2), SC_(0.9133758544921875e0), SC_(0.18095451269215495642582809340040493458719660291695e0), - SC_(-0.8631682586669921875e2), SC_(0.968867778778076171875e0), SC_(0.18716320978769236210159810482536135896363176742343e0), - SC_(-0.7767555999755859375e2), SC_(0.12698681652545928955078125e0), SC_(0.17723805469497005138970658754479684034139004976308e0), - SC_(-0.7767555999755859375e2), SC_(0.135477006435394287109375e0), SC_(0.17725833547565335175365419889134424107345532565877e0), - SC_(-0.7767555999755859375e2), SC_(0.22103404998779296875e0), SC_(0.17753984165266644170812805305717146395671420094776e0), - SC_(-0.7767555999755859375e2), SC_(0.308167040348052978515625e0), SC_(0.17797995186642175489596380169052339842058010566152e0), - SC_(-0.7767555999755859375e2), SC_(0.6323592662811279296875e0), SC_(0.18148541433576540744902539513186881476311716728227e0), - SC_(-0.7767555999755859375e2), SC_(0.814723670482635498046875e0), SC_(0.18608934162792226467645945802477829030064897877359e0), - SC_(-0.7767555999755859375e2), SC_(0.835008561611175537109375e0), SC_(0.18688773786015825638183632881144496436170974248241e0), - SC_(-0.7767555999755859375e2), SC_(0.905791938304901123046875e0), SC_(0.19074161304026152406747562924366026789550786287803e0), - SC_(-0.7767555999755859375e2), SC_(0.9133758544921875e0), SC_(0.19131534459003262670423020772987735547496828534479e0), - SC_(-0.7767555999755859375e2), SC_(0.968867778778076171875e0), SC_(0.19819980751100172478383698040644955494927942439633e0), - SC_(-0.6887512969970703125e2), SC_(0.12698681652545928955078125e0), SC_(0.18807673277332863572439323149240003591140207896313e0), - SC_(-0.6887512969970703125e2), SC_(0.135477006435394287109375e0), SC_(0.18809942894445066895052818190744724738603008664113e0), - SC_(-0.6887512969970703125e2), SC_(0.22103404998779296875e0), SC_(0.18841448356519705070217464671784444233160761372693e0), - SC_(-0.6887512969970703125e2), SC_(0.308167040348052978515625e0), SC_(0.1889071243831848858362782229683818449975108831782e0), - SC_(-0.6887512969970703125e2), SC_(0.6323592662811279296875e0), SC_(0.19283429586558276570559152326779096606423284809356e0), - SC_(-0.6887512969970703125e2), SC_(0.814723670482635498046875e0), SC_(0.19799982175435638480350130578229601669520072124985e0), - SC_(-0.6887512969970703125e2), SC_(0.835008561611175537109375e0), SC_(0.19889635678180396557867565231805298960791065374116e0), - SC_(-0.6887512969970703125e2), SC_(0.905791938304901123046875e0), SC_(0.20322643729961523231468602423697484017124986208135e0), - SC_(-0.6887512969970703125e2), SC_(0.9133758544921875e0), SC_(0.20387136735607637387480442251720783691354881786227e0), - SC_(-0.6887512969970703125e2), SC_(0.968867778778076171875e0), SC_(0.21161453485391920919877033907030403099202567227684e0), - SC_(-0.361317138671875e2), SC_(0.12698681652545928955078125e0), SC_(0.25807395141922622129192766140410293065730739479983e0), - SC_(-0.361317138671875e2), SC_(0.135477006435394287109375e0), SC_(0.25811504785027394933935002408996823143204300773286e0), - SC_(-0.361317138671875e2), SC_(0.22103404998779296875e0), SC_(0.25868576719992802882962788582860568063380617782066e0), - SC_(-0.361317138671875e2), SC_(0.308167040348052978515625e0), SC_(0.25957908488371220675239650970681566250728634199314e0), 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SC_(0.967694938182830810546875e0), SC_(0.967694938182830810546875e0), SC_(0.25708478406792358012552444041037406258993558004768e2), - SC_(0.967694938182830810546875e0), SC_(0.968867778778076171875e0), SC_(0.26036326769839731080468668543743674591394770667778e2), - SC_(0.967694938182830810546875e0), SC_(0.992881298065185546875e0), SC_(0.41481889392237843068428832454666629942434003511627e2), - SC_(0.967694938182830810546875e0), SC_(0.996461331844329833984375e0), SC_(0.50199981304225154290682359440959806846787092343051e2), - SC_(0.968867778778076171875e0), SC_(0.97540400922298431396484375e-1), SC_(0.89387960113546147667107834516592095398788972888143e1), - SC_(0.968867778778076171875e0), SC_(0.12698681652545928955078125e0), SC_(0.89642638328476758408330939893632176769422021470272e1), - SC_(0.968867778778076171875e0), SC_(0.135477006435394287109375e0), SC_(0.89729011313113898979345204014532668421948671657144e1), - SC_(0.968867778778076171875e0), SC_(0.188381969928741455078125e0), 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SC_(0.996461331844329833984375e0), SC_(0.6323592662811279296875e0), SC_(0.33569286497756543464285670293321380122426984476525e2), - SC_(0.996461331844329833984375e0), SC_(0.814723670482635498046875e0), SC_(0.4395386723690573604089341802484590769216982250272e2), - SC_(0.996461331844329833984375e0), SC_(0.835008561611175537109375e0), SC_(0.46132844280074174499202090082014892744405520616437e2), - SC_(0.996461331844329833984375e0), SC_(0.905791938304901123046875e0), SC_(0.58587652855298148334031858334558601606458070313074e2), - SC_(0.996461331844329833984375e0), SC_(0.9133758544921875e0), SC_(0.60748367915375862531255830821598900720628098154312e2), - SC_(0.996461331844329833984375e0), SC_(0.957506835460662841796875e0), SC_(0.82625470558383026944908893678685038814065230848324e2), - SC_(0.996461331844329833984375e0), SC_(0.964888513088226318359375e0), SC_(0.89667844444233284890246553088819296424506047104969e2), - SC_(0.996461331844329833984375e0), SC_(0.967694938182830810546875e0), SC_(0.92913130201351090779050947500643074594936139585892e2), - SC_(0.996461331844329833984375e0), SC_(0.968867778778076171875e0), SC_(0.94387923495063103062113556546657899915314134335375e2), - SC_(0.996461331844329833984375e0), SC_(0.992881298065185546875e0), SC_(0.17241273531195384234344983626787913729253040033677e3), - SC_(0.996461331844329833984375e0), SC_(0.996461331844329833984375e0), SC_(0.22388123241793230536309311882526020237726710081432e3) - }; -#undef SC_ + static const boost::array, 500> ellint_pi2_data = {{ + {{ SC_(-0.871743316650390625e2), SC_(0.12698681652545928955078125e0), SC_(0.1674125184786922275852201144520277497358358213892e0) }}, + {{ SC_(-0.871743316650390625e2), SC_(0.135477006435394287109375e0), SC_(0.16743071541243053183466547814319460702264753849723e0) }}, + {{ SC_(-0.871743316650390625e2), SC_(0.22103404998779296875e0), SC_(0.16768328087467940131221559947745677007068360020936e0) }}, + {{ SC_(-0.871743316650390625e2), SC_(0.308167040348052978515625e0), SC_(0.16807808560619590184466399113136263382376022541855e0) }}, + {{ SC_(-0.871743316650390625e2), SC_(0.6323592662811279296875e0), SC_(0.17122026715243530525631538196923732076962513344995e0) }}, + {{ SC_(-0.871743316650390625e2), SC_(0.814723670482635498046875e0), SC_(0.17534141630242782956646324755267751416323066482835e0) }}, + {{ SC_(-0.871743316650390625e2), SC_(0.835008561611175537109375e0), SC_(0.17605554592184937069060075230541493581360045985831e0) }}, + {{ SC_(-0.871743316650390625e2), SC_(0.905791938304901123046875e0), SC_(0.17950085945970126738588840411224305832081644195523e0) }}, + {{ SC_(-0.871743316650390625e2), SC_(0.9133758544921875e0), SC_(0.18001354683126288823677625533339788309413921715434e0) }}, + {{ SC_(-0.871743316650390625e2), SC_(0.968867778778076171875e0), SC_(0.1861623643134889055406196973715380337805086459718e0) }}, + {{ SC_(-0.8631682586669921875e2), SC_(0.12698681652545928955078125e0), SC_(0.16823313926270090905448439997177323604952165614363e0) }}, + {{ SC_(-0.8631682586669921875e2), SC_(0.135477006435394287109375e0), SC_(0.16825150634432729564119302859989272874459890613116e0) }}, + {{ SC_(-0.8631682586669921875e2), SC_(0.22103404998779296875e0), SC_(0.1685064347403877889119812191305941553416022238658e0) }}, + {{ SC_(-0.8631682586669921875e2), SC_(0.308167040348052978515625e0), SC_(0.16890493817434378352408134048753732273764880942954e0) }}, + {{ SC_(-0.8631682586669921875e2), SC_(0.6323592662811279296875e0), SC_(0.17207676229429286979803490409285729827120332255809e0) }}, + {{ SC_(-0.8631682586669921875e2), SC_(0.814723670482635498046875e0), SC_(0.17623726816880267488571098227884869828610508117243e0) }}, + {{ SC_(-0.8631682586669921875e2), SC_(0.835008561611175537109375e0), SC_(0.17695826377184426719315773208991477000910029521482e0) }}, + {{ SC_(-0.8631682586669921875e2), SC_(0.905791938304901123046875e0), SC_(0.18043685472666137350386874269852689421871499307432e0) }}, + {{ SC_(-0.8631682586669921875e2), SC_(0.9133758544921875e0), SC_(0.18095451269215495642582809340040493458719660291695e0) }}, + {{ SC_(-0.8631682586669921875e2), SC_(0.968867778778076171875e0), SC_(0.18716320978769236210159810482536135896363176742343e0) }}, + {{ SC_(-0.7767555999755859375e2), SC_(0.12698681652545928955078125e0), SC_(0.17723805469497005138970658754479684034139004976308e0) }}, + {{ SC_(-0.7767555999755859375e2), SC_(0.135477006435394287109375e0), SC_(0.17725833547565335175365419889134424107345532565877e0) }}, + {{ SC_(-0.7767555999755859375e2), SC_(0.22103404998779296875e0), SC_(0.17753984165266644170812805305717146395671420094776e0) }}, + {{ SC_(-0.7767555999755859375e2), SC_(0.308167040348052978515625e0), SC_(0.17797995186642175489596380169052339842058010566152e0) }}, + {{ SC_(-0.7767555999755859375e2), SC_(0.6323592662811279296875e0), SC_(0.18148541433576540744902539513186881476311716728227e0) }}, + {{ SC_(-0.7767555999755859375e2), SC_(0.814723670482635498046875e0), SC_(0.18608934162792226467645945802477829030064897877359e0) }}, + {{ SC_(-0.7767555999755859375e2), SC_(0.835008561611175537109375e0), SC_(0.18688773786015825638183632881144496436170974248241e0) }}, + {{ SC_(-0.7767555999755859375e2), SC_(0.905791938304901123046875e0), SC_(0.19074161304026152406747562924366026789550786287803e0) }}, + {{ SC_(-0.7767555999755859375e2), SC_(0.9133758544921875e0), SC_(0.19131534459003262670423020772987735547496828534479e0) }}, + {{ SC_(-0.7767555999755859375e2), SC_(0.968867778778076171875e0), SC_(0.19819980751100172478383698040644955494927942439633e0) }}, + {{ SC_(-0.6887512969970703125e2), SC_(0.12698681652545928955078125e0), SC_(0.18807673277332863572439323149240003591140207896313e0) }}, + {{ SC_(-0.6887512969970703125e2), SC_(0.135477006435394287109375e0), SC_(0.18809942894445066895052818190744724738603008664113e0) }}, + {{ SC_(-0.6887512969970703125e2), SC_(0.22103404998779296875e0), SC_(0.18841448356519705070217464671784444233160761372693e0) }}, + {{ SC_(-0.6887512969970703125e2), SC_(0.308167040348052978515625e0), SC_(0.1889071243831848858362782229683818449975108831782e0) }}, + {{ SC_(-0.6887512969970703125e2), SC_(0.6323592662811279296875e0), SC_(0.19283429586558276570559152326779096606423284809356e0) }}, + {{ SC_(-0.6887512969970703125e2), SC_(0.814723670482635498046875e0), SC_(0.19799982175435638480350130578229601669520072124985e0) }}, + {{ SC_(-0.6887512969970703125e2), SC_(0.835008561611175537109375e0), SC_(0.19889635678180396557867565231805298960791065374116e0) }}, + {{ SC_(-0.6887512969970703125e2), SC_(0.905791938304901123046875e0), SC_(0.20322643729961523231468602423697484017124986208135e0) }}, + {{ SC_(-0.6887512969970703125e2), SC_(0.9133758544921875e0), SC_(0.20387136735607637387480442251720783691354881786227e0) }}, + {{ SC_(-0.6887512969970703125e2), SC_(0.968867778778076171875e0), SC_(0.21161453485391920919877033907030403099202567227684e0) }}, + {{ SC_(-0.361317138671875e2), SC_(0.12698681652545928955078125e0), SC_(0.25807395141922622129192766140410293065730739479983e0) }}, + {{ SC_(-0.361317138671875e2), SC_(0.135477006435394287109375e0), SC_(0.25811504785027394933935002408996823143204300773286e0) }}, + {{ SC_(-0.361317138671875e2), SC_(0.22103404998779296875e0), SC_(0.25868576719992802882962788582860568063380617782066e0) }}, + {{ SC_(-0.361317138671875e2), SC_(0.308167040348052978515625e0), SC_(0.25957908488371220675239650970681566250728634199314e0) }}, + {{ SC_(-0.361317138671875e2), SC_(0.6323592662811279296875e0), SC_(0.26673759528219383447347331664283586398767715711549e0) }}, + {{ SC_(-0.361317138671875e2), SC_(0.814723670482635498046875e0), SC_(0.27624188294753047128196814230568161804652916161863e0) }}, + {{ SC_(-0.361317138671875e2), SC_(0.835008561611175537109375e0), SC_(0.27790012081814387436020029758750215255750597263172e0) }}, + {{ SC_(-0.361317138671875e2), SC_(0.905791938304901123046875e0), SC_(0.2859382172923565009441543467819242355142627417165e0) }}, + {{ SC_(-0.361317138671875e2), SC_(0.9133758544921875e0), SC_(0.28713902465022766561269528868552426093781301498377e0) }}, + {{ SC_(-0.361317138671875e2), SC_(0.968867778778076171875e0), SC_(0.30160824142871788586221637018441354445836038223767e0) }}, + {{ SC_(-0.17712909698486328125e2), SC_(0.12698681652545928955078125e0), SC_(0.3636729206179323089584368881165294845044180186145e0) }}, + {{ SC_(-0.17712909698486328125e2), SC_(0.135477006435394287109375e0), SC_(0.36375007260253424844068666864895304741725434790239e0) }}, + {{ SC_(-0.17712909698486328125e2), SC_(0.22103404998779296875e0), SC_(0.36482213460485031933513677664348491484058391598753e0) }}, + {{ SC_(-0.17712909698486328125e2), SC_(0.308167040348052978515625e0), SC_(0.3665025099771102643902474028243205860953862778759e0) }}, + {{ SC_(-0.17712909698486328125e2), SC_(0.6323592662811279296875e0), SC_(0.38006573775283109160868693734996149636084699279112e0) }}, + {{ SC_(-0.17712909698486328125e2), SC_(0.814723670482635498046875e0), SC_(0.39831093780271045079340378355274398784600363650505e0) }}, + {{ SC_(-0.17712909698486328125e2), SC_(0.835008561611175537109375e0), SC_(0.40151794120384245966685931317645917709530730447343e0) }}, + {{ SC_(-0.17712909698486328125e2), SC_(0.905791938304901123046875e0), SC_(0.41714508520694688780251187692727469785205563133695e0) }}, + {{ SC_(-0.17712909698486328125e2), SC_(0.9133758544921875e0), SC_(0.41948979991844566329448196311636376356543866861521e0) }}, + {{ SC_(-0.17712909698486328125e2), SC_(0.968867778778076171875e0), SC_(0.44789348577906501674071047048613668162470396490226e0) }}, + {{ SC_(-0.15664134979248046875e2), SC_(0.12698681652545928955078125e0), SC_(0.38540911235754062027100516500243302844112919081157e0) }}, + {{ SC_(-0.15664134979248046875e2), SC_(0.135477006435394287109375e0), SC_(0.38549479957369784596836782557901855735579578476386e0) }}, + {{ SC_(-0.15664134979248046875e2), SC_(0.22103404998779296875e0), SC_(0.38668559678037966531615532383662693169751820619251e0) }}, + {{ SC_(-0.15664134979248046875e2), SC_(0.308167040348052978515625e0), SC_(0.38855258005908474248043155982604199055563647089976e0) }}, + {{ SC_(-0.15664134979248046875e2), SC_(0.6323592662811279296875e0), SC_(0.4036431452565898907217581801534326597925982641061e0) }}, + {{ SC_(-0.15664134979248046875e2), SC_(0.814723670482635498046875e0), SC_(0.42399489399858261609254890113247088932413060034193e0) }}, + {{ SC_(-0.15664134979248046875e2), SC_(0.835008561611175537109375e0), SC_(0.42757740157245514965345992590002825014839199992751e0) }}, + {{ SC_(-0.15664134979248046875e2), SC_(0.905791938304901123046875e0), SC_(0.44505252332215040025742915418095282301447922985417e0) }}, + {{ SC_(-0.15664134979248046875e2), SC_(0.9133758544921875e0), SC_(0.44767679456118756417042666801411008888573438377822e0) }}, + {{ SC_(-0.15664134979248046875e2), SC_(0.968867778778076171875e0), SC_(0.47950133312940792812445326014374908427710586619841e0) }}, + {{ SC_(-0.85150146484375e1), SC_(0.12698681652545928955078125e0), SC_(0.51024420337071918152663377907810133020609909421411e0) }}, + {{ SC_(-0.85150146484375e1), SC_(0.135477006435394287109375e0), SC_(0.51038538213980156116084936888558434244159146142024e0) }}, + {{ SC_(-0.85150146484375e1), SC_(0.22103404998779296875e0), SC_(0.51234852907158154983060025475260748897671531226719e0) }}, + {{ SC_(-0.85150146484375e1), SC_(0.308167040348052978515625e0), SC_(0.51543084244645024279702031896115309018656014885961e0) }}, + {{ SC_(-0.85150146484375e1), SC_(0.6323592662811279296875e0), SC_(0.54053307124193505250530229329510213640826062354041e0) }}, + {{ SC_(-0.85150146484375e1), SC_(0.814723670482635498046875e0), SC_(0.57485945052545126554066528283220704394725671520491e0) }}, + {{ SC_(-0.85150146484375e1), SC_(0.835008561611175537109375e0), SC_(0.58095036613926759413831871317625984920620978697546e0) }}, + {{ SC_(-0.85150146484375e1), SC_(0.905791938304901123046875e0), SC_(0.6108332503553336432615891037745891649411427341433e0) }}, + {{ SC_(-0.85150146484375e1), SC_(0.9133758544921875e0), SC_(0.61534259474950438497700068371964480496721253218291e0) }}, + {{ SC_(-0.85150146484375e1), SC_(0.968867778778076171875e0), SC_(0.67036117324955476789547801395426121216314167238235e0) }}, + {{ SC_(-0.77490386962890625e1), SC_(0.12698681652545928955078125e0), SC_(0.53214537749930974923530793848098446673924558763616e0) }}, + {{ SC_(-0.77490386962890625e1), SC_(0.135477006435394287109375e0), SC_(0.53229733769976224201856173461401623455938844211535e0) }}, + {{ SC_(-0.77490386962890625e1), SC_(0.22103404998779296875e0), SC_(0.53441061264437586894262479620958694286810111069806e0) }}, + {{ SC_(-0.77490386962890625e1), SC_(0.308167040348052978515625e0), SC_(0.5377294161924223676286300166620738439919478705884e0) }}, + {{ SC_(-0.77490386962890625e1), SC_(0.6323592662811279296875e0), SC_(0.56479107742731414101881346070741395143895861655694e0) }}, + {{ SC_(-0.77490386962890625e1), SC_(0.814723670482635498046875e0), SC_(0.601881967717377378801568953100251074711843156646e0) }}, + {{ SC_(-0.77490386962890625e1), SC_(0.835008561611175537109375e0), SC_(0.6084722098461551401225157616926834919686419666249e0) }}, + {{ SC_(-0.77490386962890625e1), SC_(0.905791938304901123046875e0), SC_(0.6408364334233277447605831932496202047571760069003e0) }}, + {{ SC_(-0.77490386962890625e1), SC_(0.9133758544921875e0), SC_(0.6457242303367545109978589926395419470832321596317e0) }}, + {{ SC_(-0.77490386962890625e1), SC_(0.968867778778076171875e0), SC_(0.70542281927214050120129262462084303700899187217965e0) }}, + {{ SC_(-0.2144354343414306640625e1), SC_(0.12698681652545928955078125e0), SC_(0.8884345345550095441084403163369684177500561715756e0) }}, + {{ SC_(-0.2144354343414306640625e1), SC_(0.135477006435394287109375e0), SC_(0.8887968025591633966992484831363379920765936172689e0) }}, + {{ SC_(-0.2144354343414306640625e1), SC_(0.22103404998779296875e0), SC_(0.89384161922839613483917173517149866654437346469257e0) }}, + {{ SC_(-0.2144354343414306640625e1), SC_(0.308167040348052978515625e0), SC_(0.90178990573641241465368857232390076077058848312029e0) }}, + {{ SC_(-0.2144354343414306640625e1), SC_(0.6323592662811279296875e0), SC_(0.96773060709736540924264715674562047296122735253741e0) }}, + {{ SC_(-0.2144354343414306640625e1), SC_(0.814723670482635498046875e0), SC_(0.10611068880605475995293214915625250910296775013033e1) }}, + {{ SC_(-0.2144354343414306640625e1), SC_(0.835008561611175537109375e0), SC_(0.10780213170897016729377668066373680364223012950482e1) }}, + {{ SC_(-0.2144354343414306640625e1), SC_(0.905791938304901123046875e0), SC_(0.11623009444183199820310279726943206804138051586191e1) }}, + {{ SC_(-0.2144354343414306640625e1), SC_(0.9133758544921875e0), SC_(0.1175187305462279478043232980591313771690049845558e1) }}, + {{ SC_(-0.2144354343414306640625e1), SC_(0.968867778778076171875e0), SC_(0.13351521542704530399309520432473912325010294185526e1) }}, + {{ SC_(0.97540400922298431396484375e-1), 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SC_(0.17555558471480211629722586784042312556670598890518e2) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.9133758544921875e0), SC_(0.18101822008911050431118405024371141344757697403174e2) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.957506835460662841796875e0), SC_(0.23374087333728496050939731012028166451002328394412e2) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.964888513088226318359375e0), SC_(0.24981174844716799621744382817399256981210100582671e2) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.967694938182830810546875e0), SC_(0.25708478406792358012552444041037406258993558004768e2) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.968867778778076171875e0), SC_(0.26036326769839731080468668543743674591394770667778e2) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.992881298065185546875e0), SC_(0.41481889392237843068428832454666629942434003511627e2) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.996461331844329833984375e0), SC_(0.50199981304225154290682359440959806846787092343051e2) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.97540400922298431396484375e-1), SC_(0.89387960113546147667107834516592095398788972888143e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.12698681652545928955078125e0), SC_(0.89642638328476758408330939893632176769422021470272e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.135477006435394287109375e0), SC_(0.89729011313113898979345204014532668421948671657144e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.188381969928741455078125e0), SC_(0.90402334731503204854670470706831600957975445724147e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.22103404998779296875e0), SC_(0.90939306132471269118663444667976091897698503909872e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.278498232364654541015625e0), SC_(0.92128477970475213164798905318957848196757385390116e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.308167040348052978515625e0), SC_(0.92874801732678048736395927457812884024802323941701e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.546881496906280517578125e0), SC_(0.10343008477258006353108025829292518587072018707799e2) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.54722058773040771484375e0), SC_(0.10345302574685934174662837891808443292133893745915e2) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.6323592662811279296875e0), SC_(0.11035535399525493226780130428484887916723768820463e2) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.814723670482635498046875e0), SC_(0.1399230957988262400671518493205279742530081344261e2) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.835008561611175537109375e0), SC_(0.1459432818864450018301563783872440469548427027658e2) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.905791938304901123046875e0), SC_(0.17925561066335028228279634755383640806168340759358e2) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.9133758544921875e0), SC_(0.18485677629382362314734839177253214367997580018245e2) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.957506835460662841796875e0), SC_(0.23897088120406445507944201086827395214222649925925e2) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.964888513088226318359375e0), SC_(0.25548434775250432878435321182230874558007011312145e2) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.967694938182830810546875e0), SC_(0.26296034236224140904684212101236342110325806500716e2) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.968867778778076171875e0), SC_(0.26633084441595776603520580290320433176270839636754e2) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.992881298065185546875e0), SC_(0.42544756913932307567125601985248415310848489701345e2) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.996461331844329833984375e0), SC_(0.51548677400844300392800838671485253130848008757541e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.97540400922298431396484375e-1), SC_(0.18699656739276657313395353816657066904123921990644e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.12698681652545928955078125e0), SC_(0.18757478722906563374193631799949467330914019570454e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.135477006435394287109375e0), SC_(0.18777093567206457027427679959699782319685742366512e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.188381969928741455078125e0), SC_(0.18930084599083729385128059668237675166261690632749e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.22103404998779296875e0), SC_(0.19052199240193895593945310055717452371775388831154e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.278498232364654541015625e0), SC_(0.19322964997802663294514050078545249868423535988744e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.308167040348052978515625e0), SC_(0.19493130642004336551317918485444554537583720971045e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.546881496906280517578125e0), SC_(0.21918916261281206367305171092343155433491434321112e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.54722058773040771484375e0), SC_(0.21924227186423693776610203715720022304704645216433e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.6323592662811279296875e0), SC_(0.23529707797658380333063244192127188223302192558852e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.814723670482635498046875e0), SC_(0.30575859801875799739375471862054166647512113645807e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.835008561611175537109375e0), SC_(0.32043676668849497954006889709974841705829962521726e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.905791938304901123046875e0), SC_(0.40366423262962757965206220506997277916388787599754e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.9133758544921875e0), SC_(0.41799032567813402312687064507199400755567816106555e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.957506835460662841796875e0), SC_(0.56128172471137549389344415739570835037807068562013e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.964888513088226318359375e0), SC_(0.60675965176721448584035543697674959062919562854532e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.967694938182830810546875e0), SC_(0.6276157259900044417409413119621359487406867750706e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.968867778778076171875e0), SC_(0.63707286094632152287529888037895307035240586536621e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.992881298065185546875e0), SC_(0.1120903461776478755543567802910659613184060305846e3) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.996461331844329833984375e0), SC_(0.14251487713932698105862123589172439943765575331836e3) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.97540400922298431396484375e-1), SC_(0.26525228363305081889178508646675136190937635090909e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.12698681652545928955078125e0), SC_(0.26609183579980223193874498139758348544252737042937e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.135477006435394287109375e0), SC_(0.26637665635242177149342425025355691196208309182209e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.188381969928741455078125e0), SC_(0.26859854936512317034208182700195391532482709459344e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.22103404998779296875e0), SC_(0.27037248327624528229706950425004550527856127233531e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.278498232364654541015625e0), SC_(0.27430729276514554098633382905293142866236072404168e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.308167040348052978515625e0), SC_(0.27678118753104768841544241662525580388107866876282e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.546881496906280517578125e0), SC_(0.31213240738021743521644147864390542809845218224843e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.54722058773040771484375e0), SC_(0.31220997617474390630713051844594666758716918064286e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.6323592662811279296875e0), SC_(0.33569286497756543464285670293321380122426984476525e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.814723670482635498046875e0), SC_(0.4395386723690573604089341802484590769216982250272e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.835008561611175537109375e0), SC_(0.46132844280074174499202090082014892744405520616437e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.905791938304901123046875e0), SC_(0.58587652855298148334031858334558601606458070313074e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.9133758544921875e0), SC_(0.60748367915375862531255830821598900720628098154312e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.957506835460662841796875e0), SC_(0.82625470558383026944908893678685038814065230848324e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.964888513088226318359375e0), SC_(0.89667844444233284890246553088819296424506047104969e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.967694938182830810546875e0), SC_(0.92913130201351090779050947500643074594936139585892e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.968867778778076171875e0), SC_(0.94387923495063103062113556546657899915314134335375e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.992881298065185546875e0), SC_(0.17241273531195384234344983626787913729253040033677e3) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.996461331844329833984375e0), SC_(0.22388123241793230536309311882526020237726710081432e3) }} + }}; diff --git a/test/ellint_pi3_data.ipp b/test/ellint_pi3_data.ipp index e4ff45fc3..961b23b7b 100644 --- a/test/ellint_pi3_data.ipp +++ b/test/ellint_pi3_data.ipp @@ -7,408 +7,406 @@ // // n, phi, k, PI(n, phi, k) // -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 400> ellint_pi3_data = { - SC_(0.97540400922298431396484375e-1), SC_(0.15321610867977142333984375e0), SC_(0.814723670482635498046875e0), SC_(0.15373203842748125370338546651780574888816846402842e0), - SC_(0.97540400922298431396484375e-1), SC_(0.1994704306125640869140625e0), SC_(0.135477006435394287109375e0), SC_(0.19975117232566753482238350513231879856319046077755e0), - SC_(0.97540400922298431396484375e-1), SC_(0.2128067910671234130859375e0), SC_(0.905791938304901123046875e0), SC_(0.21444962146028791552496083456124507126701014421723e0), - SC_(0.97540400922298431396484375e-1), SC_(0.295909702777862548828125e0), SC_(0.835008561611175537109375e0), SC_(0.2997980220798275355640498732995940042091456814389e0), - SC_(0.97540400922298431396484375e-1), SC_(0.3471994698047637939453125e0), SC_(0.12698681652545928955078125e0), SC_(0.3486476485633547682857103272510437125962758824058e0), - SC_(0.97540400922298431396484375e-1), SC_(0.4374639987945556640625e0), SC_(0.968867778778076171875e0), SC_(0.45394401267101670348318068398554096043112056011139e0), - SC_(0.97540400922298431396484375e-1), SC_(0.4840676784515380859375e0), SC_(0.9133758544921875e0), SC_(0.50429356834860180919136192213432534063086058053706e0), - SC_(0.97540400922298431396484375e-1), SC_(0.859039485454559326171875e0), SC_(0.22103404998779296875e0), SC_(0.88214398516284753446093152446515519356116616485632e0), - SC_(0.97540400922298431396484375e-1), SC_(0.859572112560272216796875e0), SC_(0.6323592662811279296875e0), SC_(0.92068616339339750141383142107393122316780108757901e0), - SC_(0.97540400922298431396484375e-1), SC_(0.993307650089263916015625e0), SC_(0.308167040348052978515625e0), SC_(0.10344161605846899329010060099405650089702846030678e1), - SC_(0.97540400922298431396484375e-1), SC_(0.127976500988006591796875e1), SC_(0.97540400922298431396484375e-1), SC_(0.13345405612458198850035058621296608418958648996025e1), - SC_(0.97540400922298431396484375e-1), SC_(0.131162846088409423828125e1), SC_(0.54722058773040771484375e0), SC_(0.1467211661750789199498096403270216766602112811216e1), - SC_(0.97540400922298431396484375e-1), SC_(0.142281472682952880859375e1), SC_(0.278498232364654541015625e0), SC_(0.1517376955674343715832681461618162299318704226245e1), - SC_(0.97540400922298431396484375e-1), SC_(0.14347274303436279296875e1), SC_(0.188381969928741455078125e0), SC_(0.15154584947701684136724391750741680569501800622377e1), - SC_(0.97540400922298431396484375e-1), SC_(0.150404822826385498046875e1), SC_(0.546881496906280517578125e0), SC_(0.17193768372540183459266121250638009185486028760609e1), - SC_(0.97540400922298431396484375e-1), SC_(0.15156433582305908203125e1), SC_(0.992881298065185546875e0), SC_(0.32971643837652261637854814203821825514327178475199e1), - SC_(0.97540400922298431396484375e-1), SC_(0.15200517177581787109375e1), SC_(0.957506835460662841796875e0), SC_(0.26533602409619323321869623248304538129999833091585e1), - SC_(0.97540400922298431396484375e-1), SC_(0.1521893978118896484375e1), SC_(0.996461331844329833984375e0), SC_(0.3561780644579714064351594651991953922505125185799e1), - SC_(0.97540400922298431396484375e-1), 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SC_(0.775712668895721435546875e0), SC_(0.21706303863374380621352712917030134681912729698606e0), - SC_(0.996461331844329833984375e0), SC_(0.295909702777862548828125e0), SC_(0.303613960742950439453125e0), SC_(0.30524071829572125811103009319660245769811854653147e0), - SC_(0.996461331844329833984375e0), SC_(0.3471994698047637939453125e0), SC_(0.4867916405200958251953125e0), SC_(0.36356073608058866564834344897710010972287253451556e0), - SC_(0.996461331844329833984375e0), SC_(0.4374639987945556640625e0), SC_(0.910564959049224853515625e0), SC_(0.48104301408957402493870044558559339292659904746407e0), - SC_(0.996461331844329833984375e0), SC_(0.4840676784515380859375e0), SC_(0.4358585774898529052734375e0), SC_(0.5296599894432982217860267176354900496432490384687e0), - SC_(0.996461331844329833984375e0), SC_(0.859039485454559326171875e0), SC_(0.488617718219757080078125e0), SC_(0.11959816962457412713215082894885440106679306405223e1), - SC_(0.996461331844329833984375e0), SC_(0.859572112560272216796875e0), SC_(0.4467837512493133544921875e0), SC_(0.11905815264303277217419460505969483267592093504852e1), - SC_(0.996461331844329833984375e0), SC_(0.993307650089263916015625e0), SC_(0.75578987598419189453125e0), SC_(0.17303829899385816376582825125863049753469531971278e1), - SC_(0.996461331844329833984375e0), SC_(0.127976500988006591796875e1), SC_(0.3063494861125946044921875e0), SC_(0.33959201984939021366299708945798000348464210899788e1), - SC_(0.996461331844329833984375e0), SC_(0.131162846088409423828125e1), SC_(0.108061917126178741455078125e0), SC_(0.37244311575010030859404652598599661337479280352413e1), - SC_(0.996461331844329833984375e0), SC_(0.142281472682952880859375e1), SC_(0.5085086822509765625e0), SC_(0.71622395151588347106386969682257760699123684023386e1), - SC_(0.996461331844329833984375e0), SC_(0.14347274303436279296875e1), SC_(0.39358985424041748046875e0), SC_(0.73636293852590201326616972102360781065664379097234e1), - SC_(0.996461331844329833984375e0), SC_(0.150404822826385498046875e1), SC_(0.510771572589874267578125e0), SC_(0.13953417098210141831895151114277855224069335314941e2), - SC_(0.996461331844329833984375e0), SC_(0.15156433582305908203125e1), SC_(0.870186746120452880859375e0), SC_(0.2556857706461314333232853600430574327145004073045e2), - SC_(0.996461331844329833984375e0), SC_(0.15200517177581787109375e1), SC_(0.817627727985382080078125e0), SC_(0.23625019083977016071256452688852096136119845707138e2), - SC_(0.996461331844329833984375e0), SC_(0.1521893978118896484375e1), SC_(0.36086070537567138671875e0), SC_(0.15792458525021165627427857010031529171479777626611e2), - SC_(0.996461331844329833984375e0), SC_(0.155961430072784423828125e1), SC_(0.79483139514923095703125e0), SC_(0.36995201253231850772712106938485439098332159356711e2), - SC_(0.996461331844329833984375e0), SC_(0.156523787975311279296875e1), SC_(0.917117893695831298828125e0), SC_(0.57989207945838172546694589268843963845498536168854e2) - }; -#undef SC_ + static const boost::array, 400> ellint_pi3_data = {{ + {{ SC_(0.97540400922298431396484375e-1), SC_(0.15321610867977142333984375e0), SC_(0.814723670482635498046875e0), SC_(0.15373203842748125370338546651780574888816846402842e0) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.1994704306125640869140625e0), SC_(0.135477006435394287109375e0), SC_(0.19975117232566753482238350513231879856319046077755e0) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.2128067910671234130859375e0), SC_(0.905791938304901123046875e0), SC_(0.21444962146028791552496083456124507126701014421723e0) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.295909702777862548828125e0), SC_(0.835008561611175537109375e0), SC_(0.2997980220798275355640498732995940042091456814389e0) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.3471994698047637939453125e0), SC_(0.12698681652545928955078125e0), SC_(0.3486476485633547682857103272510437125962758824058e0) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.4374639987945556640625e0), SC_(0.968867778778076171875e0), SC_(0.45394401267101670348318068398554096043112056011139e0) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.4840676784515380859375e0), SC_(0.9133758544921875e0), SC_(0.50429356834860180919136192213432534063086058053706e0) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.859039485454559326171875e0), SC_(0.22103404998779296875e0), SC_(0.88214398516284753446093152446515519356116616485632e0) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.859572112560272216796875e0), SC_(0.6323592662811279296875e0), SC_(0.92068616339339750141383142107393122316780108757901e0) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.993307650089263916015625e0), SC_(0.308167040348052978515625e0), SC_(0.10344161605846899329010060099405650089702846030678e1) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.127976500988006591796875e1), SC_(0.97540400922298431396484375e-1), SC_(0.13345405612458198850035058621296608418958648996025e1) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.131162846088409423828125e1), SC_(0.54722058773040771484375e0), SC_(0.1467211661750789199498096403270216766602112811216e1) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.142281472682952880859375e1), SC_(0.278498232364654541015625e0), SC_(0.1517376955674343715832681461618162299318704226245e1) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.14347274303436279296875e1), SC_(0.188381969928741455078125e0), SC_(0.15154584947701684136724391750741680569501800622377e1) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.150404822826385498046875e1), SC_(0.546881496906280517578125e0), SC_(0.17193768372540183459266121250638009185486028760609e1) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.15156433582305908203125e1), SC_(0.992881298065185546875e0), SC_(0.32971643837652261637854814203821825514327178475199e1) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.15200517177581787109375e1), SC_(0.957506835460662841796875e0), SC_(0.26533602409619323321869623248304538129999833091585e1) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.1521893978118896484375e1), SC_(0.996461331844329833984375e0), SC_(0.3561780644579714064351594651991953922505125185799e1) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.155961430072784423828125e1), SC_(0.964888513088226318359375e0), SC_(0.28980698413581142714910692917445567690962125009838e1) }}, + {{ SC_(0.97540400922298431396484375e-1), SC_(0.156523787975311279296875e1), SC_(0.967694938182830810546875e0), SC_(0.2963846383355250968965561470164902664673523718254e1) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.15321610867977142333984375e0), SC_(0.15761308372020721435546875e0), SC_(0.15338276528480469307645524589925911983842933545318e0) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.1994704306125640869140625e0), SC_(0.725838959217071533203125e0), SC_(0.20050472017966223244832559958930749817872953420574e0) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.2128067910671234130859375e0), SC_(0.970592796802520751953125e0), SC_(0.21474633975859950860058990149085299903493818118173e0) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.295909702777862548828125e0), SC_(0.981109678745269775390625e0), SC_(0.30126622877564752427416022416319928001205083826745e0) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.3471994698047637939453125e0), SC_(0.957166969776153564453125e0), SC_(0.35556281810161664845441307089338900623226704681013e0) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.4374639987945556640625e0), SC_(0.109861753880977630615234375e0), SC_(0.44108704490870617851306791784352122043342900288043e0) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.4840676784515380859375e0), SC_(0.4853756427764892578125e0), SC_(0.4931534053333340013873746669080440363943172483071e0) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.859039485454559326171875e0), SC_(0.79810583591461181640625e0), SC_(0.95793555582395747656127633027011309520362186574239e0) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.859572112560272216796875e0), SC_(0.80028045177459716796875e0), SC_(0.95916493478176953527039854676450394699681072398641e0) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.993307650089263916015625e0), SC_(0.297029435634613037109375e0), SC_(0.10423576221417789616871878908198112649827548095731e1) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.127976500988006591796875e1), SC_(0.14188633859157562255859375e0), SC_(0.13546856275247299959686911377471236914557130492097e1) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.131162846088409423828125e1), SC_(0.47834846191108226776123046875e-2), SC_(0.13852508127489059545144640536254575613018719622883e1) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.142281472682952880859375e1), SC_(0.4217612743377685546875e0), SC_(0.1580806460730606927026951555195055758185719667744e1) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.14347274303436279296875e1), SC_(0.1124645173549652099609375e0), SC_(0.15299877934449998899665605808479497934876736447949e1) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.150404822826385498046875e1), SC_(0.915735542774200439453125e0), SC_(0.23689609442676919170416815484427154520853373075881e1) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.15156433582305908203125e1), SC_(0.639763355255126953125e0), SC_(0.1835738109897334786523262319533878046183264001931e1) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.15200517177581787109375e1), SC_(0.792207300662994384765625e0), SC_(0.20421897283663486226184747704649952019905530832883e1) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.1521893978118896484375e1), SC_(0.878430664539337158203125e0), SC_(0.22634516501807612485356151537759920819079714452558e1) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.155961430072784423828125e1), SC_(0.9594924449920654296875e0), SC_(0.28887516554719816744397706140122177270738385968024e1) }}, + {{ SC_(0.12698681652545928955078125e0), SC_(0.156523787975311279296875e1), SC_(0.50366270542144775390625e0), SC_(0.18034472925184640376371577046428385276285373444411e1) }}, + {{ SC_(0.135477006435394287109375e0), SC_(0.15321610867977142333984375e0), SC_(0.655740678310394287109375e0), SC_(0.15363629557196132980883089360225522896492220958322e0) }}, + {{ SC_(0.135477006435394287109375e0), SC_(0.1994704306125640869140625e0), SC_(0.797928631305694580078125e0), SC_(0.20067494179979137242421676287559757328741739620642e0) }}, + {{ SC_(0.135477006435394287109375e0), SC_(0.2128067910671234130859375e0), SC_(0.357116796076297760009765625e-1), SC_(0.21324169024677035294223198881641105042673468575295e0) }}, + {{ SC_(0.135477006435394287109375e0), SC_(0.295909702777862548828125e0), SC_(0.3612940013408660888671875e0), SC_(0.29762814633345360441629373229306400484051906392213e0) }}, + {{ SC_(0.135477006435394287109375e0), SC_(0.3471994698047637939453125e0), SC_(0.84912931919097900390625e0), SC_(0.35421678576166500134526995976876470429367721514915e0) }}, + {{ SC_(0.135477006435394287109375e0), SC_(0.4374639987945556640625e0), SC_(0.21192432940006256103515625e0), SC_(0.44177167179472452041878404853114448084677945000124e0) }}, + {{ SC_(0.135477006435394287109375e0), SC_(0.4840676784515380859375e0), SC_(0.93399322032928466796875e0), SC_(0.50663380674601173483407086537779743434452929228299e0) }}, + {{ SC_(0.135477006435394287109375e0), SC_(0.859039485454559326171875e0), SC_(0.6813595294952392578125e0), SC_(0.93627839278165512585472067471532220087472706511487e0) }}, + {{ SC_(0.135477006435394287109375e0), SC_(0.859572112560272216796875e0), SC_(0.67873513698577880859375e0), SC_(0.93649514133220802251023716495055301794222292469291e0) }}, + {{ SC_(0.135477006435394287109375e0), SC_(0.993307650089263916015625e0), SC_(0.3987385332584381103515625e0), SC_(0.10560205210680177542821652194191329203962951766098e1) }}, + {{ SC_(0.135477006435394287109375e0), SC_(0.127976500988006591796875e1), SC_(0.75774013996124267578125e0), SC_(0.15792362576660079817584588221413499564813109220967e1) }}, + {{ SC_(0.135477006435394287109375e0), SC_(0.131162846088409423828125e1), SC_(0.740647256374359130859375e0), SC_(0.16166573009327473944412502794295013421915138113773e1) }}, + {{ SC_(0.135477006435394287109375e0), SC_(0.142281472682952880859375e1), SC_(0.74313247203826904296875e0), SC_(0.18051149573204353151046319086097224034327358735037e1) }}, + {{ SC_(0.135477006435394287109375e0), SC_(0.14347274303436279296875e1), SC_(0.474758684635162353515625e0), SC_(0.16246331859624891584468937862242197255022663725014e1) }}, + {{ SC_(0.135477006435394287109375e0), SC_(0.150404822826385498046875e1), SC_(0.3922270238399505615234375e0), SC_(0.16794499146710961167059977468015447083859789387452e1) 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SC_(0.20311816608308845738741679638823944097342405030992e0) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.2128067910671234130859375e0), SC_(0.3897388279438018798828125e0), SC_(0.21621899453934087771630140894213617277836386575984e0) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.295909702777862548828125e0), SC_(0.210301876068115234375e0), SC_(0.30475355080306542334755083460182527328263134950226e0) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.3471994698047637939453125e0), SC_(0.241691291332244873046875e0), SC_(0.36177750353192331687490589127139362126212997719881e0) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.4374639987945556640625e0), SC_(0.2727530300617218017578125e0), SC_(0.46771577025858626653425311574087731731956124765164e0) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.4840676784515380859375e0), SC_(0.4039121568202972412109375e0), SC_(0.52767826728868531754847133793738779282091365583467e0) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.859039485454559326171875e0), SC_(0.4924419820308685302734375e0), SC_(0.11813053210788657581802109097418532290258576315896e1) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.859572112560272216796875e0), SC_(0.964545309543609619140625e-1), SC_(0.11455168350090201971996502157180470721371292865453e1) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.993307650089263916015625e0), SC_(0.22341994941234588623046875e0), SC_(0.15107327851553261381802481252276623959863389023143e1) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.127976500988006591796875e1), SC_(0.1319732964038848876953125e0), SC_(0.30226301010207643007928191799916828281937612556814e1) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.131162846088409423828125e1), SC_(0.49030148983001708984375e0), SC_(0.36046119497745151784175948042189361277202154524485e1) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.142281472682952880859375e1), SC_(0.94205057621002197265625e0), SC_(0.97203663176735132514825064074609997743512356998894e1) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.14347274303436279296875e1), SC_(0.954943358898162841796875e0), SC_(0.11011978177735173557154678889804622221909342333903e2) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.150404822826385498046875e1), SC_(0.9561345577239990234375e0), SC_(0.16402053042712315197657916684556169457872592674081e2) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.15156433582305908203125e1), SC_(0.651968657970428466796875e0), SC_(0.88345194368628355267695132101617160342034756495267e1) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.15200517177581787109375e1), SC_(0.575208604335784912109375e0), SC_(0.84748225307301094222380991355005567566274686726537e1) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.1521893978118896484375e1), SC_(0.75750362873077392578125e0), SC_(0.10197430359981236616697924921398899211464970560759e2) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.155961430072784423828125e1), SC_(0.597795434296131134033203125e-1), SC_(0.84064025327619517361822639394442268158035554852917e1) }}, + {{ SC_(0.967694938182830810546875e0), SC_(0.156523787975311279296875e1), SC_(0.435245692729949951171875e0), SC_(0.9358518445225700860544455145015555791226110767821e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.15321610867977142333984375e0), SC_(0.23477990925312042236328125e0), SC_(0.15442156112978093297454160863238247516165272128913e0) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.1994704306125640869140625e0), SC_(0.552881181240081787109375e0), SC_(0.20248591151512684889777908313507098733907404479779e0) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.2128067910671234130859375e0), SC_(0.3531585633754730224609375e0), SC_(0.21617827331752659885227560975063192503354205955227e0) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.295909702777862548828125e0), SC_(0.53152568638324737548828125e-1), SC_(0.30457929773810368279656335904075896840505542281782e0) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.3471994698047637939453125e0), SC_(0.82119405269622802734375e0), SC_(0.36648381459009855010282636497000495844067411495728e0) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.4374639987945556640625e0), SC_(0.3225107491016387939453125e0), SC_(0.46820813134691862413002859030329680920443396476487e0) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.4840676784515380859375e0), SC_(0.15403441153466701507568359375e-1), SC_(0.52429622697384041199554387963318726564829097537693e0) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.859039485454559326171875e0), SC_(0.4049813747406005859375e0), SC_(0.11688412506184163287721570308014524903017013494232e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.859572112560272216796875e0), SC_(0.430237986147403717041015625e-1), SC_(0.11449988182409327994485455270827429695338275912174e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.993307650089263916015625e0), SC_(0.908433616161346435546875e0), SC_(0.18266789783360020292814582325699256373584172249477e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.127976500988006591796875e1), SC_(0.16899003088474273681640625e0), SC_(0.30430369250697162478388242126743830858353764266449e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.131162846088409423828125e1), SC_(0.80913722515106201171875e0), SC_(0.44920137262555851592309929494558415631051796363299e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.142281472682952880859375e1), SC_(0.649115502834320068359375e0), SC_(0.59891751296524440844289458168416602134024673548837e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.14347274303436279296875e1), SC_(0.25829589366912841796875e0), SC_(0.52965937189811672314081569081059077796519658968977e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.150404822826385498046875e1), SC_(0.731722414493560791015625e0), SC_(0.92583262981154382185351350782094876668592638916589e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.15156433582305908203125e1), SC_(0.12984652817249298095703125e0), SC_(0.7233773376721171229435259512236443934650475081173e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.15200517177581787109375e1), SC_(0.64774596691131591796875e0), SC_(0.91053372374313401582308361573901478352610855700337e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.1521893978118896484375e1), SC_(0.493326842784881591796875e0), SC_(0.82536400334140914822765036957266265919633704648661e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.155961430072784423828125e1), SC_(0.4509237110614776611328125e0), SC_(0.93995103249245477244455231773136703775786210343295e1) }}, + {{ SC_(0.968867778778076171875e0), SC_(0.156523787975311279296875e1), SC_(0.3785004317760467529296875e0), SC_(0.93125715606508175287280208010343215728209966217622e1) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.15321610867977142333984375e0), SC_(0.54700887203216552734375e0), SC_(0.154599286903186347536842701718471127585280120763e0) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.1994704306125640869140625e0), SC_(0.71846997737884521484375e0), SC_(0.20283934930431330261325692288358107410442895192458e0) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.2128067910671234130859375e0), SC_(0.29632079601287841796875e0), SC_(0.21619844220527214635649026415392786440017796933018e0) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.295909702777862548828125e0), SC_(0.2878049910068511962890625e0), SC_(0.3051647326285145064763788149974065042939649411249e0) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.3471994698047637939453125e0), SC_(0.74469280242919921875e0), SC_(0.36593269361963920740660627814234613035125736530233e0) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.4374639987945556640625e0), SC_(0.623435556888580322265625e0), SC_(0.47351038005245946606485569936799511854047412964646e0) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.4840676784515380859375e0), SC_(0.188955008983612060546875e0), SC_(0.52619421119616314908557198345534215266757025628341e0) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.859039485454559326171875e0), SC_(0.811873972415924072265625e0), SC_(0.12796147420322316976041013515903300942049403300717e1) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.859572112560272216796875e0), SC_(0.6867754459381103515625e0), SC_(0.12394269966981472546595377372621649553539498692944e1) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.993307650089263916015625e0), SC_(0.31250798702239990234375e0), SC_(0.15534506456507100564291157167033185308229885626081e1) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.127976500988006591796875e1), SC_(0.18351115286350250244140625e0), SC_(0.32883134974911278663257207579294642984195789886813e1) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.131162846088409423828125e1), SC_(0.3857105076313018798828125e0), SC_(0.3843930070475687905185740186007796682476313279295e1) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.142281472682952880859375e1), SC_(0.3684845864772796630859375e0), SC_(0.64560281183013155713676475264767841267885661014251e1) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.14347274303436279296875e1), SC_(0.3439297378063201904296875e0), SC_(0.68762448789590812867204741141193446919124297531292e1) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.150404822826385498046875e1), SC_(0.62561857700347900390625e0), SC_(0.13204500086777579559121699778257730234656273348984e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.15156433582305908203125e1), SC_(0.81576907634735107421875e0), SC_(0.18782686397271619660785945631793130083787364064634e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.15200517177581787109375e1), SC_(0.7802274227142333984375e0), SC_(0.18302545936290427541117117730722002834553061125842e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.1521893978118896484375e1), SC_(0.669285118579864501953125e0), SC_(0.16059155876792932443850017386340255003749606531065e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.155961430072784423828125e1), SC_(0.811257660388946533203125e-1), SC_(0.17107262415330151383028878013437636789944479173721e2) }}, + {{ SC_(0.992881298065185546875e0), SC_(0.156523787975311279296875e1), SC_(0.379418849945068359375e0), SC_(0.19155786972659388496036522827203540528048007161044e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.15321610867977142333984375e0), SC_(0.929385960102081298828125e0), SC_(0.15494953789788259980228066836666586023123819724425e0) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.1994704306125640869140625e0), SC_(0.4584968984127044677734375e0), SC_(0.20243262749758402603750294407634188860785303898664e0) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.2128067910671234130859375e0), SC_(0.775712668895721435546875e0), SC_(0.21706303863374380621352712917030134681912729698606e0) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.295909702777862548828125e0), SC_(0.303613960742950439453125e0), SC_(0.30524071829572125811103009319660245769811854653147e0) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.3471994698047637939453125e0), SC_(0.4867916405200958251953125e0), SC_(0.36356073608058866564834344897710010972287253451556e0) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.4374639987945556640625e0), SC_(0.910564959049224853515625e0), SC_(0.48104301408957402493870044558559339292659904746407e0) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.4840676784515380859375e0), SC_(0.4358585774898529052734375e0), SC_(0.5296599894432982217860267176354900496432490384687e0) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.859039485454559326171875e0), SC_(0.488617718219757080078125e0), SC_(0.11959816962457412713215082894885440106679306405223e1) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.859572112560272216796875e0), SC_(0.4467837512493133544921875e0), SC_(0.11905815264303277217419460505969483267592093504852e1) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.993307650089263916015625e0), SC_(0.75578987598419189453125e0), SC_(0.17303829899385816376582825125863049753469531971278e1) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.127976500988006591796875e1), SC_(0.3063494861125946044921875e0), SC_(0.33959201984939021366299708945798000348464210899788e1) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.131162846088409423828125e1), SC_(0.108061917126178741455078125e0), SC_(0.37244311575010030859404652598599661337479280352413e1) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.142281472682952880859375e1), SC_(0.5085086822509765625e0), SC_(0.71622395151588347106386969682257760699123684023386e1) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.14347274303436279296875e1), SC_(0.39358985424041748046875e0), SC_(0.73636293852590201326616972102360781065664379097234e1) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.150404822826385498046875e1), SC_(0.510771572589874267578125e0), SC_(0.13953417098210141831895151114277855224069335314941e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.15156433582305908203125e1), SC_(0.870186746120452880859375e0), SC_(0.2556857706461314333232853600430574327145004073045e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.15200517177581787109375e1), SC_(0.817627727985382080078125e0), SC_(0.23625019083977016071256452688852096136119845707138e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.1521893978118896484375e1), SC_(0.36086070537567138671875e0), SC_(0.15792458525021165627427857010031529171479777626611e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.155961430072784423828125e1), SC_(0.79483139514923095703125e0), SC_(0.36995201253231850772712106938485439098332159356711e2) }}, + {{ SC_(0.996461331844329833984375e0), SC_(0.156523787975311279296875e1), SC_(0.917117893695831298828125e0), SC_(0.57989207945838172546694589268843963845498536168854e2) }} + }}; diff --git a/test/ellint_pi3_large_data.ipp b/test/ellint_pi3_large_data.ipp index 7e38f1a29..e12c930c8 100644 --- a/test/ellint_pi3_large_data.ipp +++ b/test/ellint_pi3_large_data.ipp @@ -7,388 +7,386 @@ // // n, phi, k, PI(n, phi, k) // -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 380> ellint_pi3_large_data = { - SC_(-0.882951507568359375e2), SC_(-0.80491924285888671875e1), SC_(0.814723670482635498046875e0), SC_(-0.87472421400728425336727040442604900083192977041785e0), - SC_(-0.882951507568359375e2), SC_(-0.7460263729095458984375e1), SC_(0.135477006435394287109375e0), SC_(-0.82718880423302271609361236805097048706326618138613e0), - SC_(-0.882951507568359375e2), SC_(-0.729045963287353515625e1), SC_(0.905791938304901123046875e0), SC_(-0.87747551276758882959544200152954525505618423971659e0), - SC_(-0.882951507568359375e2), SC_(-0.623236083984375e1), SC_(0.835008561611175537109375e0), SC_(-0.65215237953434450934522345100560800793657047297229e0), - SC_(-0.882951507568359375e2), SC_(-0.5579319000244140625e1), SC_(0.12698681652545928955078125e0), SC_(-0.5122762429234107157399593560830350036728566184486e0), - SC_(-0.882951507568359375e2), SC_(-0.443003559112548828125e1), SC_(0.968867778778076171875e0), SC_(-0.54332403292257364440317808333720203684254160082478e0), - SC_(-0.882951507568359375e2), SC_(-0.38366591930389404296875e1), SC_(0.9133758544921875e0), SC_(-0.51338947010848800530828929008203919356014977411471e0), - SC_(-0.882951507568359375e2), SC_(0.9376299381256103515625e0), SC_(0.22103404998779296875e0), SC_(0.15824345778373739469179000212986130442374553398e0), - SC_(-0.882951507568359375e2), SC_(0.944411754608154296875e0), SC_(0.6323592662811279296875e0), SC_(0.16010110842241419282972789586647601062389080124406e0), - SC_(-0.882951507568359375e2), SC_(0.264718532562255859375e1), SC_(0.308167040348052978515625e0), SC_(0.18812698999986759709990325160594334177917367010501e0), - SC_(-0.882951507568359375e2), SC_(0.62944736480712890625e1), SC_(0.97540400922298431396484375e-1), SC_(0.6764648718685968528811245633241126898305817526621e0), - SC_(-0.882951507568359375e2), SC_(0.670017147064208984375e1), SC_(0.54722058773040771484375e0), SC_(0.81778541776042463995319059339588552698088433898419e0), - SC_(-0.882951507568359375e2), SC_(0.81158390045166015625e1), SC_(0.278498232364654541015625e0), SC_(0.83745249382380518272911191808287678555946548573727e0), - SC_(-0.882951507568359375e2), SC_(0.826751708984375e1), SC_(0.188381969928741455078125e0), SC_(0.83757094918096990315704827205570637800372489102387e0), - SC_(-0.882951507568359375e2), SC_(0.91501369476318359375e1), SC_(0.546881496906280517578125e0), SC_(0.88536530789452037214536364734769886885031477691156e0), - SC_(-0.882951507568359375e2), SC_(0.929777050018310546875e1), SC_(0.992881298065185546875e0), SC_(0.10670104592156217618232174187269358103233999652509e1), - SC_(-0.882951507568359375e2), SC_(0.93538990020751953125e1), SC_(0.957506835460662841796875e0), SC_(0.10357277056795963385227029717982264964969263725296e1), - SC_(-0.882951507568359375e2), SC_(0.93773555755615234375e1), SC_(0.996461331844329833984375e0), SC_(0.11393287366513926492075339545953276894721889046337e1), - SC_(-0.882951507568359375e2), SC_(0.98576259613037109375e1), SC_(0.964888513088226318359375e0), SC_(0.12490646709828734017662810793035855992633603697925e1), - SC_(-0.882951507568359375e2), SC_(0.992922687530517578125e1), SC_(0.967694938182830810546875e0), SC_(0.12562075694306417376583251897842403492180529464883e1), - SC_(-0.8681658935546875e2), SC_(-0.80491924285888671875e1), SC_(0.15761308372020721435546875e0), SC_(-0.84140469773208335456919923830249117896698295285825e0), - SC_(-0.8681658935546875e2), SC_(-0.7460263729095458984375e1), SC_(0.725838959217071533203125e0), SC_(-0.85987671052370888277919669524246227679947360493402e0), - SC_(-0.8681658935546875e2), SC_(-0.729045963287353515625e1), SC_(0.970592796802520751953125e0), SC_(-0.91443922525100421734210147418874666650910614494338e0), - SC_(-0.8681658935546875e2), SC_(-0.623236083984375e1), SC_(0.981109678745269775390625e0), SC_(-0.7106272156738935312370492307790173553201815649551e0), - SC_(-0.8681658935546875e2), SC_(-0.5579319000244140625e1), SC_(0.957166969776153564453125e0), SC_(-0.58106009812366507614405013631862001052582083043834e0), - SC_(-0.8681658935546875e2), SC_(-0.443003559112548828125e1), SC_(0.109861753880977630615234375e0), SC_(-0.49983870530384115095256605303312645824352714073227e0), - SC_(-0.8681658935546875e2), SC_(-0.38366591930389404296875e1), SC_(0.4853756427764892578125e0), SC_(-0.49428566816516318921025209597689924685446558273393e0), - SC_(-0.8681658935546875e2), SC_(0.9376299381256103515625e0), SC_(0.79810583591461181640625e0), SC_(0.16264406175756977733142719519534386130654412249944e0), - SC_(-0.8681658935546875e2), SC_(0.944411754608154296875e0), SC_(0.80028045177459716796875e0), SC_(0.16282022749627678393354605008370427957677491731307e0), - SC_(-0.8681658935546875e2), SC_(0.264718532562255859375e1), SC_(0.297029435634613037109375e0), SC_(0.18977993070188281230059741069586097466083740104406e0), - SC_(-0.8681658935546875e2), SC_(0.62944736480712890625e1), SC_(0.14188633859157562255859375e0), SC_(0.68239209777614933756004515248637654641240799137633e0), - SC_(-0.8681658935546875e2), SC_(0.670017147064208984375e1), SC_(0.47834846191108226776123046875e-2), SC_(0.81288526517388767163902468894469430412802255190882e0), - SC_(-0.8681658935546875e2), SC_(0.81158390045166015625e1), SC_(0.4217612743377685546875e0), SC_(0.84924877776215008160678238935268625874487764674281e0), - SC_(-0.8681658935546875e2), SC_(0.826751708984375e1), SC_(0.1124645173549652099609375e0), SC_(0.8436484863509619135739901228550661577676789921708e0), - SC_(-0.8681658935546875e2), SC_(0.91501369476318359375e1), SC_(0.915735542774200439453125e0), SC_(0.95373283829252902405087581062925853275855864089375e0), - SC_(-0.8681658935546875e2), SC_(0.929777050018310546875e1), SC_(0.639763355255126953125e0), SC_(0.93674317644311585360231935232845892831637346827973e0), - SC_(-0.8681658935546875e2), SC_(0.93538990020751953125e1), SC_(0.792207300662994384765625e0), SC_(0.98735879657086553764434857657877232118368138213484e0), - SC_(-0.8681658935546875e2), SC_(0.93773555755615234375e1), SC_(0.878430664539337158203125e0), SC_(0.1025248511731665221473972396370335124655052772948e1), - SC_(-0.8681658935546875e2), SC_(0.98576259613037109375e1), SC_(0.9594924449920654296875e0), SC_(0.12550759972155121101731042438144441861148487473869e1), - SC_(-0.8681658935546875e2), SC_(0.992922687530517578125e1), SC_(0.50366270542144775390625e0), SC_(0.11673484395886820589854473845868240195541869146431e1), - SC_(-0.847615814208984375e2), SC_(-0.80491924285888671875e1), SC_(0.655740678310394287109375e0), SC_(-0.87330537529798589363707267477409442925913183364478e0), - SC_(-0.847615814208984375e2), SC_(-0.7460263729095458984375e1), SC_(0.797928631305694580078125e0), SC_(-0.87904389668569057123243043710903035434038423609968e0), - SC_(-0.847615814208984375e2), SC_(-0.729045963287353515625e1), SC_(0.357116796076297760009765625e-1), SC_(-0.84078525712373178220947745986249080780651559495176e0), - SC_(-0.847615814208984375e2), SC_(-0.623236083984375e1), SC_(0.3612940013408660888671875e0), SC_(-0.63550174673913486415783145741809241052044800786891e0), - SC_(-0.847615814208984375e2), SC_(-0.5579319000244140625e1), SC_(0.84912931919097900390625e0), SC_(-0.55823097207697128640129681058469928375758518851429e0), - SC_(-0.847615814208984375e2), SC_(-0.443003559112548828125e1), SC_(0.21192432940006256103515625e0), SC_(-0.50653264566656418790206483978766196380143408274079e0), - SC_(-0.847615814208984375e2), SC_(-0.38366591930389404296875e1), SC_(0.93399322032928466796875e0), SC_(-0.52768082863143565944979426054840570548981898393827e0), - SC_(-0.847615814208984375e2), SC_(0.9376299381256103515625e0), SC_(0.6813595294952392578125e0), SC_(0.16345840597997446286580518084575460850493778657533e0), - SC_(-0.847615814208984375e2), SC_(0.944411754608154296875e0), SC_(0.67873513698577880859375e0), SC_(0.16358167818281164666410027933856064945511994225518e0), - SC_(-0.847615814208984375e2), SC_(0.264718532562255859375e1), SC_(0.3987385332584381103515625e0), SC_(0.19345780441354699416180322379934184345689867702227e0), - SC_(-0.847615814208984375e2), SC_(0.62944736480712890625e1), SC_(0.75774013996124267578125e0), SC_(0.71608605816567507682817792208387170386687198164273e0), - SC_(-0.847615814208984375e2), SC_(0.670017147064208984375e1), SC_(0.740647256374359130859375e0), SC_(0.8478488690134601561699988304099457366052743530796e0), - SC_(-0.847615814208984375e2), SC_(0.81158390045166015625e1), SC_(0.74313247203826904296875e0), SC_(0.88382693905031403996710245196053643566630916949913e0), - SC_(-0.847615814208984375e2), SC_(0.826751708984375e1), SC_(0.474758684635162353515625e0), SC_(0.86418097073779732383859343034185666552250993263043e0), - SC_(-0.847615814208984375e2), SC_(0.91501369476318359375e1), SC_(0.3922270238399505615234375e0), SC_(0.89564552708012969117963354018008675677974201436592e0), - SC_(-0.847615814208984375e2), SC_(0.929777050018310546875e1), SC_(0.42208766937255859375e0), SC_(0.9334232677038391406419076040839712278510329146248e0), - SC_(-0.847615814208984375e2), SC_(0.93538990020751953125e1), SC_(0.65547788143157958984375e0), SC_(0.98146659133251440967385843955400661406021307071047e0), - SC_(-0.847615814208984375e2), SC_(0.93773555755615234375e1), SC_(0.1738651692867279052734375e0), SC_(0.97451533127978846620711239186218485925497514027631e0), - SC_(-0.847615814208984375e2), SC_(0.98576259613037109375e1), SC_(0.1711866855621337890625e0), SC_(0.11640615124862612845435426946332017761732520618732e1), - SC_(-0.847615814208984375e2), SC_(0.992922687530517578125e1), SC_(0.3019131124019622802734375e0), SC_(0.11713665086347343936895377340529335101677296861788e1), - SC_(-0.8374275970458984375e2), SC_(-0.80491924285888671875e1), SC_(0.70604610443115234375e0), SC_(-0.88372212295494797215463296933963444292870259636239e0), - SC_(-0.8374275970458984375e2), SC_(-0.7460263729095458984375e1), SC_(0.797279894351959228515625e0), SC_(-0.884389956118873376054758977202078439642291683025e0), - SC_(-0.8374275970458984375e2), SC_(-0.729045963287353515625e1), SC_(0.318328440189361572265625e-1), SC_(-0.84577029328727123401881371301402450233725081369182e0), - SC_(-0.8374275970458984375e2), SC_(-0.623236083984375e1), SC_(0.316550433635711669921875e0), SC_(-0.63846339574416113373567010945277191420999632246177e0), - SC_(-0.8374275970458984375e2), SC_(-0.5579319000244140625e1), SC_(0.2769229710102081298828125e0), SC_(-0.52812726569592954195895319102905048273155320868794e0), - SC_(-0.8374275970458984375e2), SC_(-0.443003559112548828125e1), SC_(0.872428834438323974609375e0), SC_(-0.53746635053062118915090780793573108757406487056503e0), - SC_(-0.8374275970458984375e2), SC_(-0.38366591930389404296875e1), SC_(0.46171389520168304443359375e-1), SC_(-0.4978762597668464206276192008228893226722813811404e0), - SC_(-0.8374275970458984375e2), SC_(0.9376299381256103515625e0), SC_(0.1491139829158782958984375e0), SC_(0.16209570966545400371269348571638126889054705147418e0), - SC_(-0.8374275970458984375e2), SC_(0.944411754608154296875e0), SC_(0.9713177382946014404296875e-1), SC_(0.16215817203425741002240097327218770385678258272821e0), - SC_(-0.8374275970458984375e2), SC_(0.264718532562255859375e1), SC_(0.99406850337982177734375e0), SC_(0.24935641010054892689504363293132394056863376116041e0), - SC_(-0.8374275970458984375e2), SC_(0.62944736480712890625e1), SC_(0.82345783710479736328125e0), SC_(0.72852379014503319754408501161321583349729036432449e0), - SC_(-0.8374275970458984375e2), SC_(0.670017147064208984375e1), SC_(0.821903288364410400390625e0), SC_(0.86270426560123185475538774782641331349592543872963e0), - SC_(-0.8374275970458984375e2), SC_(0.81158390045166015625e1), SC_(0.69482862949371337890625e0), SC_(0.88363983765216152553062848228708719834142032113472e0), - SC_(-0.8374275970458984375e2), SC_(0.826751708984375e1), SC_(0.12518276274204254150390625e0), SC_(0.85904842549017092823420177568413379740184383148217e0), - SC_(-0.8374275970458984375e2), SC_(0.91501369476318359375e1), SC_(0.3170994818210601806640625e0), SC_(0.89832924292136367981143072212508421961914678883024e0), - SC_(-0.8374275970458984375e2), SC_(0.929777050018310546875e1), SC_(0.763750016689300537109375e0), SC_(0.97059068496073066167426174338823328956007114792457e0), - SC_(-0.8374275970458984375e2), SC_(0.93538990020751953125e1), SC_(0.950222074985504150390625e0), SC_(0.10612006545080664262749301630323796044048051408918e1), - SC_(-0.8374275970458984375e2), SC_(0.93773555755615234375e1), SC_(0.4905890524387359619140625e0), SC_(0.99255282683993851607920003517607189200775637266586e0), - SC_(-0.8374275970458984375e2), SC_(0.98576259613037109375e1), SC_(0.344460792839527130126953125e-1), SC_(0.11694252936742709575870544267044683470268199336139e1), - SC_(-0.8374275970458984375e2), SC_(0.992922687530517578125e1), SC_(0.663605511188507080078125e0), SC_(0.12020640620567294828443963915397922730117672481235e1), - SC_(-0.8108643341064453125e2), SC_(-0.80491924285888671875e1), SC_(0.438744366168975830078125e0), SC_(-0.87859118361492932890635940712463342603487276934114e0), - SC_(-0.8108643341064453125e2), SC_(-0.7460263729095458984375e1), SC_(0.125896632671356201171875e0), SC_(-0.86246232942728654389337818078876608085517066480744e0), - SC_(-0.8108643341064453125e2), SC_(-0.729045963287353515625e1), SC_(0.3815584480762481689453125e0), SC_(-0.86531869882965558516728450736093330408902320934679e0), - SC_(-0.8108643341064453125e2), SC_(-0.623236083984375e1), SC_(0.210209071636199951171875e0), 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SC_(-0.42670151795740926550616070898142650427001824200856e1), - SC_(0.201027393341064453125e0), SC_(0.9376299381256103515625e0), SC_(0.811873972415924072265625e0), SC_(0.10948999881609283534865564650155039154841364221285e1), - SC_(0.201027393341064453125e0), SC_(0.944411754608154296875e0), SC_(0.6867754459381103515625e0), SC_(0.10678437743348588891519840198915283249591294529495e1), - SC_(0.201027393341064453125e0), SC_(0.264718532562255859375e1), SC_(0.31250798702239990234375e0), SC_(0.31064483566488608931281755219427099993121689654282e1), - SC_(0.201027393341064453125e0), SC_(0.62944736480712890625e1), SC_(0.18351115286350250244140625e0), SC_(0.71043510436913445771405941909028349861445575844728e1), - SC_(0.201027393341064453125e0), SC_(0.670017147064208984375e1), SC_(0.3857105076313018798828125e0), SC_(0.77553041204136176774038756662263769147319302501976e1), - SC_(0.201027393341064453125e0), SC_(0.81158390045166015625e1), SC_(0.3684845864772796630859375e0), SC_(0.94787138653519013648251654059066285072949428515173e1), - SC_(0.201027393341064453125e0), SC_(0.826751708984375e1), SC_(0.3439297378063201904296875e0), SC_(0.96231456672706330197751945234594804514605578493294e1), - SC_(0.201027393341064453125e0), SC_(0.91501369476318359375e1), SC_(0.62561857700347900390625e0), SC_(0.11697431340770649519046006010297689812160093617617e2), - SC_(0.201027393341064453125e0), SC_(0.929777050018310546875e1), SC_(0.81576907634735107421875e0), SC_(0.13689559632918850897185479014035065907489555706468e2), - SC_(0.201027393341064453125e0), SC_(0.93538990020751953125e1), SC_(0.7802274227142333984375e0), SC_(0.13252477031585661466687278470237361058228506710271e2), - SC_(0.201027393341064453125e0), SC_(0.93773555755615234375e1), SC_(0.669285118579864501953125e0), SC_(0.12219207125307825999387228477920190151422215626939e2), - SC_(0.201027393341064453125e0), SC_(0.98576259613037109375e1), SC_(0.811257660388946533203125e-1), SC_(0.11000670184663049479533855890007560504469595099336e2), - SC_(0.201027393341064453125e0), SC_(0.992922687530517578125e1), SC_(0.379418849945068359375e0), SC_(0.11497477476964669120779679338120232828710984170976e2) - }; -#undef SC_ + static const boost::array, 380> ellint_pi3_large_data = {{ + {{ SC_(-0.882951507568359375e2), SC_(-0.80491924285888671875e1), SC_(0.814723670482635498046875e0), SC_(-0.87472421400728425336727040442604900083192977041785e0) }}, + {{ SC_(-0.882951507568359375e2), SC_(-0.7460263729095458984375e1), SC_(0.135477006435394287109375e0), SC_(-0.82718880423302271609361236805097048706326618138613e0) }}, + {{ SC_(-0.882951507568359375e2), SC_(-0.729045963287353515625e1), SC_(0.905791938304901123046875e0), SC_(-0.87747551276758882959544200152954525505618423971659e0) }}, + {{ SC_(-0.882951507568359375e2), SC_(-0.623236083984375e1), SC_(0.835008561611175537109375e0), SC_(-0.65215237953434450934522345100560800793657047297229e0) }}, + {{ SC_(-0.882951507568359375e2), SC_(-0.5579319000244140625e1), SC_(0.12698681652545928955078125e0), SC_(-0.5122762429234107157399593560830350036728566184486e0) }}, + {{ SC_(-0.882951507568359375e2), SC_(-0.443003559112548828125e1), SC_(0.968867778778076171875e0), SC_(-0.54332403292257364440317808333720203684254160082478e0) }}, + {{ SC_(-0.882951507568359375e2), SC_(-0.38366591930389404296875e1), SC_(0.9133758544921875e0), SC_(-0.51338947010848800530828929008203919356014977411471e0) }}, + {{ SC_(-0.882951507568359375e2), SC_(0.9376299381256103515625e0), SC_(0.22103404998779296875e0), SC_(0.15824345778373739469179000212986130442374553398e0) }}, + {{ SC_(-0.882951507568359375e2), SC_(0.944411754608154296875e0), SC_(0.6323592662811279296875e0), SC_(0.16010110842241419282972789586647601062389080124406e0) }}, + {{ SC_(-0.882951507568359375e2), SC_(0.264718532562255859375e1), SC_(0.308167040348052978515625e0), SC_(0.18812698999986759709990325160594334177917367010501e0) }}, + {{ SC_(-0.882951507568359375e2), SC_(0.62944736480712890625e1), SC_(0.97540400922298431396484375e-1), SC_(0.6764648718685968528811245633241126898305817526621e0) }}, + {{ SC_(-0.882951507568359375e2), SC_(0.670017147064208984375e1), SC_(0.54722058773040771484375e0), SC_(0.81778541776042463995319059339588552698088433898419e0) }}, + {{ SC_(-0.882951507568359375e2), SC_(0.81158390045166015625e1), SC_(0.278498232364654541015625e0), SC_(0.83745249382380518272911191808287678555946548573727e0) }}, + {{ SC_(-0.882951507568359375e2), SC_(0.826751708984375e1), SC_(0.188381969928741455078125e0), SC_(0.83757094918096990315704827205570637800372489102387e0) }}, + {{ SC_(-0.882951507568359375e2), SC_(0.91501369476318359375e1), SC_(0.546881496906280517578125e0), SC_(0.88536530789452037214536364734769886885031477691156e0) }}, + {{ SC_(-0.882951507568359375e2), SC_(0.929777050018310546875e1), SC_(0.992881298065185546875e0), SC_(0.10670104592156217618232174187269358103233999652509e1) }}, + {{ SC_(-0.882951507568359375e2), SC_(0.93538990020751953125e1), SC_(0.957506835460662841796875e0), SC_(0.10357277056795963385227029717982264964969263725296e1) }}, + {{ SC_(-0.882951507568359375e2), SC_(0.93773555755615234375e1), SC_(0.996461331844329833984375e0), SC_(0.11393287366513926492075339545953276894721889046337e1) }}, + {{ SC_(-0.882951507568359375e2), SC_(0.98576259613037109375e1), SC_(0.964888513088226318359375e0), SC_(0.12490646709828734017662810793035855992633603697925e1) }}, + {{ SC_(-0.882951507568359375e2), SC_(0.992922687530517578125e1), SC_(0.967694938182830810546875e0), SC_(0.12562075694306417376583251897842403492180529464883e1) }}, + {{ SC_(-0.8681658935546875e2), SC_(-0.80491924285888671875e1), SC_(0.15761308372020721435546875e0), SC_(-0.84140469773208335456919923830249117896698295285825e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(-0.7460263729095458984375e1), SC_(0.725838959217071533203125e0), SC_(-0.85987671052370888277919669524246227679947360493402e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(-0.729045963287353515625e1), SC_(0.970592796802520751953125e0), SC_(-0.91443922525100421734210147418874666650910614494338e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(-0.623236083984375e1), SC_(0.981109678745269775390625e0), SC_(-0.7106272156738935312370492307790173553201815649551e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(-0.5579319000244140625e1), SC_(0.957166969776153564453125e0), SC_(-0.58106009812366507614405013631862001052582083043834e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(-0.443003559112548828125e1), SC_(0.109861753880977630615234375e0), SC_(-0.49983870530384115095256605303312645824352714073227e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(-0.38366591930389404296875e1), SC_(0.4853756427764892578125e0), SC_(-0.49428566816516318921025209597689924685446558273393e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(0.9376299381256103515625e0), SC_(0.79810583591461181640625e0), SC_(0.16264406175756977733142719519534386130654412249944e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(0.944411754608154296875e0), SC_(0.80028045177459716796875e0), SC_(0.16282022749627678393354605008370427957677491731307e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(0.264718532562255859375e1), SC_(0.297029435634613037109375e0), SC_(0.18977993070188281230059741069586097466083740104406e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(0.62944736480712890625e1), SC_(0.14188633859157562255859375e0), SC_(0.68239209777614933756004515248637654641240799137633e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(0.670017147064208984375e1), SC_(0.47834846191108226776123046875e-2), SC_(0.81288526517388767163902468894469430412802255190882e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(0.81158390045166015625e1), SC_(0.4217612743377685546875e0), SC_(0.84924877776215008160678238935268625874487764674281e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(0.826751708984375e1), SC_(0.1124645173549652099609375e0), SC_(0.8436484863509619135739901228550661577676789921708e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(0.91501369476318359375e1), SC_(0.915735542774200439453125e0), SC_(0.95373283829252902405087581062925853275855864089375e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(0.929777050018310546875e1), SC_(0.639763355255126953125e0), SC_(0.93674317644311585360231935232845892831637346827973e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(0.93538990020751953125e1), SC_(0.792207300662994384765625e0), SC_(0.98735879657086553764434857657877232118368138213484e0) }}, + {{ SC_(-0.8681658935546875e2), SC_(0.93773555755615234375e1), SC_(0.878430664539337158203125e0), SC_(0.1025248511731665221473972396370335124655052772948e1) }}, + {{ SC_(-0.8681658935546875e2), SC_(0.98576259613037109375e1), SC_(0.9594924449920654296875e0), SC_(0.12550759972155121101731042438144441861148487473869e1) }}, + {{ SC_(-0.8681658935546875e2), SC_(0.992922687530517578125e1), SC_(0.50366270542144775390625e0), SC_(0.11673484395886820589854473845868240195541869146431e1) }}, + {{ SC_(-0.847615814208984375e2), SC_(-0.80491924285888671875e1), SC_(0.655740678310394287109375e0), SC_(-0.87330537529798589363707267477409442925913183364478e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(-0.7460263729095458984375e1), SC_(0.797928631305694580078125e0), SC_(-0.87904389668569057123243043710903035434038423609968e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(-0.729045963287353515625e1), SC_(0.357116796076297760009765625e-1), SC_(-0.84078525712373178220947745986249080780651559495176e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(-0.623236083984375e1), SC_(0.3612940013408660888671875e0), SC_(-0.63550174673913486415783145741809241052044800786891e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(-0.5579319000244140625e1), SC_(0.84912931919097900390625e0), SC_(-0.55823097207697128640129681058469928375758518851429e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(-0.443003559112548828125e1), SC_(0.21192432940006256103515625e0), SC_(-0.50653264566656418790206483978766196380143408274079e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(-0.38366591930389404296875e1), SC_(0.93399322032928466796875e0), SC_(-0.52768082863143565944979426054840570548981898393827e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(0.9376299381256103515625e0), SC_(0.6813595294952392578125e0), SC_(0.16345840597997446286580518084575460850493778657533e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(0.944411754608154296875e0), SC_(0.67873513698577880859375e0), SC_(0.16358167818281164666410027933856064945511994225518e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(0.264718532562255859375e1), SC_(0.3987385332584381103515625e0), SC_(0.19345780441354699416180322379934184345689867702227e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(0.62944736480712890625e1), SC_(0.75774013996124267578125e0), SC_(0.71608605816567507682817792208387170386687198164273e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(0.670017147064208984375e1), SC_(0.740647256374359130859375e0), SC_(0.8478488690134601561699988304099457366052743530796e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(0.81158390045166015625e1), SC_(0.74313247203826904296875e0), SC_(0.88382693905031403996710245196053643566630916949913e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(0.826751708984375e1), SC_(0.474758684635162353515625e0), SC_(0.86418097073779732383859343034185666552250993263043e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(0.91501369476318359375e1), SC_(0.3922270238399505615234375e0), SC_(0.89564552708012969117963354018008675677974201436592e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(0.929777050018310546875e1), SC_(0.42208766937255859375e0), SC_(0.9334232677038391406419076040839712278510329146248e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(0.93538990020751953125e1), SC_(0.65547788143157958984375e0), SC_(0.98146659133251440967385843955400661406021307071047e0) }}, + {{ SC_(-0.847615814208984375e2), SC_(0.93773555755615234375e1), SC_(0.1738651692867279052734375e0), SC_(0.97451533127978846620711239186218485925497514027631e0) }}, + {{ 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SC_(0.93773555755615234375e1), SC_(0.332685671746730804443359375e-1), SC_(0.40756534641409571950446138635247828926930790279057e1) }}, + {{ SC_(-0.422729969024658203125e1), SC_(0.98576259613037109375e1), SC_(0.111202754080295562744140625e0), SC_(0.4485670727454841708415959087291569852354460985191e1) }}, + {{ SC_(-0.422729969024658203125e1), SC_(0.992922687530517578125e1), SC_(0.16287212073802947998046875e0), SC_(0.45334366508455232455528579705650267157785917194655e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(-0.80491924285888671875e1), SC_(0.780252039432525634765625e0), SC_(-0.40943621028986137634975703353728608171096349083644e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(-0.7460263729095458984375e1), SC_(0.8773639202117919921875e0), SC_(-0.41529939833416188958459732301077246683216449362382e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(-0.729045963287353515625e1), SC_(0.3897388279438018798828125e0), SC_(-0.3480702220830587340721759704232773754695850228748e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(-0.623236083984375e1), SC_(0.210301876068115234375e0), SC_(-0.27885209025273530237198094751157992754542254286699e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(-0.5579319000244140625e1), SC_(0.241691291332244873046875e0), SC_(-0.23574190979731764925820378430269429039999026821228e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(-0.443003559112548828125e1), SC_(0.2727530300617218017578125e0), SC_(-0.20795595903717808369226602920751548446608046498173e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(-0.38366591930389404296875e1), SC_(0.4039121568202972412109375e0), SC_(-0.19363504684946027378474342759829701188128121771172e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(0.9376299381256103515625e0), SC_(0.4924419820308685302734375e0), SC_(0.57439960450437229566178730657936055087445971602828e0) }}, + {{ SC_(-0.396634578704833984375e1), SC_(0.944411754608154296875e0), SC_(0.964545309543609619140625e-1), SC_(0.56442474196093604965583566632417577278742858368547e0) }}, + {{ SC_(-0.396634578704833984375e1), SC_(0.264718532562255859375e1), SC_(0.22341994941234588623046875e0), SC_(0.10268979775772100508568940610675973674681502356369e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(0.62944736480712890625e1), SC_(0.1319732964038848876953125e0), SC_(0.28383877275791007314386299295586348532858393601241e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(0.670017147064208984375e1), SC_(0.49030148983001708984375e0), SC_(0.32907839164490880888445582345626377534487551184709e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(0.81158390045166015625e1), SC_(0.94205057621002197265625e0), SC_(0.48362019411346784721294532477720592781436962781609e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(0.826751708984375e1), SC_(0.954943358898162841796875e0), SC_(0.50567832895539918958405915199892399369403297399246e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(0.91501369476318359375e1), SC_(0.9561345577239990234375e0), SC_(0.55399195596034391177588570332150200763269427826113e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(0.929777050018310546875e1), SC_(0.651968657970428466796875e0), SC_(0.44651151939772538632794635991507283967810574236258e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(0.93538990020751953125e1), SC_(0.575208604335784912109375e0), SC_(0.44208286802520298236946850661246282685292115127784e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(0.93773555755615234375e1), SC_(0.75750362873077392578125e0), SC_(0.47354975575487988811361588081480294631498903701242e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(0.98576259613037109375e1), SC_(0.597795434296131134033203125e-1), SC_(0.45905273890268042154281499664878219445864193449935e1) }}, + {{ SC_(-0.396634578704833984375e1), SC_(0.992922687530517578125e1), SC_(0.435245692729949951171875e0), SC_(0.47676238150782921841655206628063738779088064504765e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(-0.80491924285888671875e1), SC_(0.23477990925312042236328125e0), SC_(-0.44748533126920831422349545820794806553371277385033e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(-0.7460263729095458984375e1), SC_(0.552881181240081787109375e0), SC_(-0.45036034718645244567658910223019378062296243109396e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(-0.729045963287353515625e1), SC_(0.3531585633754730224609375e0), SC_(-0.42726238657165988625899083013084234770927337383475e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(-0.623236083984375e1), SC_(0.53152568638324737548828125e-1), SC_(-0.34453886271845466532767992962242203359531735591743e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(-0.5579319000244140625e1), SC_(0.82119405269622802734375e0), SC_(-0.36214083786208780467420759923323534444796335095604e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(-0.443003559112548828125e1), SC_(0.3225107491016387939453125e0), SC_(-0.25784058164296168294688388728197558401803014682815e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(-0.38366591930389404296875e1), SC_(0.15403441153466701507568359375e-1), SC_(-0.22937304274191202625404745929401752108326363938647e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(0.9376299381256103515625e0), SC_(0.4049813747406005859375e0), SC_(0.66882671905380321365353696629501581726839659732368e0) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(0.944411754608154296875e0), SC_(0.430237986147403717041015625e-1), SC_(0.66092945746372938652588605746346208982917240808408e0) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(0.264718532562255859375e1), SC_(0.908433616161346435546875e0), SC_(0.18536900080764993605645667717175921713955588720638e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(0.62944736480712890625e1), SC_(0.16899003088474273681640625e0), SC_(0.35237325007404202330837864635359809500592160070051e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(0.670017147064208984375e1), SC_(0.80913722515106201171875e0), SC_(0.45426945752272245371383350900233494955058093762277e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(0.81158390045166015625e1), SC_(0.649115502834320068359375e0), SC_(0.49038329428638199567178903183066367562827357258082e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(0.826751708984375e1), SC_(0.25829589366912841796875e0), SC_(0.45593877951262054200620352500821353887097951116667e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(0.91501369476318359375e1), SC_(0.731722414493560791015625e0), SC_(0.57004523382308203815337495168340937882687351079681e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(0.929777050018310546875e1), SC_(0.12984652817249298095703125e0), SC_(0.51319275680071863858207399358794549369987990555794e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(0.93538990020751953125e1), SC_(0.64774596691131591796875e0), SC_(0.56823138039205519976075282866343588596541504718097e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(0.93773555755615234375e1), SC_(0.493326842784881591796875e0), SC_(0.5455958348692104517652116375856606963768856463546e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(0.98576259613037109375e1), SC_(0.4509237110614776611328125e0), SC_(0.58425715884572127603208314559986328209865929040183e1) }}, + {{ SC_(-0.2233159542083740234375e1), SC_(0.992922687530517578125e1), SC_(0.3785004317760467529296875e0), SC_(0.58235654495321593144993439337365609617712620177635e1) }}, + {{ SC_(0.201027393341064453125e0), SC_(-0.80491924285888671875e1), SC_(0.54700887203216552734375e0), SC_(-0.99225565272299265057474332033452451298257411758289e1) }}, + {{ SC_(0.201027393341064453125e0), SC_(-0.7460263729095458984375e1), SC_(0.71846997737884521484375e0), SC_(-0.98733924062829495855268464439174693001319340908722e1) }}, + {{ SC_(0.201027393341064453125e0), SC_(-0.729045963287353515625e1), SC_(0.29632079601287841796875e0), SC_(-0.82838310087004006715984395376110573887564954006723e1) }}, + {{ SC_(0.201027393341064453125e0), SC_(-0.623236083984375e1), SC_(0.2878049910068511962890625e0), SC_(-0.71399649768593994233565781388330571566404664291638e1) }}, + {{ SC_(0.201027393341064453125e0), SC_(-0.5579319000244140625e1), SC_(0.74469280242919921875e0), SC_(-0.7852838275875078318898768277396954817312338949233e1) }}, + {{ SC_(0.201027393341064453125e0), SC_(-0.443003559112548828125e1), SC_(0.623435556888580322265625e0), SC_(-0.55353469466832669055948998690680459923127869705195e1) }}, + {{ SC_(0.201027393341064453125e0), SC_(-0.38366591930389404296875e1), SC_(0.188955008983612060546875e0), SC_(-0.42670151795740926550616070898142650427001824200856e1) }}, + {{ SC_(0.201027393341064453125e0), SC_(0.9376299381256103515625e0), SC_(0.811873972415924072265625e0), SC_(0.10948999881609283534865564650155039154841364221285e1) }}, + {{ SC_(0.201027393341064453125e0), SC_(0.944411754608154296875e0), SC_(0.6867754459381103515625e0), SC_(0.10678437743348588891519840198915283249591294529495e1) }}, + {{ SC_(0.201027393341064453125e0), SC_(0.264718532562255859375e1), SC_(0.31250798702239990234375e0), SC_(0.31064483566488608931281755219427099993121689654282e1) }}, + {{ SC_(0.201027393341064453125e0), SC_(0.62944736480712890625e1), SC_(0.18351115286350250244140625e0), SC_(0.71043510436913445771405941909028349861445575844728e1) }}, + {{ SC_(0.201027393341064453125e0), SC_(0.670017147064208984375e1), SC_(0.3857105076313018798828125e0), SC_(0.77553041204136176774038756662263769147319302501976e1) }}, + {{ SC_(0.201027393341064453125e0), SC_(0.81158390045166015625e1), SC_(0.3684845864772796630859375e0), SC_(0.94787138653519013648251654059066285072949428515173e1) }}, + {{ SC_(0.201027393341064453125e0), SC_(0.826751708984375e1), SC_(0.3439297378063201904296875e0), SC_(0.96231456672706330197751945234594804514605578493294e1) }}, + {{ SC_(0.201027393341064453125e0), SC_(0.91501369476318359375e1), SC_(0.62561857700347900390625e0), SC_(0.11697431340770649519046006010297689812160093617617e2) }}, + {{ SC_(0.201027393341064453125e0), SC_(0.929777050018310546875e1), SC_(0.81576907634735107421875e0), SC_(0.13689559632918850897185479014035065907489555706468e2) }}, + {{ SC_(0.201027393341064453125e0), SC_(0.93538990020751953125e1), SC_(0.7802274227142333984375e0), SC_(0.13252477031585661466687278470237361058228506710271e2) }}, + {{ SC_(0.201027393341064453125e0), SC_(0.93773555755615234375e1), SC_(0.669285118579864501953125e0), SC_(0.12219207125307825999387228477920190151422215626939e2) }}, + {{ SC_(0.201027393341064453125e0), SC_(0.98576259613037109375e1), SC_(0.811257660388946533203125e-1), SC_(0.11000670184663049479533855890007560504469595099336e2) }}, + {{ SC_(0.201027393341064453125e0), SC_(0.992922687530517578125e1), SC_(0.379418849945068359375e0), SC_(0.11497477476964669120779679338120232828710984170976e2) }} + }}; diff --git a/test/ellint_rc_data.ipp b/test/ellint_rc_data.ipp index c03e26684..14a9ec638 100644 --- a/test/ellint_rc_data.ipp +++ b/test/ellint_rc_data.ipp @@ -7,210 +7,208 @@ // // x, y, RC(x, y) // -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 201> ellint_rc_data = { - SC_(0.11698430441812742785454260394458960094979845402414e-30), SC_(0.1429457475085533184e20), SC_(0.41546482167023371731518451342517736095263780557582e-9), - SC_(0.60682196926171104626767727515008970841312337712241e-30), SC_(0.20031258624e11), SC_(0.11098537606275153066313383027431717728910787699004e-4), - SC_(0.75974287571611502022633594876763844865744160884209e-30), SC_(0.20657736771171195551744e23), SC_(0.10928951720653730370271800759007590309935803177545e-10), - SC_(0.10711124272997777587041261201942927950011067906889e-29), SC_(0.47946235e7), SC_(0.71736902777915132997000781571354752397421561836787e-3), - SC_(0.22148209406780902835423848339554340607932845033396e-29), SC_(0.19855378956352178823888896e26), SC_(0.35251758550831167800571476411635458611576128740787e-12), - SC_(0.41366469991877353664505423235416110752209856263632e-29), SC_(0.1080339869874636584075679427013641468012674864323e-29), SC_(0.73882898278016317196709226502699714371366335165311e15), - SC_(0.44767214645416419053919245787147718165594030426536e-29), SC_(0.26553176031232e14), SC_(0.30483276103299498395114390375939883603035900740311e-6), - SC_(0.60078474312334545656635060929362382794743178141472e-29), SC_(0.37131016039637643189053051173686981201171875e-8), SC_(0.25778133019186154518263488635604654249614963342631e5), - SC_(0.61834249098451553748337548320711315606925672313013e-29), SC_(0.15125532639232e16), SC_(0.40389133730438812928090167163598082343384172921425e-7), - SC_(0.15386248307178551019952166983379913769903023636025e-28), SC_(0.11083928e9), SC_(0.14920144492544889019454092007748150269559896140113e-3), - SC_(0.19696330564073048658818435820590984305819001943432e-28), SC_(0.32238440243425309843308409068705787565729120602853e-24), SC_(0.27528315706771612956183484092479935495449666128525e13), - 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SC_(0.21858292984467318233636908716192880532684611323597e-13), - SC_(0.2496727752685546875e2), SC_(0.755542572949963187056710012257099151611328125e-10), SC_(0.27928314162875666520962642485579357074135329858573e1), - SC_(0.4151866912841796875e2), SC_(0.84098145009994339684283693509730169685090217512879e-22), SC_(0.4341003402255665800060030872597376661848978347545e1), - SC_(0.10465634918212890625e3), SC_(0.60640822994173504412174224853515625e-5), SC_(0.88219974915068377829851076473240001539884786059211e0), - SC_(0.204871795654296875e3), SC_(0.351293559140227787146657792e27), SC_(0.83807866206725702601826883835498669002259349569411e-13), - SC_(0.2247014312744140625e3), SC_(0.275117858615052709715247104e27), SC_(0.94702291082189117328396733175326455545223390155305e-13), - SC_(0.322791595458984375e3), SC_(0.86205957643638764405225050069248027284629642963409e-15), SC_(0.11646880911415179034823341402428681949283112375143e1), - SC_(0.4562802734375e3), SC_(0.10197021348467909816516131089894163913918803398168e-29), SC_(0.17922488338074155572310350987171414204572553246592e1), - SC_(0.7562174072265625e3), SC_(0.1910448768e10), SC_(0.35923470132422725783693134841062611631507906827816e-4), - SC_(0.82290283203125e3), SC_(0.36223742228003175114281475543975830078125e-7), SC_(0.43980399212423650879963940207747478236239652368737e0), - SC_(0.10313978271484375e4), SC_(0.10318525717298732830018437311991874594241380691528e-14), SC_(0.6668515395137059692868787992249145942381978211602e0), - SC_(0.11206973876953125e4), SC_(0.159823103248039936e18), SC_(0.39291632590134749018316722859590852663653580203117e-8), - SC_(0.3524259033203125e4), SC_(0.38758790625e6), SC_(0.23805498764247481510606154825690304471222889948051e-2), - SC_(0.3542151123046875e4), SC_(0.23456829198204715014597354638681281358003616333008e-13), SC_(0.34396142776310129846777566611486054989278031943136e0), - SC_(0.69560673828125e4), SC_(0.747194576263427734375e1), SC_(0.49317089833424179564861860197880854610400944287808e-1), - SC_(0.7298279296875e4), SC_(0.135008262029312e15), SC_(0.13518785304121054341303872941843981481438748034264e-6), - SC_(0.897631640625e4), SC_(0.386145068359375e4), SC_(0.13761011816758051951614138230181415517505541771123e-1), - SC_(0.147901005859375e5), SC_(0.62520772668534154026944814518561754825703991045316e-23), SC_(0.2648413871016930409485455149414286637028184421264e0), - SC_(0.815536015625e5), SC_(0.230844914913177490234375e0), SC_(0.24794349449595078621345239278260580833606450246749e-1), - SC_(0.84901359375e5), SC_(0.18469835205078125e4), SC_(0.90274392712796214783133197618962325121969170157594e-2), - SC_(0.131195640625e6), SC_(0.399027378608056683915492826862951233901632974721e-21), SC_(0.8619841670060382832194238459033456814758956298182e-1), - SC_(0.41534478125e6), SC_(0.1918984889984130859375e1), SC_(0.1060665265394308433482579591641745485349613369435e-1), - SC_(0.6869200625e6), SC_(0.12406291034494643099606037139892578125e-5), SC_(0.17148853609122838287334270730377713622015582671517e-1), - SC_(0.9115189375e6), SC_(0.179409878467662494683889664e27), SC_(0.11727263974665223656008245016259368445874373950871e-12), - SC_(0.39914275e7), SC_(0.5617260831058956682682037353515625e-4), SC_(0.66003352582444822055431410346869855793086865122376e-2), - SC_(0.15278292e8), SC_(0.14619622e8), SC_(0.25961118278381005988486780674736203564957112818546e-3), - SC_(0.15583587e8), SC_(0.46741176605224609375e2), SC_(0.17863256980859237735262630967043753358312118433161e-2), - SC_(0.2359947e8), SC_(0.83892250504513065845701871993405683214864787598623e-28), SC_(0.85438729190979830430450108794113432317121617101695e-2), - SC_(0.44006012e8), SC_(0.41172763385266176e17), SC_(0.77411561887565592752972899889991015699435496559546e-8), - SC_(0.4426536e8), SC_(0.89961878334825112180062577083017316681434749625623e-18), SC_(0.45500003788487494954911364150613981149754477134657e-2), - SC_(0.14248488e9), SC_(0.61731988312258099732254031872e29), SC_(0.63221492521852077836928323850507110790467251568351e-14), - SC_(0.156271296e9), SC_(0.13287944602780044078826904296875e-3), SC_(0.11670991383498154005718703499716739301912113499221e-2), - SC_(0.339495296e9), SC_(0.27455182077952e14), SC_(0.29911423091309748142593311126423073053561438997539e-6), - SC_(0.355727936e9), SC_(0.49794778812580822691949943719295546451682199506905e-24), SC_(0.20422111659287768080880666674695585733215224225899e-2), - SC_(0.1626075136e10), SC_(0.482386627197265625e2), SC_(0.23211090322482879766302355319080524745211784432509e-3), - SC_(0.2606333696e10), SC_(0.12266837021255184297929829995155159849673509597778e-13), SC_(0.53963700104507610983907942976446519710715041862358e-3), - SC_(0.3957605632e10), SC_(0.55799657429356219751070966594852507114410400390625e-13), SC_(0.42920548607924953119431231450313296279672960982957e-3), - SC_(0.7740245504e10), SC_(0.589840515072e13), SC_(0.63227008905693272145832965758127025031892199413741e-6), - SC_(0.10259405824e11), SC_(0.35736448257653877024582131372021365223190514370799e-17), SC_(0.31894320284009100162338080720486603695808737357409e-3), - SC_(0.14041162752e11), SC_(0.16802999673239973138530304e26), SC_(0.38320084631624641337451768839752529254504071282248e-12), - SC_(0.82854125568e11), SC_(0.58830391620982291911135882706044579926359106014644e-24), SC_(0.14299276138191576425667241629897528275040512189828e-3), - SC_(0.11738591232e12), SC_(0.761073704058645716941100545227527618408203125e-10), SC_(0.7322171577268687983119525908536326486897490571614e-4), - SC_(0.191893782528e12), SC_(0.174726296875e6), SC_(0.17458388731589946205436634365599236215476886257278e-4), - SC_(0.446171086848e12), SC_(0.49623249953612003082525916397571563720703125e-9), SC_(0.37153579565929854820799756427432381213691623554542e-4), - SC_(0.572994879488e12), SC_(0.4479686882443445386870784e25), SC_(0.742157274353212118943917435113707955824870795782e-12), - SC_(0.92746285056e12), SC_(0.7325884342193603515625e1), SC_(0.13992334087709732045223614104220216290282058103286e-4), - SC_(0.13073324703744e14), SC_(0.48555353730121618377670656e27), SC_(0.71285511551986730987092942275962922466144519563445e-13), - SC_(0.1591604150272e14), SC_(0.351564170056957952e18), SC_(0.26379290397755114021116829042194283811143014246219e-8), - SC_(0.20741449842688e14), SC_(0.4743499375e6), SC_(0.20837274754438050716836877714486012090201227681745e-5), - SC_(0.31191365320704e14), SC_(0.2293932139873504638671875e0), SC_(0.30376223823640976472682511381218417507215286561237e-5), - SC_(0.51712110886912e14), SC_(0.156551992965379627797503279104e30), SC_(0.39700005931080030246901295737647079077294776223606e-14), - SC_(0.14830236860416e15), SC_(0.57842544071306897015280826246375056598481023684144e-17), SC_(0.30262887085625134071904723108221624416890211410925e-5), - SC_(0.3135611338752e15), SC_(0.2348838144e10), SC_(0.37238603812796720490349747070177231425073166090273e-6), - SC_(0.323813657018368e15), SC_(0.156708486328125e5), SC_(0.69847661515884606972303830302067390332677255420951e-6), - SC_(0.530327327997952e15), SC_(0.10366431646728266850195727608041629252966231433675e-18), SC_(0.17153262952128191564833782071342486326068147437365e-5), - SC_(0.727262651482112e15), SC_(0.1535589888e10), SC_(0.26799428982612804774219551247863136845480307410692e-6), - SC_(0.95759886188544e15), SC_(0.4659874708323741288040764629840850830078125e-8), SC_(0.8897375003298093960305950194491436152687587334261e-6), - SC_(0.1551973144854528e16), SC_(0.10139344880747031860591903938868807433237861914677e-19), SC_(0.10458468387194864418446638976290709697775378499213e-5), - SC_(0.183459460939776e16), SC_(0.58535432060362684618705258305616519358052915120161e-26), SC_(0.11315636043901720121388837656247249664177763590949e-5), - SC_(0.27152649027584e16), SC_(0.66861986169897136278450489044189453125e-6), SC_(0.49072897074683974426280640967267909946582802584589e-6), - SC_(0.3762704347037696e16), SC_(0.10164524532769642241629852708355797252185587220552e-24), SC_(0.77271884197062324056183842244132156703113101877894e-6), - SC_(0.6551729407524864e16), SC_(0.25762003497220575809478759765625e-3), SC_(0.28457658270165863549014595037995212294784586710095e-6), - SC_(0.9007602981666816e16), SC_(0.25765624e9), SC_(0.98811088491194357965387716654259888241690606624295e-7), - SC_(0.31614863423832064e17), SC_(0.64014885e7), SC_(0.66664506125039749834276834929108360333353634282303e-7), - SC_(0.45080659638616064e17), SC_(0.66192871423119660955992064e26), SC_(0.19306655679013338902506375891076552233340289260346e-12), - SC_(0.59877638017122304e17), SC_(0.53512100536178474827209150532780768116936087608337e-15), SC_(0.15362013975191677793880105907602135335521807551786e-6), - SC_(0.128395461743607808e18), SC_(0.206836903384823477636694016e27), SC_(0.10921919594473705616931168879025397857363831649357e-12), - SC_(0.140845240494850048e18), SC_(0.15238641357421875e4), SC_(0.44689988476580111818524171778021205499463465100743e-7), - SC_(0.245924553149120512e18), SC_(0.12432241406593107741605394588021265875441186132822e-25), SC_(0.10191370089476240496442184751961162333606213558986e-6), - SC_(0.10302131894484992e19), SC_(0.86229714468864e14), SC_(0.53078949279350852244495899285397248236587855360507e-8), - SC_(0.4173026783555223552e19), SC_(0.25325901731494375978251987705874090841683295149966e-25), SC_(0.25259325443772059313156731529761618841007461413987e-7), - SC_(0.38083625921602912256e20), SC_(0.14043506688e11), SC_(0.18721812477205878318873337191745626686057078380972e-8), - SC_(0.6036870791327383552e20), SC_(0.7191220191232e13), SC_(0.11151877475097208967247771680064286641451016014729e-8), - SC_(0.140771054246300745728e21), SC_(0.4364620208740234375e2), SC_(0.18544022482541756413624180462592298070565733208098e-8), - SC_(0.229345916576958775296e21), SC_(0.181080293376e13), SC_(0.66174853669110756842649598160820882183579693595045e-9), - SC_(0.486625867239520206848e21), SC_(0.2663514463837359985504355062296832912238642165903e-19), SC_(0.21326856610092306285181605511492710866111336973419e-8), - SC_(0.1241846768099137683456e22), SC_(0.16907547929525060340181807204941172504655995389999e-25), SC_(0.15507902235497089042906909015124525282864868106372e-8), - SC_(0.2085586588137791946752e23), SC_(0.1494682042368e13), SC_(0.85673852855596798336664141721336700864507390102108e-10), - SC_(0.140444835444342210428928e24), SC_(0.468889537015105749778432e24), SC_(0.17303641617108978771183397785345947512931840394585e-11), - SC_(0.277204771630374352584704e24), SC_(0.178649388253688812255859375e-1), SC_(0.56400743476075289901756964355291370430816192512748e-10), - SC_(0.292186842467552253181952e24), SC_(0.8000304500511383121995759616e28), SC_(0.17494456350937238152051998129209403413657779766045e-13), - SC_(0.404188410838900933656576e24), SC_(0.15307389070737408e17), SC_(0.14530172405497225203148631842861632557097281219397e-10), - SC_(0.432213410600102056165376e24), SC_(0.1959631583933896656101239768660304818581607833039e-18), SC_(0.75206449301552958256440392567562049430798996389352e-10), - SC_(0.48688847917066659823616e24), SC_(0.12212552573408426924125600686592708205013835254249e-21), SC_(0.76232145024480748870634232091696723820904729119412e-10), - SC_(0.1611108507323484384264192e25), SC_(0.11971012087915599989354498156046702206367626786232e-15), SC_(0.3694442785175160419076949350029585599009031148763e-10), - SC_(0.1626183676572159287754752e26), SC_(0.18501463382170069138510370976291596889495849609375e-11), SC_(0.10719260914536354712818827718038676299273171700718e-10), - SC_(0.18820064668587267094216704e26), SC_(0.302210201308383830109960399568080902099609375e-9), SC_(0.93936394693848721355885906623218887308774325852727e-11), - SC_(0.24925849334950778558742528e26), SC_(0.31317834636651731435069138009717243018286553235541e-24), SC_(0.11646010681447365669777654446715227593887198721003e-10), - SC_(0.9036469625899950631026688e26), SC_(0.690641880035400390625e1), SC_(0.31148497090217722784373888164259764652317411281318e-11), - SC_(0.7376334675354954747676196864e28), SC_(0.3832167254355459644063744e25), SC_(0.52109798218409315418287118331564136634721278594953e-13), - SC_(0.19445130267235161963321360384e29), SC_(0.27158976561908717618255837411567199524142779409885e-16), SC_(0.37530178368631060137545101809988924309836018928577e-12) - }; -#undef SC_ + static const boost::array, 201> ellint_rc_data = {{ + {{ SC_(0.11698430441812742785454260394458960094979845402414e-30), SC_(0.1429457475085533184e20), SC_(0.41546482167023371731518451342517736095263780557582e-9) }}, + {{ SC_(0.60682196926171104626767727515008970841312337712241e-30), SC_(0.20031258624e11), SC_(0.11098537606275153066313383027431717728910787699004e-4) }}, + {{ SC_(0.75974287571611502022633594876763844865744160884209e-30), SC_(0.20657736771171195551744e23), 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SC_(0.19445130267235161963321360384e29), SC_(0.27158976561908717618255837411567199524142779409885e-16), SC_(0.37530178368631060137545101809988924309836018928577e-12) }} + }}; diff --git a/test/ellint_rd_data.ipp b/test/ellint_rd_data.ipp index bb6b0bd86..d03bb1ef6 100644 --- a/test/ellint_rd_data.ipp +++ b/test/ellint_rd_data.ipp @@ -7,210 +7,208 @@ // // x, y, z, RD(x, y, z) // -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 201> ellint_rd_data = { - SC_(0.60682196926171104626767727515008970841312337712241e-30), SC_(0.20031258624e11), SC_(0.10313978271484375e4), SC_(0.20551372495384815463856604017047221545095240191057e-7), - SC_(0.13810928266794127506964991575307193802925529863273e-29), SC_(0.2529551275074481964111328125e-3), SC_(0.7030536597341097149183042347431182861328125e-8), SC_(0.26827491422802771467722943731540343461246213838861e11), - SC_(0.44767214645416419053919245787147718165594030426536e-29), SC_(0.26553176031232e14), SC_(0.2085586588137791946752e23), SC_(0.10585138723496739834534066073267118675522211779171e-31), - SC_(0.60078474312334545656635060929362382794743178141472e-29), SC_(0.37131016039637643189053051173686981201171875e-8), SC_(0.32517390764125836699536241120728208287005145393778e-20), SC_(0.15139742233407639223792275679902886417433224652453e26), - SC_(0.61834249098451553748337548320711315606925672313013e-29), SC_(0.15125532639232e16), SC_(0.11666782739894188125617802143096923828125e-6), SC_(0.66117253645648417600031762235375783237535720054585e0), - SC_(0.80490202086679616440767211156605911864354431197377e-29), SC_(0.263248904192e12), SC_(0.297980882347216843954978816e27), SC_(0.10333434770883940055455846219131687005742728721005e-37), - SC_(0.15386248307178551019952166983379913769903023636025e-28), SC_(0.11083928e9), SC_(0.210290006361901760101318359375e-2), SC_(0.13550514102538012513935665942320904977981297554257e0), - SC_(0.27790564235134654243337661318427908127768828411199e-28), SC_(0.21656921296023725949679903214975529301966616912978e-20), SC_(0.16200692698475904762744903564453125e-4), SC_(0.85856403820113222790454310518632166416049096576362e9), - SC_(0.75787209056271355952485380019348769132814133643247e-28), SC_(0.3443290234375e5), SC_(0.87738095954812459262649215691458087947041111220869e-24), SC_(0.18256962837089036695688975681087926934231777165353e23), - SC_(0.83892250504513065845701871993405683214864787598623e-28), SC_(0.1116302655645995400846004486083984375e-5), SC_(0.5191992844812585795584e22), SC_(0.25853043071836854153543603031360043116599575432972e-30), - SC_(0.1287535325337014953720268054032123824574619620157e-27), SC_(0.13705567485615801022446745431989965211687137938007e-26), SC_(0.5078582763671875e0), SC_(0.25453721736248252436275234446728359554220261644493e3), - SC_(0.55263283825603576259688637477087526891102295303199e-27), SC_(0.14570690537170526341649579027404115549870766699314e-16), SC_(0.12941088853490731622934705547460304161866623869764e-26), SC_(0.36729174819285901249546490822632941293048355712711e36), - SC_(0.56127809703514701593677302775789618452802567406812e-27), SC_(0.9228809556838246663801328395493328571319580078125e-11), SC_(0.86422194270699415064029835775727406144142150878906e-12), SC_(0.10781910269701214744433782310389927085727282773814e19), - SC_(0.11649136528196886067987694424015483218044894522109e-26), SC_(0.36767340167168e14), SC_(0.4968523085117340087890625e0), SC_(0.99577870866168728614595399908281899687867831139901e-6), - SC_(0.25172518744793432127678756566548684645107602196601e-26), SC_(0.432213410600102056165376e24), SC_(0.1959631583933896656101239768660304818581607833039e-18), SC_(0.23283511871909436551998718906785080640182682915363e8), - SC_(0.28601321158264026057365024112938563807684451932578e-26), SC_(0.40558081566683637682324548023871102486737072467804e-15), SC_(0.208714828125e6), SC_(0.76237261396619453885730994908723652541092525168043e-6), - SC_(0.73955594308673193523198369636584653936223991005372e-26), SC_(0.15995684594580228399252064264146611094474792480469e-12), SC_(0.170420291286861873152e22), SC_(0.1687006236430131643441016712281856878753726523535e-29), - SC_(0.25325901731494375978251987705874090841683295149966e-25), SC_(0.2247014312744140625e3), SC_(0.275117858615052709715247104e27), SC_(0.18485690522734605390476411600907452658544362635922e-37), - SC_(0.34857664908449107348958795506280082952452713251912e-25), SC_(0.4151866912841796875e2), SC_(0.84098145009994339684283693509730169685090217512879e-22), SC_(0.54257544703354289137242893169458880766652554745316e22), - SC_(0.34919368622379363366113344149995795887854964367758e-25), SC_(0.253342638931968e15), SC_(0.7562174072265625e3), SC_(0.249241547815296223838694888499925239323224138633e-9), - SC_(0.43573388456807634241895548780677530339229715228289e-25), SC_(0.4951682e8), SC_(0.27826294978205525521980137859608542144911232096849e-25), SC_(0.68052511685869677076187126812000404571638179018885e22), - SC_(0.79820903020739723608895214436397557193018231780357e-25), SC_(0.64729720161775472443612539086288393264112528413534e-17), SC_(0.68450550546432e14), SC_(0.19125532541215326384896730405964498227631338694385e-18), - SC_(0.87440356429873925658498856170228582591246249688943e-25), SC_(0.897631640625e4), SC_(0.386145068359375e4), SC_(0.70431488067233168809120506088634745460689092194161e-5), - SC_(0.94440849851249091320281320378524601844016927998382e-25), SC_(0.339495296e9), SC_(0.27455182077952e14), SC_(0.12588696277491280442424745508482566976425259261561e-18), - SC_(0.14235380836999617679740726134029336127093459674064e-24), SC_(0.13978527726259656235898667313173260930711863658793e-24), SC_(0.2028485946357250213623046875e-1), SC_(0.27366411869676160015961055866442893198667542321359e5), - SC_(0.19953517994584643852448181812338140391502663839596e-24), SC_(0.20741449842688e14), SC_(0.4743499375e6), SC_(0.13886820075171731514726499953757541277555907027004e-11), - SC_(0.24754359063412526643006257824154938047573476511687e-24), SC_(0.542938704356835328e18), SC_(0.44974670432440498891960159215184658369128360699829e-26), SC_(0.10752772537029819829836280199737653161290081988757e18), - SC_(0.31317834636651731435069138009717243018286553235541e-24), SC_(0.446171086848e12), SC_(0.49623249953612003082525916397571563720703125e-9), SC_(0.90507658227268922734361508605808168072270615976688e4), - SC_(0.49794778812580822691949943719295546451682199506905e-24), SC_(0.1241846768099137683456e22), SC_(0.16907547929525060340181807204941172504655995389999e-25), SC_(0.78343915398198934519415679862427240727586271564883e15), - SC_(0.56225779987930131445265275562229206527363467582603e-24), SC_(0.59220483766176692878700381014733800100202643079683e-19), SC_(0.170295034922225631232e22), SC_(0.20048163240230817674563773499193885173665982026089e-29), - SC_(0.63171350201374448567926894124993295043246632758382e-24), SC_(0.34594001439795600424927311319582115491182941913878e-27), SC_(0.63795086741914598182229839666991088459324643622494e-23), SC_(0.30128244387255120033790929863955407018683622956366e36), - SC_(0.13769532587968157644195235343886302517048270122046e-23), SC_(0.2007315487162486533634364604949951171875e-6), SC_(0.484821384427736035149791860021650791168212890625e-10), SC_(0.13804448026385854623972866111304415486550268685946e15), - SC_(0.1809900535358029636909945199492450026643175498009e-23), SC_(0.4521496521192602813243865966796875e-5), SC_(0.8669365225699721122509799897670745849609375e-10), SC_(0.16273113459057256254769276696724703797987842259227e14), - SC_(0.23768503319901658006414734019219381138884883419848e-23), SC_(0.545301093941248e15), SC_(0.1237108193663516431115567684173583984375e-9), SC_(0.10384732803004085499895888503014146907429299054875e4), - SC_(0.30307608021550191165014175615417981032514993522398e-23), SC_(0.112407951746718026697635650634765625e-5), SC_(0.2082685879058432e16), SC_(0.78504137547976820009624215245629935490941195781392e-21), - SC_(0.62520772668534154026944814518561754825703991045316e-23), SC_(0.19445130267235161963321360384e29), SC_(0.27158976561908717618255837411567199524142779409885e-16), SC_(0.79176099627370786959440226480012961415298742955765e3), - SC_(0.13102694856934221302627057835335012189043046859638e-22), SC_(0.557648090759990083584e22), SC_(0.511986668338959560742296162061393260955810546875e-10), SC_(0.78466137092077764354738487755677479556614922112935e0), - SC_(0.22752379870925977520487843277428559665698237779452e-22), SC_(0.169495918280704e15), SC_(0.106314858496e12), SC_(0.21650121297190654998249828534683860885914030587266e-17), - SC_(0.25335998731998849030698736206528910198942927678445e-22), SC_(0.99404931640625e3), SC_(0.204871795654296875e3), SC_(0.42132166564785080959023378471888313620164092769291e-3), - SC_(0.34646067293379381351152691325339738961930358129848e-22), SC_(0.26973976499394821796760860105960760360263583912399e-23), SC_(0.238645943284598871514390339143574237823486328125e-10), SC_(0.35432548942737632785957707186626141058866961729541e18), - SC_(0.71863877935764437100797607417958061393203905709015e-22), SC_(0.174722980453023744e19), SC_(0.13073324703744e14), SC_(0.1736004266338139270794293208784155064732837114576e-21), - SC_(0.96362472102334232055222076765519517715929964651878e-21), SC_(0.229194643907248973846435546875e-3), SC_(0.354709317473833607436972670257091522216796875e-9), SC_(0.55865475580945127826780252757531774517543358031385e12), - SC_(0.27589042212186362242123678200494962808875243354123e-20), SC_(0.16342684e8), SC_(0.10564504593401150001064081607182743027806282043457e-12), SC_(0.70232843197284835279286086968072241001475849391442e10), - SC_(0.10233203223084091273258880352287070181205308472272e-19), SC_(0.85809811133878005628972118756792042404413223266602e-13), SC_(0.231948544e9), SC_(0.21282358830663000454676497251299241238551176927446e-10), - SC_(0.18673345450030310831705831391483241255002667458029e-19), SC_(0.16140768350376832622251404282443946390469477480956e-24), SC_(0.35751782069791464758326094786154009108614104661683e-22), SC_(0.57362515961254887975882907105995424791809261862104e33), - SC_(0.21109476364529939751075359117074570214356299402425e-19), SC_(0.8756801014807582267041677127782781970980266472715e-25), SC_(0.19232578752860259808180970650021732008816410797181e-22), SC_(0.10040849239749431240730130421363049484424180456536e34), - SC_(0.48988976909583188869227858043553514022505623870529e-19), SC_(0.20838384443777613341808319091796875e-4), SC_(0.15278292e8), SC_(0.70563639547351817695354788729725173202298905165509e-9), - SC_(0.82997499668329372719087076888666576479636205476709e-19), SC_(0.13155479315039595949803718770027355301939497866925e-23), SC_(0.1327809695148788465823841420387907419353723526001e-14), SC_(0.32382452643409713657086228689471450756020929884496e24), - SC_(0.16677509527778160624086499150275919589603290660307e-18), SC_(0.50082130538252574789989333416135111329551950562359e-29), SC_(0.27393523857242675896004658903787332135948417999316e-20), SC_(0.26379890286497467800536742716267974869467674676907e31), - SC_(0.30420727664434581210352358596193944606511649908498e-18), SC_(0.28656053473241627216339111328125e-4), SC_(0.94969911521617292598785838378394608128019171999767e-19), SC_(0.21152520435266024826733886337057191990575481859773e22), - SC_(0.75868695590633990953827528458397466692986199632287e-18), SC_(0.930611462144e12), SC_(0.18147922618313051311153033283257685840533790511131e-24), SC_(0.83768344778024722769204816337111831433373325848511e16), - SC_(0.79597584432992412060764095271814255738718202337623e-18), SC_(0.75974287571611502022633594876763844865744160884209e-30), SC_(0.20657736771171195551744e23), SC_(0.47403170903497016250215067728483228381506772219895e-31), - SC_(0.12784377253954858878954355810853016350847610738128e-17), SC_(0.687874899968e12), SC_(0.2496727752685546875e2), SC_(0.14487562897240575462420431915733354323986381404974e-6), - SC_(0.22468750405760049766485005051652734664457966573536e-17), SC_(0.20721947294077835977077484130859375e-4), SC_(0.33333534375e6), SC_(0.1891939096717128299814570834532131624242218004607e-6), - SC_(0.33297255999405977634352134242323728585688513703644e-17), SC_(0.31191365320704e14), SC_(0.2293932139873504638671875e0), SC_(0.23416581491449832804939246015659888605843645930834e-5), - SC_(0.35736448257653877024582131372021365223190514370799e-17), SC_(0.1626183676572159287754752e26), SC_(0.18501463382170069138510370976291596889495849609375e-11), SC_(0.40153851788485548350521938534047362493332593188358e0), - SC_(0.46871312598868006987253009842930850936681963503361e-17), SC_(0.3093168493023691324522496e26), SC_(0.16793731632787596740420928687663819571897812904515e-26), 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SC_(0.68443482659479816375487801854053577534347380106894e-25), SC_(0.2535778278917846265208084888613213161043251220247e0), - SC_(0.589840515072e13), SC_(0.11837831633021164326650292224515978315498715423004e-25), SC_(0.27219574150194603134877979755401611328125e-7), SC_(0.45380850193684529549916365876123433705384130624401e2), - SC_(0.51712110886912e14), SC_(0.156551992965379627797503279104e30), SC_(0.47173579223453998565673828125e-2), SC_(0.15351343966945931206569033370561284731402195178945e-19), - SC_(0.86229714468864e14), SC_(0.14452686009774895481427847698796540498733520507813e-13), SC_(0.669478515625e5), SC_(0.48256534943951386340918361637227021878577560800017e-11), - SC_(0.8952989351936e14), SC_(0.5821022205054759979248046875e-4), SC_(0.16930462580604928e17), SC_(0.41100941381473513911311626770434246282405013362988e-23), - SC_(0.3135611338752e15), SC_(0.2348838144e10), SC_(0.111468466401642984919817536137998104095458984375e-9), SC_(0.3310987818594775551634409929713950668720513185194e-6), - SC_(0.323813657018368e15), SC_(0.156708486328125e5), SC_(0.16682115902222024485246354430501014576293528079987e-14), SC_(0.32606324691495083414901689521365944975222646764363e-1), - SC_(0.95759886188544e15), SC_(0.4659874708323741288040764629840850830078125e-8), SC_(0.727262651482112e15), SC_(0.10816915862847177055794166008038797474693843131559e-21), - SC_(0.1551973144854528e16), SC_(0.10139344880747031860591903938868807433237861914677e-19), SC_(0.7740245504e10), SC_(0.9838251718134408598992601115526735906681602754507e-17), - SC_(0.183459460939776e16), SC_(0.58535432060362684618705258305616519358052915120161e-26), SC_(0.151380081803154098452068865299224853515625e-7), SC_(0.462681848842073289149702267338964557315073422797e1), - SC_(0.3762704347037696e16), SC_(0.10164524532769642241629852708355797252185587220552e-24), SC_(0.27152649027584e16), SC_(0.14699154732025769283571926131601897366775031030076e-22), - SC_(0.6551729407524864e16), SC_(0.25762003497220575809478759765625e-3), SC_(0.156271296e9), SC_(0.23717202528322099316627229293548821703600369558169e-15), - SC_(0.6565417468297216e16), SC_(0.174148595112480631422976e24), SC_(0.187841462272e12), SC_(0.20361865097500372485155107117802705969273207578608e-24), - SC_(0.9007602981666816e16), SC_(0.25765624e9), SC_(0.1591604150272e14), SC_(0.19726797826086290726900599041820484051327569566171e-20), - SC_(0.18448819419086848e17), SC_(0.55460104261295954577309919031335994077380746603012e-16), SC_(0.154132149174272e16), SC_(0.13580314631955561794382801022694745071290705109491e-22), - SC_(0.41172763385266176e17), SC_(0.69560673828125e4), SC_(0.747194576263427734375e1), SC_(0.62793115296093377148750971856138022413722904539364e-10), - SC_(0.59877638017122304e17), SC_(0.53512100536178474827209150532780768116936087608337e-15), SC_(0.60865414403362585004788968196643994088311036341765e-26), SC_(0.67932276518492118905647587709216361710433902821356e13), - SC_(0.11384566732292096e18), SC_(0.58757351632535552e19), SC_(0.273440826416015625e3), SC_(0.2218197410675072553866425364806973969075261727874e-18), - SC_(0.128395461743607808e18), SC_(0.206836903384823477636694016e27), SC_(0.53310077419155277311801910400390625e-5), SC_(0.25213187167619695580929289478697105906035912959449e-18), - SC_(0.245924553149120512e18), SC_(0.12432241406593107741605394588021265875441186132822e-25), SC_(0.11698430441812742785454260394458960094979845402414e-30), SC_(0.15814359980865698013833243813020147773628412638471e21), - SC_(0.304309702915784704e18), SC_(0.530327327997952e15), SC_(0.10366431646728266850195727608041629252966231433675e-18), SC_(0.73346046074259210722247465233594194982314902683682e-6), - SC_(0.351564170056957952e18), SC_(0.39915753210320770987303899714279126384431587576396e-26), SC_(0.21695373623974084952946051325821291927687106275468e-28), SC_(0.16012914574357507234163722206932362300988672115721e20), - SC_(0.805980574786256896e18), SC_(0.7298279296875e4), SC_(0.135008262029312e15), SC_(0.24742374685179778771251059396546742229781662198914e-22), - SC_(0.1429457475085533184e20), SC_(0.14041162752e11), SC_(0.16802999673239973138530304e26), SC_(0.32121431604673931143271876891436876644565038320042e-36), - SC_(0.221162365880631296e20), SC_(0.4426536e8), SC_(0.89961878334825112180062577083017316681434749625623e-18), SC_(0.10108911246070441761891693525755853616606808949316e-3), - SC_(0.38083625921602912256e20), SC_(0.14043506688e11), SC_(0.13209346463532805303342509972708285204134881496429e-15), SC_(0.35692228203582006473843647627664557137685858827968e-6), - SC_(0.57692237126522896384e20), SC_(0.63429242800339125096797943115234375e-5), SC_(0.31824542466005171886425636864e29), SC_(0.55222293820695175519018810756922011735863676741191e-41), - SC_(0.6036870791327383552e20), SC_(0.7191220191232e13), SC_(0.68897207938789506442844867706298828125e-6), SC_(0.17346553888445511526875601632160113537907688737997e-12), - SC_(0.113674073964877447168e21), SC_(0.183615109375e6), SC_(0.404058591811917722225189208984375e-4), SC_(0.10330175955957541532693528313466256772187391201874e-9), - SC_(0.140771054246300745728e21), SC_(0.4364620208740234375e2), SC_(0.10711124272997777587041261201942927950011067906889e-29), SC_(0.36980588192743195268081186143904811424184826509079e5), - SC_(0.486625867239520206848e21), SC_(0.2663514463837359985504355062296832912238642165903e-19), SC_(0.4719122320543576863524228422930565122003386188676e-26), SC_(0.12125027886646699970512476707156771853870273067952e14), - SC_(0.1146824826980038344704e22), SC_(0.123134608e9), SC_(0.36464645756234167146109012677852867501115952109103e-20), SC_(0.13220462423972425935917229500420846663825040326569e-3), - SC_(0.317074383652647862272e22), SC_(0.89612589356621110444032e24), SC_(0.2342108211970048e16), SC_(0.11619224315234818923589971905969099280156494799642e-29), - SC_(0.32148523727519219712e22), SC_(0.60515264161661452673922225736467336588411333742066e-25), SC_(0.787468255232e13), SC_(0.67190469656717598102688231195715810897773628309487e-23), - SC_(0.13571258581209030066176e23), SC_(0.2301062643527984619140625e-1), SC_(0.14359374149799930542314996273489668965339660644531e-11), SC_(0.14166931188327778230186785722742287698171547666982e-3), - SC_(0.20821377315431516209152e23), SC_(0.31614863423832064e17), SC_(0.64014885e7), SC_(0.4621406894160877827384001215215505228565154941349e-22), - SC_(0.55817784918415767502848e23), SC_(0.229345916576958775296e21), SC_(0.181080293376e13), SC_(0.62303863493181421011759609358700084332302564282572e-27), - SC_(0.210179409744077661405184e24), SC_(0.775467603201754089842406683474462128114628768627e-26), SC_(0.1351436267417501696e19), SC_(0.48419735649202961080115073168670433174544124355214e-29), - SC_(0.277204771630374352584704e24), SC_(0.178649388253688812255859375e-1), SC_(0.1626075136e10), SC_(0.35041190711483516523923271898554740595024898229225e-20), - SC_(0.286204729096914532827136e24), SC_(0.18205785323743839398957788944244384765625e-7), SC_(0.6443661400749065109504e22), SC_(0.85231956001222048244789008910270023125100724496553e-33), - SC_(0.292186842467552253181952e24), SC_(0.8000304500511383121995759616e28), SC_(0.12346179962158203125e2), SC_(0.17659213899312742611429666455779433659781019844976e-25), - SC_(0.393077021751861389033472e24), SC_(0.85326592849126535957377352366076878413243909232699e-28), SC_(0.11113272845378330266896682587685063481330871582031e-11), SC_(0.43056670697313120117799317169619739766527357451448e1), - SC_(0.48688847917066659823616e24), SC_(0.12212552573408426924125600686592708205013835254249e-21), SC_(0.1269279595243605041993096779751049041351507185027e-17), SC_(0.33543623251839576830546760936703173774870805103267e7), - SC_(0.6959596827501176488460288e25), SC_(0.56396991515163736959758100092886750224006554485772e-29), SC_(0.164767579074269378772992e24), SC_(0.67539896107197358427396075668773079100885280216386e-35), - SC_(0.18820064668587267094216704e26), SC_(0.302210201308383830109960399568080902099609375e-9), SC_(0.33895318467300131244893458519885746926814107382597e-21), SC_(0.21606569536016446005127644096871253975571307187249e4), - SC_(0.66192871423119660955992064e26), SC_(0.65104581211365760324995297566040105840304400052279e-28), SC_(0.700861590985368820838630199432373046875e-9), SC_(0.5261182706092194133617741726329224767119336720926e-3), - SC_(0.9036469625899950631026688e26), SC_(0.690641880035400390625e1), SC_(0.1238969862461090087890625e0), SC_(0.3008677996342580895031853541445446250478520113248e-12), - SC_(0.351293559140227787146657792e27), SC_(0.92746285056e12), SC_(0.7325884342193603515625e1), SC_(0.61405412064015393151121436181259576895276598600887e-19), - SC_(0.48555353730121618377670656e27), SC_(0.41366469991877353664505423235416110752209856263632e-29), SC_(0.1080339869874636584075679427013641468012674864323e-29), SC_(0.42620833187540100646142696579397880259804927864477e17), - SC_(0.3196617981363007079661436928e28), SC_(0.357227936120807498809881508350372314453125e-8), SC_(0.190531306287766710738651454448699951171875e-7), SC_(0.19434029391873011348314670331341701583590531402094e-5), - SC_(0.4932620110638545248192561152e28), SC_(0.39087764918804168701171875e-1), SC_(0.37496308203098109226999139757157200603110425163322e-21), SC_(0.11157521852141686174291251786184006118424156415823e-1), - SC_(0.516425012058796509045456896e28), SC_(0.3000732163818651513042917353020530062720192427143e-28), SC_(0.28816120624542236328125e1), SC_(0.14487121655367107180122470700505306007568660707101e-13), - SC_(0.6724360036363488659828113408e28), SC_(0.39914275e7), SC_(0.5617260831058956682682037353515625e-4), SC_(0.24432489934783656632287527852861417375460919006681e-14), - SC_(0.7376334675354954747676196864e28), SC_(0.3832167254355459644063744e25), SC_(0.86986000872677090266227306614155168063007295131683e-15), SC_(0.60499813791534240550577796444003132563462392194689e-18), - SC_(0.1240879712420966629044649984e29), SC_(0.35030939907262229474824187104684165838808240778235e-22), SC_(0.23553908385443359223970771765266363217961043119431e-16), SC_(0.11419947735685798535870442055414653068651348519666e4), - SC_(0.13622372113626680630865559552e29), SC_(0.5065993732313771067901500902430633743733778828755e-18), SC_(0.1568245533434264871175400912761688232421875e-11), SC_(0.1638076044611111663076389515306947175644793927095e-1), - SC_(0.21413030105610117647127543808e29), SC_(0.56796892335439872e17), SC_(0.44545595303495604738852208133448318250202646595426e-19), SC_(0.40758436912717219001309081424162965116278950127384e-12), - SC_(0.240611655851932728105631744e29), SC_(0.15126033260477136128765155826087636266509091563425e-30), SC_(0.147685372829437255859375e1), SC_(0.13095601170876630580259197493117307804833462447144e-13), - SC_(0.61731988312258099732254031872e29), SC_(0.47155488899394500240213479534565823420775918905622e-28), SC_(0.4463543296e10), SC_(0.27051189723173151307626070067360099122375990020391e-23) - }; -#undef SC_ + static const boost::array, 201> ellint_rd_data = {{ + {{ SC_(0.60682196926171104626767727515008970841312337712241e-30), SC_(0.20031258624e11), SC_(0.10313978271484375e4), SC_(0.20551372495384815463856604017047221545095240191057e-7) }}, + {{ SC_(0.13810928266794127506964991575307193802925529863273e-29), SC_(0.2529551275074481964111328125e-3), SC_(0.7030536597341097149183042347431182861328125e-8), SC_(0.26827491422802771467722943731540343461246213838861e11) }}, + {{ SC_(0.44767214645416419053919245787147718165594030426536e-29), SC_(0.26553176031232e14), SC_(0.2085586588137791946752e23), SC_(0.10585138723496739834534066073267118675522211779171e-31) }}, + {{ SC_(0.60078474312334545656635060929362382794743178141472e-29), SC_(0.37131016039637643189053051173686981201171875e-8), SC_(0.32517390764125836699536241120728208287005145393778e-20), SC_(0.15139742233407639223792275679902886417433224652453e26) }}, + {{ SC_(0.61834249098451553748337548320711315606925672313013e-29), SC_(0.15125532639232e16), SC_(0.11666782739894188125617802143096923828125e-6), SC_(0.66117253645648417600031762235375783237535720054585e0) }}, + {{ SC_(0.80490202086679616440767211156605911864354431197377e-29), SC_(0.263248904192e12), SC_(0.297980882347216843954978816e27), SC_(0.10333434770883940055455846219131687005742728721005e-37) }}, + {{ SC_(0.15386248307178551019952166983379913769903023636025e-28), SC_(0.11083928e9), SC_(0.210290006361901760101318359375e-2), SC_(0.13550514102538012513935665942320904977981297554257e0) }}, + {{ SC_(0.27790564235134654243337661318427908127768828411199e-28), SC_(0.21656921296023725949679903214975529301966616912978e-20), SC_(0.16200692698475904762744903564453125e-4), SC_(0.85856403820113222790454310518632166416049096576362e9) }}, + {{ 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SC_(0.2218197410675072553866425364806973969075261727874e-18) }}, + {{ SC_(0.128395461743607808e18), SC_(0.206836903384823477636694016e27), SC_(0.53310077419155277311801910400390625e-5), SC_(0.25213187167619695580929289478697105906035912959449e-18) }}, + {{ SC_(0.245924553149120512e18), SC_(0.12432241406593107741605394588021265875441186132822e-25), SC_(0.11698430441812742785454260394458960094979845402414e-30), SC_(0.15814359980865698013833243813020147773628412638471e21) }}, + {{ SC_(0.304309702915784704e18), SC_(0.530327327997952e15), SC_(0.10366431646728266850195727608041629252966231433675e-18), SC_(0.73346046074259210722247465233594194982314902683682e-6) }}, + {{ SC_(0.351564170056957952e18), SC_(0.39915753210320770987303899714279126384431587576396e-26), SC_(0.21695373623974084952946051325821291927687106275468e-28), SC_(0.16012914574357507234163722206932362300988672115721e20) }}, + {{ SC_(0.805980574786256896e18), SC_(0.7298279296875e4), SC_(0.135008262029312e15), SC_(0.24742374685179778771251059396546742229781662198914e-22) }}, + {{ SC_(0.1429457475085533184e20), SC_(0.14041162752e11), SC_(0.16802999673239973138530304e26), SC_(0.32121431604673931143271876891436876644565038320042e-36) }}, + {{ SC_(0.221162365880631296e20), SC_(0.4426536e8), SC_(0.89961878334825112180062577083017316681434749625623e-18), SC_(0.10108911246070441761891693525755853616606808949316e-3) }}, + {{ SC_(0.38083625921602912256e20), SC_(0.14043506688e11), SC_(0.13209346463532805303342509972708285204134881496429e-15), SC_(0.35692228203582006473843647627664557137685858827968e-6) }}, + {{ SC_(0.57692237126522896384e20), SC_(0.63429242800339125096797943115234375e-5), SC_(0.31824542466005171886425636864e29), SC_(0.55222293820695175519018810756922011735863676741191e-41) }}, + {{ SC_(0.6036870791327383552e20), SC_(0.7191220191232e13), SC_(0.68897207938789506442844867706298828125e-6), SC_(0.17346553888445511526875601632160113537907688737997e-12) }}, + {{ SC_(0.113674073964877447168e21), SC_(0.183615109375e6), SC_(0.404058591811917722225189208984375e-4), SC_(0.10330175955957541532693528313466256772187391201874e-9) }}, + {{ SC_(0.140771054246300745728e21), SC_(0.4364620208740234375e2), SC_(0.10711124272997777587041261201942927950011067906889e-29), SC_(0.36980588192743195268081186143904811424184826509079e5) }}, + {{ SC_(0.486625867239520206848e21), SC_(0.2663514463837359985504355062296832912238642165903e-19), SC_(0.4719122320543576863524228422930565122003386188676e-26), SC_(0.12125027886646699970512476707156771853870273067952e14) }}, + {{ SC_(0.1146824826980038344704e22), SC_(0.123134608e9), SC_(0.36464645756234167146109012677852867501115952109103e-20), SC_(0.13220462423972425935917229500420846663825040326569e-3) }}, + {{ SC_(0.317074383652647862272e22), SC_(0.89612589356621110444032e24), SC_(0.2342108211970048e16), SC_(0.11619224315234818923589971905969099280156494799642e-29) }}, + {{ SC_(0.32148523727519219712e22), SC_(0.60515264161661452673922225736467336588411333742066e-25), SC_(0.787468255232e13), SC_(0.67190469656717598102688231195715810897773628309487e-23) }}, + {{ SC_(0.13571258581209030066176e23), SC_(0.2301062643527984619140625e-1), SC_(0.14359374149799930542314996273489668965339660644531e-11), SC_(0.14166931188327778230186785722742287698171547666982e-3) }}, + {{ SC_(0.20821377315431516209152e23), SC_(0.31614863423832064e17), SC_(0.64014885e7), SC_(0.4621406894160877827384001215215505228565154941349e-22) }}, + {{ SC_(0.55817784918415767502848e23), SC_(0.229345916576958775296e21), SC_(0.181080293376e13), SC_(0.62303863493181421011759609358700084332302564282572e-27) }}, + {{ SC_(0.210179409744077661405184e24), SC_(0.775467603201754089842406683474462128114628768627e-26), SC_(0.1351436267417501696e19), SC_(0.48419735649202961080115073168670433174544124355214e-29) }}, + {{ SC_(0.277204771630374352584704e24), SC_(0.178649388253688812255859375e-1), SC_(0.1626075136e10), SC_(0.35041190711483516523923271898554740595024898229225e-20) }}, + {{ SC_(0.286204729096914532827136e24), SC_(0.18205785323743839398957788944244384765625e-7), SC_(0.6443661400749065109504e22), SC_(0.85231956001222048244789008910270023125100724496553e-33) }}, + {{ SC_(0.292186842467552253181952e24), SC_(0.8000304500511383121995759616e28), SC_(0.12346179962158203125e2), SC_(0.17659213899312742611429666455779433659781019844976e-25) }}, + {{ SC_(0.393077021751861389033472e24), SC_(0.85326592849126535957377352366076878413243909232699e-28), SC_(0.11113272845378330266896682587685063481330871582031e-11), SC_(0.43056670697313120117799317169619739766527357451448e1) }}, + {{ SC_(0.48688847917066659823616e24), SC_(0.12212552573408426924125600686592708205013835254249e-21), SC_(0.1269279595243605041993096779751049041351507185027e-17), SC_(0.33543623251839576830546760936703173774870805103267e7) }}, + {{ SC_(0.6959596827501176488460288e25), SC_(0.56396991515163736959758100092886750224006554485772e-29), SC_(0.164767579074269378772992e24), SC_(0.67539896107197358427396075668773079100885280216386e-35) }}, + {{ SC_(0.18820064668587267094216704e26), SC_(0.302210201308383830109960399568080902099609375e-9), SC_(0.33895318467300131244893458519885746926814107382597e-21), SC_(0.21606569536016446005127644096871253975571307187249e4) }}, + {{ SC_(0.66192871423119660955992064e26), SC_(0.65104581211365760324995297566040105840304400052279e-28), SC_(0.700861590985368820838630199432373046875e-9), SC_(0.5261182706092194133617741726329224767119336720926e-3) }}, + {{ SC_(0.9036469625899950631026688e26), SC_(0.690641880035400390625e1), SC_(0.1238969862461090087890625e0), SC_(0.3008677996342580895031853541445446250478520113248e-12) }}, + {{ SC_(0.351293559140227787146657792e27), SC_(0.92746285056e12), SC_(0.7325884342193603515625e1), SC_(0.61405412064015393151121436181259576895276598600887e-19) }}, + {{ SC_(0.48555353730121618377670656e27), SC_(0.41366469991877353664505423235416110752209856263632e-29), SC_(0.1080339869874636584075679427013641468012674864323e-29), SC_(0.42620833187540100646142696579397880259804927864477e17) }}, + {{ SC_(0.3196617981363007079661436928e28), SC_(0.357227936120807498809881508350372314453125e-8), SC_(0.190531306287766710738651454448699951171875e-7), SC_(0.19434029391873011348314670331341701583590531402094e-5) }}, + {{ SC_(0.4932620110638545248192561152e28), SC_(0.39087764918804168701171875e-1), SC_(0.37496308203098109226999139757157200603110425163322e-21), SC_(0.11157521852141686174291251786184006118424156415823e-1) }}, + {{ SC_(0.516425012058796509045456896e28), SC_(0.3000732163818651513042917353020530062720192427143e-28), SC_(0.28816120624542236328125e1), SC_(0.14487121655367107180122470700505306007568660707101e-13) }}, + {{ SC_(0.6724360036363488659828113408e28), SC_(0.39914275e7), SC_(0.5617260831058956682682037353515625e-4), SC_(0.24432489934783656632287527852861417375460919006681e-14) }}, + {{ SC_(0.7376334675354954747676196864e28), SC_(0.3832167254355459644063744e25), SC_(0.86986000872677090266227306614155168063007295131683e-15), SC_(0.60499813791534240550577796444003132563462392194689e-18) }}, + {{ SC_(0.1240879712420966629044649984e29), SC_(0.35030939907262229474824187104684165838808240778235e-22), SC_(0.23553908385443359223970771765266363217961043119431e-16), SC_(0.11419947735685798535870442055414653068651348519666e4) }}, + {{ SC_(0.13622372113626680630865559552e29), SC_(0.5065993732313771067901500902430633743733778828755e-18), SC_(0.1568245533434264871175400912761688232421875e-11), SC_(0.1638076044611111663076389515306947175644793927095e-1) }}, + {{ SC_(0.21413030105610117647127543808e29), SC_(0.56796892335439872e17), SC_(0.44545595303495604738852208133448318250202646595426e-19), SC_(0.40758436912717219001309081424162965116278950127384e-12) }}, + {{ SC_(0.240611655851932728105631744e29), SC_(0.15126033260477136128765155826087636266509091563425e-30), SC_(0.147685372829437255859375e1), SC_(0.13095601170876630580259197493117307804833462447144e-13) }}, + {{ SC_(0.61731988312258099732254031872e29), SC_(0.47155488899394500240213479534565823420775918905622e-28), SC_(0.4463543296e10), SC_(0.27051189723173151307626070067360099122375990020391e-23) }} + }}; diff --git a/test/ellint_rf_data.ipp b/test/ellint_rf_data.ipp index 56d8b4964..b0c104c55 100644 --- a/test/ellint_rf_data.ipp +++ b/test/ellint_rf_data.ipp @@ -7,409 +7,407 @@ // // x, y, z, RF(x, y, z) // -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 401> ellint_rf_data = { - SC_(0.60682196926171104626767727515008970841312337712241e-30), SC_(0.20031258624e11), SC_(0.10313978271484375e4), SC_(0.69081557947567857896297308369623231790841946303168e-4), - SC_(0.13810928266794127506964991575307193802925529863273e-29), SC_(0.2529551275074481964111328125e-3), SC_(0.7030536597341097149183042347431182861328125e-8), SC_(0.41696748464385961137940994051143282877208328256968e3), - SC_(0.14532352659780781796355564562931230420316401288775e-29), SC_(0.62687453931329231730011467674071804187172354186889e-30), SC_(0.26256847716031594952568184453411959111690521240234e-12), SC_(0.40492940437281068910143789937423107620726714449588e8), - SC_(0.21161119528926488937912315394561157356168786172334e-29), SC_(0.142681614079265273176133632659912109375e-6), SC_(0.1414351724088191986083984375e-1), SC_(0.60023495609336663619731475310462707680628111629781e2), - SC_(0.43727979838159528482554219689363356095561935561375e-29), SC_(0.7798122348544e13), SC_(0.8588943201947652980736e22), SC_(0.12728379993876013222161727164717897397898227135914e-9), - SC_(0.44767214645416419053919245787147718165594030426536e-29), SC_(0.26553176031232e14), SC_(0.2085586588137791946752e23), SC_(0.80511870764678968189176930995818394321307940480734e-10), - SC_(0.60078474312334545656635060929362382794743178141472e-29), SC_(0.37131016039637643189053051173686981201171875e-8), SC_(0.32517390764125836699536241120728208287005145393778e-20), SC_(0.25056280362165428100075135368904610528487634651412e6), - SC_(0.61834249098451553748337548320711315606925672313013e-29), SC_(0.15125532639232e16), SC_(0.11666782739894188125617802143096923828125e-6), SC_(0.69024104942927043057057398977626412595781610122053e-6), - SC_(0.80490202086679616440767211156605911864354431197377e-29), SC_(0.263248904192e12), SC_(0.297980882347216843954978816e27), SC_(0.10843189731083616299141336159195842305986739069878e-11), - SC_(0.15386248307178551019952166983379913769903023636025e-28), SC_(0.11083928e9), SC_(0.210290006361901760101318359375e-2), SC_(0.13041677890491263355196952840107362001464424225232e-2), - SC_(0.21260283480045472585820552908849842179312334994757e-28), SC_(0.117237625e7), SC_(0.28658838e8), SC_(0.56137169413466917815737398640168522533687819147944e-3), - SC_(0.23067565607429071342632211210292164463707216326199e-28), SC_(0.44169701635837554931640625e-1), SC_(0.14622103125e6), SC_(0.23255376087386493123620791606540418922162034060246e-1), - SC_(0.27790564235134654243337661318427908127768828411199e-28), SC_(0.21656921296023725949679903214975529301966616912978e-20), SC_(0.16200692698475904762744903564453125e-4), SC_(0.48848907341566731317828094161181483220489237197822e4), - SC_(0.3576658041416457175462348437019377323527317041928e-28), SC_(0.182191292416e12), SC_(0.355224928e9), SC_(0.1056145023109440334189908118197725710820599937924e-4), - SC_(0.45190074381881787947113833644192369803258850957835e-28), SC_(0.903221837196690095865856e24), SC_(0.197033285648384e15), SC_(0.1316234260403974959059386181123491622884455028604e-10), - SC_(0.75787209056271355952485380019348769132814133643247e-28), SC_(0.3443290234375e5), SC_(0.87738095954812459262649215691458087947041111220869e-24), SC_(0.18482788150207164039886687903794355893352157342876e0), - SC_(0.83892250504513065845701871993405683214864787598623e-28), SC_(0.1116302655645995400846004486083984375e-5), SC_(0.5191992844812585795584e22), SC_(0.46130757625625887687399713890619646292026008752597e-9), - SC_(0.10848934303015863927446282468623299997624646840919e-27), SC_(0.62221619626030569058053553009209074892000950850727e-30), SC_(0.343400804652490021666816e24), SC_(0.10342135228893151111628599880598474090206795712037e-9), - SC_(0.1287535325337014953720268054032123824574619620157e-27), SC_(0.13705567485615801022446745431989965211687137938007e-26), SC_(0.5078582763671875e0), SC_(0.44492840412794216795211644099170510281671666177003e2), - SC_(0.20347543751535935665284243442334458135561822645851e-27), SC_(0.440987377729536e16), SC_(0.287391328125e5), SC_(0.21480602601200030281855562249446563848311273705777e-6), - SC_(0.22256795142604778055852756615936599983521384333793e-27), SC_(0.18143533359633255599212774654416246988830607733689e-18), SC_(0.21148944142623804509639739990234375e-5), SC_(0.11297576663225845000545238152727773376633249003903e5), - 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SC_(0.16709281876399104451896857451468573346753387909303e-21), SC_(0.26595703615542517397196645845468323199908103228872e-7), - SC_(0.10280280887589339136e20), SC_(0.49921325198101894818741785761816914940427547878188e-26), SC_(0.5754278161047093248e19), SC_(0.56343122038044392548104906940409766183025596353959e-9), - SC_(0.1429457475085533184e20), SC_(0.14041162752e11), SC_(0.16802999673239973138530304e26), SC_(0.20430738758433914727245592579644201870890111941106e-11), - SC_(0.16893768561871290368e20), SC_(0.38262641055553103797137737274169921875e-7), SC_(0.56400939474343658730504103004932403564453125e-10), SC_(0.77915261196829271698710270612695654113541336314491e-8), - SC_(0.221162365880631296e20), SC_(0.4426536e8), SC_(0.89961878334825112180062577083017316681434749625623e-18), SC_(0.31587331723282902975348605784466775965197768722419e-8), - SC_(0.38083625921602912256e20), SC_(0.14043506688e11), SC_(0.13209346463532805303342509972708285204134881496429e-15), SC_(0.19845010460747579268549749986248030274199334150206e-8), - SC_(0.39525041685152137216e20), SC_(0.49020114305024e14), SC_(0.42052690625e6), SC_(0.13021232016998762845315311903834202914892122783065e-8), - SC_(0.57692237126522896384e20), SC_(0.63429242800339125096797943115234375e-5), SC_(0.31824542466005171886425636864e29), SC_(0.64186366616187505745791782232639309036647875547211e-13), - SC_(0.6036870791327383552e20), SC_(0.7191220191232e13), SC_(0.68897207938789506442844867706298828125e-6), SC_(0.12043989455764291795244235497511573734780580101692e-8), - SC_(0.113674073964877447168e21), SC_(0.183615109375e6), SC_(0.404058591811917722225189208984375e-4), SC_(0.17272793377359922611700097300655234258649545017537e-8), - SC_(0.140771054246300745728e21), SC_(0.4364620208740234375e2), SC_(0.10711124272997777587041261201942927950011067906889e-29), SC_(0.19128232203982141215362761531801216026909489860823e-8), - SC_(0.364701990405672009728e21), SC_(0.29044177532196044921875e1), SC_(0.244647525250911712646484375e-1), SC_(0.12796751058826092356060987463454163668644850859444e-8), - SC_(0.486625867239520206848e21), SC_(0.2663514463837359985504355062296832912238642165903e-19), SC_(0.4719122320543576863524228422930565122003386188676e-26), SC_(0.21640881527203026013646125580930588180406089788286e-8), - SC_(0.532848913858758180864e21), SC_(0.2804503330955387951917145983316004276275634765625e-10), SC_(0.172887280972042231349248e25), SC_(0.41289427669629848273263250460641105378035298472161e-11), - SC_(0.834977504013651542016e21), SC_(0.32316998463633678540817957675549120530669733319939e-24), SC_(0.209530830186377414747767033986747264862060546875e-11), SC_(0.13468629907095616040194262714560119999830811101342e-8), - SC_(0.949726407769284673536e21), SC_(0.3587426362916534827718351152725517749786376953125e-11), SC_(0.15142064652433650485798833454982273253063182524288e-29), SC_(0.12562432085329481933795569086575968864282984883786e-8), - SC_(0.1127446541470904877056e22), SC_(0.3806862878263927996158599853515625e-4), SC_(0.25034581291001142187945358015562879842874632885241e-22), SC_(0.91464529191030229182758659882767566213772192540149e-9), - SC_(0.1146824826980038344704e22), SC_(0.123134608e9), SC_(0.36464645756234167146109012677852867501115952109103e-20), SC_(0.481843713604384086249226418621642455904827200248e-9), - SC_(0.1672886569909744566272e22), SC_(0.22487528568887739897399753816881196044619173335377e-19), SC_(0.185430274308630309240832e25), SC_(0.35928832700209973551798809255248740015187037925404e-11), - SC_(0.188505269646754054144e22), SC_(0.395526275e7), SC_(0.52899930894361691974270976e26), SC_(0.89471124747871019906466742376203647332098667465108e-12), - SC_(0.2739399197316094099456e22), SC_(0.49426852584757985376029409962939098477363586425781e-12), SC_(0.81897635816453328380561562228976552058057336580532e-21), SC_(0.76873664982387114218355255082061632943556726749132e-9), - SC_(0.3095501916077023035392e22), SC_(0.4245943000138700927533056e25), SC_(0.577969363927259602550259712e27), SC_(0.1589649943264256958882523538760948296999724319185e-12), - SC_(0.317074383652647862272e22), SC_(0.89612589356621110444032e24), SC_(0.2342108211970048e16), SC_(0.44476667866878443028414748762621034633361204184133e-11), - SC_(0.32148523727519219712e22), SC_(0.60515264161661452673922225736467336588411333742066e-25), SC_(0.787468255232e13), SC_(0.1992955502112844222913985726620659434572497484674e-9), - SC_(0.5554756105947418984448e22), SC_(0.10294413942178161764146493602212206752710699220188e-18), SC_(0.92091661616996020185937736612924453538653324358165e-18), SC_(0.62923167961838951063873171166895738374530220191663e-9), - SC_(0.6977945379592210481152e22), SC_(0.122192155686207115650177001953125e-3), SC_(0.47637881421824e15), SC_(0.1153564632261944784394049335573252002958633905071e-9), - SC_(0.7487427472337473110016e22), SC_(0.2258636851864666112e19), SC_(0.1236770153045654296875e2), SC_(0.62865406558508979854792094110432122986004126530555e-10), - SC_(0.7671683806842035634176e22), SC_(0.232967583002618994214572012424468994140625e-7), SC_(0.15159157991879019695426709934960030068396008573472e-17), SC_(0.4038180294041886519355322320606675553072565103795e-9), - SC_(0.9581417214429984980992e22), SC_(0.60548121100288e14), SC_(0.4830761391997509580897944218263384646126507721009e-25), SC_(0.11060073021254519253950957826029586265127427792314e-9), - SC_(0.13571258581209030066176e23), SC_(0.2301062643527984619140625e-1), SC_(0.14359374149799930542314996273489668965339660644531e-11), SC_(0.24681851380117913347892801570698661675474438359461e-9), - SC_(0.20821377315431516209152e23), SC_(0.31614863423832064e17), SC_(0.64014885e7), SC_(0.56032089769057234789734583267962199678627548444354e-10), - SC_(0.37633713292972600066048e23), SC_(0.35798815666608753114714008801007788456267201895617e-28), SC_(0.52652046085871970584200887476739039172457523818593e-19), SC_(0.25553690142981741614078754424223919560151234543455e-9), - SC_(0.46577155087788907954176e23), SC_(0.46983051300048828125e0), SC_(0.5281802106793520579230971634387969970703125e-8), SC_(0.12909791823805665675979332172144566111247791403463e-9), - SC_(0.55817784918415767502848e23), SC_(0.229345916576958775296e21), SC_(0.181080293376e13), SC_(0.1750942517696852947520641867453788486695676626497e-10), - SC_(0.62052514199351953719296e23), SC_(0.53361689503260041482896036939970185741799468814861e-19), SC_(0.9145080596241438650400768e25), SC_(0.12855787442319310292082856364396666747106321041193e-11), - SC_(0.80186429235745095942144e23), SC_(0.19381367344362132598689640872180461883544921875e-9), SC_(0.79077168410563814020679685421361419447872087573614e-23), SC_(0.13750535060940713040428146298210611313360396461455e-9), - SC_(0.210179409744077661405184e24), SC_(0.775467603201754089842406683474462128114628768627e-26), SC_(0.1351436267417501696e19), SC_(0.16061787186106943486599939655138202676282554205658e-10), - SC_(0.277204771630374352584704e24), SC_(0.178649388253688812255859375e-1), SC_(0.1626075136e10), SC_(0.33753113782670926573462572782856076414365382937615e-10), - SC_(0.286204729096914532827136e24), SC_(0.18205785323743839398957788944244384765625e-7), SC_(0.6443661400749065109504e22), SC_(0.61611589313719506866679280216440715650666946230444e-11), - SC_(0.292186842467552253181952e24), SC_(0.8000304500511383121995759616e28), SC_(0.12346179962158203125e2), SC_(0.72616523057308291429033051855939086244674258126817e-13), - SC_(0.393077021751861389033472e24), SC_(0.85326592849126535957377352366076878413243909232699e-28), SC_(0.11113272845378330266896682587685063481330871582031e-11), SC_(0.67489587211812322211103469197790993805776456138298e-10), - SC_(0.48688847917066659823616e24), SC_(0.12212552573408426924125600686592708205013835254249e-21), SC_(0.1269279595243605041993096779751049041351507185027e-17), SC_(0.70584084700771314846427190765016318786027316462148e-10), - SC_(0.1063940752263547436662784e25), SC_(0.72511823806464e14), SC_(0.71711195914758718572556972503662109375e-6), SC_(0.12691455907929889535119333530631167321117700493494e-10), - SC_(0.1173381609915570272075776e25), SC_(0.63968165934984593408e20), SC_(0.45652181278958752506159224977408601139211574704291e-23), SC_(0.58112211020391626939353616976453184907767511792909e-11), - SC_(0.2582930687253756671688704e25), SC_(0.98294646430729628238873174517209463374456390738487e-16), SC_(0.523289710174790201335781603120267391204833984375e-10), SC_(0.25714555063314296471836451648878971406174986469531e-10), - SC_(0.4250650378642010683736064e25), SC_(0.556707755327488e15), SC_(0.11061723157371115940205422633821341626969569915673e-24), SC_(0.61911313046606461828731042102268373625125922526936e-11), - SC_(0.6959596827501176488460288e25), SC_(0.56396991515163736959758100092886750224006554485772e-29), SC_(0.164767579074269378772992e24), SC_(0.12400935059791630763953427454646048782024565915924e-11), - SC_(0.952333915392338525421568e25), SC_(0.880691654814744548025200279552e30), SC_(0.154135841378084202520367857664e30), SC_(0.246177174705776556085118115429848578000397850452e-14), - SC_(0.18820064668587267094216704e26), SC_(0.302210201308383830109960399568080902099609375e-9), SC_(0.33895318467300131244893458519885746926814107382597e-21), SC_(0.95534164617635088562542388865960418859145954910582e-11), - SC_(0.30659185015094057321365504e26), SC_(0.7833119869232177734375e1), SC_(0.1693339353088e13), SC_(0.30069886354161477220500208874734175760615704540309e-11), - SC_(0.34176589422481911700258816e26), SC_(0.2594374745967797935009002685546875e-4), SC_(0.32639631015324299667668128677178174257278442382813e-11), SC_(0.61686726715099850869664269896236478457721173132798e-11), - SC_(0.66192871423119660955992064e26), SC_(0.65104581211365760324995297566040105840304400052279e-28), SC_(0.700861590985368820838630199432373046875e-9), SC_(0.51196495026574394146099382874482062017583142405701e-11), - SC_(0.8845430532586596087103488e26), SC_(0.19398925304412841796875e1), SC_(0.41011344364960677921772003173828125e-6), SC_(0.32883289253336466203877579763959792657158933119763e-11), - SC_(0.9036469625899950631026688e26), SC_(0.690641880035400390625e1), SC_(0.1238969862461090087890625e0), SC_(0.31745434338722854630828915646448539066116092136479e-11), - SC_(0.26160499139176195703177216e27), SC_(0.25551566240720070127823149164214555639773607254028e-14), SC_(0.2455513858048e13), SC_(0.10841986934216006931865443143259911799200916785229e-11), - SC_(0.351293559140227787146657792e27), SC_(0.92746285056e12), SC_(0.7325884342193603515625e1), SC_(0.96945165287587645794032553087381848752888109990602e-12), - SC_(0.48555353730121618377670656e27), SC_(0.41366469991877353664505423235416110752209856263632e-29), SC_(0.1080339869874636584075679427013641468012674864323e-29), SC_(0.29736856860648111150067984819515308053148330813485e-11), - SC_(0.576385747842019784963129344e27), SC_(0.42413690615195065447551314719021320343017578125e-10), SC_(0.429480374875002013368430198170244693756103515625e-10), SC_(0.18094440824622577258491088407553210906682687995255e-11), - SC_(0.861307183935277657013354496e27), SC_(0.13938332907855510711669921875e-1), SC_(0.68459855298386769923242872813539959368599538368623e-30), SC_(0.11766749224716932927375683670462877212205767926654e-11), - SC_(0.105505156605401800151924736e28), SC_(0.36789907058298876307844693656079471111297607421875e-11), SC_(0.10516135122406685860405589982143287428734135247055e-23), SC_(0.14057878532181048238381113039649629348002517816159e-11), - SC_(0.3196617981363007079661436928e28), SC_(0.357227936120807498809881508350372314453125e-8), SC_(0.190531306287766710738651454448699951171875e-7), SC_(0.73543482163433806936996915244342283274029549975336e-12), - SC_(0.4932620110638545248192561152e28), SC_(0.39087764918804168701171875e-1), SC_(0.37496308203098109226999139757157200603110425163322e-21), SC_(0.49677918885669315094834554588390832782238505953762e-12), - SC_(0.516425012058796509045456896e28), SC_(0.3000732163818651513042917353020530062720192427143e-28), SC_(0.28816120624542236328125e1), SC_(0.45590953716748809622767271344568834414324208839861e-12), - SC_(0.6724360036363488659828113408e28), SC_(0.39914275e7), SC_(0.5617260831058956682682037353515625e-4), SC_(0.3149211786161963517965091650354250566920868130489e-12), - SC_(0.7376334675354954747676196864e28), SC_(0.3832167254355459644063744e25), SC_(0.86986000872677090266227306614155168063007295131683e-15), SC_(0.60174664703890956134939928112815630373518374796924e-13), - SC_(0.1240879712420966629044649984e29), SC_(0.35030939907262229474824187104684165838808240778235e-22), SC_(0.23553908385443359223970771765266363217961043119431e-16), SC_(0.47464339774120723669000561802171052279059315153073e-12), - SC_(0.13622372113626680630865559552e29), SC_(0.5065993732313771067901500902430633743733778828755e-18), SC_(0.1568245533434264871175400912761688232421875e-11), SC_(0.40583512551936497170672012442547588122036553493224e-12), - SC_(0.21413030105610117647127543808e29), SC_(0.56796892335439872e17), SC_(0.44545595303495604738852208133448318250202646595426e-19), SC_(0.10055266250578662063485344934342287093203087991764e-12), - SC_(0.240611655851932728105631744e29), SC_(0.15126033260477136128765155826087636266509091563425e-30), SC_(0.147685372829437255859375e1), SC_(0.21832951144880765009500199074282822236333957933832e-12), - SC_(0.61731988312258099732254031872e29), SC_(0.47155488899394500240213479534565823420775918905622e-28), SC_(0.4463543296e10), SC_(0.94272971828494080864224866724511415301020102514649e-13), - SC_(0.74469943825056746033385570304e29), SC_(0.25381451890023692523876122624e29), SC_(0.353061568e9), SC_(0.73993207202984769111475156231178550093712585836288e-14), - SC_(0.117661009908837424815142862848e30), SC_(0.434518829345703125e3), SC_(0.429355800151824951171875e0), SC_(0.9266881807310148034392861576649650379030278607074e-13), - SC_(0.593089902380358100434877939712e30), SC_(0.6506956228718475954142519412926048971712589263916e-14), SC_(0.61562469482421875e2), SC_(0.43634363152950073747311554335524072760111106270713e-13), - SC_(0.1138966491359350198995104301056e31), SC_(0.16628866613248e14), SC_(0.83722254681922700089433337836521478725337885862245e-21), SC_(0.19460821722924338220942178264562269988472467417183e-13) - }; -#undef SC_ + static const boost::array, 401> ellint_rf_data = {{ + {{ SC_(0.60682196926171104626767727515008970841312337712241e-30), SC_(0.20031258624e11), SC_(0.10313978271484375e4), SC_(0.69081557947567857896297308369623231790841946303168e-4) }}, + {{ SC_(0.13810928266794127506964991575307193802925529863273e-29), SC_(0.2529551275074481964111328125e-3), SC_(0.7030536597341097149183042347431182861328125e-8), SC_(0.41696748464385961137940994051143282877208328256968e3) }}, + {{ SC_(0.14532352659780781796355564562931230420316401288775e-29), SC_(0.62687453931329231730011467674071804187172354186889e-30), SC_(0.26256847716031594952568184453411959111690521240234e-12), SC_(0.40492940437281068910143789937423107620726714449588e8) }}, + {{ SC_(0.21161119528926488937912315394561157356168786172334e-29), SC_(0.142681614079265273176133632659912109375e-6), SC_(0.1414351724088191986083984375e-1), SC_(0.60023495609336663619731475310462707680628111629781e2) }}, + {{ SC_(0.43727979838159528482554219689363356095561935561375e-29), SC_(0.7798122348544e13), SC_(0.8588943201947652980736e22), SC_(0.12728379993876013222161727164717897397898227135914e-9) }}, + {{ SC_(0.44767214645416419053919245787147718165594030426536e-29), SC_(0.26553176031232e14), SC_(0.2085586588137791946752e23), SC_(0.80511870764678968189176930995818394321307940480734e-10) }}, + {{ SC_(0.60078474312334545656635060929362382794743178141472e-29), SC_(0.37131016039637643189053051173686981201171875e-8), SC_(0.32517390764125836699536241120728208287005145393778e-20), SC_(0.25056280362165428100075135368904610528487634651412e6) }}, + {{ SC_(0.61834249098451553748337548320711315606925672313013e-29), SC_(0.15125532639232e16), SC_(0.11666782739894188125617802143096923828125e-6), SC_(0.69024104942927043057057398977626412595781610122053e-6) }}, + {{ SC_(0.80490202086679616440767211156605911864354431197377e-29), SC_(0.263248904192e12), SC_(0.297980882347216843954978816e27), SC_(0.10843189731083616299141336159195842305986739069878e-11) }}, + {{ SC_(0.15386248307178551019952166983379913769903023636025e-28), SC_(0.11083928e9), SC_(0.210290006361901760101318359375e-2), SC_(0.13041677890491263355196952840107362001464424225232e-2) }}, + {{ SC_(0.21260283480045472585820552908849842179312334994757e-28), SC_(0.117237625e7), SC_(0.28658838e8), SC_(0.56137169413466917815737398640168522533687819147944e-3) }}, + {{ SC_(0.23067565607429071342632211210292164463707216326199e-28), SC_(0.44169701635837554931640625e-1), SC_(0.14622103125e6), SC_(0.23255376087386493123620791606540418922162034060246e-1) }}, + {{ SC_(0.27790564235134654243337661318427908127768828411199e-28), SC_(0.21656921296023725949679903214975529301966616912978e-20), SC_(0.16200692698475904762744903564453125e-4), SC_(0.48848907341566731317828094161181483220489237197822e4) }}, + {{ SC_(0.3576658041416457175462348437019377323527317041928e-28), SC_(0.182191292416e12), SC_(0.355224928e9), SC_(0.1056145023109440334189908118197725710820599937924e-4) }}, + {{ SC_(0.45190074381881787947113833644192369803258850957835e-28), SC_(0.903221837196690095865856e24), SC_(0.197033285648384e15), SC_(0.1316234260403974959059386181123491622884455028604e-10) }}, + {{ SC_(0.75787209056271355952485380019348769132814133643247e-28), SC_(0.3443290234375e5), SC_(0.87738095954812459262649215691458087947041111220869e-24), SC_(0.18482788150207164039886687903794355893352157342876e0) }}, + {{ SC_(0.83892250504513065845701871993405683214864787598623e-28), SC_(0.1116302655645995400846004486083984375e-5), SC_(0.5191992844812585795584e22), SC_(0.46130757625625887687399713890619646292026008752597e-9) }}, + {{ SC_(0.10848934303015863927446282468623299997624646840919e-27), SC_(0.62221619626030569058053553009209074892000950850727e-30), SC_(0.343400804652490021666816e24), SC_(0.10342135228893151111628599880598474090206795712037e-9) }}, + {{ SC_(0.1287535325337014953720268054032123824574619620157e-27), SC_(0.13705567485615801022446745431989965211687137938007e-26), SC_(0.5078582763671875e0), SC_(0.44492840412794216795211644099170510281671666177003e2) }}, + {{ SC_(0.20347543751535935665284243442334458135561822645851e-27), SC_(0.440987377729536e16), SC_(0.287391328125e5), SC_(0.21480602601200030281855562249446563848311273705777e-6) }}, + {{ SC_(0.22256795142604778055852756615936599983521384333793e-27), SC_(0.18143533359633255599212774654416246988830607733689e-18), SC_(0.21148944142623804509639739990234375e-5), SC_(0.11297576663225845000545238152727773376633249003903e5) }}, + {{ SC_(0.27311316429626442094674415847188181871613594240214e-27), SC_(0.10845691548033613824e20), SC_(0.400673984e9), SC_(0.40680160276715551282981129022255804380967818080019e-8) }}, + {{ SC_(0.55263283825603576259688637477087526891102295303199e-27), SC_(0.14570690537170526341649579027404115549870766699314e-16), SC_(0.12941088853490731622934705547460304161866623869764e-26), SC_(0.3263066756541685311171843349919704700385781288154e10) }}, + {{ SC_(0.56127809703514701593677302775789618452802567406812e-27), SC_(0.9228809556838246663801328395493328571319580078125e-11), SC_(0.86422194270699415064029835775727406144142150878906e-12), SC_(0.85882928958216539680438351403609321208964637689442e6) }}, + {{ SC_(0.88887406204705208581375488864563298833942634608052e-27), SC_(0.5811525927157390469801612198352813720703125e-8), SC_(0.32174132911148321865672794483970164947095327079296e-17), SC_(0.15798257631853654027208341257989620757183444492979e6) }}, + {{ SC_(0.11649136528196886067987694424015483218044894522109e-26), SC_(0.36767340167168e14), SC_(0.4968523085117340087890625e0), SC_(0.28619662675577147008545299820464843681562410993599e-5) }}, + {{ SC_(0.12708737924245050134296546672544059482912572403568e-26), SC_(0.903024183216244059537408e24), SC_(0.15518063165544166788813746673722175600112280614926e-28), SC_(0.62957032534216916589353715070316990128108284888469e-10) }}, + {{ SC_(0.25172518744793432127678756566548684645107602196601e-26), SC_(0.432213410600102056165376e24), SC_(0.1959631583933896656101239768660304818581607833039e-18), SC_(0.76260606376287472971690034770273684734039141637871e-10) }}, + {{ SC_(0.28601321158264026057365024112938563807684451932578e-26), SC_(0.40558081566683637682324548023871102486737072467804e-15), SC_(0.208714828125e6), SC_(0.5522837672610515535667805214004803961305903914157e-1) }}, + {{ SC_(0.42244364291200267661460233749011480646438909669627e-26), SC_(0.477498138427734375e3), SC_(0.17728046030944125033074269511337850424581574770855e-19), SC_(0.12451945453260696576552580190880249825955248401269e1) }}, + {{ SC_(0.48457483625271488463909528606996389233426292958429e-26), SC_(0.34402809559391418553704811749276853293953368218006e-26), SC_(0.3426654976e10), SC_(0.71831384058159540985490355058964459192302194019864e-3) }}, + {{ SC_(0.51977933341075693398899317919762114747383096799438e-26), SC_(0.266911591494591876579813490688e30), SC_(0.53580234866956732986409406294114887714385986328125e-11), SC_(0.93375161793411865686174480682610243788243937917932e-13) }}, + {{ SC_(0.73955594308673193523198369636584653936223991005372e-26), SC_(0.15995684594580228399252064264146611094474792480469e-12), SC_(0.170420291286861873152e22), SC_(0.98255728430318667072571074195808505094006175327076e-9) }}, + {{ SC_(0.16358995318300954765782308898640009098138844295667e-25), SC_(0.98936341703850100293138325469044502824544906616211e-13), SC_(0.17837596956010162360661830405206274008378386497498e-14), SC_(0.10825479757466109087874722747675913053273852855701e8) }}, + {{ SC_(0.19129386995031684168433400267318972464065419958335e-25), SC_(0.74098306733179406810366224487118565210547929972832e-30), SC_(0.40798337829960889676546298421300207337480969727039e-16), SC_(0.18975656681089523246977362390571886102543681656904e10) }}, + {{ SC_(0.20621651441981357349985057544616166528433660182218e-25), SC_(0.37752524088656425060861465681227855384349822998047e-12), SC_(0.20065922661601206578897704790875877733924426138401e-16), SC_(0.1026562701139222168152586002247636059939894265944e8) }}, + {{ SC_(0.21288901426793981534691419438692370107505096726852e-25), SC_(0.5289344906157640122368e23), SC_(0.11510209314816e14), SC_(0.54396628344807662681292826103022096566324190444093e-10) }}, + {{ SC_(0.25325901731494375978251987705874090841683295149966e-25), SC_(0.2247014312744140625e3), SC_(0.275117858615052709715247104e27), SC_(0.1755537214869906012774193839638577210495131605845e-11) }}, + {{ SC_(0.34857664908449107348958795506280082952452713251912e-25), SC_(0.4151866912841796875e2), SC_(0.84098145009994339684283693509730169685090217512879e-22), SC_(0.44454486362140376311920208456593332541577968986099e1) }}, + {{ SC_(0.34919368622379363366113344149995795887854964367758e-25), SC_(0.253342638931968e15), SC_(0.7562174072265625e3), SC_(0.92072944143905544126698873573853448498100607354808e-6) }}, + {{ SC_(0.43573388456807634241895548780677530339229715228289e-25), SC_(0.4951682e8), SC_(0.27826294978205525521980137859608542144911232096849e-25), SC_(0.55217533865229231709379440218980932604236253984141e-2) }}, + {{ SC_(0.79820903020739723608895214436397557193018231780357e-25), SC_(0.64729720161775472443612539086288393264112528413534e-17), SC_(0.68450550546432e14), SC_(0.44847121597179922927679996550818082257097417243103e-5) }}, + {{ SC_(0.87440356429873925658498856170228582591246249688943e-25), SC_(0.897631640625e4), SC_(0.386145068359375e4), SC_(0.20246560118180263593246019999683330284223142080123e-1) }}, + {{ SC_(0.94440849851249091320281320378524601844016927998382e-25), SC_(0.339495296e9), SC_(0.27455182077952e14), SC_(0.13429247262567663626711145473545103648849120559512e-5) }}, + {{ SC_(0.14235380836999617679740726134029336127093459674064e-24), SC_(0.13978527726259656235898667313173260930711863658793e-24), SC_(0.2028485946357250213623046875e-1), SC_(0.19206251584392463442370997640025081765353159971305e3) }}, + {{ SC_(0.19953517994584643852448181812338140391502663839596e-24), SC_(0.20741449842688e14), SC_(0.4743499375e6), SC_(0.22359243991203761053744717290515382846472784535058e-5) }}, + {{ SC_(0.24754359063412526643006257824154938047573476511687e-24), SC_(0.542938704356835328e18), SC_(0.44974670432440498891960159215184658369128360699829e-26), SC_(0.67866272584068105190014692037620145928646359916575e-7) }}, + {{ SC_(0.31317834636651731435069138009717243018286553235541e-24), SC_(0.446171086848e12), SC_(0.49623249953612003082525916397571563720703125e-9), SC_(0.38191286535568014551586929918910276720789086531549e-4) }}, + {{ SC_(0.47603821186323272660218327918596801064457513241734e-24), SC_(0.2276554752e10), SC_(0.1719185896217823028564453125e-1), SC_(0.29742088232825551204748453119751505500500823727615e-3) }}, + {{ SC_(0.49794778812580822691949943719295546451682199506905e-24), SC_(0.1241846768099137683456e22), SC_(0.16907547929525060340181807204941172504655995389999e-25), SC_(0.1517664520587024793869311011872864378396584169184e-8) }}, + {{ SC_(0.56225779987930131445265275562229206527363467582603e-24), SC_(0.59220483766176692878700381014733800100202643079683e-19), SC_(0.170295034922225631232e22), SC_(0.11622667635419788310904431315435991769296091794395e-8) }}, + {{ SC_(0.59662314470867055698475524004384740249344598606029e-24), SC_(0.3658255674684168267104256e25), SC_(0.347205125e7), SC_(0.11573263812518641898043129899137636153559584538173e-10) }}, + {{ SC_(0.63171350201374448567926894124993295043246632758382e-24), SC_(0.34594001439795600424927311319582115491182941913878e-27), SC_(0.63795086741914598182229839666991088459324643622494e-23), SC_(0.10133993353996022465682119843291432134218242147239e13) }}, + {{ SC_(0.13769532587968157644195235343886302517048270122046e-23), SC_(0.2007315487162486533634364604949951171875e-6), SC_(0.484821384427736035149791860021650791168212890625e-10), SC_(0.12389402269001445927668245292756768857373060188716e5) }}, + {{ SC_(0.1809900535358029636909945199492450026643175498009e-23), SC_(0.4521496521192602813243865966796875e-5), SC_(0.8669365225699721122509799897670745849609375e-10), SC_(0.32060615134261499907655037885120005642674260522623e4) }}, + {{ SC_(0.23768503319901658006414734019219381138884883419848e-23), SC_(0.545301093941248e15), SC_(0.1237108193663516431115567684173583984375e-9), SC_(0.12743839987290518287222259493370574805423695673748e-5) }}, + {{ SC_(0.30307608021550191165014175615417981032514993522398e-23), SC_(0.112407951746718026697635650634765625e-5), SC_(0.2082685879058432e16), SC_(0.56691050322635168060617985774434728756046014923614e-6) }}, + {{ SC_(0.62520772668534154026944814518561754825703991045316e-23), SC_(0.19445130267235161963321360384e29), SC_(0.27158976561908717618255837411567199524142779409885e-16), SC_(0.38026907216974328094743665088443755531206213714277e-12) }}, + {{ SC_(0.10943329334993736046425619587286570504047755747479e-22), SC_(0.29924868096e11), SC_(0.2513091862201690673828125e0), SC_(0.81727074296930034500798079272025541361956733831224e-4) }}, + {{ SC_(0.11566333023752935340761337633447216211718400202813e-22), SC_(0.18755437374336002170666266863907623019258608110249e-17), SC_(0.776579078820560653184656985104084014892578125e-9), SC_(0.40565905858913068184819366045065677568636761097112e6) }}, + {{ 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SC_(0.775467603201754089842406683474462128114628768627e-26), SC_(0.1351436267417501696e19), SC_(0.16061787186106943486599939655138202676282554205658e-10) }}, + {{ SC_(0.277204771630374352584704e24), SC_(0.178649388253688812255859375e-1), SC_(0.1626075136e10), SC_(0.33753113782670926573462572782856076414365382937615e-10) }}, + {{ SC_(0.286204729096914532827136e24), SC_(0.18205785323743839398957788944244384765625e-7), SC_(0.6443661400749065109504e22), SC_(0.61611589313719506866679280216440715650666946230444e-11) }}, + {{ SC_(0.292186842467552253181952e24), SC_(0.8000304500511383121995759616e28), SC_(0.12346179962158203125e2), SC_(0.72616523057308291429033051855939086244674258126817e-13) }}, + {{ SC_(0.393077021751861389033472e24), SC_(0.85326592849126535957377352366076878413243909232699e-28), SC_(0.11113272845378330266896682587685063481330871582031e-11), SC_(0.67489587211812322211103469197790993805776456138298e-10) }}, + {{ SC_(0.48688847917066659823616e24), SC_(0.12212552573408426924125600686592708205013835254249e-21), SC_(0.1269279595243605041993096779751049041351507185027e-17), SC_(0.70584084700771314846427190765016318786027316462148e-10) }}, + {{ SC_(0.1063940752263547436662784e25), SC_(0.72511823806464e14), SC_(0.71711195914758718572556972503662109375e-6), SC_(0.12691455907929889535119333530631167321117700493494e-10) }}, + {{ SC_(0.1173381609915570272075776e25), SC_(0.63968165934984593408e20), SC_(0.45652181278958752506159224977408601139211574704291e-23), SC_(0.58112211020391626939353616976453184907767511792909e-11) }}, + {{ SC_(0.2582930687253756671688704e25), SC_(0.98294646430729628238873174517209463374456390738487e-16), SC_(0.523289710174790201335781603120267391204833984375e-10), SC_(0.25714555063314296471836451648878971406174986469531e-10) }}, + {{ SC_(0.4250650378642010683736064e25), SC_(0.556707755327488e15), SC_(0.11061723157371115940205422633821341626969569915673e-24), SC_(0.61911313046606461828731042102268373625125922526936e-11) }}, + {{ SC_(0.6959596827501176488460288e25), SC_(0.56396991515163736959758100092886750224006554485772e-29), SC_(0.164767579074269378772992e24), SC_(0.12400935059791630763953427454646048782024565915924e-11) }}, + {{ SC_(0.952333915392338525421568e25), SC_(0.880691654814744548025200279552e30), SC_(0.154135841378084202520367857664e30), SC_(0.246177174705776556085118115429848578000397850452e-14) }}, + {{ SC_(0.18820064668587267094216704e26), SC_(0.302210201308383830109960399568080902099609375e-9), SC_(0.33895318467300131244893458519885746926814107382597e-21), SC_(0.95534164617635088562542388865960418859145954910582e-11) }}, + {{ SC_(0.30659185015094057321365504e26), SC_(0.7833119869232177734375e1), SC_(0.1693339353088e13), SC_(0.30069886354161477220500208874734175760615704540309e-11) }}, + {{ SC_(0.34176589422481911700258816e26), SC_(0.2594374745967797935009002685546875e-4), SC_(0.32639631015324299667668128677178174257278442382813e-11), SC_(0.61686726715099850869664269896236478457721173132798e-11) }}, + {{ SC_(0.66192871423119660955992064e26), SC_(0.65104581211365760324995297566040105840304400052279e-28), SC_(0.700861590985368820838630199432373046875e-9), SC_(0.51196495026574394146099382874482062017583142405701e-11) }}, + {{ SC_(0.8845430532586596087103488e26), SC_(0.19398925304412841796875e1), SC_(0.41011344364960677921772003173828125e-6), SC_(0.32883289253336466203877579763959792657158933119763e-11) }}, + {{ SC_(0.9036469625899950631026688e26), SC_(0.690641880035400390625e1), SC_(0.1238969862461090087890625e0), SC_(0.31745434338722854630828915646448539066116092136479e-11) }}, + {{ SC_(0.26160499139176195703177216e27), SC_(0.25551566240720070127823149164214555639773607254028e-14), SC_(0.2455513858048e13), SC_(0.10841986934216006931865443143259911799200916785229e-11) }}, + {{ SC_(0.351293559140227787146657792e27), SC_(0.92746285056e12), SC_(0.7325884342193603515625e1), SC_(0.96945165287587645794032553087381848752888109990602e-12) }}, + {{ SC_(0.48555353730121618377670656e27), SC_(0.41366469991877353664505423235416110752209856263632e-29), SC_(0.1080339869874636584075679427013641468012674864323e-29), SC_(0.29736856860648111150067984819515308053148330813485e-11) }}, + {{ SC_(0.576385747842019784963129344e27), SC_(0.42413690615195065447551314719021320343017578125e-10), SC_(0.429480374875002013368430198170244693756103515625e-10), SC_(0.18094440824622577258491088407553210906682687995255e-11) }}, + {{ SC_(0.861307183935277657013354496e27), SC_(0.13938332907855510711669921875e-1), SC_(0.68459855298386769923242872813539959368599538368623e-30), SC_(0.11766749224716932927375683670462877212205767926654e-11) }}, + {{ SC_(0.105505156605401800151924736e28), SC_(0.36789907058298876307844693656079471111297607421875e-11), SC_(0.10516135122406685860405589982143287428734135247055e-23), SC_(0.14057878532181048238381113039649629348002517816159e-11) }}, + {{ SC_(0.3196617981363007079661436928e28), SC_(0.357227936120807498809881508350372314453125e-8), SC_(0.190531306287766710738651454448699951171875e-7), SC_(0.73543482163433806936996915244342283274029549975336e-12) }}, + {{ SC_(0.4932620110638545248192561152e28), SC_(0.39087764918804168701171875e-1), SC_(0.37496308203098109226999139757157200603110425163322e-21), SC_(0.49677918885669315094834554588390832782238505953762e-12) }}, + {{ SC_(0.516425012058796509045456896e28), SC_(0.3000732163818651513042917353020530062720192427143e-28), SC_(0.28816120624542236328125e1), SC_(0.45590953716748809622767271344568834414324208839861e-12) }}, + {{ SC_(0.6724360036363488659828113408e28), SC_(0.39914275e7), SC_(0.5617260831058956682682037353515625e-4), SC_(0.3149211786161963517965091650354250566920868130489e-12) }}, + {{ SC_(0.7376334675354954747676196864e28), SC_(0.3832167254355459644063744e25), SC_(0.86986000872677090266227306614155168063007295131683e-15), SC_(0.60174664703890956134939928112815630373518374796924e-13) }}, + {{ SC_(0.1240879712420966629044649984e29), SC_(0.35030939907262229474824187104684165838808240778235e-22), SC_(0.23553908385443359223970771765266363217961043119431e-16), SC_(0.47464339774120723669000561802171052279059315153073e-12) }}, + {{ SC_(0.13622372113626680630865559552e29), SC_(0.5065993732313771067901500902430633743733778828755e-18), SC_(0.1568245533434264871175400912761688232421875e-11), SC_(0.40583512551936497170672012442547588122036553493224e-12) }}, + {{ SC_(0.21413030105610117647127543808e29), SC_(0.56796892335439872e17), SC_(0.44545595303495604738852208133448318250202646595426e-19), SC_(0.10055266250578662063485344934342287093203087991764e-12) }}, + {{ SC_(0.240611655851932728105631744e29), SC_(0.15126033260477136128765155826087636266509091563425e-30), SC_(0.147685372829437255859375e1), SC_(0.21832951144880765009500199074282822236333957933832e-12) }}, + {{ SC_(0.61731988312258099732254031872e29), SC_(0.47155488899394500240213479534565823420775918905622e-28), SC_(0.4463543296e10), SC_(0.94272971828494080864224866724511415301020102514649e-13) }}, + {{ SC_(0.74469943825056746033385570304e29), SC_(0.25381451890023692523876122624e29), SC_(0.353061568e9), SC_(0.73993207202984769111475156231178550093712585836288e-14) }}, + {{ SC_(0.117661009908837424815142862848e30), SC_(0.434518829345703125e3), SC_(0.429355800151824951171875e0), SC_(0.9266881807310148034392861576649650379030278607074e-13) }}, + {{ SC_(0.593089902380358100434877939712e30), SC_(0.6506956228718475954142519412926048971712589263916e-14), SC_(0.61562469482421875e2), SC_(0.43634363152950073747311554335524072760111106270713e-13) }}, + {{ SC_(0.1138966491359350198995104301056e31), SC_(0.16628866613248e14), SC_(0.83722254681922700089433337836521478725337885862245e-21), SC_(0.19460821722924338220942178264562269988472467417183e-13) }} + }}; diff --git a/test/ellint_rj_data.ipp b/test/ellint_rj_data.ipp index 5833fe475..d98fc6512 100644 --- a/test/ellint_rj_data.ipp +++ b/test/ellint_rj_data.ipp @@ -7,810 +7,808 @@ // // x, y, z, p, RF(x, y, z, p) // -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 801> ellint_rj_data = { - SC_(0.17778719640226356167347852945229440308832650104108e-30), SC_(0.140657017848070144e19), SC_(0.1004598712921142578125e2), SC_(-0.482979822802320768460049293935298919677734375e-9), SC_(-0.25179478604244669733973586875090503552089558764187e-9), - SC_(0.17971096343704528451751984491965084147481741634467e-30), SC_(0.89101844176293009628514463216220065078232437372208e-17), SC_(0.83764338663550372334498751058362691151424505491344e-28), SC_(0.25525904358368192101317869568e29), SC_(0.55264196567924337745014728862252651162552511364961e-18), - SC_(0.3374483874642825322028299383742755000492569610633e-30), SC_(0.46577155087788907954176e23), SC_(0.46983051300048828125e0), SC_(-0.4337557424349824941600672900676727294921875e-8), SC_(-0.29586494691174345632763961304004697052773087913144e-10), - SC_(0.34628584803331255547073953716003532083475191421235e-30), SC_(0.303861990424576e15), SC_(0.4400977e7), SC_(0.8120083456e10), SC_(0.94406118682435306969091503176397574982473232273954e-16), - SC_(0.52529654597568598687401224634973212611437919511155e-30), SC_(0.58548273201185353977823232e26), SC_(0.20248201901919065867629932142790494253858923912048e-14), SC_(-0.18734671312196414516097698394344282521492941247926e-27), SC_(0.33644488398603828475913952425044358424278852139661e8), - SC_(0.62221619626030569058053553009209074892000950850727e-30), SC_(0.343400804652490021666816e24), SC_(0.67300522327423095703125e0), SC_(-0.27625999903489739661921475999406538903713226318359e-12), SC_(-0.75889847310956721783906856673041055044273454295232e-11), - SC_(0.62687453931329231730011467674071804187172354186889e-30), SC_(0.26256847716031594952568184453411959111690521240234e-12), SC_(0.1063940752263547436662784e25), SC_(-0.136451337486336e15), SC_(-0.67037231980991720071044018087634320636670369191284e-24), - SC_(0.68459855298386769923242872813539959368599538368623e-30), SC_(0.3576658041416457175462348437019377323527317041928e-28), SC_(0.182191292416e12), SC_(-0.363291968e9), SC_(-0.83523497967218414236437029496187282518142685409801e-12), - SC_(0.79319377739814275716610132815898742724164603635128e-30), SC_(0.149536081295309486449696123600006103515625e-7), SC_(0.110968975e7), SC_(0.39225603641135470576542739402404764287313199133678e-22), SC_(0.58404081910170394697384547096361115025170471880191e13), - SC_(0.89048248588914662625862647642457234630028429798521e-30), SC_(0.19709305012440588607850390271996382609153184795395e-27), SC_(0.11493865037410894201880001018568858790897452128896e-30), SC_(-0.12642370874130226532372489600675180554389953613281e-11), SC_(-0.63945430527093703240104260994490070888470387853874e27), - SC_(0.91680349711592282765605796247359202706042027867974e-30), SC_(0.734585367784587264e18), SC_(0.1052182232419898336993917357499253478604839479385e-26), SC_(0.2412866171048483705123448575434206360597333418383e-23), SC_(0.65770139664720747088672501472576668594088104855097e16), - SC_(0.10737441240523986959769665275538259586246072191374e-29), SC_(0.17000503652400689169610359385842457413673400878906e-11), SC_(0.18877310806851385273422393249673449514610540367343e-24), SC_(-0.11655765639250777695895033508093171243654281372297e-28), SC_(0.43166762266635358600263434023771743134211282555865e33), - SC_(0.11714106834475308811660531464919355963339235126279e-29), SC_(0.24252292633056640625e2), SC_(0.367521736353615183872e22), SC_(-0.4790649536162908709687890753434018342726830042011e-21), SC_(0.22701967082264264796089141494292880179559115582815e-4), - SC_(0.15170719443124775223923085751802832491502232570833e-29), SC_(0.5680430348320442135445773601531982421875e-8), SC_(0.264763527397376e15), SC_(0.13735858601648942567408084869384765625e-5), SC_(0.46218215900161368547332976532325866494807961652724e0), - SC_(0.16414311592283418833973460759110207528131746805707e-29), SC_(0.2019777626058022108969416021903358834932440402099e-21), SC_(0.2589416226816e13), SC_(-0.8526492879801228497171905473805963993072509765625e-11), SC_(-0.28262895694754696636159676198309944171160827781306e7), - SC_(0.18514118780253326139548161460302589871739700953216e-29), SC_(0.386711545288562774658203125e-1), SC_(0.23784641790813854100861135520972311496734619140625e-12), SC_(-0.1573566764023808e16), SC_(-0.13857417194455984598251280402623707809865243033107e-12), - SC_(0.27003399803360749163257433233715641043057849874222e-29), SC_(0.4438962912167515363689288870188763384827534963506e-23), SC_(0.75457567458852864e17), SC_(-0.11436019672743120284552631460428528953343629837036e-13), 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SC_(0.40459505460468958310676912404346694529522210359573e-15), SC_(0.2743745536e11), SC_(0.26472063332119141767164566279621494424995662755822e-21), - SC_(0.169200325045883132536946688e27), SC_(0.12987603416915550095353577472e30), SC_(0.20901618155057581480384722985230161462766318436479e-21), SC_(-0.8212174501576704e16), SC_(-0.49333829304862756761854981623471626931832589089802e-40), - SC_(0.18019738841891322915192832e27), SC_(0.1161228928e10), SC_(0.18421718410258806513944641963201765549884569850292e-21), SC_(-0.39847982078741191696921488112504566858618204605591e-21), SC_(0.17283122168253610043193906220733507044384388549389e-6), - SC_(0.240541779585381516324110336e27), SC_(0.2905063139374032543660320015987963415682315826416e-13), SC_(0.36726935534616426233006549022576515777221278780118e-24), SC_(0.5391843328e12), SC_(0.10685173357205110804114321359031375712546961715976e-22), - SC_(0.26160499139176195703177216e27), SC_(0.25551566240720070127823149164214555639773607254028e-14), SC_(0.2455513858048e13), SC_(0.76865694789146174443197825024e29), SC_(0.42102041637540574313527997216886696455400412572293e-40), - SC_(0.28423416574930367528566784e27), SC_(0.34055852755898730066519419779069721698760986328125e-11), SC_(0.70640065850067723747656760044083495790872423425455e-25), SC_(0.10020495667270640877824310586985401272386297932826e-18), SC_(0.47817076033607555350752704896344130871965359055178e3), - SC_(0.339603340911883980420153344e27), SC_(0.539351792484352e16), SC_(0.5777183105237782001495361328125e-3), SC_(-0.42759100966109184e17), SC_(-0.63088198011691858070252939500618223753106170783744e-29), - SC_(0.418457674697258348132171776e27), SC_(0.1146871355062355355511214309376e31), SC_(0.4832090820796481536e19), SC_(0.2239617e8), SC_(0.85607629029587105611757975652813867965916905262051e-36), - SC_(0.482905248935018145708507136e27), SC_(0.11712293277443256300383769147321899595226568635553e-17), SC_(0.43801356384862208e17), SC_(0.790541259765625e4), SC_(0.11524019934599608840071663225685934856677773818628e-22), - SC_(0.704943726729360116931362816e27), SC_(0.280859119791213305197045481472e30), SC_(0.9329180732400125083648e22), SC_(-0.263649216e9), SC_(0.35954212306917041544272590413024826280517747178928e-37), - SC_(0.108138576895876428321521664e28), SC_(0.121629664e9), SC_(0.837203197023246876672e21), SC_(-0.34636652e8), SC_(0.3495258670475377943600732910414924000928562264996e-27), - SC_(0.1583264268936843798561947648e28), SC_(0.74033955225251559624163877337821304536191746592522e-16), SC_(0.106813757838608580641448497772216796875e-8), SC_(-0.95081157982349395751953125e-1), SC_(-0.78067064686933324405048609338056968328732594995288e-11), - SC_(0.1903848463306411019979456512e28), SC_(0.41524315625e6), SC_(0.9603179872256e13), SC_(-0.33670611871566835660019023634959012269973754882813e-11), SC_(0.7013450981963919041695196214483817396500069641397e-21), - SC_(0.1982984109938909458353618944e28), SC_(0.57559058523154999707763811983890536611676287215116e-28), SC_(0.18954326454529174714382811136e29), SC_(-0.71769535185590157312e20), SC_(-0.12181377246911709254263035815242321871232107633234e-40), - SC_(0.222246520174005267545980928e28), SC_(0.24442432318827852328354708908776139753005196553204e-21), SC_(0.1358339280940150480054651703124000152939184472259e-28), SC_(0.1929096832275390625e3), SC_(0.93043265128569252665328167060574294046977922061101e-14), - SC_(0.228460490382675067103346688e28), SC_(0.1059283606822132483824577235054573273384526110874e-22), SC_(0.7495925e5), SC_(0.18313684375e6), SC_(0.45341966440085175811927852865624259192364499711347e-18), - SC_(0.2295552972647520995079356416e28), SC_(0.8116024169921875e3), SC_(0.406449488413065216e18), SC_(0.1210972363736206571586395807697363987873694080033e-25), SC_(0.11680274510678021465134575907548276246526274420346e-21), - SC_(0.2314228013625886776106156032e28), SC_(0.14528588632178353334811760078082443214952945709229e-14), SC_(0.54849175282200488156594176e26), SC_(0.5798830216008354909718036651611328125e-7), SC_(0.54921077785694851775062771637993351556303331064265e-22), - SC_(0.3699745104553947847137951744e28), SC_(0.34977231725807742732787449097997501262533496350712e-30), SC_(0.120393285632e12), SC_(0.954876e8), SC_(0.22448886572410705870109454870839959584090293621426e-22), - SC_(0.3838393489343095451259240448e28), SC_(0.103355013339542251670339584e27), SC_(0.98872197265625e4), SC_(0.57959118635033995205500453873348476463434053584933e-17), SC_(0.12041009164150948897691954156849133755234146202352e-26), - SC_(0.5654821947040481368071995392e28), SC_(0.47785181184e14), SC_(0.40587309056e11), SC_(-0.37375441752374172210693359375e-3), SC_(0.48193946518009700351168874164523132159351681991985e-24), - SC_(0.6775909979186304065686470656e28), SC_(0.8062150656e10), SC_(0.348559752335036776448e21), SC_(-0.8760775059456393216e19), SC_(-0.10282120977675613763363596767906302856864535909313e-33), - SC_(0.7376334675354954747676196864e28), SC_(0.3832167254355459644063744e25), SC_(0.86986000872677090266227306614155168063007295131683e-15), SC_(-0.635832114613491743743541248e28), SC_(-0.24621535270065684155147722097385679585890775903462e-40), - SC_(0.9551179238333844741448269824e28), SC_(0.7608356306944e13), SC_(0.5558017730712890625e1), SC_(0.41698188855306519252274162436284849815711030154158e-27), SC_(0.15612097421897443717100059952264109969304027375674e-18), - SC_(0.10531197197128523245005307904e29), SC_(0.12791422998544384e17), SC_(0.660148875e6), SC_(0.33461133902897741824e20), SC_(0.40438261456319118306216960428142150932574137900723e-32), - SC_(0.12457122281020492087329554432e29), SC_(0.7671683806842035634176e22), SC_(0.232967583002618994214572012424468994140625e-7), SC_(-0.24723743603662803294991612279574155763839371502399e-16), SC_(0.22166650205242874655754051451333910848954470186131e-19), - SC_(0.15703756321543097476213374976e29), SC_(0.3366045475006103515625e1), SC_(0.15573768317699432373046875e0), SC_(0.6116611973854022065889826509770647605297401467399e-30), SC_(0.11358697102558723782406276684855724930886990175612e-11), - SC_(0.16696330462519916007687979008e29), SC_(0.1930155264e10), SC_(0.63629325734928786425753617162284769825930652586976e-20), SC_(0.12920223388671875e4), SC_(0.2308199605723093565210069675443489489234691184839e-19), - SC_(0.17764058704888363507915948032e29), SC_(0.79766535274496e14), SC_(0.39754495142903122994659328e26), SC_(-0.14620739417686359499606065152e29), SC_(-0.57422745573841589040276380059216580638301950767727e-41), - SC_(0.31748377778186208813596540928e29), SC_(0.1675580742552227722297344e25), SC_(0.42063803333440515664792681748951699777781240829747e-29), SC_(0.429656843192433391960064e24), SC_(0.23926759355712048744385470425532188141681573695193e-37), - SC_(0.3649235853244794839343562752e29), SC_(0.12279541379302346893022276017590817959179716467588e-21), SC_(0.40871462586513926278727773609006357347084303910378e-20), SC_(0.87854579712e12), SC_(0.67492676307713588597128960931053684956956100221764e-24), - SC_(0.36533776047685956616782348288e29), SC_(0.82729172633504849398988767461560200899839401245117e-13), SC_(0.8131970819162112e17), SC_(-0.1192539684780058450996875762939453125e-5), SC_(0.13274939233001620432487252088510733166654023704738e-22), - SC_(0.63201895715548519849695117312e29), SC_(0.659935944174255143387136e24), SC_(0.235792458057403564453125e0), SC_(-0.3216055136681984e16), SC_(-0.18080738259064818364416597919348501783180949800115e-37), - SC_(0.6372859541648241998931427328e29), SC_(0.242449971847236156463623046875e-2), SC_(0.27421585230570622547519032963236895739100873470306e-15), SC_(-0.303756275177001953125e2), SC_(-0.2116865223447144892600764830285901409868915835424e-14), - SC_(0.66201188727981103266043789312e29), SC_(0.733696256e9), SC_(0.350810660994547712e18), SC_(-0.2088726080984315558453090488910675048828125e-8), SC_(0.1518448361705534157919668106359692557429828526005e-25), - SC_(0.67397727780311165361354440704e29), SC_(0.2701057007003141150867456e25), SC_(0.32037437278282544783625240825131186284124851226807e-14), SC_(-0.14639644477145580259147550350462552160024642944336e-12), SC_(0.26795251743869315367874488984214665026594244506073e-20), - SC_(0.74469943825056746033385570304e29), SC_(0.25381451890023692523876122624e29), SC_(0.353061568e9), SC_(0.3667164349963059066794812679290771484375e-7), SC_(0.70123509979767730264405232269736730186653622643256e-31), - SC_(0.83503273667541398709050802176e29), SC_(0.64436475218886656e17), SC_(0.1095445250048e15), SC_(-0.27828965472666412863213985278623730405131117028594e-26), SC_(0.18517871294794141505416209832668190646081405513643e-27), - SC_(0.154135841378084202520367857664e30), SC_(0.11531852972032e14), SC_(0.28385876039913134187331286456979634325037409325887e-20), SC_(0.64800658718743622607072501400418684802673396916362e-20), SC_(0.31602768754325763081308012038930598073631539942634e-10), - SC_(0.205367992548434895604069433344e30), SC_(0.18794387499923534284127922718010683666989280027337e-18), SC_(0.644523545719734272e18), SC_(0.21339260514789921879362708770529188928577468686854e-21), SC_(0.77709407338464422363910627214199294770600429104781e-13), - SC_(0.288644753185258968910800093184e30), SC_(0.3712882e7), SC_(0.67304340158588786789888913154097233038086756096163e-21), SC_(0.228604896e9), SC_(0.6770315462223105083152407343178427212980572931536e-22), - SC_(0.32259278802051668555153276928e30), SC_(0.6638677978515625e3), SC_(0.11419584692467545095073688798947841860353946685791e-13), SC_(-0.914323027245700359344482421875e-4), SC_(-0.77167253067005495411786081658186819275011987939055e-17), - SC_(0.593089902380358100434877939712e30), SC_(0.6506956228718475954142519412926048971712589263916e-14), SC_(0.61562469482421875e2), SC_(0.2321270964224e13), SC_(0.21597485998566959444034291971333852159947917872266e-25), - SC_(0.653810657301073942950006751232e30), SC_(0.3684862263296e13), SC_(0.1658748045099008e17), SC_(-0.2043063195140096e16), SC_(-0.17992368419735800205714333900182443278381089486339e-30), - SC_(0.90054999923278052824918786048e30), SC_(0.5752800417419362304e19), SC_(0.23091611800228823082094034944e29), SC_(0.437946654856204986572265625e-1), SC_(0.20691242362670718543784273355620160692479713280658e-36), - SC_(0.1138966491359350198995104301056e31), SC_(0.16628866613248e14), SC_(0.83722254681922700089433337836521478725337885862245e-21), SC_(0.351686295552e12), SC_(0.16740484414913831836071532979123766364786418157375e-26), - SC_(0.1155650423248669340749283721216e31), SC_(0.55448366981994133391117331177699867339470074512064e-18), SC_(0.120595209390657634304e22), SC_(-0.31079530179668142456832e23), SC_(-0.20503537182647658707141982907149513184896420806907e-36) - }; -#undef SC_ + static const boost::array, 801> ellint_rj_data = {{ + {{ SC_(0.17778719640226356167347852945229440308832650104108e-30), SC_(0.140657017848070144e19), SC_(0.1004598712921142578125e2), SC_(-0.482979822802320768460049293935298919677734375e-9), SC_(-0.25179478604244669733973586875090503552089558764187e-9) }}, + {{ SC_(0.17971096343704528451751984491965084147481741634467e-30), SC_(0.89101844176293009628514463216220065078232437372208e-17), SC_(0.83764338663550372334498751058362691151424505491344e-28), SC_(0.25525904358368192101317869568e29), SC_(0.55264196567924337745014728862252651162552511364961e-18) }}, + {{ SC_(0.3374483874642825322028299383742755000492569610633e-30), SC_(0.46577155087788907954176e23), SC_(0.46983051300048828125e0), SC_(-0.4337557424349824941600672900676727294921875e-8), SC_(-0.29586494691174345632763961304004697052773087913144e-10) }}, + {{ SC_(0.34628584803331255547073953716003532083475191421235e-30), SC_(0.303861990424576e15), SC_(0.4400977e7), SC_(0.8120083456e10), SC_(0.94406118682435306969091503176397574982473232273954e-16) }}, + {{ SC_(0.52529654597568598687401224634973212611437919511155e-30), SC_(0.58548273201185353977823232e26), SC_(0.20248201901919065867629932142790494253858923912048e-14), SC_(-0.18734671312196414516097698394344282521492941247926e-27), SC_(0.33644488398603828475913952425044358424278852139661e8) }}, + {{ SC_(0.62221619626030569058053553009209074892000950850727e-30), SC_(0.343400804652490021666816e24), SC_(0.67300522327423095703125e0), SC_(-0.27625999903489739661921475999406538903713226318359e-12), SC_(-0.75889847310956721783906856673041055044273454295232e-11) }}, + {{ SC_(0.62687453931329231730011467674071804187172354186889e-30), SC_(0.26256847716031594952568184453411959111690521240234e-12), SC_(0.1063940752263547436662784e25), SC_(-0.136451337486336e15), SC_(-0.67037231980991720071044018087634320636670369191284e-24) }}, + {{ SC_(0.68459855298386769923242872813539959368599538368623e-30), 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SC_(0.1518448361705534157919668106359692557429828526005e-25) }}, + {{ SC_(0.67397727780311165361354440704e29), SC_(0.2701057007003141150867456e25), SC_(0.32037437278282544783625240825131186284124851226807e-14), SC_(-0.14639644477145580259147550350462552160024642944336e-12), SC_(0.26795251743869315367874488984214665026594244506073e-20) }}, + {{ SC_(0.74469943825056746033385570304e29), SC_(0.25381451890023692523876122624e29), SC_(0.353061568e9), SC_(0.3667164349963059066794812679290771484375e-7), SC_(0.70123509979767730264405232269736730186653622643256e-31) }}, + {{ SC_(0.83503273667541398709050802176e29), SC_(0.64436475218886656e17), SC_(0.1095445250048e15), SC_(-0.27828965472666412863213985278623730405131117028594e-26), SC_(0.18517871294794141505416209832668190646081405513643e-27) }}, + {{ SC_(0.154135841378084202520367857664e30), SC_(0.11531852972032e14), SC_(0.28385876039913134187331286456979634325037409325887e-20), SC_(0.64800658718743622607072501400418684802673396916362e-20), SC_(0.31602768754325763081308012038930598073631539942634e-10) }}, + {{ SC_(0.205367992548434895604069433344e30), SC_(0.18794387499923534284127922718010683666989280027337e-18), SC_(0.644523545719734272e18), SC_(0.21339260514789921879362708770529188928577468686854e-21), SC_(0.77709407338464422363910627214199294770600429104781e-13) }}, + {{ SC_(0.288644753185258968910800093184e30), SC_(0.3712882e7), SC_(0.67304340158588786789888913154097233038086756096163e-21), SC_(0.228604896e9), SC_(0.6770315462223105083152407343178427212980572931536e-22) }}, + {{ SC_(0.32259278802051668555153276928e30), SC_(0.6638677978515625e3), SC_(0.11419584692467545095073688798947841860353946685791e-13), SC_(-0.914323027245700359344482421875e-4), SC_(-0.77167253067005495411786081658186819275011987939055e-17) }}, + {{ SC_(0.593089902380358100434877939712e30), SC_(0.6506956228718475954142519412926048971712589263916e-14), SC_(0.61562469482421875e2), SC_(0.2321270964224e13), SC_(0.21597485998566959444034291971333852159947917872266e-25) }}, + {{ SC_(0.653810657301073942950006751232e30), SC_(0.3684862263296e13), SC_(0.1658748045099008e17), SC_(-0.2043063195140096e16), SC_(-0.17992368419735800205714333900182443278381089486339e-30) }}, + {{ SC_(0.90054999923278052824918786048e30), SC_(0.5752800417419362304e19), SC_(0.23091611800228823082094034944e29), SC_(0.437946654856204986572265625e-1), SC_(0.20691242362670718543784273355620160692479713280658e-36) }}, + {{ SC_(0.1138966491359350198995104301056e31), SC_(0.16628866613248e14), SC_(0.83722254681922700089433337836521478725337885862245e-21), SC_(0.351686295552e12), SC_(0.16740484414913831836071532979123766364786418157375e-26) }}, + {{ SC_(0.1155650423248669340749283721216e31), SC_(0.55448366981994133391117331177699867339470074512064e-18), SC_(0.120595209390657634304e22), SC_(-0.31079530179668142456832e23), SC_(-0.20503537182647658707141982907149513184896420806907e-36) }} + }}; diff --git a/test/erf_data.ipp b/test/erf_data.ipp index d13707ad5..a7ecd7447 100644 --- a/test/erf_data.ipp +++ b/test/erf_data.ipp @@ -3,508 +3,505 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 500> erf_data = { { - { SC_(-7.954905033111572265625), SC_(-0.9999999999999999999999999999768236114552), SC_(1.999999999999999999999999999976823611455) }, - { SC_(-7.925852298736572265625), SC_(-0.9999999999999999999999999999631035087875), SC_(1.999999999999999999999999999963103508787) }, - { SC_(-7.923464298248291015625), SC_(-0.9999999999999999999999999999616689085769), SC_(1.999999999999999999999999999961668908577) }, - { SC_(-7.870497226715087890625), SC_(-0.999999999999999999999999999910929780403), SC_(1.999999999999999999999999999910929780403) }, - { SC_(-7.809566974639892578125), SC_(-0.9999999999999999999999999997666672740312), SC_(1.999999999999999999999999999766667274031) }, - { SC_(-7.78337383270263671875), SC_(-0.9999999999999999999999999996477997000614), SC_(1.999999999999999999999999999647799700061) }, - { SC_(-7.75354480743408203125), SC_(-0.9999999999999999999999999994380404842296), SC_(1.99999999999999999999999999943804048423) }, - { SC_(-7.735670566558837890625), SC_(-0.9999999999999999999999999992571019874276), SC_(1.999999999999999999999999999257101987428) }, - { SC_(-7.715617656707763671875), SC_(-0.9999999999999999999999999989846832415537), SC_(1.999999999999999999999999998984683241554) }, - { SC_(-7.7047863006591796875), SC_(-0.999999999999999999999999998798456908148), SC_(1.999999999999999999999999998798456908148) }, - { SC_(-7.53247547149658203125), SC_(-0.9999999999999999999999999830308685738632), SC_(1.999999999999999999999999983030868573863) }, - { SC_(-7.490674495697021484375), SC_(-0.9999999999999999999999999680283814121658), SC_(1.999999999999999999999999968028381412166) }, - { SC_(-7.4677028656005859375), SC_(-0.9999999999999999999999999547824309252063), SC_(1.999999999999999999999999954782430925206) }, - { SC_(-7.45092296600341796875), SC_(-0.9999999999999999999999999417916071317633), SC_(1.999999999999999999999999941791607131763) }, - { SC_(-7.448862552642822265625), SC_(-0.999999999999999999999999939960596846754), SC_(1.999999999999999999999999939960596846754) }, - { SC_(-7.428613185882568359375), SC_(-0.9999999999999999999999999186357837637381), SC_(1.999999999999999999999999918635783763738) }, - { SC_(-7.41693973541259765625), SC_(-0.9999999999999999999999999030902896226869), SC_(1.999999999999999999999999903090289622687) }, - { SC_(-7.352462291717529296875), SC_(-0.9999999999999999999999997466806221320354), SC_(1.999999999999999999999999746680622132035) }, - { SC_(-7.32713413238525390625), SC_(-0.9999999999999999999999996313499781458314), SC_(1.999999999999999999999999631349978145831) }, - { SC_(-7.311619281768798828125), SC_(-0.9999999999999999999999995363881484604713), SC_(1.999999999999999999999999536388148460471) }, - { SC_(-7.279047489166259765625), SC_(-0.9999999999999999999999992510468758087201), SC_(1.99999999999999999999999925104687580872) }, - { SC_(-7.261257648468017578125), SC_(-0.999999999999999999999999027617901396665), SC_(1.999999999999999999999999027617901396665) }, - { SC_(-7.232891559600830078125), SC_(-0.9999999999999999999999985274747006541921), SC_(1.999999999999999999999998527474700654192) }, - { SC_(-7.20552921295166015625), SC_(-0.9999999999999999999999978059072279635353), SC_(1.999999999999999999999997805907227963535) }, - { SC_(-7.18053722381591796875), SC_(-0.9999999999999999999999968458614521146074), SC_(1.999999999999999999999996845861452114607) }, - { SC_(-7.14955902099609375), SC_(-0.9999999999999999999999950624010083082766), SC_(1.999999999999999999999995062401008308277) }, - { SC_(-7.13679790496826171875), SC_(-0.9999999999999999999999940645544114571544), SC_(1.999999999999999999999994064554411457154) }, - { SC_(-7.043527126312255859375), SC_(-0.9999999999999999999999774337000610083234), SC_(1.999999999999999999999977433700061008323) }, - { SC_(-6.9184741973876953125), SC_(-0.9999999999999999999998683679500951423272), SC_(1.999999999999999999999868367950095142327) }, - { SC_(-6.7863311767578125), SC_(-0.9999999999999999999991795120414840889856), SC_(1.999999999999999999999179512041484088986) }, - { SC_(-6.784533023834228515625), SC_(-0.9999999999999999999991590255661336519112), SC_(1.999999999999999999999159025566133651911) }, - { SC_(-6.75908756256103515625), SC_(-0.9999999999999999999988086234364717344992), SC_(1.999999999999999999998808623436471734499) }, - { SC_(-6.7491912841796875), SC_(-0.9999999999999999999986362669470340916908), SC_(1.999999999999999999998636266947034091691) }, - { SC_(-6.701987743377685546875), SC_(-0.999999999999999999997409009041632256952), SC_(1.999999999999999999997409009041632256952) }, - { SC_(-6.658857822418212890625), SC_(-0.9999999999999999999953604766205454848685), SC_(1.999999999999999999995360476620545484869) }, - { SC_(-6.649026393890380859375), SC_(-0.9999999999999999999947043111854298902328), SC_(1.999999999999999999994704311185429890233) }, - { SC_(-6.63174724578857421875), SC_(-0.9999999999999999999933213242713558320894), SC_(1.999999999999999999993321324271355832089) }, - { SC_(-6.562829494476318359375), SC_(-0.9999999999999999999832486398825313868824), SC_(1.999999999999999999983248639882531386882) }, - { SC_(-6.474317073822021484375), SC_(-0.9999999999999999999461767620323245787117), SC_(1.999999999999999999946176762032324578712) }, - { SC_(-6.456727504730224609375), SC_(-0.9999999999999999999322505846330688168028), SC_(1.999999999999999999932250584633068816803) }, - { SC_(-6.44589138031005859375), SC_(-0.9999999999999999999219560784452381988458), SC_(1.999999999999999999921956078445238198846) }, - { SC_(-6.439353466033935546875), SC_(-0.9999999999999999999150123383981949772306), SC_(1.999999999999999999915012338398194977231) }, - { SC_(-6.388184070587158203125), SC_(-0.9999999999999999998348790206445813875893), SC_(1.999999999999999999834879020644581387589) }, - { SC_(-6.293555736541748046875), SC_(-0.9999999999999999994437019971919548391819), SC_(1.999999999999999999443701997191954839182) }, - { SC_(-6.2710094451904296875), SC_(-0.9999999999999999992589325173780715980195), SC_(1.99999999999999999925893251737807159802) }, - { SC_(-6.242211818695068359375), SC_(-0.9999999999999999989326493643877411691996), SC_(1.9999999999999999989326493643877411692) }, - { SC_(-6.22209262847900390625), SC_(-0.999999999999999998624109280849850203527), SC_(1.999999999999999998624109280849850203527) }, - { SC_(-6.220756053924560546875), SC_(-0.9999999999999999986007425210281758251292), SC_(1.999999999999999998600742521028175825129) }, - { SC_(-6.200567722320556640625), SC_(-0.9999999999999999981962301352174253788249), SC_(1.999999999999999998196230135217425378825) }, - { SC_(-6.188919544219970703125), SC_(-0.9999999999999999979123729253091532478511), SC_(1.999999999999999997912372925309153247851) }, - { SC_(-6.121317386627197265625), SC_(-0.9999999999999999951502004864042604960246), SC_(1.999999999999999995150200486404260496025) }, - { SC_(-6.0960369110107421875), SC_(-0.999999999999999993368492031514234286194), SC_(1.999999999999999993368492031514234286194) }, - { SC_(-6.08724498748779296875), SC_(-0.9999999999999999926083315666932664549236), SC_(1.999999999999999992608331566693266454924) }, - { SC_(-6.026896953582763671875), SC_(-0.9999999999999999844955556006137776564529), SC_(1.999999999999999984495555600613777656453) }, - { SC_(-5.9970760345458984375), SC_(-0.9999999999999999777013911828554459912853), SC_(1.999999999999999977701391182855445991285) }, - { SC_(-5.98565387725830078125), SC_(-0.9999999999999999743831687415390670278399), SC_(1.99999999999999997438316874153906702784) }, - { SC_(-5.96821117401123046875), SC_(-0.999999999999999968354398455085434720569), SC_(1.999999999999999968354398455085434720569) }, - { SC_(-5.92245578765869140625), SC_(-0.9999999999999999450648430800723663224774), SC_(1.999999999999999945064843080072366322477) }, - { SC_(-5.921500682830810546875), SC_(-0.9999999999999999444311537798288144041217), SC_(1.999999999999999944431153779828814404122) }, - { SC_(-5.888427257537841796875), SC_(-0.9999999999999999174281958873362911444154), SC_(1.999999999999999917428195887336291144415) }, - { SC_(-5.87206363677978515625), SC_(-0.9999999999999998996343433163177337705717), SC_(1.999999999999999899634343316317733770572) }, - { SC_(-5.860218048095703125), SC_(-0.9999999999999998844434106367807360220097), SC_(1.99999999999999988444341063678073602201) }, - { SC_(-5.83236789703369140625), SC_(-0.9999999999999998392204407202278816953224), SC_(1.999999999999999839220440720227881695322) }, - { SC_(-5.822903156280517578125), SC_(-0.9999999999999998201851297606348078114632), SC_(1.999999999999999820185129760634807811463) }, - { SC_(-5.7919788360595703125), SC_(-0.9999999999999997411398900200191738483065), SC_(1.999999999999999741139890020019173848306) }, - { SC_(-5.782009124755859375), SC_(-0.9999999999999997089916610994263590057672), SC_(1.999999999999999708991661099426359005767) }, - { SC_(-5.757698535919189453125), SC_(-0.9999999999999996131703510337485986984616), SC_(1.999999999999999613170351033748598698462) }, - { SC_(-5.7298183441162109375), SC_(-0.9999999999999994646206751994613491480939), SC_(1.999999999999999464620675199461349148094) }, - { SC_(-5.6807231903076171875), SC_(-0.9999999999999990546672380240389993944094), SC_(1.999999999999999054667238024038999394409) }, - { SC_(-5.67137622833251953125), SC_(-0.9999999999999989471628690116228142127541), SC_(1.999999999999998947162869011622814212754) }, - { SC_(-5.63473606109619140625), SC_(-0.9999999999999983967395492779530149899861), SC_(1.999999999999998396739549277953014989986) }, - { SC_(-5.614176273345947265625), SC_(-0.9999999999999979723800510435190721967745), SC_(1.999999999999997972380051043519072196774) }, - { SC_(-5.6112957000732421875), SC_(-0.9999999999999979047003987118507997439545), SC_(1.999999999999997904700398711850799743955) }, - { SC_(-5.56195163726806640625), SC_(-0.9999999999999963321711826091909555528649), SC_(1.999999999999996332171182609190955552865) }, - { SC_(-5.52898502349853515625), SC_(-0.999999999999994682538283828212635195642), SC_(1.999999999999994682538283828212635195642) }, - { SC_(-5.47819042205810546875), SC_(-0.9999999999999906156035801749079852647386), SC_(1.999999999999990615603580174907985264739) }, - { SC_(-5.4710788726806640625), SC_(-0.9999999999999898428944822493616106985002), SC_(1.9999999999999898428944822493616106985) }, - { SC_(-5.405083179473876953125), SC_(-0.9999999999999789329565303176610969074478), SC_(1.999999999999978932956530317661096907448) }, - { SC_(-5.402743816375732421875), SC_(-0.9999999999999783844591899263947698611185), SC_(1.999999999999978384459189926394769861119) }, - { SC_(-5.398212432861328125), SC_(-0.9999999999999772817558127269992185563875), SC_(1.999999999999977281755812726999218556388) }, - { SC_(-5.39404582977294921875), SC_(-0.9999999999999762190932060075070452678252), SC_(1.999999999999976219093206007507045267825) }, - { SC_(-5.349620342254638671875), SC_(-0.9999999999999613641252395001102021837028), SC_(1.999999999999961364125239500110202183703) }, - { SC_(-5.3191070556640625), SC_(-0.9999999999999462010476635137780577801192), SC_(1.999999999999946201047663513778057780119) }, - { SC_(-5.2961597442626953125), SC_(-0.9999999999999310743837318684932169157806), SC_(1.999999999999931074383731868493216915781) }, - { SC_(-5.2686710357666015625), SC_(-0.9999999999999073829182184635550018139178), SC_(1.999999999999907382918218463555001813918) }, - { SC_(-5.261013031005859375), SC_(-0.999999999999899463963517023463646064969), SC_(1.999999999999899463963517023463646064969) }, - { SC_(-5.218157291412353515625), SC_(-0.999999999999841220863178602997391812622), 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SC_(0.665392507288321442737284293716776963984e-13) }}, + {{ SC_(5.36013698577880859375), SC_(0.9999999999999655451494392296744414479568), SC_(0.344548505607703255585520432106041683721e-13) }}, + {{ SC_(5.45147609710693359375), SC_(0.9999999999999873739267894844232513365118), SC_(0.1262607321051557674866348821792628557972e-13) }}, + {{ SC_(5.50894069671630859375), SC_(0.9999999999999933423585918075134713785513), SC_(0.6657641408192486528621448736888188965298e-14) }}, + {{ SC_(5.57548427581787109375), SC_(0.9999999999999968527672544482246160644115), SC_(0.314723274555177538393558852118569471685e-14) }}, + {{ SC_(5.5860691070556640625), SC_(0.9999999999999972086083536154872247664216), SC_(0.2791391646384512775233578379487718997086e-14) }}, + {{ SC_(5.64849758148193359375), SC_(0.9999999999999986305669378936272102876212), SC_(0.136943306210637278971237882925180230156e-14) }}, + {{ SC_(5.67121601104736328125), SC_(0.9999999999999989452188942213501238951865), SC_(0.1054781105778649876104813506873549674391e-14) }}, + {{ SC_(5.6940021514892578125), SC_(0.9999999999999991890350782086923335431393), SC_(0.8109649217913076664568606728738587613782e-15) }}, + {{ SC_(5.8028507232666015625), SC_(0.9999999999999997722139370566709142078876), SC_(0.2277860629433290857921123973267448027079e-15) }}, + {{ SC_(5.89911556243896484375), SC_(0.9999999999999999273310114171591943570055), SC_(0.7266898858284080564299449379332489531228e-16) }}, + {{ SC_(5.90867519378662109375), SC_(0.9999999999999999351899407560267583020934), SC_(0.6481005924397324169790663469831296572444e-16) }}, + {{ SC_(5.92298793792724609375), SC_(0.9999999999999999454148146455550046656746), SC_(0.5458518535444499533432536380511720243893e-16) }}, + {{ SC_(5.95886135101318359375), SC_(0.9999999999999999645670653382102726138283), SC_(0.3543293466178972738617174425389934295203e-16) }}, + {{ SC_(6.0150852203369140625), SC_(0.9999999999999999820915182893228664770405), SC_(0.1790848171067713352295947212902047549442e-16) }}, + {{ SC_(6.02811908721923828125), SC_(0.9999999999999999847253231421033886323739), SC_(0.1527467685789661136762605508631698629412e-16) }}, + {{ SC_(6.037822723388671875), SC_(0.9999999999999999864342825303533563325582), SC_(0.1356571746964664366744180012364556731983e-16) }}, + {{ SC_(6.05489063262939453125), SC_(0.9999999999999999889944678766415576341472), SC_(0.1100553212335844236585283710674808407408e-16) }}, + {{ SC_(6.1759700775146484375), SC_(0.9999999999999999975448452162650769292541), SC_(0.245515478373492307074589212037218914569e-17) }}, + {{ SC_(6.20361804962158203125), SC_(0.9999999999999999982640371408095169271104), SC_(0.1735962859190483072889644262633920675422e-17) }}, + {{ SC_(6.254451751708984375), SC_(0.9999999999999999990857858792087275530364), SC_(0.9142141207912724469636044315135167092246e-18) }}, + {{ SC_(6.4008617401123046875), SC_(0.999999999999999999859864992644041031821), SC_(0.1401350073559589681790226673644335192431e-18) }}, + {{ SC_(6.40293121337890625), SC_(0.9999999999999999998635724949753329988618), SC_(0.1364275050246670011381531339230014520635e-18) }}, + {{ SC_(6.44345760345458984375), SC_(0.9999999999999999999194393258289466407135), SC_(0.805606741710533592864585458434444068011e-19) }}, + {{ SC_(6.47809505462646484375), SC_(0.9999999999999999999487763610108722858332), SC_(0.5122363898912771416675345659572395374372e-19) }}, + {{ SC_(6.49267101287841796875), SC_(0.9999999999999999999576934136067901865991), SC_(0.423065863932098134009397058320083027927e-19) }}, + {{ SC_(6.5178356170654296875), SC_(0.9999999999999999999696208471565094820618), SC_(0.3037915284349051793818500085981039089403e-19) }}, + {{ SC_(6.53493785858154296875), SC_(0.9999999999999999999757610063637445566877), SC_(0.2423899363625544331226481168890701986164e-19) }}, + {{ SC_(6.56903934478759765625), SC_(0.9999999999999999999845747232345600776473), SC_(0.1542527676543992235266715952300598475537e-19) }}, + {{ SC_(6.57036113739013671875), SC_(0.9999999999999999999848432925940364693913), SC_(0.1515670740596353060870931696674263406445e-19) }}, + {{ SC_(6.6012401580810546875), SC_(0.9999999999999999999899544411087670709063), SC_(0.1004555889123292909367535592918549282524e-19) }}, + {{ SC_(6.6133975982666015625), SC_(0.9999999999999999999914607396914475599695), SC_(0.8539260308552440030489025187766437033893e-20) }}, + {{ SC_(6.614013671875), SC_(0.9999999999999999999915308157266726582396), SC_(0.846918427332734176038950311387000199938e-20) }}, + {{ SC_(6.65176868438720703125), SC_(0.9999999999999999999948960492295407549616), SC_(0.5103950770459245038373864424994355232744e-20) }}, + {{ SC_(6.67388629913330078125), SC_(0.9999999999999999999962112561597774386166), SC_(0.3788743840222561383427898405609521135209e-20) }}, + {{ SC_(6.675098419189453125), SC_(0.9999999999999999999962727294431245722943), SC_(0.3727270556875427705686833997971476711389e-20) }}, + {{ SC_(6.73399639129638671875), SC_(0.9999999999999999999983224938408648373451), SC_(0.1677506159135162654937097106857586013789e-20) }}, + {{ SC_(6.774074554443359375), SC_(0.9999999999999999999990294388848823039468), SC_(0.9705611151176960532165924022124182051181e-21) }}, + {{ SC_(6.839885711669921875), SC_(0.9999999999999999999996075324506377418898), SC_(0.3924675493622581101992853509398975667702e-21) }}, + {{ SC_(6.86166667938232421875), SC_(0.9999999999999999999997097026235625653255), SC_(0.2902973764374346745366897115310349140629e-21) }}, + {{ SC_(6.86821842193603515625), SC_(0.9999999999999999999997349241430742071849), SC_(0.2650758569257928151403169457718795390422e-21) }}, + {{ SC_(6.87017536163330078125), SC_(0.9999999999999999999997420278370314862565), SC_(0.2579721629685137435110698159577792881e-21) }}, + {{ SC_(6.9438915252685546875), SC_(0.999999999999999999999907789706111134148), SC_(0.9221029388886585196730336935045033388208e-22) }}, + {{ SC_(6.94417095184326171875), SC_(0.9999999999999999999999081504757103419795), SC_(0.9184952428965802049788611864563591946226e-22) }}, + {{ SC_(7.02402496337890625), SC_(0.999999999999999999999970229303356580071), SC_(0.2977069664341992903453738993900401285503e-22) }}, + {{ SC_(7.04118442535400390625), SC_(0.9999999999999999999999766690647347813976), SC_(0.2333093526521860243876854475410979262103e-22) }}, + {{ SC_(7.0728092193603515625), SC_(0.9999999999999999999999851346580378971058), SC_(0.1486534196210289422461831541803890066821e-22) }}, + {{ SC_(7.11659526824951171875), SC_(0.9999999999999999999999920618538775044464), SC_(0.7938146122495553642615968497016709781571e-23) }}, + {{ SC_(7.18280124664306640625), SC_(0.9999999999999999999999969477254268593726), SC_(0.3052274573140627399432973240733715500213e-23) }}, + {{ SC_(7.20355319976806640625), SC_(0.9999999999999999999999977419301284355623), SC_(0.2258069871564437709331260570315365949665e-23) }}, + {{ SC_(7.27909374237060546875), SC_(0.9999999999999999999999992515556916792261), SC_(0.7484443083207738734503483608935021035732e-24) }}, + {{ SC_(7.28028106689453125), SC_(0.9999999999999999999999992645004451770347), SC_(0.7354995548229653146869970523781527988642e-24) }}, + {{ SC_(7.298152923583984375), SC_(0.9999999999999999999999994345631928770567), SC_(0.5654368071229432894992332067407147179749e-24) }}, + {{ SC_(7.31467151641845703125), SC_(0.9999999999999999999999995568116259996168), SC_(0.4431883740003831823890539135951501761503e-24) }}, + {{ SC_(7.32010936737060546875), SC_(0.9999999999999999999999995910130381669911), SC_(0.4089869618330089157685151201949087925479e-24) }}, + {{ SC_(7.34866237640380859375), SC_(0.9999999999999999999999997319906448357093), SC_(0.268009355164290673339087031887057715089e-24) }}, + {{ SC_(7.351879119873046875), SC_(0.9999999999999999999999997444791197223142), SC_(0.2555208802776857586959896180952785091403e-24) }}, + {{ SC_(7.35590362548828125), SC_(0.9999999999999999999999997592943074733691), SC_(0.2407056925266308623391590746789683246709e-24) }}, + {{ SC_(7.390369415283203125), SC_(0.9999999999999999999999998558663763263787), SC_(0.1441336236736213391389793807586759175995e-24) }}, + {{ SC_(7.43821620941162109375), SC_(0.9999999999999999999999999295502581038212), SC_(0.7044974189617879705218727765406635153304e-25) }}, + {{ SC_(7.43946170806884765625), SC_(0.9999999999999999999999999308550578406467), SC_(0.6914494215935333790398074475111218230458e-25) }}, + {{ SC_(7.48311901092529296875), SC_(0.999999999999999999999999964163218913179), SC_(0.3583678108682102561152351850893798856277e-25) }}, + {{ SC_(7.49824619293212890625), SC_(0.9999999999999999999999999714868908856129), SC_(0.2851310911438713788012919629820992423858e-25) }}, + {{ SC_(7.50188446044921875), SC_(0.9999999999999999999999999730141507157818), SC_(0.2698584928421822020035304290073321597406e-25) }}, + {{ SC_(7.52948474884033203125), SC_(0.9999999999999999999999999822420651220879), SC_(0.1775793487791212989839150755243583008096e-25) }}, + {{ SC_(7.6320323944091796875), SC_(0.9999999999999999999999999962984458271673), SC_(0.3701554172832712513006017529906907914499e-26) }}, + {{ SC_(7.6759738922119140625), SC_(0.9999999999999999999999999981215459672183), SC_(0.1878454032781689292876320094611621328422e-26) }}, + {{ SC_(7.67881011962890625), SC_(0.999999999999999999999999998202249704333), SC_(0.1797750295667047232713633441478606640198e-26) }}, + {{ SC_(7.69775485992431640625), SC_(0.9999999999999999999999999986598159749852), SC_(0.1340184025014838921678286365792744470017e-26) }}, + {{ SC_(7.70757007598876953125), SC_(0.9999999999999999999999999988493273258458), SC_(0.1150672674154231530685408186230565876878e-26) }}, + {{ SC_(7.71776866912841796875), SC_(0.9999999999999999999999999990181051135537), SC_(0.9818948864462603043818495768683861311821e-27) }}, + {{ SC_(7.79935359954833984375), SC_(0.9999999999999999999999999997259876414039), SC_(0.2740123585961319556857387807076098785701e-27) }}, + {{ SC_(7.81407070159912109375), SC_(0.9999999999999999999999999997826446873284), SC_(0.2173553126715507615629930753265485721298e-27) }}, + {{ SC_(7.81634521484375), SC_(0.9999999999999999999999999997902963473516), SC_(0.209703652648431358354620963217352346183e-27) }}, + {{ SC_(7.84175968170166015625), SC_(0.9999999999999999999999999998595912638039), SC_(0.1404087361960659424532579514219630734144e-27) }}, + {{ SC_(7.88610076904296875), SC_(0.9999999999999999999999999999304798650663), SC_(0.6952013493370366965787168537834557597352e-28) }}, + {{ SC_(7.89655590057373046875), SC_(0.9999999999999999999999999999411317291543), SC_(0.5886827084565561878281328421149862522402e-28) }}, + {{ SC_(7.9050960540771484375), SC_(0.9999999999999999999999999999486179207741), SC_(0.513820792259039401977061154556515432295e-28) }}, + {{ SC_(7.93815517425537109375), SC_(0.9999999999999999999999999999696918627742), SC_(0.3030813722580726383815315462367670870671e-28) }}, + {{ SC_(7.94338130950927734375), SC_(0.9999999999999999999999999999721239170155), SC_(0.2787608298449905464917225531595312562447e-28) }} } }; -#undef SC_ - diff --git a/test/erf_inv_data.ipp b/test/erf_inv_data.ipp index b3ee380cc..bcd3e3e89 100644 --- a/test/erf_inv_data.ipp +++ b/test/erf_inv_data.ipp @@ -3,108 +3,106 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 100> erf_inv_data = { { - { SC_(-0.990433037281036376953125), SC_(-1.832184533179510927322805923563700329767) }, - { SC_(-0.936334311962127685546875), SC_(-1.311339282092737086640055105484822812599) }, - { SC_(-0.931107819080352783203125), SC_(-1.286316461685184857889337272829270644576) }, - { SC_(-0.928576648235321044921875), SC_(-1.274755355308702535979544636706295190547) }, - { SC_(-0.92711746692657470703125), SC_(-1.268242390461126936128446743938528753699) }, - { SC_(-0.907657206058502197265625), SC_(-1.190178701802009872651528128114629153367) }, - { SC_(-0.89756715297698974609375), SC_(-1.154826929034364581020764782706068245251) }, - { SC_(-0.80573642253875732421875), SC_(-0.917873491512746130598510739795171676962) }, - { SC_(-0.804919183254241943359375), SC_(-0.9161942446913841771580833184012189161559) }, - { SC_(-0.780276477336883544921875), SC_(-0.867806431357551134410815525153998291827) }, - { SC_(-0.775070965290069580078125), SC_(-0.8580919924152284867224297625328485999768) }, - { SC_(-0.7496345043182373046875), SC_(-0.8127924290810407931222432768905514928867) }, - { SC_(-0.74820673465728759765625), SC_(-0.8103475955423936417307157186107256388648) }, - { SC_(-0.74602639675140380859375), SC_(-0.806632688757205819001462030577472890805) }, - { SC_(-0.72904598712921142578125), SC_(-0.7784313874823551106598826200232666844639) }, - { SC_(-0.7162272930145263671875), SC_(-0.7579355487144890063429377586715787838945) }, - { SC_(-0.701772034168243408203125), SC_(-0.7355614373173595299453301005770428516518) }, - { SC_(-0.68477380275726318359375), SC_(-0.7101588399949052872532446197423489724803) }, - { SC_(-0.657626628875732421875), SC_(-0.6713881533266128640126408255047881638389) }, - { SC_(-0.652269661426544189453125), SC_(-0.6639738263692763456669198307149427734317) }, - { SC_(-0.6262547969818115234375), SC_(-0.6289572925573171740836428308746584439674) }, - { SC_(-0.62323606014251708984375), SC_(-0.6249936843093662471116097431474787933967) }, - { SC_(-0.57958185672760009765625), SC_(-0.5697131213589784467617578394703976041604) }, - { SC_(-0.576151371002197265625), SC_(-0.5655172244109430153330195150336141500139) }, - { SC_(-0.5579319000244140625), SC_(-0.5435569422159360687847790186563654276103) }, - { SC_(-0.446154057979583740234375), SC_(-0.4186121208546731033057205459902879301199) }, - { SC_(-0.44300353527069091796875), SC_(-0.4152898953738801984047941692529271391195) }, - { SC_(-0.40594112873077392578125), SC_(-0.3768620801611051992528860948080812212023) }, - { SC_(-0.396173775196075439453125), SC_(-0.3669220210390825311547962776125822899061) }, - { SC_(-0.38366591930389404296875), SC_(-0.3542977152760563782151668726041057557165) }, - { SC_(-0.36689913272857666015625), SC_(-0.3375493847053488720470432821496358279516) }, - { SC_(-0.365801036357879638671875), SC_(-0.3364591774366710656954166264654945559873) }, - { SC_(-0.277411997318267822265625), SC_(-0.2510244067029671790889794981353227476998) }, - { SC_(-0.236883103847503662109375), SC_(-0.213115119330839975829499967157244997714) }, - { SC_(-0.215545952320098876953125), SC_(-0.1934073617841803428235669261097060281642) }, - { SC_(-0.202522933483123779296875), SC_(-0.1814532246720147926398927046057793150106) }, - { SC_(-0.18253767490386962890625), SC_(-0.1632073953550647568421821286058243218715) }, - { SC_(-0.156477451324462890625), SC_(-0.1395756320903277910768376053314442757507) }, - { SC_(-0.1558246612548828125), SC_(-0.1389857795955756484965030151195660030168) }, - { SC_(-0.12251126766204833984375), SC_(-0.109002961098867662134935094105847496074) }, - { SC_(-0.1088275909423828125), SC_(-0.09674694516640724629590870677194632943569) }, - { SC_(-0.08402168750762939453125), SC_(-0.07460044047654119877070700345343119035515) }, - { SC_(-0.05048263072967529296875), SC_(-0.04476895818328636312384562686715995170129) }, - { SC_(-0.029248714447021484375), SC_(-0.0259268064334840921104659134138093242797) }, - { SC_(-0.02486217021942138671875), SC_(-0.02203709146986755832638577823832075055744) }, - { SC_(-0.02047121524810791015625), SC_(-0.01814413302702029459097557481591610553903) }, - { SC_(-0.018821895122528076171875), SC_(-0.01668201759439857888105181293763417899072) }, - { SC_(0.0073254108428955078125), SC_(0.006492067534753215749601670217642082465642) }, - { SC_(0.09376299381256103515625), SC_(0.08328747254794857150987333986733043734817) }, - { SC_(0.0944411754608154296875), SC_(0.08389270963798942778622198997355058545872) }, - { SC_(0.264718532562255859375), SC_(0.2390787735821979528028028789569770109829) }, - { SC_(0.27952671051025390625), SC_(0.2530214201700340392837551955289041822603) }, - { SC_(0.29262602329254150390625), SC_(0.2654374523135675523971788948011709467352) }, - { SC_(0.3109557628631591796875), SC_(0.282950508503826367238408926581528085458) }, - { SC_(0.31148135662078857421875), SC_(0.2834552014554130441860525970673030809536) }, - { SC_(0.32721102237701416015625), SC_(0.2986277427848421570858990348074985028421) }, - { SC_(0.3574702739715576171875), SC_(0.3282140305634627092431945088114761850208) }, - { SC_(0.362719058990478515625), SC_(0.3334035993712283467959295804559099468454) }, - { SC_(0.3896572589874267578125), SC_(0.3603304982893212173104266596348905175268) }, - { SC_(0.4120922088623046875), SC_(0.3831602323665075533579267768785894144888) }, - { SC_(0.41872966289520263671875), SC_(0.3899906753567599452444107492361433402154) }, - { SC_(0.45167791843414306640625), SC_(0.4244594733907945411184647153213164209335) }, - { SC_(0.48129451274871826171875), SC_(0.4563258063707025027210352963461819167707) }, - { SC_(0.4862649440765380859375), SC_(0.4617640058971775089811390737537561779898) }, - { SC_(0.50937330722808837890625), SC_(0.4874174763856674076219106695373814892182) }, - { SC_(0.5154802799224853515625), SC_(0.4943041993872143888987628020569772222018) }, - { SC_(0.52750003337860107421875), SC_(0.5079978091910991117615000459548117088362) }, - { SC_(0.53103363513946533203125), SC_(0.5120597685873370942783226077302881881069) }, - { SC_(0.58441460132598876953125), SC_(0.5756584292527058478710392476034273328569) }, - { SC_(0.5879499912261962890625), SC_(0.5800336103175463592377907341030447077804) }, - { SC_(0.59039986133575439453125), SC_(0.5830784871670823806198622501806646778319) }, - { SC_(0.59455978870391845703125), SC_(0.588273673825686998734497652983815773459) }, - { SC_(0.59585726261138916015625), SC_(0.5899005483108011364541949539839185473259) }, - { SC_(0.5962116718292236328125), SC_(0.5903454775096607218832535637355431851718) }, - { SC_(0.6005609035491943359375), SC_(0.5958247243549040349587326482492767206448) }, - { SC_(0.6150619983673095703125), SC_(0.6143583249050861028039832921829036722514) }, - { SC_(0.62944734096527099609375), SC_(0.6331707263097125575937994856370309207836) }, - { SC_(0.64380657672882080078125), SC_(0.6524069265890823819975498133014027247554) }, - { SC_(0.6469156742095947265625), SC_(0.656635855345815020063728463464436343698) }, - { SC_(0.67001712322235107421875), SC_(0.6888269167957872563013714303376548038671) }, - { SC_(0.6982586383819580078125), SC_(0.7302336318927408409119676651737758401138) }, - { SC_(0.74485766887664794921875), SC_(0.8046505193013635090578266413458426260098) }, - { SC_(0.75686132907867431640625), SC_(0.8253191678260588578995203396384711816647) }, - { SC_(0.81158387660980224609375), SC_(0.9300427626888758122211127950646282789481) }, - { SC_(0.826751708984375), SC_(0.9629665092443368464606966822833571908852) }, - { SC_(0.83147108554840087890625), SC_(0.9736479209913771931387473923084901789046) }, - { SC_(0.84174954891204833984375), SC_(0.997713670556719074960678197806799852186) }, - { SC_(0.8679864406585693359375), SC_(1.065050516333636716777334376076374184102) }, - { SC_(0.90044414997100830078125), SC_(1.164612422633086435501625591693259387477) }, - { SC_(0.91433393955230712890625), SC_(1.215315881176612875682446995412738776976) }, - { SC_(0.91501367092132568359375), SC_(1.217962731073139868794942852653058932976) }, - { SC_(0.918984889984130859375), SC_(1.233778505900771488542027767896521427575) }, - { SC_(0.92977702617645263671875), SC_(1.28019542575660930623179572273596558907) }, - { SC_(0.93538987636566162109375), SC_(1.306695301483797253764522033930388453334) }, - { SC_(0.93773555755615234375), SC_(1.318335478463913327121670503572736587296) }, - { SC_(0.94118559360504150390625), SC_(1.33613349872692113073358883961598631154) }, - { SC_(0.96221935749053955078125), SC_(1.468821071545234761861756248744372345584) }, - { SC_(0.98576259613037109375), SC_(1.733272259459038694476413373595347034928) }, - { SC_(0.9881370067596435546875), SC_(1.77921769652839903464038407684397479173) }, - { SC_(0.99292266368865966796875), SC_(1.904368122482929779094714951471938518496) } + {{ SC_(-0.990433037281036376953125), SC_(-1.832184533179510927322805923563700329767) }}, + {{ SC_(-0.936334311962127685546875), SC_(-1.311339282092737086640055105484822812599) }}, + {{ SC_(-0.931107819080352783203125), SC_(-1.286316461685184857889337272829270644576) }}, + {{ SC_(-0.928576648235321044921875), SC_(-1.274755355308702535979544636706295190547) }}, + {{ SC_(-0.92711746692657470703125), SC_(-1.268242390461126936128446743938528753699) }}, + {{ SC_(-0.907657206058502197265625), SC_(-1.190178701802009872651528128114629153367) }}, + {{ SC_(-0.89756715297698974609375), SC_(-1.154826929034364581020764782706068245251) }}, + {{ SC_(-0.80573642253875732421875), SC_(-0.917873491512746130598510739795171676962) }}, + {{ SC_(-0.804919183254241943359375), SC_(-0.9161942446913841771580833184012189161559) }}, + {{ SC_(-0.780276477336883544921875), SC_(-0.867806431357551134410815525153998291827) }}, + {{ SC_(-0.775070965290069580078125), SC_(-0.8580919924152284867224297625328485999768) }}, + {{ SC_(-0.7496345043182373046875), SC_(-0.8127924290810407931222432768905514928867) }}, + {{ SC_(-0.74820673465728759765625), SC_(-0.8103475955423936417307157186107256388648) }}, + {{ SC_(-0.74602639675140380859375), SC_(-0.806632688757205819001462030577472890805) }}, + {{ SC_(-0.72904598712921142578125), SC_(-0.7784313874823551106598826200232666844639) }}, + {{ SC_(-0.7162272930145263671875), SC_(-0.7579355487144890063429377586715787838945) }}, + {{ SC_(-0.701772034168243408203125), SC_(-0.7355614373173595299453301005770428516518) }}, + {{ SC_(-0.68477380275726318359375), SC_(-0.7101588399949052872532446197423489724803) }}, + {{ SC_(-0.657626628875732421875), SC_(-0.6713881533266128640126408255047881638389) }}, + {{ SC_(-0.652269661426544189453125), SC_(-0.6639738263692763456669198307149427734317) }}, + {{ SC_(-0.6262547969818115234375), SC_(-0.6289572925573171740836428308746584439674) }}, + {{ SC_(-0.62323606014251708984375), SC_(-0.6249936843093662471116097431474787933967) }}, + {{ SC_(-0.57958185672760009765625), SC_(-0.5697131213589784467617578394703976041604) }}, + {{ SC_(-0.576151371002197265625), SC_(-0.5655172244109430153330195150336141500139) }}, + {{ SC_(-0.5579319000244140625), SC_(-0.5435569422159360687847790186563654276103) }}, + {{ SC_(-0.446154057979583740234375), SC_(-0.4186121208546731033057205459902879301199) }}, + {{ SC_(-0.44300353527069091796875), SC_(-0.4152898953738801984047941692529271391195) }}, + {{ SC_(-0.40594112873077392578125), SC_(-0.3768620801611051992528860948080812212023) }}, + {{ SC_(-0.396173775196075439453125), SC_(-0.3669220210390825311547962776125822899061) }}, + {{ SC_(-0.38366591930389404296875), SC_(-0.3542977152760563782151668726041057557165) }}, + {{ SC_(-0.36689913272857666015625), SC_(-0.3375493847053488720470432821496358279516) }}, + {{ SC_(-0.365801036357879638671875), SC_(-0.3364591774366710656954166264654945559873) }}, + {{ SC_(-0.277411997318267822265625), SC_(-0.2510244067029671790889794981353227476998) }}, + {{ SC_(-0.236883103847503662109375), SC_(-0.213115119330839975829499967157244997714) }}, + {{ SC_(-0.215545952320098876953125), SC_(-0.1934073617841803428235669261097060281642) }}, + {{ SC_(-0.202522933483123779296875), SC_(-0.1814532246720147926398927046057793150106) }}, + {{ SC_(-0.18253767490386962890625), SC_(-0.1632073953550647568421821286058243218715) }}, + {{ SC_(-0.156477451324462890625), SC_(-0.1395756320903277910768376053314442757507) }}, + {{ SC_(-0.1558246612548828125), SC_(-0.1389857795955756484965030151195660030168) }}, + {{ SC_(-0.12251126766204833984375), SC_(-0.109002961098867662134935094105847496074) }}, + {{ SC_(-0.1088275909423828125), SC_(-0.09674694516640724629590870677194632943569) }}, + {{ SC_(-0.08402168750762939453125), SC_(-0.07460044047654119877070700345343119035515) }}, + {{ SC_(-0.05048263072967529296875), SC_(-0.04476895818328636312384562686715995170129) }}, + {{ SC_(-0.029248714447021484375), SC_(-0.0259268064334840921104659134138093242797) }}, + {{ SC_(-0.02486217021942138671875), SC_(-0.02203709146986755832638577823832075055744) }}, + {{ SC_(-0.02047121524810791015625), SC_(-0.01814413302702029459097557481591610553903) }}, + {{ SC_(-0.018821895122528076171875), SC_(-0.01668201759439857888105181293763417899072) }}, + {{ SC_(0.0073254108428955078125), SC_(0.006492067534753215749601670217642082465642) }}, + {{ SC_(0.09376299381256103515625), SC_(0.08328747254794857150987333986733043734817) }}, + {{ SC_(0.0944411754608154296875), SC_(0.08389270963798942778622198997355058545872) }}, + {{ SC_(0.264718532562255859375), SC_(0.2390787735821979528028028789569770109829) }}, + {{ SC_(0.27952671051025390625), SC_(0.2530214201700340392837551955289041822603) }}, + {{ SC_(0.29262602329254150390625), SC_(0.2654374523135675523971788948011709467352) }}, + {{ SC_(0.3109557628631591796875), SC_(0.282950508503826367238408926581528085458) }}, + {{ SC_(0.31148135662078857421875), SC_(0.2834552014554130441860525970673030809536) }}, + {{ SC_(0.32721102237701416015625), SC_(0.2986277427848421570858990348074985028421) }}, + {{ SC_(0.3574702739715576171875), SC_(0.3282140305634627092431945088114761850208) }}, + {{ SC_(0.362719058990478515625), SC_(0.3334035993712283467959295804559099468454) }}, + {{ SC_(0.3896572589874267578125), SC_(0.3603304982893212173104266596348905175268) }}, + {{ SC_(0.4120922088623046875), SC_(0.3831602323665075533579267768785894144888) }}, + {{ SC_(0.41872966289520263671875), SC_(0.3899906753567599452444107492361433402154) }}, + {{ SC_(0.45167791843414306640625), SC_(0.4244594733907945411184647153213164209335) }}, + {{ SC_(0.48129451274871826171875), SC_(0.4563258063707025027210352963461819167707) }}, + {{ SC_(0.4862649440765380859375), SC_(0.4617640058971775089811390737537561779898) }}, + {{ SC_(0.50937330722808837890625), SC_(0.4874174763856674076219106695373814892182) }}, + {{ SC_(0.5154802799224853515625), SC_(0.4943041993872143888987628020569772222018) }}, + {{ SC_(0.52750003337860107421875), SC_(0.5079978091910991117615000459548117088362) }}, + {{ SC_(0.53103363513946533203125), SC_(0.5120597685873370942783226077302881881069) }}, + {{ SC_(0.58441460132598876953125), SC_(0.5756584292527058478710392476034273328569) }}, + {{ SC_(0.5879499912261962890625), SC_(0.5800336103175463592377907341030447077804) }}, + {{ SC_(0.59039986133575439453125), SC_(0.5830784871670823806198622501806646778319) }}, + {{ SC_(0.59455978870391845703125), SC_(0.588273673825686998734497652983815773459) }}, + {{ SC_(0.59585726261138916015625), SC_(0.5899005483108011364541949539839185473259) }}, + {{ SC_(0.5962116718292236328125), SC_(0.5903454775096607218832535637355431851718) }}, + {{ SC_(0.6005609035491943359375), SC_(0.5958247243549040349587326482492767206448) }}, + {{ SC_(0.6150619983673095703125), SC_(0.6143583249050861028039832921829036722514) }}, + {{ SC_(0.62944734096527099609375), SC_(0.6331707263097125575937994856370309207836) }}, + {{ SC_(0.64380657672882080078125), SC_(0.6524069265890823819975498133014027247554) }}, + {{ SC_(0.6469156742095947265625), SC_(0.656635855345815020063728463464436343698) }}, + {{ SC_(0.67001712322235107421875), SC_(0.6888269167957872563013714303376548038671) }}, + {{ SC_(0.6982586383819580078125), SC_(0.7302336318927408409119676651737758401138) }}, + {{ SC_(0.74485766887664794921875), SC_(0.8046505193013635090578266413458426260098) }}, + {{ SC_(0.75686132907867431640625), SC_(0.8253191678260588578995203396384711816647) }}, + {{ SC_(0.81158387660980224609375), SC_(0.9300427626888758122211127950646282789481) }}, + {{ SC_(0.826751708984375), SC_(0.9629665092443368464606966822833571908852) }}, + {{ SC_(0.83147108554840087890625), SC_(0.9736479209913771931387473923084901789046) }}, + {{ SC_(0.84174954891204833984375), SC_(0.997713670556719074960678197806799852186) }}, + {{ SC_(0.8679864406585693359375), SC_(1.065050516333636716777334376076374184102) }}, + {{ SC_(0.90044414997100830078125), SC_(1.164612422633086435501625591693259387477) }}, + {{ SC_(0.91433393955230712890625), SC_(1.215315881176612875682446995412738776976) }}, + {{ SC_(0.91501367092132568359375), SC_(1.217962731073139868794942852653058932976) }}, + {{ SC_(0.918984889984130859375), SC_(1.233778505900771488542027767896521427575) }}, + {{ SC_(0.92977702617645263671875), SC_(1.28019542575660930623179572273596558907) }}, + {{ SC_(0.93538987636566162109375), SC_(1.306695301483797253764522033930388453334) }}, + {{ SC_(0.93773555755615234375), SC_(1.318335478463913327121670503572736587296) }}, + {{ SC_(0.94118559360504150390625), SC_(1.33613349872692113073358883961598631154) }}, + {{ SC_(0.96221935749053955078125), SC_(1.468821071545234761861756248744372345584) }}, + {{ SC_(0.98576259613037109375), SC_(1.733272259459038694476413373595347034928) }}, + {{ SC_(0.9881370067596435546875), SC_(1.77921769652839903464038407684397479173) }}, + {{ SC_(0.99292266368865966796875), SC_(1.904368122482929779094714951471938518496) }} } }; -#undef SC_ diff --git a/test/erf_large_data.ipp b/test/erf_large_data.ipp index ef4ea8b3a..9063d5b6e 100644 --- a/test/erf_large_data.ipp +++ b/test/erf_large_data.ipp @@ -3,308 +3,305 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 300> erf_large_data = { { - { SC_(8.2311115264892578125), SC_(0.9999999999999999999999999999997436415644), SC_(0.2563584356432915693836191701249115171878e-30) }, - { SC_(8.3800067901611328125), SC_(0.9999999999999999999999999999999787664373), SC_(0.212335626810981756102114466368867764939e-31) }, - { SC_(8.39224529266357421875), SC_(0.9999999999999999999999999999999827316301), SC_(0.1726836993826464997300336080711750877816e-31) }, - { SC_(8.66370105743408203125), SC_(0.9999999999999999999999999999999998367494), SC_(0.1632506054605993373182936619108145081694e-33) }, - { SC_(8.9759693145751953125), SC_(0.9999999999999999999999999999999999993611), SC_(0.6389109854135105643535885036658544645608e-36) }, - { SC_(9.1102085113525390625), SC_(0.9999999999999999999999999999999999999445), SC_(0.5554662272164108694298027082501260363284e-37) }, - { SC_(9.45745944976806640625), SC_(0.9999999999999999999999999999999999999999), SC_(0.8480477594433168680596946662186145070498e-40) }, - { SC_(10.61029338836669921875), SC_(1), SC_(0.6786472703144874611591306359565011820753e-50) }, - { SC_(10.8140201568603515625), SC_(1), SC_(0.8470069870191149998048954134093763207838e-52) }, - { SC_(10.82457828521728515625), SC_(1), SC_(0.6733586817565831939437647508350297170672e-52) }, - { SC_(10.9283580780029296875), SC_(1), SC_(0.6977670213613499261034444110870077646237e-53) }, - { SC_(10.98818302154541015625), SC_(1), SC_(0.1870385270398381154229086866501074415355e-53) }, - { SC_(11.31863117218017578125), SC_(1), SC_(0.1142544869245536263179923727458113771164e-56) }, - { SC_(11.69488239288330078125), SC_(1), SC_(0.1919907987324948057617154107998359393185e-60) }, - { SC_(11.78605365753173828125), SC_(1), SC_(0.2239752724414047638235296360419194553396e-61) }, - { SC_(12.1997470855712890625), SC_(1), SC_(0.1061491854672859805410277580039105082623e-65) }, - { SC_(12.4239101409912109375), SC_(1), SC_(0.4177140558891845034847722323657671701092e-68) }, - { SC_(13.54282093048095703125), SC_(1), SC_(0.9235451601555197945993611934762413642509e-81) }, - { SC_(14.22005176544189453125), SC_(1), SC_(0.6009313847910459672567608314935750835662e-89) }, - { SC_(14.22926807403564453125), SC_(1), SC_(0.4620339167397254212949689945484104460402e-89) }, - { SC_(14.359676361083984375), SC_(1), SC_(0.1100471801774583728133644248988374419641e-90) }, - { SC_(14.41039371490478515625), SC_(1), SC_(0.2548929323782609375991749296565683531577e-91) }, - { SC_(14.87335300445556640625), SC_(1), SC_(0.3198000452629152167848001696581299429735e-97) }, - { SC_(14.92373943328857421875), SC_(1), SC_(0.7101988862786309879894988884459001902733e-98) }, - { SC_(15.8191242218017578125), SC_(1), SC_(0.7438591168260150840237290305856485663443e-110) }, - { SC_(15.96480560302734375), SC_(1), SC_(0.7187861904421355163894524608883700422307e-112) }, - { SC_(15.99831295013427734375), SC_(1), SC_(0.2457896620902286177098546091913977024151e-112) }, - { SC_(16.7455272674560546875), SC_(1), SC_(0.5559992295828943910250640094814395579468e-123) }, - { SC_(17.008663177490234375), SC_(1), SC_(0.760237064211963037211163791564153667507e-127) }, - { SC_(17.2220897674560546875), SC_(1), SC_(0.5043169273534506801418127595237229711103e-130) }, - { SC_(17.757808685302734375), SC_(1), SC_(0.35565429074608249855471197796329792194e-138) }, - { SC_(17.802867889404296875), SC_(1), SC_(0.7145708921803004436285314631231014067581e-139) }, - { SC_(18.112152099609375), SC_(1), SC_(0.1053094819294519519788245447399920974245e-143) }, - { SC_(18.2649860382080078125), SC_(1), SC_(0.4020674492293458832133643654712400773494e-146) }, - { SC_(18.32352447509765625), SC_(1), SC_(0.4706809140073901333884996503518029500936e-147) }, - { SC_(18.4129180908203125), SC_(1), SC_(0.1755474923764976123532737166943228663005e-148) }, - { SC_(18.652309417724609375), SC_(1), SC_(0.2428091775485678872414439322587700295772e-152) }, - { SC_(18.9056758880615234375), SC_(1), SC_(0.1764835785229242910502507612159515936326e-156) }, - { SC_(19.1091136932373046875), SC_(1), SC_(0.7645206854732087495539968665185944859194e-160) }, - { SC_(19.1576213836669921875), SC_(1), SC_(0.1191626992794708978523133508616313098621e-160) }, - { SC_(19.31610870361328125), SC_(1), SC_(0.2657165206820982194424196529775105931442e-163) }, - { SC_(19.3672046661376953125), SC_(1), SC_(0.3671679040400985756060408739652361271147e-164) }, - { SC_(19.6346797943115234375), SC_(1), SC_(0.1067452532475426004914816798590685683097e-168) }, - { SC_(19.8862934112548828125), SC_(1), SC_(0.5060597273643268882175716699743699135461e-173) }, - { SC_(19.93419647216796875), SC_(1), SC_(0.7494327004502860500754429706601818608063e-174) }, - { SC_(20.2273464202880859375), SC_(1), SC_(0.5692529890798582547111055729709760376723e-179) }, - { SC_(20.242107391357421875), SC_(1), SC_(0.3130080167182599318145495989493729041355e-179) }, - { SC_(20.4949970245361328125), SC_(1), SC_(0.1037715327566096248596862690543722677311e-183) }, - { SC_(20.6639499664306640625), SC_(1), SC_(0.9828104968491392552509099594974133192176e-187) }, - { SC_(20.9242725372314453125), SC_(1), SC_(0.1928501126858728847552898327055431396084e-191) }, - { SC_(20.9607219696044921875), SC_(1), SC_(0.4182492638018175069922633264256087874033e-192) }, - { SC_(21.2989482879638671875), SC_(1), SC_(0.2552602767811562690060253249228934667833e-198) }, - { SC_(21.3341617584228515625), SC_(1), SC_(0.5679087385569991824361542895704294427451e-199) }, - { SC_(21.5831966400146484375), SC_(1), SC_(0.1280987506428470296014925421711821162698e-203) }, - { SC_(22.0373077392578125), SC_(1), SC_(0.3131661581007378806102060325912155502701e-212) }, - { SC_(22.2569446563720703125), SC_(1), SC_(0.1846614406013614928732974356509343390705e-216) }, - { SC_(22.9114551544189453125), SC_(1), SC_(0.2598259766741800523533570657530873506244e-229) }, - { SC_(23.0804386138916015625), SC_(1), SC_(0.108696918487531328017390687052866837422e-232) }, - { SC_(23.3235530853271484375), SC_(1), SC_(0.1355781333962075845012366321672254343728e-237) }, - { SC_(23.4473209381103515625), SC_(1), SC_(0.4129348514781646974836324488402049303682e-240) }, - { SC_(24.12081146240234375), SC_(1), SC_(0.4900590012091086604540120205982908317771e-254) }, - { SC_(24.3631992340087890625), SC_(1), SC_(0.382044899410099463972224844951303224334e-259) }, - { SC_(25.061580657958984375), SC_(1), SC_(0.379460392354870154626118964688104627376e-274) }, - { SC_(25.23714447021484375), SC_(1), SC_(0.5508622514289808668363975738198678197993e-278) }, - { SC_(25.3777942657470703125), SC_(1), SC_(0.4435055276360357438046878641441812378362e-281) }, - { SC_(25.813503265380859375), SC_(1), SC_(0.8969991006618404791166973289604328222239e-291) }, - { SC_(26.1247920989990234375), SC_(1), SC_(0.8433396822097075603573541828301520902564e-298) }, - { SC_(26.3525791168212890625), SC_(1), SC_(0.5380559555748413036380180439113786214843e-303) }, - { SC_(26.776111602783203125), SC_(1), SC_(0.8944111506115654515313274252719979616663e-313) }, - { SC_(26.8727970123291015625), SC_(1), SC_(0.4980346568584009068204868294049186460128e-315) }, - { SC_(27.6731243133544921875), SC_(1), SC_(0.5315985423107748521341095763480509306686e-334) }, - { SC_(27.6761074066162109375), SC_(1), SC_(0.4506400985060962000709584088621043872847e-334) }, - { SC_(27.96904754638671875), SC_(1), SC_(0.3715003445893695695072259525562685194324e-341) }, - { SC_(28.58887481689453125), SC_(1), SC_(0.2166518476138800933879816106005670654441e-356) }, - { SC_(28.742389678955078125), SC_(1), SC_(0.3244339622815072602163752228132919409512e-360) }, - { SC_(28.851139068603515625), SC_(1), SC_(0.6157273676049535809152624774082572414474e-363) }, - { SC_(28.9178009033203125), SC_(1), SC_(0.1305949729571576658796058283659336601413e-364) }, - { SC_(29.1156768798828125), SC_(1), SC_(0.1335911177834992334477211342269950231736e-369) }, - { SC_(29.3093738555908203125), SC_(1), SC_(0.1614718326165092385338896025176950706834e-374) }, - { SC_(29.5636444091796875), SC_(1), SC_(0.504780346276441675830815513402480460203e-381) }, - { SC_(29.631839752197265625), SC_(1), SC_(0.8890342529017924395163297463196226030207e-383) }, - { SC_(30.6340579986572265625), SC_(1), SC_(0.5049904008337056546410563604215235735623e-409) }, - { SC_(30.707683563232421875), SC_(1), SC_(0.5505904741434267060539220169867548888751e-411) }, - { SC_(30.8368549346923828125), SC_(1), SC_(0.1934000588075928658952471412237852868705e-414) }, - { SC_(31.179210662841796875), SC_(1), SC_(0.1150586385665917046799828457578881631925e-423) }, - { SC_(31.4387989044189453125), SC_(1), SC_(0.9951971607786623315295164065875436156955e-431) }, - { SC_(32.356414794921875), SC_(1), SC_(0.3647911693171115642349382796707730440408e-456) }, - { SC_(32.586200714111328125), SC_(1), SC_(0.1196854549366123742924784427293234502016e-462) }, - { SC_(32.75687408447265625), SC_(1), SC_(0.1707585732299349124939643284536648783473e-467) }, - { SC_(33.2696990966796875), SC_(1), SC_(0.3314340732586949021659796359200734182646e-482) }, - { SC_(33.519634246826171875), SC_(1), SC_(0.1851275204503437416978123025595612676848e-489) }, - { SC_(33.957134246826171875), SC_(1), SC_(0.276057351872287608387770565675906984022e-502) }, - { SC_(34.00215911865234375), SC_(1), SC_(0.1292839762753917184628820650991754160974e-503) }, - { SC_(35.2607574462890625), SC_(1), SC_(0.1723862426577913396207111099832970757108e-541) }, - { SC_(35.6440582275390625), SC_(1), SC_(0.2682942190174394220973041800979694793591e-553) }, - { SC_(35.898014068603515625), SC_(1), SC_(0.3427988522143486471852246306766064547166e-561) }, - { SC_(35.91162872314453125), SC_(1), SC_(0.128908321457486470920213918176837870702e-561) }, - { SC_(36.391139984130859375), SC_(1), SC_(0.1115677489279136454855597068297808612163e-576) }, - { SC_(36.69866943359375), SC_(1), SC_(0.1914841862056771258044968899947647500071e-586) }, - { SC_(36.778095245361328125), SC_(1), SC_(0.5580499602695800066261393252867262445483e-589) }, - { SC_(36.836078643798828125), SC_(1), SC_(0.7802735251877915942902082027097296754913e-591) }, - { SC_(36.926517486572265625), SC_(1), SC_(0.9862852517813094777393024048350874991345e-594) }, - { SC_(37.220302581787109375), SC_(1), SC_(0.3390210353535371981540883592991293306856e-603) }, - { SC_(37.62610626220703125), SC_(1), SC_(0.2161308855123068080619903224122596349173e-616) }, - { SC_(37.78128814697265625), SC_(1), SC_(0.1781872758239509973907000853718925676836e-621) }, - { SC_(39.196559906005859375), SC_(1), SC_(0.8334676760927633157297582502293215474801e-669) }, - { SC_(39.287792205810546875), SC_(1), SC_(0.6459479389166880954444837324458596842583e-672) }, - { SC_(39.3513031005859375), SC_(1), SC_(0.4369573452597126768250060965811055881436e-674) }, - { SC_(39.75826263427734375), SC_(1), SC_(0.4509483787208385166749854593762529916563e-688) }, - { SC_(39.86272430419921875), SC_(1), SC_(0.1098531610189679641881639506181744668225e-691) }, - { SC_(40.162616729736328125), SC_(1), SC_(0.4120302102977277191187506721340552814976e-702) }, - { SC_(40.170276641845703125), SC_(1), SC_(0.2226415732825465240782514517928537101293e-702) }, - { SC_(40.382472991943359375), SC_(1), SC_(0.8354572576931370443665770929403858031245e-710) }, - { SC_(40.696559906005859375), SC_(1), SC_(0.7225661474676652832663905782266313267167e-721) }, - { SC_(40.782176971435546875), SC_(1), SC_(0.673503764299797652470711537205502876345e-724) }, - { SC_(40.9482574462890625), SC_(1), SC_(0.8541553669484881480206884088881859451573e-730) }, - { SC_(41.145099639892578125), SC_(1), SC_(0.8156452609298646477772692892407567909292e-737) }, - { SC_(41.515956878662109375), SC_(1), SC_(0.3927474520057692651749738005168570105415e-750) }, - { SC_(41.838653564453125), SC_(1), SC_(0.8109391651273807861676399802649936141133e-762) }, - { SC_(42.584423065185546875), SC_(1), SC_(0.3614692055111044536160065200200925139014e-789) }, - { SC_(42.6111907958984375), SC_(1), SC_(0.3693115729392217140417024607374602650062e-790) }, - { SC_(42.6995391845703125), SC_(1), SC_(0.1964210029215776788610761375896332961826e-793) }, - { SC_(43.375934600830078125), SC_(1), SC_(0.1002957731076485676078330474511548731955e-818) }, - { SC_(43.761638641357421875), SC_(1), SC_(0.2518258316895643034341457105016197161517e-833) }, - { SC_(43.97068023681640625), SC_(1), SC_(0.2717687606713113972202367030042368252574e-841) }, - { SC_(43.977039337158203125), SC_(1), SC_(0.1553279441110419250099473836953698361303e-841) }, - { SC_(44.299617767333984375), SC_(1), SC_(0.662284188550331482050024128495832271562e-854) }, - { SC_(44.5380706787109375), SC_(1), SC_(0.4157106895546200361762199057481171702463e-863) }, - { SC_(44.7019195556640625), SC_(1), SC_(0.1849263581704522121134821381775513596569e-869) }, - { SC_(44.944408416748046875), SC_(1), SC_(0.6665835026232982550759602414166037648457e-879) }, - { SC_(45.39469146728515625), SC_(1), SC_(0.1423064152931413223321009373154837793895e-896) }, - { SC_(45.555110931396484375), SC_(1), SC_(0.6535595984749616464428461737502955522054e-903) }, - { SC_(45.922885894775390625), SC_(1), SC_(0.1587405585152606350596738044081514147077e-917) }, - { SC_(46.490032196044921875), SC_(1), SC_(0.2711887374954078187100515917478258475121e-940) }, - { SC_(46.700458526611328125), SC_(1), SC_(0.8220768482426773312423439218857395793096e-949) }, - { SC_(46.80968475341796875), SC_(1), SC_(0.300689768353676045411682389398910728652e-953) }, - { SC_(46.93021392822265625), SC_(1), SC_(0.3716830576798476782128277462132351948199e-958) }, - { SC_(47.80080413818359375), SC_(1), SC_(0.5560372820563731575239827056999357124531e-994) }, - { SC_(47.98065185546875), SC_(1), SC_(0.1829295366299049625367873244831792588204e-1001) }, - { SC_(48.160678863525390625), SC_(1), SC_(0.5544641890677600654790600067979757964649e-1009) }, - { SC_(48.228302001953125), SC_(1), SC_(0.8174825675757120829683639765764518487113e-1012) }, - { SC_(48.86585235595703125), SC_(1), SC_(0.1054147185420251960062940386161051253868e-1038) }, - { SC_(48.88062286376953125), SC_(1), SC_(0.2487429897424450019093445470126394812466e-1039) }, - { SC_(49.2615814208984375), SC_(1), SC_(0.1428662569339560177970591891033928074615e-1055) }, - { SC_(49.300342559814453125), SC_(1), SC_(0.3129115225209756198596637394420488168835e-1057) }, - { SC_(49.3912200927734375), SC_(1), SC_(0.3976507934443091883911509821945069748171e-1061) }, - { SC_(49.450878143310546875), SC_(1), SC_(0.1091595819414626077382205537328240830492e-1063) }, - { SC_(49.4884796142578125), SC_(1), SC_(0.2642659241845869227101266198364933762561e-1065) }, - { SC_(50.086460113525390625), SC_(1), SC_(0.3607878684331161959098857667661007215536e-1091) }, - { SC_(51.2444610595703125), SC_(1), SC_(0.3860548279363456071149897668546024070402e-1142) }, - { SC_(51.339717864990234375), SC_(1), SC_(0.2197789266327651540257336225175053590062e-1146) }, - { SC_(51.447040557861328125), SC_(1), SC_(0.354996685112096717011426990868690176895e-1151) }, - { SC_(51.52539825439453125), SC_(1), SC_(0.1110143282538327027879325761520351634781e-1154) }, - { SC_(51.782512664794921875), SC_(1), SC_(0.3217426516835935075931472670615112969831e-1166) }, - { SC_(52.144077301025390625), SC_(1), SC_(0.1532358547576965427522636443372608038782e-1182) }, - { SC_(52.820537567138671875), SC_(1), SC_(0.2202669107160275614166035168539425499729e-1213) }, - { SC_(52.8442840576171875), SC_(1), 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SC_(0.3411714823101512343643373517899997588934e-1678) }}, + {{ SC_(62.415653228759765625), SC_(1), SC_(0.1172420264374634693794507306774825437228e-1693) }}, + {{ SC_(63.656280517578125), SC_(1), SC_(0.1359202639129155863922014558394013590937e-1761) }}, + {{ SC_(63.720615386962890625), SC_(1), SC_(0.3748863560151785919817454048142060747672e-1765) }}, + {{ SC_(63.735622406005859375), SC_(1), SC_(0.5534848650018337136859100029355185261672e-1766) }}, + {{ SC_(63.745220184326171875), SC_(1), SC_(0.1628046476475599666226420695090084595775e-1766) }}, + {{ SC_(63.783538818359375), SC_(1), SC_(0.1227798051543007555849422132322321585877e-1768) }}, + {{ SC_(63.87148284912109375), SC_(1), SC_(0.1632762187944705003794943454328122376037e-1773) }}, + {{ SC_(64.515594482421875), SC_(1), SC_(0.1969332977981314849672526645022956975392e-1809) }}, + {{ SC_(64.97594451904296875), SC_(1), SC_(0.2525310788037616742275863982689138714012e-1835) }}, + {{ SC_(65.00909423828125), SC_(1), SC_(0.3394161846767033496272256639147831568993e-1837) }}, + {{ SC_(65.32428741455078125), SC_(1), SC_(0.4872272181442093260036099253187279262469e-1855) }}, + {{ SC_(65.8734893798828125), SC_(1), SC_(0.2462682463022898342795255163765824211512e-1886) }}, + {{ SC_(65.895782470703125), SC_(1), SC_(0.1304674583839710679197974600800374601509e-1887) }}, + {{ SC_(66.16791534423828125), SC_(1), SC_(0.3203747642032728309060331250397804757235e-1903) }}, + {{ SC_(66.27771759033203125), SC_(1), SC_(0.1545497931044982506797819622759819541777e-1909) }}, + {{ SC_(66.7202606201171875), SC_(1), SC_(0.4214693722661996667087731543216442503726e-1935) }}, + {{ SC_(67.0804595947265625), SC_(1), SC_(0.4916509034440560388255363947533037583151e-1956) }}, + {{ SC_(67.51879119873046875), SC_(1), SC_(0.1163704950246886518963746466814171576513e-1981) }}, + {{ SC_(67.61028289794921875), SC_(1), SC_(0.4965812608096806464498341746692252789426e-1987) }}, + {{ SC_(68.0894927978515625), SC_(1), SC_(0.2827017688141873952389885023460208246821e-2015) }}, + {{ SC_(68.7330780029296875), SC_(1), SC_(0.1601703792022999521045114304499339964142e-2053) }}, + {{ SC_(68.936859130859375), SC_(1), SC_(0.1045603435996106684348791239772064284538e-2065) }}, + {{ SC_(69.3484344482421875), SC_(1), SC_(0.1990640753018030347229172891391208563692e-2090) }}, + {{ SC_(69.4951629638671875), SC_(1), SC_(0.2821572392833612189407917583240153887473e-2099) }}, + {{ SC_(69.6038970947265625), SC_(1), SC_(0.7606563437817722315286512269995042517896e-2106) }}, + {{ SC_(69.8057861328125), SC_(1), SC_(0.4535113025492646420574078398459972783487e-2118) }}, + {{ SC_(69.884307861328125), SC_(1), SC_(0.7806399428418380776194369203828958230443e-2123) }}, + {{ SC_(70.090423583984375), SC_(1), SC_(0.2297973354469257356841567122165370429556e-2135) }}, + {{ SC_(70.1346893310546875), SC_(1), SC_(0.4627340318338513849654024935557448249929e-2138) }}, + {{ SC_(70.4619598388671875), SC_(1), SC_(0.4786946947734960725308155565435423870322e-2158) }}, + {{ SC_(70.51854705810546875), SC_(1), SC_(0.1640745397943748179034151831339364278733e-2161) }}, + {{ SC_(70.62750244140625), SC_(1), SC_(0.3431785975089560474469843416846358607766e-2168) }}, + {{ SC_(70.77237701416015625), SC_(1), SC_(0.4345108777332364055904822498668881910844e-2177) }}, + {{ SC_(71.46120452880859375), SC_(1), SC_(0.1213533316440842841172645481517647701339e-2219) }}, + {{ SC_(71.54265594482421875), SC_(1), SC_(0.1059138463142173993761026331012035279463e-2224) }}, + {{ SC_(71.8696136474609375), SC_(1), SC_(0.4560525021368102193256510775118687007107e-2245) }}, + {{ SC_(71.89171600341796875), SC_(1), SC_(0.1900755308625425801959286367021480241643e-2246) }}, + {{ SC_(72.96099853515625), SC_(1), SC_(0.1012288958237199779078623773782261227323e-2313) }}, + {{ SC_(73.07500457763671875), SC_(1), SC_(0.5943790030417452214269807905148252301626e-2321) }}, + {{ SC_(73.10594940185546875), SC_(1), SC_(0.6446581210317819300626283182106697992806e-2323) }}, + {{ SC_(73.1313323974609375), SC_(1), SC_(0.1574358163400440570765391931676616457296e-2324) }}, + {{ SC_(73.20639801025390625), SC_(1), SC_(0.2666631324666853271144728061565555980879e-2329) }}, + {{ SC_(73.376953125), SC_(1), SC_(0.3692800481745944696527608913821150780197e-2340) }}, + {{ SC_(73.430145263671875), SC_(1), SC_(0.1498451636616422925337939153598716367853e-2343) }}, + {{ SC_(73.44467926025390625), SC_(1), SC_(0.1772057595578452829782717746213217866987e-2344) }}, + {{ SC_(73.60561370849609375), SC_(1), SC_(0.9327165682410597575108877219484860075423e-2355) }}, + {{ SC_(73.62299346923828125), SC_(1), SC_(0.7217309662507557984084259593722358671817e-2356) }}, + {{ SC_(73.77313995361328125), SC_(1), SC_(0.1762441226759232140980568288616069877708e-2365) }}, + {{ SC_(74.2175445556640625), SC_(1), SC_(0.4796668342626380739003100430828430758387e-2394) }}, + {{ SC_(74.27039337158203125), SC_(1), SC_(0.1873022555292045249630763229328993092174e-2397) }}, + {{ SC_(74.39823150634765625), SC_(1), SC_(0.1041846943079459800746159253005438318555e-2405) }}, + {{ SC_(74.77135467529296875), SC_(1), SC_(0.6972625788619583784396293640501867635862e-2430) }}, + {{ SC_(74.807342529296875), SC_(1), SC_(0.320164469944205443450167902957404361688e-2432) }}, + {{ SC_(75.01886749267578125), SC_(1), SC_(0.5501656655265385463409067358984172337294e-2446) }}, + {{ SC_(75.3089447021484375), SC_(1), SC_(0.6319468915000774061299279774718180641493e-2465) }}, + {{ SC_(75.34217071533203125), SC_(1), SC_(0.4232650489503930895532015931831887522867e-2467) }}, + {{ SC_(75.3960723876953125), SC_(1), SC_(0.1252103871082113384792176510455204354046e-2470) }}, + {{ SC_(75.45360565185546875), SC_(1), SC_(0.2128736422560450047027718674310538561411e-2474) }}, + {{ SC_(75.5235443115234375), SC_(1), SC_(0.5520057148754538352100449496414500231534e-2479) }}, + {{ SC_(75.7169952392578125), SC_(1), SC_(0.1082452065927623584648516750055819887681e-2491) }}, + {{ SC_(76.1279449462890625), SC_(1), SC_(0.8546877316832444989935075245988734481682e-2519) }}, + {{ SC_(76.470703125), SC_(1), SC_(0.1638058714171406332549731275799690588823e-2541) }}, + {{ SC_(76.938812255859375), SC_(1), SC_(0.1056702363179452330608841676726809135679e-2572) }}, + {{ SC_(77.5743560791015625), SC_(1), SC_(0.2358904373500824632540699420486265405702e-2615) }}, + {{ SC_(77.62860107421875), SC_(1), SC_(0.5201021650937707207333604556951161883551e-2619) }}, + {{ SC_(77.94854736328125), SC_(1), SC_(0.1249443652740786709208083871965551047597e-2640) }}, + {{ SC_(78.06497955322265625), SC_(1), SC_(0.1611056496774920949293225513029265281761e-2648) }}, + {{ SC_(78.1817626953125), SC_(1), SC_(0.1913800020341339537443259258588625217145e-2656) }}, + {{ SC_(78.7396087646484375), SC_(1), SC_(0.1826214635685593066183737049160168091905e-2694) }}, + {{ SC_(79.23296356201171875), SC_(1), SC_(0.2578910365673578199346966028090255709301e-2728) }}, + {{ SC_(79.28195953369140625), SC_(1), SC_(0.1091891461191934352451814384442219402849e-2731) }}, + {{ SC_(79.53916168212890625), SC_(1), SC_(0.1977970219864078402856631374181827871126e-2749) }}, + {{ SC_(79.89411163330078125), SC_(1), SC_(0.5214347553208988003055180927464712623108e-2774) }}, + {{ SC_(80.03131103515625), SC_(1), SC_(0.1539244869801023794218894091743149755693e-2783) }}, + {{ SC_(81.0540618896484375), SC_(1), SC_(0.4282424762803665933789596667679893825473e-2855) }}, + {{ SC_(82.27494049072265625), SC_(1), SC_(0.1058661602699748027888078315752637932386e-2941) }}, + {{ SC_(82.40390777587890625), SC_(1), SC_(0.6316127985700229083559360532999075433841e-2951) }}, + {{ SC_(82.67310333251953125), SC_(1), SC_(0.3161239679691280797883924212187842089968e-2970) }}, + {{ SC_(82.83135223388671875), SC_(1), SC_(0.1331877990458538379342065811181569680933e-2981) }}, + {{ SC_(82.8936614990234375), SC_(1), SC_(0.4360382415173864210795784221294622630074e-2986) }}, + {{ SC_(82.896820068359375), SC_(1), SC_(0.2582766043573584963841163098015327607626e-2986) }}, + {{ SC_(83.0903167724609375), SC_(1), SC_(0.290013476198442869046820654577037968453e-3000) }}, + {{ SC_(83.20987701416015625), SC_(1), SC_(0.6710637821460133939254155513062400075894e-3009) }}, + {{ SC_(83.5117340087890625), SC_(1), SC_(0.930787700439063954052855467933526662801e-3031) }}, + {{ SC_(84.054412841796875), SC_(1), SC_(0.2976066148553277399257428533933691648135e-3070) }}, + {{ SC_(84.19962310791015625), SC_(1), SC_(0.7279769443639285050812101610482378417998e-3081) }}, + {{ SC_(84.58744049072265625), SC_(1), SC_(0.2702912324282395041651536403393819660776e-3109) }}, + {{ SC_(84.58887481689453125), SC_(1), SC_(0.2120514736394887571017949592511629200089e-3109) }}, + {{ SC_(85.08606719970703125), SC_(1), SC_(0.4856698297979953595767807992015152776328e-3146) }}, + {{ SC_(85.918212890625), SC_(1), SC_(0.761735048565653930137023626638747177308e-3208) }}, + {{ SC_(86.31143951416015625), SC_(1), SC_(0.2931592864000316245471343335876130048243e-3237) }}, + {{ SC_(86.48769378662109375), SC_(1), SC_(0.1734166482219001810675374526329398742724e-3250) }}, + {{ SC_(86.51556396484375), SC_(1), SC_(0.1396184688760208541263525791606580135888e-3252) }}, + {{ SC_(86.661895751953125), SC_(1), SC_(0.137591974249259342744647335702120081949e-3263) }}, + {{ SC_(86.67838287353515625), SC_(1), SC_(0.7894924978682044731133080698270675959047e-3265) }}, + {{ SC_(86.699005126953125), SC_(1), SC_(0.2210314800408904240090566206375166498669e-3266) }}, + {{ SC_(86.875640869140625), SC_(1), SC_(0.1067393543048809336522125654614257792709e-3279) }}, + {{ SC_(87.12085723876953125), SC_(1), SC_(0.3141588749441732230579799060940491765735e-3298) }}, + {{ SC_(87.1272430419921875), SC_(1), SC_(0.1032456874487975042510718930756313489085e-3298) }}, + {{ SC_(87.350982666015625), SC_(1), SC_(0.1145259102841530225822158676931062199611e-3315) }}, + {{ SC_(87.4471588134765625), SC_(1), SC_(0.5719031848650119145301950377270835213481e-3323) }}, + {{ SC_(87.5886077880859375), SC_(1), SC_(0.100944910275613191627060617308017176992e-3333) }}, + {{ SC_(88.114166259765625), SC_(1), SC_(0.790369642782630853434920273428079682513e-3374) }}, + {{ SC_(88.35390472412109375), SC_(1), SC_(0.3336629458423611349557710086599109785783e-3392) }}, + {{ SC_(88.45099639892578125), SC_(1), SC_(0.1168446033182320025804519666787072055362e-3399) }}, + {{ SC_(88.55356597900390625), SC_(1), SC_(0.1521829146954713302263784465478849666514e-3407) }}, + {{ SC_(88.97168731689453125), SC_(1), SC_(0.8788241912132849825702219058327694185942e-3440) }}, + {{ SC_(89.04711151123046875), SC_(1), SC_(0.129507473240771950228590714535613326805e-3445) }}, + {{ SC_(89.05876922607421875), SC_(1), SC_(0.1623712240263443145358629211111315306735e-3446) }}, + {{ SC_(89.41626739501953125), SC_(1), SC_(0.3153753084460525420724595238130726065242e-3474) }}, + {{ SC_(89.51361846923828125), SC_(1), SC_(0.8577730193641580987437405819558340102121e-3482) }}, + {{ SC_(89.68304443359375), SC_(1), SC_(0.5586301300368715269248196410139332100555e-3495) }}, + {{ SC_(89.70983123779296875), SC_(1), SC_(0.4571434971968977143179977283713339395878e-3497) }} } }; -#undef SC_ - diff --git a/test/erf_small_data.ipp b/test/erf_small_data.ipp index f05d8ee44..59ab5c5d2 100644 --- a/test/erf_small_data.ipp +++ b/test/erf_small_data.ipp @@ -3,160 +3,157 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 150> erf_small_data = { { - { SC_(0), SC_(0), SC_(1) }, - { SC_(0.140129846432481707092372958328991613128e-44), SC_(0.1581195994027057927040695988659415347357e-44), SC_(1) }, - { SC_(0.2802596928649634141847459166579832262561e-44), SC_(0.3162391988054115854081391977318830694715e-44), SC_(1) }, - { SC_(0.4203895392974451212771188749869748393841e-44), SC_(0.4743587982081173781122087965978246042072e-44), SC_(1) }, - { SC_(0.8407790785948902425542377499739496787682e-44), SC_(0.9487175964162347562244175931956492084145e-44), SC_(1) }, - { SC_(0.1541428310757298778016102541618907744408e-43), SC_(0.1739315593429763719744765587525356882093e-43), SC_(1) }, - { SC_(0.3222986467947079263124578041566807101945e-43), SC_(0.3636750786262233232193600773916655298922e-43), SC_(1) }, - { SC_(0.7426881860921530475895766791436555495785e-43), SC_(0.8380338768343407013315688739894901340994e-43), SC_(1) }, - { SC_(0.105097384824361280319279718746743709846e-42), SC_(0.1185896995520293445280521991494561510518e-42), SC_(1) }, - { SC_(0.210194769648722560638559437493487419692e-42), SC_(0.2371793991040586890561043982989123021036e-42), SC_(1) }, - { SC_(0.4666323886201640846176019512355420717163e-42), SC_(0.52653826601101028970455176422358531067e-42), SC_(1) }, - { SC_(0.1223333559355565302916415926212096782608e-41), SC_(0.1380384102785621570306527598099669598243e-41), SC_(1) }, - { SC_(0.2578389174357663410499662433253445681556e-41), SC_(0.2909400629009786585754880619133324239138e-41), SC_(1) }, - { SC_(0.2960943655118338470861840609491592785395e-41), SC_(0.3341067135379173399836990624037344628966e-41), SC_(1) }, - { SC_(0.7557202618103738463491673642682517695994e-41), SC_(0.8527389995787923400530473466840226968299e-41), SC_(1) }, - { SC_(0.1465898323530191137893313517079581264932e-40), 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SC_(0.272678641362033605222928850375652132243e-18), SC_(0.3076848982248274637704507517821273969355e-18), SC_(0.9999999999999999996923151017751725362295) }}, + {{ SC_(0.7848472665613653936552990969532928033914e-18), SC_(0.885605304939703219820034216816760452174e-18), SC_(0.99999999999999999911439469506029678018) }}, + {{ SC_(0.1596567770068200412154901801642381542479e-17), SC_(0.180153381060109581137526939833213468117e-17), SC_(0.9999999999999999981984661893989041886247) }}, + {{ SC_(0.3449535060248237706634344412748305330751e-17), SC_(0.3892383498149675248979402679995676281369e-17), SC_(0.9999999999999999961076165018503247510206) }}, + {{ SC_(0.4351665680924082666098176574998035448516e-17), SC_(0.4910328896519242978931639720387530850973e-17), SC_(0.9999999999999999950896711034807570210684) }}, + {{ SC_(0.9245716998221635790720235315021113819967e-17), SC_(0.1043267444565415210292590191714661224142e-16), SC_(0.9999999999999999895673255543458478970741) }}, + {{ SC_(0.2517825949792599072966925444205799067277e-16), SC_(0.2841062348118440801806623646517627970916e-16), SC_(0.9999999999999999715893765188155919819338) }}, + {{ SC_(0.3607757836945135819072677518803970997396e-16), SC_(0.4070918783134460417227759258926655100437e-16), SC_(0.9999999999999999592908121686553958277224) }}, + {{ SC_(0.6902950590186084176697045577952849271242e-16), SC_(0.7789145637455650616639975178325762794953e-16), SC_(0.9999999999999999221085436254434938336002) }}, + {{ SC_(0.1125254418367572150846966927417724946281e-15), SC_(0.1269713643368146509171410927223650268325e-15), SC_(0.9999999999999998730286356631853490828589) }}, + {{ SC_(0.4283825720300077181945663795659129391424e-15), SC_(0.4833779698254535301267982815421810779873e-15), SC_(0.9999999999999995166220301745464698732017) }}, + {{ SC_(0.5405621861962687634689528337617048237007e-15), SC_(0.6099591094234751315857573573713433261908e-15), SC_(0.9999999999999993900408905765248684142426) }}, + {{ SC_(0.1199026382331771015121724133223324315622e-14), SC_(0.1352956390621069391623702837955015493166e-14), SC_(0.9999999999999986470436093789306083762972) }}, + {{ SC_(0.3388160376379171188909733558602965786122e-14), SC_(0.3823129583484747580613317941389808261798e-14), SC_(0.9999999999999961768704165152524193866821) }}, + {{ SC_(0.4251160106447451902944578705501044169068e-14), SC_(0.4796920500102846351328633565382312006865e-14), SC_(0.9999999999999952030794998971536486713664) }}, + {{ SC_(0.1313415386649738336721782161475857719779e-13), SC_(0.1482030560038262349331825316596395555414e-13), SC_(0.9999999999999851796943996173765066817468) }}, + {{ SC_(0.1777897084111537684414372506580548360944e-13), SC_(0.2006142030951317354054567215576954023455e-13), SC_(0.9999999999999799385796904868264594543278) }}, + {{ SC_(0.5556494121154026410991377815662417560816e-13), SC_(0.6269832208398892455680747006005262348402e-13), SC_(0.9999999999999373016779160110754431925299) }}, + {{ SC_(0.9186150917630392376267423060198780149221e-13), SC_(0.1036546132124946068175722614185676168866e-12), SC_(0.9999999999998963453867875053931824277386) }}, + {{ SC_(0.2022372612257850033046224780264310538769e-12), SC_(0.228200312377628882307346737694658892409e-12), SC_(0.9999999999997717996876223711176926532623) }}, + {{ SC_(0.334987083645127414754938399710226804018e-12), SC_(0.3779924464312436744509548821977467036951e-12), SC_(0.9999999999996220075535687563255490451178) }}, + {{ SC_(0.9037920151860889816930466622579842805862e-12), SC_(0.1019820081323253936787897658201809797801e-11), SC_(0.9999999999989801799186767460632121023418) }}, + {{ SC_(0.1229327186921813641617973189568147063255e-11), SC_(0.1387147187266705574841551295246781201059e-11), SC_(0.9999999999986128528127332944251584487048) }}, + {{ SC_(0.1941944651959182088774014118826016783714e-11), SC_(0.2191249888923286935404641309633986461335e-11), SC_(0.9999999999978087501110767130645953586904) }}, + {{ SC_(0.6660515888823326235979038756340742111206e-11), SC_(0.7515587371056892484340940489030914565555e-11), SC_(0.999999999992484412628943107515659059511) }}, + {{ SC_(0.1305013996172332824130535300355404615402e-10), SC_(0.1472550606048923346284018897482637545021e-10), SC_(0.9999999999852744939395107665371598110252) }}, + {{ SC_(0.2306862860457226105381778324954211711884e-10), SC_(0.2603015993086296441348608813996585159423e-10), SC_(0.99999999997396984006913703558651391186) }}, + {{ SC_(0.464061636340495908825687365606427192688e-10), SC_(0.5236374826948694233006052031278254256924e-10), SC_(0.9999999999476362517305130576699394796872) }}, + {{ SC_(0.9020578728424766268290113657712936401367e-10), SC_(0.1017863311229943567634007843433802039614e-9), SC_(0.9999999998982136688770056432365992156566) }}, + {{ SC_(0.2017243178054073382554634008556604385376e-9), SC_(0.2276215177081760092443407256160138975684e-9), SC_(0.999999999772378482291823990755659274384) }}, + {{ SC_(0.4463814318178549456206383183598518371582e-9), SC_(0.5036875082415334987251679342248332272253e-9), SC_(0.9999999994963124917584665012748320657752) }}, + {{ SC_(0.7894043196898792302818037569522857666016e-9), SC_(0.8907473887532656624292837310188997818123e-9), SC_(0.9999999991092526112467343375707162689811) }}, + {{ SC_(0.1197530963281678850762546062469482421875e-8), SC_(0.1351268990918867631962395950793232393347e-8), SC_(0.9999999986487310090811323680376040492068) }}, + {{ SC_(0.3128908243610339923179708421230316162109e-8), SC_(0.3530594877843318503414910172348506997629e-8), SC_(0.9999999964694051221566814965850898276515) }}, + {{ SC_(0.654608101058329339139163494110107421875e-8), SC_(0.7386461438461727721842489523977686137653e-8), SC_(0.9999999926135385615382722781575104760223) }}, + {{ SC_(0.1037359531608217366738244891166687011719e-7), SC_(0.1170534884254671319566985248995045101925e-7), SC_(0.9999999882946511574532868043301475100495) }}, + {{ SC_(0.2613260008388351707253605127334594726563e-7), SC_(0.2948748151669259830348980474563029807727e-7), SC_(0.9999999705125184833074016965101952543697) }}, + {{ SC_(0.4653804097642932902090251445770263671875e-7), SC_(0.525125559152401230823420797240431154212e-7), SC_(0.9999999474874440847598769176579202759569) }}, + {{ SC_(0.8228098380413939594291150569915771484375e-7), SC_(0.9284414797271396176853241560056526014051e-7), SC_(0.9999999071558520272860382314675843994347) }}, + {{ SC_(0.1440129295815495424903929233551025390625e-6), SC_(0.1625011895322124534932667008476984221693e-6), SC_(0.9999998374988104677875465067332991523016) }}, + {{ SC_(0.373797803376874071545898914337158203125e-6), SC_(0.4217856540365096975937056642610100404098e-6), SC_(0.99999957821434596349030240629433573899) }}, + {{ SC_(0.72830744102247990667819976806640625e-6), SC_(0.8218069436902647194923144120911901417405e-6), SC_(0.9999991781930563097352805076855879088099) }}, + {{ SC_(0.10260146154905669391155242919921875e-5), SC_(0.1157733517254662264894221065154775581876e-5), SC_(0.9999988422664827453377351057789348452244) }}, + {{ SC_(0.2678315240700612775981426239013671875e-5), SC_(0.3022155120513748374723247514313931180799e-5), SC_(0.9999969778448794862516252767524856860688) }}, + {{ SC_(0.40205004552262835204601287841796875e-5), SC_(0.4536648954950918836538342339896039137139e-5), SC_(0.9999954633510450490811634616576601039609) }}, + {{ SC_(0.10320758519810624420642852783203125e-4), SC_(0.1164572890196433412287423508862147085112e-4), SC_(0.9999883542710980356658771257649113785291) }}, + {{ SC_(0.233581158681772649288177490234375e-4), SC_(0.2635681132346089850308780034445740445022e-4), SC_(0.9999736431886765391014969121996555425955) }}, + {{ SC_(0.4860912667936645448207855224609375e-4), SC_(0.5484952583250342934869652426491962534587e-4), SC_(0.9999451504741674965706513034757350803747) }}, + {{ SC_(0.0001085917465388774871826171875), SC_(0.0001225326640313436930517738593548252912385), SC_(0.9998774673359686563069482261406451747088) }}, + {{ SC_(0.000165569479577243328094482421875), SC_(0.0001868251497546456322442598271644064384812), SC_(0.9998131748502453543677557401728355935615) }}, + {{ SC_(0.0004721705918200314044952392578125), SC_(0.0005327874195307728646012144512357625925006), SC_(0.9994672125804692271353987855487642374075) }}, + {{ SC_(0.00095945619978010654449462890625), SC_(0.001082630055365222472802272152269070171599), SC_(0.9989173699446347775271977278477309298284) }}, + {{ SC_(0.0011034240014851093292236328125), SC_(0.001245080150435437151082626328085359462604), SC_(0.9987549198495645628489173736719146405374) }}, + {{ SC_(0.00225476245395839214324951171875), SC_(0.002544222668224971136268866790058243266433), SC_(0.9974557773317750288637311332099417567336) }}, + {{ SC_(0.006128217093646526336669921875), SC_(0.0069148659371010946376763193961158375309), SC_(0.9930851340628989053623236806038841624691) }}, + {{ SC_(0.01089772023260593414306640625), SC_(0.01229627370763712993609092392080824128196), SC_(0.987703726292362870063909076079191758718) }}, + {{ SC_(0.0229592286050319671630859375), SC_(0.02590216393432758991206927422057375200344), SC_(0.9740978360656724100879307257794262479966) }}, + {{ SC_(0.043352998793125152587890625), SC_(0.04888799071126766325637634356499925915047), SC_(0.9511120092887323367436236564350007408495) }}, + {{ SC_(0.06324388086795806884765625), SC_(0.07126804593959971882312270799434219648871), SC_(0.9287319540604002811768772920056578035113) }}, + {{ SC_(0.2158693373203277587890625), SC_(0.2398511631288111077158786048968679107576), SC_(0.7601488368711888922841213951031320892424) }}, + {{ SC_(0.334280669689178466796875), SC_(0.3636043520990431448970776140491250415292), SC_(0.6363956479009568551029223859508749584708) }} } }; -#undef SC_ - diff --git a/test/erfc_inv_big_data.ipp b/test/erfc_inv_big_data.ipp index 60725380c..12a490051 100644 --- a/test/erfc_inv_big_data.ipp +++ b/test/erfc_inv_big_data.ipp @@ -3,209 +3,206 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 200> erfc_inv_big_data = { { - { SC_(0.5460825444184401149953083908674803067585e-4312), SC_(99.62016927389407649911084501709563799849) }, - { SC_(0.2645475979732877501542006305722535728925e-4291), SC_(99.38083815930157675670279543643240126733) }, - { SC_(0.4647218972549971591905525747707221131215e-4281), SC_(99.26209205835381203650501813598769577392) }, - { SC_(0.1525121257807440558802279626797226161005e-4243), SC_(98.82602533559047574603223381461761500878) }, - { SC_(0.1981708500756372844759510276075956268897e-4234), SC_(98.71980149740490464004477100962342642155) }, - { SC_(0.3841754068409692466399340503654464602243e-4180), SC_(98.08467819532462847486581213069198608289) }, - { SC_(0.5335004017651487579647125338582580235046e-4091), SC_(97.03275964437690000965320992419441429924) }, - { SC_(0.1806383895924070461510470704435189756123e-4076), SC_(96.86022098874718527180735862424264805433) }, - { SC_(0.1321513657594592521699131916159148731226e-4066), SC_(96.7429083707271579347385166737183074303) }, - { SC_(0.1054920495502343332517378247415093412624e-4043), SC_(96.46999015250599733880053488460821308812) }, - { SC_(0.47363892632169499253148937212672347289e-4043), SC_(96.46220643869959630846141605535921442023) }, - { SC_(0.4750819439081903839348296656606873483722e-4000), SC_(95.94763372873564880985964950938277645413) }, - { SC_(0.5934696803923580795229088781443547003391e-3998), SC_(95.92247396394370347463100485254034797278) }, - { SC_(0.2809661603171360146097006130839773212914e-3996), SC_(95.90236599111862577117586443056337455754) }, - { SC_(0.201344506190345013258215914381814651279e-3981), SC_(95.72387427307012892119049758800169512382) }, - { SC_(0.1349680361063247504563298949422573179728e-3978), SC_(95.68987765258188263846875190956134957764) }, - { SC_(0.9554154264888789862328696045397641686626e-3961), SC_(95.47488611856686267812468521780070611561) }, - { SC_(0.4565370419999699854685454921616341777152e-3921), SC_(94.99523139627283958425843803677334678489) }, - { SC_(0.9326136640408284179797117117017987832624e-3838), SC_(93.98018858040542889098559401088499617323) }, - { SC_(0.2085705673165100591822581196874037577838e-3788), SC_(93.37371566951938600144821032880068555931) }, - { SC_(0.28906230618616666278153940715368369251e-3788), SC_(93.37196812654735398207358428222836165935) }, - { SC_(0.540152632181355759951616925660164590124e-3750), SC_(92.89890240230691810677222482470759338646) }, - { SC_(0.1373243759745268803582425259844487470076e-3682), SC_(92.05981131540500971264194940023399842876) }, - { SC_(0.3331647658738942966983713783383120828716e-3653), SC_(91.69161143487247689253830777510103757803) }, - { SC_(0.134842155208242065478707324403653741427e-3641), SC_(91.54576292987357613504022634708802175022) }, - { SC_(0.7492191291954483620899871520373510239375e-3623), SC_(91.30973569873630381671516956816451328373) }, - { SC_(0.2551662007977519576358324440130450442778e-3575), SC_(90.70847518912252606205543434018735665529) }, - { SC_(0.6190686739111601149790106116510494551314e-3563), SC_(90.55115617451523669098548678613430984841) }, - { SC_(0.9276632609820886396580236856359763026966e-3447), SC_(89.06191184952516547664083098302741022803) }, - { SC_(0.6433072193358217453796447947689324967478e-3351), SC_(87.8143275613841604460220844122740180476) }, - { SC_(0.3653541017426498234750653436978737170327e-3338), SC_(87.64696333406539636312319479272468979115) }, - { SC_(0.2789596742720445243557533363147985407484e-3305), SC_(87.21398755358298377575097222058344254911) }, - { SC_(0.443825473802222651705813573190067261172e-3131), SC_(84.88340554604607048910870088690204110131) }, - { SC_(0.3345784652046112831225855034049282590715e-3126), SC_(84.81723263217786918755009758623351862559) }, - { 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SC_(38.10059865129674828052108905587617617209) }}, + {{ SC_(0.254919090870011244639387672109478129648e-628), SC_(37.98921207590422610976320034158408446716) }}, + {{ SC_(0.1261526994355170599813296346837863228294e-566), SC_(36.07180567207263624533709617168647173026) }}, + {{ SC_(0.3348102113183452824057762060804616114175e-551), SC_(35.57631428343251267029769551692709310927) }}, + {{ SC_(0.3615878633639651283997811017708582782249e-540), SC_(35.21759342981655987654847385348063502236) }}, + {{ SC_(0.8556456214239050595803534051499578042028e-537), SC_(35.10716335050071391896400132832542452084) }}, + {{ SC_(0.109310372545754088817907678327638735624e-531), SC_(34.93937406241154814427167189866546786437) }}, + {{ SC_(0.6542713735351179620273602253478996592612e-503), SC_(33.97831683163889299935986132301256667123) }}, + {{ SC_(0.2612280308120653787093215442892321688194e-493), SC_(33.65156678099809689208816819469703821624) }}, + {{ SC_(0.1022554993887925308488446602367781896336e-479), SC_(33.18348488984914247206612191269120081123) }}, + {{ SC_(0.2031774862883333653515762991534010669034e-436), SC_(31.64637875978842562095759897711662201891) }}, + {{ SC_(0.6588827942394778508739583209849917530674e-435), SC_(31.59139083855039387728200786192864837174) }}, + {{ SC_(0.3663469071718277378831360961951773982499e-412), SC_(30.75175430540050080137890276895073229866) }}, + {{ SC_(0.1361305298482799765369196276048348425522e-395), SC_(30.12535428053783863012447180563559906292) }}, + {{ SC_(0.3744171560141971093473580527502555697533e-390), SC_(29.91687192152261750809710487517869880922) }}, + {{ SC_(0.6874405809297488106605573621300258853644e-383), SC_(29.63617622599272249872842949718868018609) }}, + {{ SC_(0.1459704391344155418984387882925473942446e-354), SC_(28.51518995595697899285114107951299228827) }}, + {{ SC_(0.143123157725799928952051937462499680388e-336), SC_(27.77976460222037023739857761278401004959) }}, + {{ SC_(0.9025996658203895649285047801834901806925e-333), SC_(27.62194204731470015756869063464069373815) }}, + {{ SC_(0.1293287994487535182921055345118992149121e-330), SC_(27.53198333089873848069767951797741434292) }}, + {{ SC_(0.1040364789689237257780791904879173249974e-287), SC_(25.67656975866313564221220720210665888424) }}, + {{ SC_(0.2450719147172718682892603854216257656211e-282), SC_(25.43473899116627259523415573506406682191) }}, + {{ SC_(0.1540635014300999959290867576988859893076e-280), SC_(25.35326739382267978364899192426764093558) }}, + {{ SC_(0.1611739209855438499046222515484436760851e-273), SC_(25.03273169525729329624232590800413859205) }}, + {{ SC_(0.2781078901633922872827030068281452871724e-257), SC_(24.27512000889987237167959986465966890736) }}, + {{ SC_(0.8837820681846044382839818307987545000847e-230), SC_(22.93495456229819340317355998004446065241) }}, + {{ SC_(0.2845511846316072211634522373099423142668e-217), SC_(22.29887672117465208331735160799934601323) }}, + {{ SC_(0.662011186385949636511655220013184768187e-212), SC_(22.02033498263166080103335807537366542004) }}, + {{ SC_(0.1113036584088835972703336205837326051999e-204), SC_(21.63966022176108818726656867477709317659) }}, + {{ SC_(0.891278753475701910699424577762349195273e-195), SC_(21.10677883438545215904960900943812596651) }}, + {{ SC_(0.1243375606125932867518669565282002251187e-191), SC_(20.93474611896499049089384377937974962862) }}, + {{ SC_(0.963481566993839758726177317091390488753e-188), SC_(20.72000418866581389344212197908962674052) }}, + {{ SC_(0.1401265332225531798315780528328964001988e-167), SC_(19.56909048260682534539216053987194710384) }}, + {{ SC_(0.7560947579095629715718115752684784187336e-154), SC_(18.74494560773490096872968649468667611647) }}, + {{ SC_(0.2179858592534951368829782528927445425064e-151), SC_(18.59346814776643084908600446605555382182) }}, + {{ SC_(0.5208405693419352209961246987938629746382e-131), SC_(17.28776816936911830963159975455855394785) }}, + {{ SC_(0.5376896865772724579278898126622880802843e-127), SC_(17.01882418428649428645068852272615582504) }}, + {{ SC_(0.1449951754876351411423239477096839160613e-114), SC_(16.15763261758311680195806763260744183267) }}, + {{ SC_(0.3189212836315126918184908007667112228414e-108), SC_(15.70012576642621709878560027430710336585) }}, + {{ SC_(0.1297369886602648502231884634897739722895e-107), SC_(15.65546665388935777226018284593032382368) }}, + {{ SC_(0.2602821327589283546034644516083144727197e-103), SC_(15.33647743152077165227354683273671003413) }}, + {{ SC_(0.1590035594081776210615338926776093483999e-96), SC_(14.81946110818452708436758045284808001241) }}, + {{ SC_(0.2720908074515874075065365442027770927174e-96), SC_(14.80136596875698966601900922593357151598) }}, + {{ SC_(0.3706750818860597777102228512408751197629e-87), SC_(14.07473190298865115531360325271322276549) }}, + {{ SC_(0.3489539664837006993042769801460156282803e-83), SC_(13.74669364199157990777768669458685265472) }}, + {{ SC_(0.1947620269151566018960312643171165602404e-79), SC_(13.43009987431500967622734624289673694188) }}, + {{ SC_(0.5129832297533069185312436951335270626736e-73), SC_(12.86957639029561313119037589037764922829) }}, + {{ SC_(0.9272206234111032518003166213125699095688e-70), SC_(12.57574048509944911276422466059543556873) }}, + {{ SC_(0.1460449453933976163637836336160553873706e-68), SC_(12.46599637375040876166599138465603014844) }}, + {{ SC_(0.8768204308820258161647995326423963318019e-68), SC_(12.39412855962299302779918858089973570208) }}, + {{ SC_(0.3176564512338672251415481009303329209995e-61), SC_(11.77127316747622053532997731227084711173) }}, + {{ SC_(0.1172937774279091349820752991146331290881e-54), SC_(11.11297358832626209702547835299261897395) }}, + {{ SC_(0.3822700066028246575792241970441049035743e-52), SC_(10.85058828114725350216779162566256390403) }}, + {{ SC_(0.4793602326185941396320885530096873382082e-41), SC_(9.607343723542133339487829511083057069273) }}, + {{ SC_(0.106201511009181306109371950926034372112e-40), SC_(9.566077632118694585964030456246300276422) }}, + {{ SC_(0.1026229395621872573137267432392849554594e-24), SC_(7.413111396559360630306454710337113823294) }}, + {{ SC_(0.1433834013674021626308791056277965507134e-19), SC_(6.574536501026477531602186421374903506051) }}, + {{ SC_(0.2287484604245551701383736767135709586086e-12), SC_(5.183672646329402197657171322814515766894) }}, + {{ SC_(0.4054382118091501052221361988694253843776e-11), SC_(4.903978376537783549083010816442468785255) }}, + {{ SC_(0.5517250582467272934968166422809728429772e-9), SC_(4.386634719241854622420456791837035899963) }}, + {{ SC_(0.1708920553446964553659243704866375034024e-5), SC_(3.383585107532389209677350898502297644278) }}, + {{ SC_(0.2892930668406028955896934416060055101499e-5), SC_(3.308042643013470022433136596357284983766) }}, + {{ SC_(0.7029998339557698614154475319387477445787e-5), SC_(3.17687395056466498458108882620439294841) }}, + {{ SC_(0.3973417837559780922949941034264323413971e-4), SC_(2.90551585834893682957467771364140403613) }}, + {{ SC_(0.04246334897368917726269942070072005435577), SC_(1.434684541881674882915735690265484394337) }}, + {{ SC_(0.159920364968560744996532371753339418774), SC_(0.9937250495458864822841753804433979428041) }}, + {{ SC_(0.2425390104583346613758947085681683120129), SC_(0.826370276571483139432927467391341431105) }}, + {{ SC_(0.7954739362140872788414606986417965117653), SC_(0.1832884885283639734589195991287031281603) }}, + {{ SC_(0.9236374866673857278562449757419727802699), SC_(0.06777816075457032123722158048171767182127) }} } }; -#undef SC_ - diff --git a/test/erfc_inv_data.ipp b/test/erfc_inv_data.ipp index 13ae441bd..f2da5012c 100644 --- a/test/erfc_inv_data.ipp +++ b/test/erfc_inv_data.ipp @@ -3,108 +3,105 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 100> erfc_inv_data = { { - { SC_(0.00956696830689907073974609375), SC_(1.832184391051582711731256541599359331735) }, - { SC_(0.063665688037872314453125), SC_(1.311339282092737086640055105484822812599) }, - { SC_(0.068892158567905426025390625), SC_(1.286316565305373898738127895195338854718) }, - { SC_(0.071423359215259552001953125), SC_(1.274755321776344058215704428086211324587) }, - { SC_(0.0728825032711029052734375), SC_(1.268242522387371561738393687518023984868) }, - { SC_(0.09234277904033660888671875), SC_(1.190178756246535875259766567441510867604) }, - { SC_(0.102432854473590850830078125), SC_(1.154826903977823078146497880706118113588) }, - { SC_(0.1942635476589202880859375), SC_(0.9178735528443878579995511780412810469667) }, - { SC_(0.19508080184459686279296875), SC_(0.9161942752629032646404767631869277618212) }, - { SC_(0.21972350776195526123046875), SC_(0.8678064594007161661713535461829067693456) }, - { SC_(0.224929034709930419921875), SC_(0.8580919924152284867224297625328485999768) }, - { SC_(0.2503655254840850830078125), SC_(0.8127923779477598070926819995714374417663) }, - { SC_(0.25179326534271240234375), SC_(0.8103475955423936417307157186107256388648) }, - { SC_(0.2539736330509185791015625), SC_(0.8066326381314558738773191719462921998277) }, - { SC_(0.27095401287078857421875), SC_(0.7784313874823551106598826200232666844639) }, - { SC_(0.2837726771831512451171875), SC_(0.7579355956263440770864088550908621329508) }, - { SC_(0.298227965831756591796875), SC_(0.7355614373173595299453301005770428516518) }, - { SC_(0.3152261674404144287109375), SC_(0.7101588837290742217667270852502075077668) }, - { SC_(0.342373371124267578125), SC_(0.6713881533266128640126408255047881638389) }, - { SC_(0.347730338573455810546875), SC_(0.6639738263692763456669198307149427734317) }, - { SC_(0.3737452030181884765625), SC_(0.6289572925573171740836428308746584439674) }, - { SC_(0.37676393985748291015625), SC_(0.6249936843093662471116097431474787933967) }, - { SC_(0.42041814327239990234375), SC_(0.5697131213589784467617578394703976041604) }, - { SC_(0.4238486588001251220703125), SC_(0.5655171880456876504494070613171955224472) }, - { SC_(0.4420680999755859375), SC_(0.5435569422159360687847790186563654276103) }, - { SC_(0.553845942020416259765625), SC_(0.4186121208546731033057205459902879301199) }, - { SC_(0.55699646472930908203125), SC_(0.4152898953738801984047941692529271391195) }, - { SC_(0.59405887126922607421875), SC_(0.3768620801611051992528860948080812212023) }, - { SC_(0.603826224803924560546875), SC_(0.3669220210390825311547962776125822899061) }, - { SC_(0.61633408069610595703125), SC_(0.3542977152760563782151668726041057557165) }, - { SC_(0.63310086727142333984375), SC_(0.3375493847053488720470432821496358279516) }, - { SC_(0.634198963642120361328125), SC_(0.3364591774366710656954166264654945559873) }, - { SC_(0.722588002681732177734375), SC_(0.2510244067029671790889794981353227476998) }, - { SC_(0.763116896152496337890625), SC_(0.213115119330839975829499967157244997714) }, - { SC_(0.784454047679901123046875), SC_(0.1934073617841803428235669261097060281642) }, - { SC_(0.797477066516876220703125), SC_(0.1814532246720147926398927046057793150106) }, - { SC_(0.81746232509613037109375), SC_(0.1632073953550647568421821286058243218715) }, - { SC_(0.843522548675537109375), SC_(0.1395756320903277910768376053314442757507) }, - { SC_(0.8441753387451171875), SC_(0.1389857795955756484965030151195660030168) }, - { SC_(0.87748873233795166015625), SC_(0.109002961098867662134935094105847496074) }, - { SC_(0.8911724090576171875), SC_(0.09674694516640724629590870677194632943569) }, - { SC_(0.91597831249237060546875), SC_(0.07460044047654119877070700345343119035515) }, - { SC_(0.94951736927032470703125), SC_(0.04476895818328636312384562686715995170129) }, - { SC_(0.970751285552978515625), SC_(0.0259268064334840921104659134138093242797) }, - { SC_(0.97513782978057861328125), SC_(0.02203709146986755832638577823832075055744) }, - { SC_(0.97952878475189208984375), SC_(0.01814413302702029459097557481591610553903) }, - { SC_(0.981178104877471923828125), SC_(0.01668201759439857888105181293763417899072) }, - { SC_(1.0073254108428955078125), SC_(-0.006492067534753215749601670217642082465642) }, - { SC_(1.09376299381256103515625), SC_(-0.08328747254794857150987333986733043734817) }, - { SC_(1.0944411754608154296875), SC_(-0.08389270963798942778622198997355058545872) }, - { SC_(1.264718532562255859375), SC_(-0.2390787735821979528028028789569770109829) }, - { SC_(1.27952671051025390625), SC_(-0.2530214201700340392837551955289041822603) }, - { SC_(1.29262602329254150390625), SC_(-0.2654374523135675523971788948011709467352) }, - { SC_(1.3109557628631591796875), SC_(-0.282950508503826367238408926581528085458) }, - { SC_(1.31148135662078857421875), SC_(-0.2834552014554130441860525970673030809536) }, - { SC_(1.32721102237701416015625), SC_(-0.2986277427848421570858990348074985028421) }, - { SC_(1.3574702739715576171875), SC_(-0.3282140305634627092431945088114761850208) }, - { SC_(1.362719058990478515625), SC_(-0.3334035993712283467959295804559099468454) }, - { SC_(1.3896572589874267578125), SC_(-0.3603304982893212173104266596348905175268) }, - { SC_(1.4120922088623046875), SC_(-0.3831602323665075533579267768785894144888) }, - { SC_(1.41872966289520263671875), SC_(-0.3899906753567599452444107492361433402154) }, - { SC_(1.45167791843414306640625), SC_(-0.4244594733907945411184647153213164209335) }, - { SC_(1.48129451274871826171875), SC_(-0.4563258063707025027210352963461819167707) }, - { SC_(1.4862649440765380859375), SC_(-0.4617640058971775089811390737537561779898) }, - { SC_(1.50937330722808837890625), SC_(-0.4874174763856674076219106695373814892182) }, - { SC_(1.5154802799224853515625), SC_(-0.4943041993872143888987628020569772222018) }, - { SC_(1.52750003337860107421875), SC_(-0.5079978091910991117615000459548117088362) }, - { SC_(1.53103363513946533203125), SC_(-0.5120597685873370942783226077302881881069) }, - { SC_(1.58441460132598876953125), SC_(-0.5756584292527058478710392476034273328569) }, - { SC_(1.5879499912261962890625), SC_(-0.5800336103175463592377907341030447077804) }, - { SC_(1.59039986133575439453125), SC_(-0.5830784871670823806198622501806646778319) }, - { SC_(1.59455978870391845703125), SC_(-0.588273673825686998734497652983815773459) }, - { SC_(1.59585726261138916015625), SC_(-0.5899005483108011364541949539839185473259) }, - { SC_(1.5962116718292236328125), SC_(-0.5903454775096607218832535637355431851718) }, - { SC_(1.6005609035491943359375), SC_(-0.5958247243549040349587326482492767206448) }, - { SC_(1.6150619983673095703125), SC_(-0.6143583249050861028039832921829036722514) }, - { SC_(1.62944734096527099609375), SC_(-0.6331707263097125575937994856370309207836) }, - { SC_(1.64380657672882080078125), SC_(-0.6524069265890823819975498133014027247554) }, - { SC_(1.6469156742095947265625), SC_(-0.656635855345815020063728463464436343698) }, - { SC_(1.67001712322235107421875), SC_(-0.6888269167957872563013714303376548038671) }, - { SC_(1.6982586383819580078125), SC_(-0.7302336318927408409119676651737758401138) }, - { SC_(1.74485766887664794921875), SC_(-0.8046505193013635090578266413458426260098) }, - { SC_(1.75686132907867431640625), SC_(-0.8253191678260588578995203396384711816647) }, - { SC_(1.81158387660980224609375), SC_(-0.9300427626888758122211127950646282789481) }, - { SC_(1.826751708984375), SC_(-0.9629665092443368464606966822833571908852) }, - { SC_(1.83147108554840087890625), SC_(-0.9736479209913771931387473923084901789046) }, - { SC_(1.84174954891204833984375), SC_(-0.997713670556719074960678197806799852186) }, - { SC_(1.8679864406585693359375), SC_(-1.065050516333636716777334376076374184102) }, - { SC_(1.90044414997100830078125), SC_(-1.164612422633086435501625591693259387477) }, - { SC_(1.91433393955230712890625), SC_(-1.215315881176612875682446995412738776976) }, - { SC_(1.91501367092132568359375), SC_(-1.217962731073139868794942852653058932976) }, - { SC_(1.918984889984130859375), SC_(-1.233778505900771488542027767896521427575) }, - { SC_(1.92977702617645263671875), SC_(-1.28019542575660930623179572273596558907) }, - { SC_(1.93538987636566162109375), SC_(-1.306695301483797253764522033930388453334) }, - { SC_(1.93773555755615234375), SC_(-1.318335478463913327121670503572736587296) }, - { SC_(1.94118559360504150390625), SC_(-1.33613349872692113073358883961598631154) }, - { SC_(1.96221935749053955078125), SC_(-1.468821071545234761861756248744372345584) }, - { SC_(1.98576259613037109375), SC_(-1.733272259459038694476413373595347034928) }, - { SC_(1.9881370067596435546875), SC_(-1.77921769652839903464038407684397479173) }, - { SC_(1.99292266368865966796875), SC_(-1.904368122482929779094714951471938518496) } + {{ SC_(0.00956696830689907073974609375), SC_(1.832184391051582711731256541599359331735) }}, + {{ SC_(0.063665688037872314453125), SC_(1.311339282092737086640055105484822812599) }}, + {{ SC_(0.068892158567905426025390625), SC_(1.286316565305373898738127895195338854718) }}, + {{ SC_(0.071423359215259552001953125), SC_(1.274755321776344058215704428086211324587) }}, + {{ SC_(0.0728825032711029052734375), SC_(1.268242522387371561738393687518023984868) }}, + {{ SC_(0.09234277904033660888671875), SC_(1.190178756246535875259766567441510867604) }}, + {{ SC_(0.102432854473590850830078125), SC_(1.154826903977823078146497880706118113588) }}, + {{ SC_(0.1942635476589202880859375), SC_(0.9178735528443878579995511780412810469667) }}, + {{ SC_(0.19508080184459686279296875), SC_(0.9161942752629032646404767631869277618212) }}, + {{ SC_(0.21972350776195526123046875), SC_(0.8678064594007161661713535461829067693456) }}, + {{ SC_(0.224929034709930419921875), SC_(0.8580919924152284867224297625328485999768) }}, + {{ SC_(0.2503655254840850830078125), SC_(0.8127923779477598070926819995714374417663) }}, + {{ SC_(0.25179326534271240234375), SC_(0.8103475955423936417307157186107256388648) }}, + {{ SC_(0.2539736330509185791015625), SC_(0.8066326381314558738773191719462921998277) }}, + {{ SC_(0.27095401287078857421875), SC_(0.7784313874823551106598826200232666844639) }}, + {{ SC_(0.2837726771831512451171875), SC_(0.7579355956263440770864088550908621329508) }}, + {{ SC_(0.298227965831756591796875), SC_(0.7355614373173595299453301005770428516518) }}, + {{ SC_(0.3152261674404144287109375), SC_(0.7101588837290742217667270852502075077668) }}, + {{ SC_(0.342373371124267578125), SC_(0.6713881533266128640126408255047881638389) }}, + {{ SC_(0.347730338573455810546875), SC_(0.6639738263692763456669198307149427734317) }}, + {{ SC_(0.3737452030181884765625), SC_(0.6289572925573171740836428308746584439674) }}, + {{ SC_(0.37676393985748291015625), SC_(0.6249936843093662471116097431474787933967) }}, + {{ SC_(0.42041814327239990234375), SC_(0.5697131213589784467617578394703976041604) }}, + {{ SC_(0.4238486588001251220703125), SC_(0.5655171880456876504494070613171955224472) }}, + {{ SC_(0.4420680999755859375), SC_(0.5435569422159360687847790186563654276103) }}, + {{ SC_(0.553845942020416259765625), SC_(0.4186121208546731033057205459902879301199) }}, + {{ SC_(0.55699646472930908203125), SC_(0.4152898953738801984047941692529271391195) }}, + {{ SC_(0.59405887126922607421875), SC_(0.3768620801611051992528860948080812212023) }}, + {{ SC_(0.603826224803924560546875), SC_(0.3669220210390825311547962776125822899061) }}, + {{ SC_(0.61633408069610595703125), SC_(0.3542977152760563782151668726041057557165) }}, + {{ SC_(0.63310086727142333984375), SC_(0.3375493847053488720470432821496358279516) }}, + {{ SC_(0.634198963642120361328125), SC_(0.3364591774366710656954166264654945559873) }}, + {{ SC_(0.722588002681732177734375), SC_(0.2510244067029671790889794981353227476998) }}, + {{ SC_(0.763116896152496337890625), SC_(0.213115119330839975829499967157244997714) }}, + {{ SC_(0.784454047679901123046875), SC_(0.1934073617841803428235669261097060281642) }}, + {{ SC_(0.797477066516876220703125), SC_(0.1814532246720147926398927046057793150106) }}, + {{ SC_(0.81746232509613037109375), SC_(0.1632073953550647568421821286058243218715) }}, + {{ SC_(0.843522548675537109375), SC_(0.1395756320903277910768376053314442757507) }}, + {{ SC_(0.8441753387451171875), SC_(0.1389857795955756484965030151195660030168) }}, + {{ SC_(0.87748873233795166015625), SC_(0.109002961098867662134935094105847496074) }}, + {{ SC_(0.8911724090576171875), SC_(0.09674694516640724629590870677194632943569) }}, + {{ SC_(0.91597831249237060546875), SC_(0.07460044047654119877070700345343119035515) }}, + {{ SC_(0.94951736927032470703125), SC_(0.04476895818328636312384562686715995170129) }}, + {{ SC_(0.970751285552978515625), SC_(0.0259268064334840921104659134138093242797) }}, + {{ SC_(0.97513782978057861328125), SC_(0.02203709146986755832638577823832075055744) }}, + {{ SC_(0.97952878475189208984375), SC_(0.01814413302702029459097557481591610553903) }}, + {{ SC_(0.981178104877471923828125), SC_(0.01668201759439857888105181293763417899072) }}, + {{ SC_(1.0073254108428955078125), SC_(-0.006492067534753215749601670217642082465642) }}, + {{ SC_(1.09376299381256103515625), SC_(-0.08328747254794857150987333986733043734817) }}, + {{ SC_(1.0944411754608154296875), SC_(-0.08389270963798942778622198997355058545872) }}, + {{ SC_(1.264718532562255859375), SC_(-0.2390787735821979528028028789569770109829) }}, + {{ SC_(1.27952671051025390625), SC_(-0.2530214201700340392837551955289041822603) }}, + {{ SC_(1.29262602329254150390625), SC_(-0.2654374523135675523971788948011709467352) }}, + {{ SC_(1.3109557628631591796875), SC_(-0.282950508503826367238408926581528085458) }}, + {{ SC_(1.31148135662078857421875), SC_(-0.2834552014554130441860525970673030809536) }}, + {{ SC_(1.32721102237701416015625), SC_(-0.2986277427848421570858990348074985028421) }}, + {{ SC_(1.3574702739715576171875), SC_(-0.3282140305634627092431945088114761850208) }}, + {{ SC_(1.362719058990478515625), SC_(-0.3334035993712283467959295804559099468454) }}, + {{ SC_(1.3896572589874267578125), SC_(-0.3603304982893212173104266596348905175268) }}, + {{ SC_(1.4120922088623046875), SC_(-0.3831602323665075533579267768785894144888) }}, + {{ SC_(1.41872966289520263671875), SC_(-0.3899906753567599452444107492361433402154) }}, + {{ SC_(1.45167791843414306640625), SC_(-0.4244594733907945411184647153213164209335) }}, + {{ SC_(1.48129451274871826171875), SC_(-0.4563258063707025027210352963461819167707) }}, + {{ SC_(1.4862649440765380859375), SC_(-0.4617640058971775089811390737537561779898) }}, + {{ SC_(1.50937330722808837890625), SC_(-0.4874174763856674076219106695373814892182) }}, + {{ SC_(1.5154802799224853515625), SC_(-0.4943041993872143888987628020569772222018) }}, + {{ SC_(1.52750003337860107421875), SC_(-0.5079978091910991117615000459548117088362) }}, + {{ SC_(1.53103363513946533203125), SC_(-0.5120597685873370942783226077302881881069) }}, + {{ SC_(1.58441460132598876953125), SC_(-0.5756584292527058478710392476034273328569) }}, + {{ SC_(1.5879499912261962890625), SC_(-0.5800336103175463592377907341030447077804) }}, + {{ SC_(1.59039986133575439453125), SC_(-0.5830784871670823806198622501806646778319) }}, + {{ SC_(1.59455978870391845703125), SC_(-0.588273673825686998734497652983815773459) }}, + {{ SC_(1.59585726261138916015625), SC_(-0.5899005483108011364541949539839185473259) }}, + {{ SC_(1.5962116718292236328125), SC_(-0.5903454775096607218832535637355431851718) }}, + {{ SC_(1.6005609035491943359375), SC_(-0.5958247243549040349587326482492767206448) }}, + {{ SC_(1.6150619983673095703125), SC_(-0.6143583249050861028039832921829036722514) }}, + {{ SC_(1.62944734096527099609375), SC_(-0.6331707263097125575937994856370309207836) }}, + {{ SC_(1.64380657672882080078125), SC_(-0.6524069265890823819975498133014027247554) }}, + {{ SC_(1.6469156742095947265625), SC_(-0.656635855345815020063728463464436343698) }}, + {{ SC_(1.67001712322235107421875), SC_(-0.6888269167957872563013714303376548038671) }}, + {{ SC_(1.6982586383819580078125), SC_(-0.7302336318927408409119676651737758401138) }}, + {{ SC_(1.74485766887664794921875), SC_(-0.8046505193013635090578266413458426260098) }}, + {{ SC_(1.75686132907867431640625), SC_(-0.8253191678260588578995203396384711816647) }}, + {{ SC_(1.81158387660980224609375), SC_(-0.9300427626888758122211127950646282789481) }}, + {{ SC_(1.826751708984375), SC_(-0.9629665092443368464606966822833571908852) }}, + {{ SC_(1.83147108554840087890625), SC_(-0.9736479209913771931387473923084901789046) }}, + {{ SC_(1.84174954891204833984375), SC_(-0.997713670556719074960678197806799852186) }}, + {{ SC_(1.8679864406585693359375), SC_(-1.065050516333636716777334376076374184102) }}, + {{ SC_(1.90044414997100830078125), SC_(-1.164612422633086435501625591693259387477) }}, + {{ SC_(1.91433393955230712890625), SC_(-1.215315881176612875682446995412738776976) }}, + {{ SC_(1.91501367092132568359375), SC_(-1.217962731073139868794942852653058932976) }}, + {{ SC_(1.918984889984130859375), SC_(-1.233778505900771488542027767896521427575) }}, + {{ SC_(1.92977702617645263671875), SC_(-1.28019542575660930623179572273596558907) }}, + {{ SC_(1.93538987636566162109375), SC_(-1.306695301483797253764522033930388453334) }}, + {{ SC_(1.93773555755615234375), SC_(-1.318335478463913327121670503572736587296) }}, + {{ SC_(1.94118559360504150390625), SC_(-1.33613349872692113073358883961598631154) }}, + {{ SC_(1.96221935749053955078125), SC_(-1.468821071545234761861756248744372345584) }}, + {{ SC_(1.98576259613037109375), SC_(-1.733272259459038694476413373595347034928) }}, + {{ SC_(1.9881370067596435546875), SC_(-1.77921769652839903464038407684397479173) }}, + {{ SC_(1.99292266368865966796875), SC_(-1.904368122482929779094714951471938518496) }} } }; -#undef SC_ - diff --git a/test/expint_1_data.ipp b/test/expint_1_data.ipp index 2b6950949..ce7050ffa 100644 --- a/test/expint_1_data.ipp +++ b/test/expint_1_data.ipp @@ -3,87 +3,85 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 79> expint_1_data = {{ - { SC_(1), SC_(0.1690093176520690576580818742513656616211e-8), SC_(19.62126651228390287899433646349668926594) }, - { SC_(1), SC_(0.2114990849122477811761200428009033203125e-8), SC_(19.39699968832702671432639506875262488287) }, - { SC_(1), SC_(0.7099628440698779741069301962852478027344e-8), SC_(18.18600772876256587669156181753338435097) }, - { SC_(1), SC_(0.136718796284185373224318027496337890625e-7), SC_(17.53070904418311673532926624670363745081) }, - { SC_(1), SC_(0.1679341288252089725574478507041931152344e-7), SC_(17.32506346964272541627765227695487661752) }, - { SC_(1), SC_(0.586768322818898013792932033538818359375e-7), SC_(16.07400526183027268777222922688894197166) }, - { SC_(1), SC_(0.1140460881288163363933563232421875e-6), SC_(15.40944763756462608330646107757571975159) }, - { SC_(1), SC_(0.1455586016163579188287258148193359375e-6), SC_(15.16547155182818279856457574476936266928) }, - { SC_(1), SC_(0.38918477685001562349498271942138671875e-6), SC_(14.18199632563439348037946938445484633991) }, - { SC_(1), SC_(0.623782625552848912775516510009765625e-6), SC_(13.71024884463401352596363384090540526092) }, - { SC_(1), SC_(0.104669607026153244078159332275390625e-5), SC_(13.19265733629451552935983109160182922456) }, - { SC_(1), SC_(0.2951089072666945867240428924560546875e-5), SC_(12.15612356475179839693915983580837953116) }, - { SC_(1), SC_(0.4877083483734168112277984619140625e-5), SC_(11.65375237571303028293100602849280330023) }, - { SC_(1), SC_(0.9066634447663091123104095458984375e-5), SC_(11.033702828615680805096853068034765697) }, - { SC_(1), SC_(0.2360353755648247897624969482421875e-4), SC_(10.07692189920168231695897773396921896378) }, - { SC_(1), SC_(0.60817910707555711269378662109375e-4), SC_(9.130471380452133719689002203686010732863) }, - { SC_(1), SC_(0.000119476739200763404369354248046875), SC_(8.455292664848407732192394706135617033129) }, - { SC_(1), SC_(0.0002437086659483611583709716796875), SC_(7.742565066979092841621580079924528124121) }, - { SC_(1), SC_(0.00047970912419259548187255859375), SC_(7.065594615713263713209655779382416164774) }, - { SC_(1), SC_(0.000960788573138415813446044921875), SC_(6.371501073281348028486161198392483333344) }, - { SC_(1), SC_(0.00113048148341476917266845703125), SC_(6.209026142656637951294057898954292515858) }, - { SC_(1), SC_(0.0033707791008055210113525390625), SC_(5.118763649942589236114477763556608384932) }, - { SC_(1), SC_(0.007697627879679203033447265625), SC_(4.297310240071577860879490194258146908042) }, - { SC_(1), SC_(0.0154774188995361328125), SC_(3.606575234235758813120382950507615467416) }, - { SC_(1), SC_(0.0305807329714298248291015625), SC_(2.940517962291826559900925068133667615931) }, - { SC_(1), SC_(0.0346831791102886199951171875), SC_(2.818669547758849173655366691300656029988) }, - { SC_(1), SC_(0.09283597767353057861328125), SC_(1.890430395046114091623024011625489238192) }, - { SC_(1), SC_(0.22476322948932647705078125), SC_(1.128230840748073484651782346841079611668) }, - { SC_(1), SC_(0.23917420208454132080078125), SC_(1.078947851117239985434642728998206006734) }, - { SC_(1), SC_(0.4500701129436492919921875), SC_(0.6252319809071619975475212606569679083844) }, - { SC_(1), SC_(1.785583972930908203125), SC_(0.06605196207880094390425879479033907552898) }, - { SC_(1), SC_(4.8770198822021484375), SC_(0.001326894275438860249857941044254174502639) }, - { SC_(1), SC_(5.4930877685546875), SC_(0.0006460832160891306352056104536312996827518) }, - { SC_(1), SC_(5.623225688934326171875), SC_(0.0005557114466261269081523366304841856778567) }, - { SC_(1), SC_(6.349340915679931640625), SC_(0.0002414929458653428650902712691508606087705) }, - { SC_(1), SC_(6.77385044097900390625), SC_(0.0001491057337258556360697724884053639712183) }, - { SC_(1), SC_(7.094316959381103515625), SC_(0.000103833853056272701038880940251981448874) }, - { SC_(1), SC_(7.88065433502197265625), SC_(0.4302184733486055021456160704267900644151e-4) }, - { SC_(1), SC_(9.41909885406494140625), SC_(0.785158179791932713400818863165202252408e-5) }, - { SC_(1), SC_(10.5962162017822265625), SC_(0.2170821091221718858998745985121834633123e-5) }, - { SC_(1), SC_(11.0517024993896484375), SC_(0.1323971054451696237675804650020934283271e-5) }, - { SC_(1), SC_(13.9249114990234375), SC_(0.6030052082140414872763484176234936031379e-7) }, - { SC_(1), SC_(14.85147190093994140625), SC_(0.2246847323452812310807076843921206699284e-7) }, - { SC_(1), SC_(15.408351898193359375), SC_(0.1243451611444526471238603318210383094864e-7) }, - { SC_(1), SC_(18.0646991729736328125), SC_(0.7506937540952249657080032497242314338058e-9) }, - { SC_(1), SC_(19.9369258880615234375), SC_(0.1050756169313570044042540524516527996741e-9) }, - { SC_(1), SC_(21.0880641937255859375), SC_(0.3149450286739813566149195966918766794019e-10) }, - { SC_(1), SC_(24.2687816619873046875), SC_(0.1143540865960474355116790661840197166523e-11) }, - { SC_(1), SC_(25.183135986328125), SC_(0.4422553437971115949495472179014784876379e-12) }, - { SC_(1), SC_(27.344074249267578125), SC_(0.4706136215074688573466876839711291930065e-13) }, - { SC_(1), SC_(27.3610286712646484375), SC_(0.4624246647932169908912545804468933517039e-13) }, - { SC_(1), SC_(31.6179637908935546875), SC_(0.5694058988300047405430136315685981910904e-15) }, - { SC_(1), SC_(31.98816680908203125), SC_(0.3888079168940721087324944469578712933197e-15) }, - { SC_(1), SC_(32.7870330810546875), SC_(0.1707586829662679381480684070037630121613e-15) }, - { SC_(1), SC_(33.936756134033203125), SC_(0.5230089477890500292647833806674719422967e-16) }, - { SC_(1), SC_(34.0679779052734375), SC_(0.4569720316267919392435436312475469039788e-16) }, - { SC_(1), SC_(36.2919464111328125), SC_(0.4648256808579637348536682966321094152884e-17) }, - { SC_(1), SC_(39.6103668212890625), SC_(0.1545435668053719402464984966443581618056e-18) }, - { SC_(1), SC_(39.89643096923828125), SC_(0.1152823764266388444276211386495818338284e-18) }, - { SC_(1), SC_(39.905292510986328125), SC_(0.1142405282651606532309094911197076666306e-18) }, - { SC_(1), SC_(40.0140228271484375), SC_(0.1021986300809498211588191270716148887523e-18) }, - { SC_(1), SC_(40.73618316650390625), SC_(0.487782450682026156951156991212514994025e-19) }, - { SC_(1), SC_(41.75042724609375), SC_(0.1727057820230415908617717666461962953748e-19) }, - { SC_(1), SC_(42.4564666748046875), SC_(0.8386035754034782201062683833804929446885e-20) }, - { SC_(1), SC_(43.92153167724609375), SC_(0.1874446514992257654186347034583264392481e-20) }, - { SC_(1), SC_(45.2895965576171875), SC_(0.4631155735799306610393016753551769399309e-21) }, - { SC_(1), SC_(45.668792724609375), SC_(0.3143839170407425907322861671102497142403e-21) }, - { SC_(1), SC_(45.786777496337890625), SC_(0.278690825003829419502247825145190508394e-21) }, - { SC_(1), SC_(46.6996612548828125), SC_(0.1097142494759480902665224812198017036116e-21) }, - { SC_(1), SC_(47.858348846435546875), SC_(0.3362168462409445527866973776887649345695e-22) }, - { SC_(1), SC_(47.87534332275390625), SC_(0.3304362677594583967844855615677058007508e-22) }, - { SC_(1), SC_(47.974620819091796875), SC_(0.2986001918596063601815305407205441355782e-22) }, - { SC_(1), SC_(48.244426727294921875), SC_(0.226739399060424385006440097684052080086e-22) }, - { SC_(1), SC_(48.384746551513671875), SC_(0.1964943928572394204174413988519401201072e-22) }, - { SC_(1), SC_(48.443389892578125), SC_(0.1850827201970609263420459500557652587842e-22) }, - { SC_(1), SC_(48.52964019775390625), SC_(0.1694924366999538118474174187456764816795e-22) }, - { SC_(1), SC_(49.055484771728515625), SC_(0.9912630736365412803849736897421968989741e-23) }, - { SC_(1), SC_(49.64406585693359375), SC_(0.5438645188377533724985296541041944657958e-23) }, - { SC_(1), SC_(49.82306671142578125), SC_(0.453125198123893560872142720624255521908e-23) } + {{ SC_(1), SC_(0.1690093176520690576580818742513656616211e-8), SC_(19.62126651228390287899433646349668926594) }}, + {{ SC_(1), SC_(0.2114990849122477811761200428009033203125e-8), SC_(19.39699968832702671432639506875262488287) }}, + {{ SC_(1), SC_(0.7099628440698779741069301962852478027344e-8), SC_(18.18600772876256587669156181753338435097) }}, + {{ SC_(1), SC_(0.136718796284185373224318027496337890625e-7), SC_(17.53070904418311673532926624670363745081) }}, + {{ SC_(1), SC_(0.1679341288252089725574478507041931152344e-7), SC_(17.32506346964272541627765227695487661752) }}, + {{ SC_(1), SC_(0.586768322818898013792932033538818359375e-7), SC_(16.07400526183027268777222922688894197166) }}, + {{ SC_(1), SC_(0.1140460881288163363933563232421875e-6), SC_(15.40944763756462608330646107757571975159) }}, + {{ SC_(1), SC_(0.1455586016163579188287258148193359375e-6), SC_(15.16547155182818279856457574476936266928) }}, + {{ SC_(1), SC_(0.38918477685001562349498271942138671875e-6), SC_(14.18199632563439348037946938445484633991) }}, + {{ SC_(1), SC_(0.623782625552848912775516510009765625e-6), SC_(13.71024884463401352596363384090540526092) }}, + {{ SC_(1), SC_(0.104669607026153244078159332275390625e-5), SC_(13.19265733629451552935983109160182922456) }}, + {{ SC_(1), SC_(0.2951089072666945867240428924560546875e-5), SC_(12.15612356475179839693915983580837953116) }}, + {{ SC_(1), SC_(0.4877083483734168112277984619140625e-5), SC_(11.65375237571303028293100602849280330023) }}, + {{ SC_(1), SC_(0.9066634447663091123104095458984375e-5), SC_(11.033702828615680805096853068034765697) }}, + {{ SC_(1), SC_(0.2360353755648247897624969482421875e-4), SC_(10.07692189920168231695897773396921896378) }}, + {{ SC_(1), SC_(0.60817910707555711269378662109375e-4), SC_(9.130471380452133719689002203686010732863) }}, + {{ SC_(1), SC_(0.000119476739200763404369354248046875), SC_(8.455292664848407732192394706135617033129) }}, + {{ SC_(1), SC_(0.0002437086659483611583709716796875), SC_(7.742565066979092841621580079924528124121) }}, + {{ SC_(1), SC_(0.00047970912419259548187255859375), SC_(7.065594615713263713209655779382416164774) }}, + {{ SC_(1), SC_(0.000960788573138415813446044921875), SC_(6.371501073281348028486161198392483333344) }}, + {{ SC_(1), SC_(0.00113048148341476917266845703125), SC_(6.209026142656637951294057898954292515858) }}, + {{ SC_(1), SC_(0.0033707791008055210113525390625), SC_(5.118763649942589236114477763556608384932) }}, + {{ SC_(1), SC_(0.007697627879679203033447265625), SC_(4.297310240071577860879490194258146908042) }}, + {{ SC_(1), SC_(0.0154774188995361328125), SC_(3.606575234235758813120382950507615467416) }}, + {{ SC_(1), SC_(0.0305807329714298248291015625), SC_(2.940517962291826559900925068133667615931) }}, + {{ SC_(1), SC_(0.0346831791102886199951171875), SC_(2.818669547758849173655366691300656029988) }}, + {{ SC_(1), SC_(0.09283597767353057861328125), SC_(1.890430395046114091623024011625489238192) }}, + {{ SC_(1), SC_(0.22476322948932647705078125), SC_(1.128230840748073484651782346841079611668) }}, + {{ SC_(1), SC_(0.23917420208454132080078125), SC_(1.078947851117239985434642728998206006734) }}, + {{ SC_(1), SC_(0.4500701129436492919921875), SC_(0.6252319809071619975475212606569679083844) }}, + {{ SC_(1), SC_(1.785583972930908203125), SC_(0.06605196207880094390425879479033907552898) }}, + {{ SC_(1), SC_(4.8770198822021484375), SC_(0.001326894275438860249857941044254174502639) }}, + {{ SC_(1), SC_(5.4930877685546875), SC_(0.0006460832160891306352056104536312996827518) }}, + {{ SC_(1), SC_(5.623225688934326171875), SC_(0.0005557114466261269081523366304841856778567) }}, + {{ SC_(1), SC_(6.349340915679931640625), SC_(0.0002414929458653428650902712691508606087705) }}, + {{ SC_(1), SC_(6.77385044097900390625), SC_(0.0001491057337258556360697724884053639712183) }}, + {{ SC_(1), SC_(7.094316959381103515625), SC_(0.000103833853056272701038880940251981448874) }}, + {{ SC_(1), SC_(7.88065433502197265625), SC_(0.4302184733486055021456160704267900644151e-4) }}, + {{ SC_(1), SC_(9.41909885406494140625), SC_(0.785158179791932713400818863165202252408e-5) }}, + {{ SC_(1), SC_(10.5962162017822265625), SC_(0.2170821091221718858998745985121834633123e-5) }}, + {{ SC_(1), SC_(11.0517024993896484375), SC_(0.1323971054451696237675804650020934283271e-5) }}, + {{ SC_(1), SC_(13.9249114990234375), SC_(0.6030052082140414872763484176234936031379e-7) }}, + {{ SC_(1), SC_(14.85147190093994140625), SC_(0.2246847323452812310807076843921206699284e-7) }}, + {{ SC_(1), SC_(15.408351898193359375), SC_(0.1243451611444526471238603318210383094864e-7) }}, + {{ SC_(1), SC_(18.0646991729736328125), SC_(0.7506937540952249657080032497242314338058e-9) }}, + {{ SC_(1), SC_(19.9369258880615234375), SC_(0.1050756169313570044042540524516527996741e-9) }}, + {{ SC_(1), SC_(21.0880641937255859375), SC_(0.3149450286739813566149195966918766794019e-10) }}, + {{ SC_(1), SC_(24.2687816619873046875), SC_(0.1143540865960474355116790661840197166523e-11) }}, + {{ SC_(1), SC_(25.183135986328125), SC_(0.4422553437971115949495472179014784876379e-12) }}, + {{ SC_(1), SC_(27.344074249267578125), SC_(0.4706136215074688573466876839711291930065e-13) }}, + {{ SC_(1), SC_(27.3610286712646484375), SC_(0.4624246647932169908912545804468933517039e-13) }}, + {{ SC_(1), SC_(31.6179637908935546875), SC_(0.5694058988300047405430136315685981910904e-15) }}, + {{ SC_(1), SC_(31.98816680908203125), SC_(0.3888079168940721087324944469578712933197e-15) }}, + {{ SC_(1), SC_(32.7870330810546875), SC_(0.1707586829662679381480684070037630121613e-15) }}, + {{ SC_(1), SC_(33.936756134033203125), SC_(0.5230089477890500292647833806674719422967e-16) }}, + {{ SC_(1), SC_(34.0679779052734375), SC_(0.4569720316267919392435436312475469039788e-16) }}, + {{ SC_(1), SC_(36.2919464111328125), SC_(0.4648256808579637348536682966321094152884e-17) }}, + {{ SC_(1), SC_(39.6103668212890625), SC_(0.1545435668053719402464984966443581618056e-18) }}, + {{ SC_(1), SC_(39.89643096923828125), SC_(0.1152823764266388444276211386495818338284e-18) }}, + {{ SC_(1), SC_(39.905292510986328125), SC_(0.1142405282651606532309094911197076666306e-18) }}, + {{ SC_(1), SC_(40.0140228271484375), SC_(0.1021986300809498211588191270716148887523e-18) }}, + {{ SC_(1), SC_(40.73618316650390625), SC_(0.487782450682026156951156991212514994025e-19) }}, + {{ SC_(1), SC_(41.75042724609375), SC_(0.1727057820230415908617717666461962953748e-19) }}, + {{ SC_(1), SC_(42.4564666748046875), SC_(0.8386035754034782201062683833804929446885e-20) }}, + {{ SC_(1), SC_(43.92153167724609375), SC_(0.1874446514992257654186347034583264392481e-20) }}, + {{ SC_(1), SC_(45.2895965576171875), SC_(0.4631155735799306610393016753551769399309e-21) }}, + {{ SC_(1), SC_(45.668792724609375), SC_(0.3143839170407425907322861671102497142403e-21) }}, + {{ SC_(1), SC_(45.786777496337890625), SC_(0.278690825003829419502247825145190508394e-21) }}, + {{ SC_(1), SC_(46.6996612548828125), SC_(0.1097142494759480902665224812198017036116e-21) }}, + {{ SC_(1), SC_(47.858348846435546875), SC_(0.3362168462409445527866973776887649345695e-22) }}, + {{ SC_(1), SC_(47.87534332275390625), SC_(0.3304362677594583967844855615677058007508e-22) }}, + {{ SC_(1), SC_(47.974620819091796875), SC_(0.2986001918596063601815305407205441355782e-22) }}, + {{ SC_(1), SC_(48.244426727294921875), SC_(0.226739399060424385006440097684052080086e-22) }}, + {{ SC_(1), SC_(48.384746551513671875), SC_(0.1964943928572394204174413988519401201072e-22) }}, + {{ SC_(1), SC_(48.443389892578125), SC_(0.1850827201970609263420459500557652587842e-22) }}, + {{ SC_(1), SC_(48.52964019775390625), SC_(0.1694924366999538118474174187456764816795e-22) }}, + {{ SC_(1), SC_(49.055484771728515625), SC_(0.9912630736365412803849736897421968989741e-23) }}, + {{ SC_(1), SC_(49.64406585693359375), SC_(0.5438645188377533724985296541041944657958e-23) }}, + {{ SC_(1), SC_(49.82306671142578125), SC_(0.453125198123893560872142720624255521908e-23) }} }}; -#undef SC_ diff --git a/test/expint_data.ipp b/test/expint_data.ipp index 6da5b17d2..b1d9fc0dd 100644 --- a/test/expint_data.ipp +++ b/test/expint_data.ipp @@ -3,608 +3,606 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 600> expint_data = {{ - { SC_(0), SC_(4.8770198822021484375), SC_(0.001562365538135970995717852896857631808327) }, - { SC_(0), SC_(5.4930877685546875), SC_(0.0007491447757702025944722131745633334937684) }, - { SC_(0), SC_(6.349340915679931640625), SC_(0.0002752882216582873387067996572122917865872) }, - { SC_(0), SC_(6.77385044097900390625), SC_(0.0001687790463104021974718191672246829394287) }, - { SC_(0), SC_(7.88065433502197265625), SC_(0.47963738863754152769104622456952262715e-4) }, - { SC_(0), SC_(9.41909885406494140625), SC_(0.8616442383363190691210027445652026531832e-5) }, - { SC_(0), SC_(11.0517024993896484375), SC_(0.1435084267000391515109242970335955294949e-5) }, - { SC_(0), SC_(13.9249114990234375), SC_(0.6437175227896219693144155889099646006989e-7) }, - { SC_(0), SC_(14.85147190093994140625), SC_(0.2389561472425127015102225830183211311355e-7) }, - { SC_(0), SC_(15.408351898193359375), SC_(0.1319719418545972741015149904348811051425e-7) }, - { SC_(0), SC_(24.2687816619873046875), SC_(0.11889239267601390541015398133557006754e-11) }, - { SC_(0), SC_(27.344074249267578125), SC_(0.4872549010302229290835986011540914041326e-13) }, - { SC_(0), SC_(27.3610286712646484375), SC_(0.4787665585558497600241038034910791656316e-13) }, - { SC_(0), SC_(31.6179637908935546875), SC_(0.5868929583967368539612302367590281628486e-15) }, - { SC_(0), SC_(36.2919464111328125), SC_(0.4773068588658948995725058196271779063743e-17) }, - { SC_(0), SC_(39.905292510986328125), SC_(0.1170364567486045719639244754262245531629e-18) }, - { SC_(0), SC_(40.0140228271484375), SC_(0.1046931993792806191360983778308485111274e-18) }, - { SC_(0), SC_(40.73618316650390625), SC_(0.4994822992740385189281065329903525138214e-19) }, - { SC_(0), SC_(41.75042724609375), SC_(0.1767497897232480324288472314518314166362e-19) }, - { 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SC_(0.2977967611196458248396867576051587489282e-13) }}, + {{ SC_(17), SC_(31.6179637908935546875), SC_(0.3843693779151839425240718235418555199626e-15) }}, + {{ SC_(17), SC_(36.2919464111328125), SC_(0.326955524478761208159659385947157282716e-17) }}, + {{ SC_(17), SC_(39.905292510986328125), SC_(0.8249544119472213267898714941203536561321e-19) }}, + {{ SC_(17), SC_(40.0140228271484375), SC_(0.7385356858142296376181704351069744217844e-19) }}, + {{ SC_(17), SC_(40.73618316650390625), SC_(0.3541765871537792768570194160038218893796e-19) }}, + {{ SC_(17), SC_(41.75042724609375), SC_(0.1262125180981906121278351672990666207108e-19) }}, + {{ SC_(17), SC_(45.2895965576171875), SC_(0.3454825827995200012227499355054907385291e-21) }}, + {{ SC_(17), SC_(45.668792724609375), SC_(0.2350093680448579613123966337302914718866e-21) }}, + {{ SC_(17), SC_(47.858348846435546875), SC_(0.2541773643783633860350186530259862489259e-22) }}, + {{ SC_(17), SC_(47.87534332275390625), SC_(0.2498282741867610639162366115128937131713e-22) }}, + {{ SC_(17), SC_(48.244426727294921875), SC_(0.1717384992777834273771189026384737723061e-22) }}, + {{ SC_(17), SC_(48.384746551513671875), SC_(0.148931740669484136371896072217747552977e-22) }}, + {{ SC_(17), SC_(48.443389892578125), SC_(0.1403222139626873644640840450747606220751e-22) }}, + {{ SC_(17), SC_(48.52964019775390625), SC_(0.1285558903354350484144944617811606695828e-22) }}, + {{ SC_(17), SC_(49.055484771728515625), SC_(0.7537423341452499737912590137719156093466e-23) }}, + {{ SC_(17), SC_(49.64406585693359375), SC_(0.4146902132354390961242261131032941528355e-23) }}, + {{ SC_(17), SC_(49.82306671142578125), SC_(0.3457889534686419250547819025201400154787e-23) }}, + {{ SC_(18), SC_(4.8770198822021484375), SC_(0.0003446972599805977885341332726607096492538) }}, + {{ SC_(18), SC_(5.4930877685546875), SC_(0.0001809425986721971906020711346027312244463) }}, + {{ SC_(18), SC_(6.349340915679931640625), SC_(0.7398088503517644410699102540557362010105e-4) }}, + {{ SC_(18), SC_(6.77385044097900390625), SC_(0.4751074599553139396335244676361058532764e-4) }}, + {{ SC_(18), SC_(7.88065433502197265625), SC_(0.1499836711779556549974107567940253078153e-4) }}, + {{ SC_(18), SC_(9.41909885406494140625), SC_(0.3030676953961773595124030056309686362143e-5) }}, + {{ SC_(18), SC_(11.0517024993896484375), SC_(0.5575056195633948103516917182623734389247e-6) }}, + {{ SC_(18), SC_(13.9249114990234375), SC_(0.2856833126928619555874416356999317137682e-7) }}, + {{ SC_(18), SC_(14.85147190093994140625), SC_(0.1098086675134570130688979367470940183414e-7) }}, + {{ SC_(18), SC_(15.408351898193359375), SC_(0.6183713811255910412450635464143936504888e-8) }}, + {{ SC_(18), SC_(24.2687816619873046875), SC_(0.6893858013008919469369430393036348752533e-12) }}, + {{ SC_(18), SC_(27.344074249267578125), SC_(0.2963588801453397820645245525185975098647e-13) }}, + {{ SC_(18), SC_(27.3610286712646484375), SC_(0.2912658715461724434182378436637469624817e-13) }}, + {{ SC_(18), SC_(31.6179637908935546875), SC_(0.3766696020275209771445721576993157229859e-15) }}, + {{ SC_(18), SC_(36.2919464111328125), SC_(0.3209730923776568231321132259693260389502e-17) }}, + {{ SC_(18), SC_(39.905292510986328125), SC_(0.8108054878260042240732917261316414783287e-19) }}, + {{ SC_(18), SC_(40.0140228271484375), SC_(0.7258927592507683544351467858389195791618e-19) }}, + {{ SC_(18), SC_(40.73618316650390625), SC_(0.3481882414158921859358963161180038361573e-19) }}, + {{ SC_(18), SC_(41.75042724609375), SC_(0.1241148636587081109449821610430300660616e-19) }}, + {{ SC_(18), SC_(45.2895965576171875), SC_(0.3400623535661560433442720916319315086773e-21) }}, + {{ SC_(18), SC_(45.668792724609375), SC_(0.2313443265081215024223292644139295879321e-21) }}, + {{ SC_(18), SC_(47.858348846435546875), SC_(0.2503453092770956322478507684444084120416e-22) }}, + {{ SC_(18), SC_(47.87534332275390625), SC_(0.2460627596560785401347254615339528095184e-22) }}, + {{ SC_(18), SC_(48.244426727294921875), SC_(0.1691644175156392033642705310807655403969e-22) }}, + {{ SC_(18), SC_(48.384746551513671875), SC_(0.1467042164728325032114580354284329422434e-22) }}, + {{ SC_(18), SC_(48.443389892578125), SC_(0.1382253131359967161114703185375228636232e-22) }}, + {{ SC_(18), SC_(48.52964019775390625), SC_(0.1266373111269651085035407514727657944772e-22) }}, + {{ SC_(18), SC_(49.055484771728515625), SC_(0.7425816747534654135930452140258345150953e-23) }}, + {{ SC_(18), SC_(49.64406585693359375), SC_(0.4086033441787891957075637357550164878787e-23) }}, + {{ SC_(18), SC_(49.82306671142578125), SC_(0.3407268239675149389102320076812131752355e-23) }}, + {{ SC_(19), SC_(4.8770198822021484375), SC_(0.0003299218001383672864659738838879727972487) }}, + {{ SC_(19), SC_(5.4930877685546875), SC_(0.0001733991349490665481281126095882983855732) }}, + {{ SC_(19), SC_(6.349340915679931640625), SC_(0.7100938383598173140693435749761807567666e-4) }}, + {{ SC_(19), SC_(6.77385044097900390625), SC_(0.4563629608692565947786319220663650516549e-4) }}, + {{ SC_(19), SC_(7.88065433502197265625), SC_(0.1443270554196663312646183655379321816718e-4) }}, + {{ SC_(19), SC_(9.41909885406494140625), SC_(0.29229375975083585076493105009646691193e-5) }}, + {{ SC_(19), SC_(11.0517024993896484375), SC_(0.5388187850716913097656101948535340106559e-6) }}, + {{ SC_(19), SC_(13.9249114990234375), SC_(0.2769774827344526024771822366860889367455e-7) }}, + {{ SC_(19), SC_(14.85147190093994140625), SC_(0.1065572314596267352295366530918149890449e-7) }}, + {{ SC_(19), SC_(15.408351898193359375), SC_(0.6003676313155847558727754397017594033951e-8) }}, + {{ SC_(19), SC_(24.2687816619873046875), SC_(0.673510094367160540559685869872164243268e-12) }}, + {{ SC_(19), SC_(27.344074249267578125), SC_(0.289993053831443280728704537691191408601e-13) }}, + {{ SC_(19), SC_(27.3610286712646484375), SC_(0.2850117596196444487754850323798614360794e-13) }}, + {{ SC_(19), SC_(31.6179637908935546875), SC_(0.36926858164899886274377174666388292089e-15) }}, + {{ SC_(19), SC_(36.2919464111328125), SC_(0.3152031486467603894636760424644054490708e-17) }}, + {{ SC_(19), SC_(39.905292510986328125), SC_(0.7971283471563883595647243305675430830003e-19) }}, + {{ SC_(19), SC_(40.0140228271484375), SC_(0.713670625520853508845859925787605624071e-19) }}, + {{ SC_(19), SC_(40.73618316650390625), SC_(0.3423968029396160381858047664609964057523e-19) }}, + {{ SC_(19), SC_(41.75042724609375), SC_(0.1220850361811720898162895334790244786434e-19) }}, + {{ SC_(19), SC_(45.2895965576171875), SC_(0.3348077781029727272690886420995939073007e-21) }}, + {{ SC_(19), SC_(45.668792724609375), SC_(0.2277906429392425943516822259098792365619e-21) }}, + {{ SC_(19), SC_(47.858348846435546875), SC_(0.2466258937525478225241536833849016808137e-22) }}, + {{ SC_(19), SC_(47.87534332275390625), SC_(0.2424079008386988642363753465963711935866e-22) }}, + {{ SC_(19), SC_(48.244426727294921875), SC_(0.1666655664849833148892461708398016166091e-22) }}, + {{ SC_(19), SC_(48.384746551513671875), SC_(0.1445416596516947735796394469778719792034e-22) }}, + {{ SC_(19), SC_(48.443389892578125), SC_(0.1361895170902993690500755665628455156467e-22) }}, + {{ SC_(19), SC_(48.52964019775390625), SC_(0.1247745693242413617880762275589768971805e-22) }}, + {{ SC_(19), SC_(49.055484771728515625), SC_(0.7317433348691693533972442490012924107111e-23) }}, + {{ SC_(19), SC_(49.64406585693359375), SC_(0.4026907655194597356087538417554343184765e-23) }}, + {{ SC_(19), SC_(49.82306671142578125), SC_(0.3358092679602377945368265530432149819446e-23) }} }}; -#undef SC_ diff --git a/test/expint_small_data.ipp b/test/expint_small_data.ipp index ac78b60b7..31cd0faa7 100644 --- a/test/expint_small_data.ipp +++ b/test/expint_small_data.ipp @@ -3,388 +3,386 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 380> expint_small_data = {{ - { SC_(0), SC_(0.1730655412757187150418758392333984375e-5), SC_(577814.7758212256423775256378551874856003) }, - { SC_(0), SC_(0.216575062950141727924346923828125e-5), SC_(461732.6762508792015318981937822200350918) }, - { SC_(0), SC_(0.72700195232755504548549652099609375e-5), SC_(137550.2124589000541443257494936989244997) }, - { SC_(0), SC_(0.14000004739500582218170166015625e-4), SC_(71427.54725445416496694480545527677490243) }, - { SC_(0), SC_(0.17196454791701398789882659912109375e-4), SC_(58150.52089548332152905218845489376933772) }, - { SC_(0), SC_(0.60085076256655156612396240234375e-4), SC_(16642.0678648645272946820823309167585461) }, - { SC_(0), SC_(0.000116783194243907928466796875), SC_(8561.875962532232545332572615047016255041) }, - { SC_(0), SC_(0.000149052008055150508880615234375), SC_(6708.067688223899497757367667879930968793) }, - { SC_(0), SC_(0.0003985252114944159984588623046875), SC_(2508.25173755195584857212143870952023231) }, - { SC_(0), SC_(0.00063875340856611728668212890625), SC_(1564.549694997861843953582226130571046846) }, - { SC_(0), SC_(0.0010718167759478092193603515625), SC_(931.9958222627537459717559330883276580758) }, - { SC_(0), SC_(0.00302191521041095256805419921875), SC_(329.9174784073144324156862883962096967334) }, - { SC_(0), SC_(0.00499413348734378814697265625), SC_(199.2374290724703076159801092696400339127) }, - { SC_(0), SC_(0.00928423367440700531005859375), SC_(106.7141098014748145666899963724983770114) }, - { SC_(0), SC_(0.0241700224578380584716796875), SC_(40.38555342987263632091024457927399908981) }, - { SC_(0), SC_(0.06227754056453704833984375), SC_(15.08765533838058040972104376703012409721) }, - { SC_(0), SC_(0.12234418094158172607421875), SC_(7.232414021781513135268430322868745728174) }, - { SC_(0), SC_(0.249557673931121826171875), SC_(3.122105326937778672022451656660829990212) }, - { SC_(0), SC_(0.4912221431732177734375), SC_(1.245624088523070804276757644439503799036) }, - { SC_(1), SC_(0.1730655412757187150418758392333984375e-5), SC_(12.68979643564902057445113029537557060384) }, - { SC_(1), SC_(0.216575062950141727924346923828125e-5), SC_(12.46553004636203965518423078801621406614) }, - { SC_(1), SC_(0.72700195232755504548549652099609375e-5), SC_(11.2545431860697943553517367149605754442) }, - { SC_(1), SC_(0.14000004739500582218170166015625e-4), SC_(10.5992512248675236793183882919991723644) }, - { SC_(1), SC_(0.17196454791701398789882659912109375e-4), SC_(10.39360884363072197965302323976810805946) }, - { SC_(1), SC_(0.60085076256655156612396240234375e-4), SC_(9.142593481727702781399755039472990143275) }, - { SC_(1), SC_(0.000116783194243907928466796875), SC_(8.478092497703841888257351897157795499674) }, - { SC_(1), SC_(0.000149052008055150508880615234375), SC_(8.23414864712424722136034054262711272215) }, - { SC_(1), SC_(0.0003985252114944159984588623046875), SC_(7.250922616359625879162196113845954202435) }, - { SC_(1), SC_(0.00063875340856611728668212890625), SC_(6.779415066673595920390207059288727481393) }, - { SC_(1), SC_(0.0010718167759478092193603515625), SC_(6.262256013645805034976972133526713777336) }, - { SC_(1), SC_(0.00302191521041095256805419921875), SC_(5.227668441815221372703241290567350771159) }, - { SC_(1), SC_(0.00499413348734378814697265625), SC_(4.727263598094615939046673594869014017738) }, - { SC_(1), SC_(0.00928423367440700531005859375), SC_(4.111484685210341022101979530301768631054) }, - { SC_(1), SC_(0.0241700224578380584716796875), SC_(3.169451246062171542238811993535958670845) }, - { SC_(1), SC_(0.06227754056453704833984375), SC_(2.260259939322263892205804391830568328218) }, - { SC_(1), SC_(0.12234418094158172607421875), SC_(1.642402990148853649294192107450058496557) }, - { SC_(1), SC_(0.249557673931121826171875), SC_(1.045662095585737033852768372992425480117) }, - { SC_(1), SC_(0.4912221431732177734375), SC_(0.570563675993986183667187214912446161025) }, - { SC_(2), SC_(0.1730655412757187150418758392333984375e-5), SC_(0.9999763076811966831897766561746894854348) }, - { SC_(2), SC_(0.216575062950141727924346923828125e-5), SC_(0.9999708370221707573655426375521705456129) }, - { SC_(2), SC_(0.72700195232755504548549652099609375e-5), SC_(0.999910909258214977122354162319349018702) }, - { SC_(2), SC_(0.14000004739500582218170166015625e-4), SC_(0.9998376105258768057557573329394689665198) }, - { SC_(2), SC_(0.17196454791701398789882659912109375e-4), SC_(0.9998040704684643561925140532604520761726) }, - { SC_(2), SC_(0.60085076256655156612396240234375e-4), SC_(0.9993905833022821790211571622936164235556) }, - { SC_(2), SC_(0.000116783194243907928466796875), SC_(0.9988931249016707081053405184509945116324) }, - { SC_(2), SC_(0.000149052008055150508880615234375), SC_(0.9986236427091650503801677112391142850053) }, - { SC_(2), 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SC_(0.07692293270192867056543562699538441285583) }}, + {{ SC_(14), SC_(0.216575062950141727924346923828125e-5), SC_(0.0769228964440710012344728838406850583334) }}, + {{ SC_(14), SC_(0.72700195232755504548549652099609375e-5), SC_(0.07692247109051906115891896156059973330125) }}, + {{ SC_(14), SC_(0.14000004739500582218170166015625e-4), SC_(0.07692191026492434923638654737971706484434) }}, + {{ SC_(14), SC_(0.17196454791701398789882659912109375e-4), SC_(0.07692164389861925975434793108993496260236) }}, + {{ SC_(14), SC_(0.60085076256655156612396240234375e-4), SC_(0.07691806999748599814943152086996911260154) }}, + {{ SC_(14), SC_(0.000116783194243907928466796875), SC_(0.07691334561012010395780541439321710471635) }}, + {{ SC_(14), SC_(0.000149052008055150508880615234375), SC_(0.07691065693219143191504630888978825884147) }}, + {{ SC_(14), SC_(0.0003985252114944159984588623046875), SC_(0.07688987370692839019328246159046199168894) }}, + {{ SC_(14), SC_(0.00063875340856611728668212890625), SC_(0.07686986601374376232543069428262715095707) }}, + {{ SC_(14), SC_(0.0010718167759478092193603515625), SC_(0.07683381105568102550154808856089764095341) }}, + {{ SC_(14), SC_(0.00302191521041095256805419921875), SC_(0.07667166528560983649912401473257889126991) }}, + {{ SC_(14), SC_(0.00499413348734378814697265625), SC_(0.07650803075793694104802016836786104375801) }}, + {{ SC_(14), SC_(0.00928423367440700531005859375), SC_(0.07615329552520869775634144814095036449211) }}, + {{ SC_(14), SC_(0.0241700224578380584716796875), SC_(0.07493522871519846308938791611988935762331) }}, + {{ SC_(14), SC_(0.06227754056453704833984375), SC_(0.07190561993157011549765803135931994222671) }}, + {{ SC_(14), SC_(0.12234418094158172607421875), SC_(0.06737858497395458474863130657857757639511) }}, + {{ SC_(14), SC_(0.249557673931121826171875), SC_(0.05871542693672782953195581711588401645767) }}, + {{ SC_(14), SC_(0.4912221431732177734375), SC_(0.04522286183143052947956742362768640870137) }}, + {{ SC_(15), SC_(0.1730655412757187150418758392333984375e-5), SC_(0.07142843830135678430557686186483907103332) }}, + {{ SC_(15), SC_(0.216575062950141727924346923828125e-5), SC_(0.07142840483256459556893886139866769560301) }}, + {{ SC_(15), SC_(0.72700195232755504548549652099609375e-5), SC_(0.07142801219850261754791111032097799780857) }}, + {{ SC_(15), SC_(0.14000004739500582218170166015625e-4), SC_(0.07142749451329655914708777285149771592756) }}, + {{ SC_(15), SC_(0.17196454791701398789882659912109375e-4), SC_(0.07142724863667819098544040349933483459537) }}, + {{ SC_(15), SC_(0.60085076256655156612396240234375e-4), SC_(0.07142394965005100519504785729035742912749) }}, + {{ SC_(15), SC_(0.000116783194243907928466796875), SC_(0.07141958867417625278045171566133804924267) }}, + {{ SC_(15), SC_(0.000149052008055150508880615234375), SC_(0.07141710681512763831624656689212439533833) }}, + {{ SC_(15), SC_(0.0003985252114944159984588623046875), SC_(0.07139792225971062733216224219889843492458) }}, + {{ SC_(15), SC_(0.00063875340856611728668212890625), SC_(0.07137945354728793815621837897126096496695) }}, + {{ SC_(15), SC_(0.0010718167759478092193603515625), SC_(0.07134617183191733372828052493089770600179) }}, + {{ SC_(15), SC_(0.00302191521041095256805419921875), SC_(0.07119649649342545512786733526338407058593) }}, + {{ SC_(15), SC_(0.00499413348734378814697265625), SC_(0.07104544465318913130029520977272205803238) }}, + {{ SC_(15), SC_(0.00928423367440700531005859375), SC_(0.07071797905446335190765005167612134211414) }}, + {{ SC_(15), SC_(0.0241700224578380584716796875), SC_(0.06959346765795077653558839105295821251784) }}, + {{ SC_(15), SC_(0.06227754056453704833984375), SC_(0.0667959972998317143729966269635932436109) }}, + {{ SC_(15), SC_(0.12234418094158172607421875), SC_(0.06261431370954492875982416200591991469247) }}, + {{ SC_(15), SC_(0.249557673931121826171875), SC_(0.05460660412773958169800526198387768453117) }}, + {{ SC_(15), SC_(0.4912221431732177734375), SC_(0.0421188330888019402635824495314924339382) }}, + {{ SC_(16), SC_(0.1730655412757187150418758392333984375e-5), SC_(0.06666654304853809699945783166277385282533) }}, + {{ SC_(16), SC_(0.216575062950141727924346923828125e-5), SC_(0.06666651197037353362502658679389514469466) }}, + {{ SC_(16), SC_(0.72700195232755504548549652099609375e-5), SC_(0.0666661473815906706976833386950951600242) }}, + {{ SC_(16), SC_(0.14000004739500582218170166015625e-4), SC_(0.0666656666738665594423295905799989143287) }}, + {{ SC_(16), SC_(0.17196454791701398789882659912109375e-4), SC_(0.06666543835984096023360798850623321457013) }}, + {{ SC_(16), SC_(0.60085076256655156612396240234375e-4), SC_(0.06666237501435694077352966293019493851952) }}, + {{ SC_(16), SC_(0.000116783194243907928466796875), SC_(0.06665832553446339453823619449641153525662) }}, + {{ SC_(16), SC_(0.000149052008055150508880615234375), SC_(0.06665602094909754909286909682461902922413) }}, + {{ SC_(16), SC_(0.0003985252114944159984588623046875), SC_(0.06663820668780405347821578869651693922563) }}, + {{ SC_(16), SC_(0.00063875340856611728668212890625), SC_(0.06662105711211390111652234096260015918844) }}, + {{ SC_(16), SC_(0.0010718167759478092193603515625), SC_(0.06659015249270820342229697822760925298911) }}, + {{ SC_(16), SC_(0.00302191521041095256805419921875), SC_(0.0664511664269206027424005742189069408551) }}, + {{ SC_(16), SC_(0.00499413348734378814697265625), SC_(0.06631090040192273720685590565904807744936) }}, + {{ SC_(16), SC_(0.00928423367440700531005859375), SC_(0.06600681130071304531237155750190562009028) }}, + {{ SC_(16), SC_(0.0241700224578380584716796875), SC_(0.06496251051306859685686412141792258653208) }}, + {{ SC_(16), SC_(0.06227754056453704833984375), SC_(0.06236414512855743773641213229896183548994) }}, + {{ SC_(16), SC_(0.12234418094158172607421875), SC_(0.05847888485328378106294664079191164865064) }}, + {{ SC_(16), SC_(0.249557673931121826171875), SC_(0.05103452307007735926554556327773818214919) }}, + {{ SC_(16), SC_(0.4912221431732177734375), SC_(0.0394125620596434965123587499491500472372) }}, + {{ SC_(17), SC_(0.1730655412757187150418758392333984375e-5), SC_(0.06249988462307945307908017581791268977313) }}, + {{ SC_(17), SC_(0.216575062950141727924346923828125e-5), SC_(0.06249985561679221676774980550769608140614) }}, + {{ SC_(17), SC_(0.72700195232755504548549652099609375e-5), SC_(0.06249951533391939041337864186116416893234) }}, + {{ SC_(17), SC_(0.14000004739500582218170166015625e-4), SC_(0.06249906667335066952129732040559092146342) }}, + {{ SC_(17), SC_(0.17196454791701398789882659912109375e-4), SC_(0.06249885358024184723716755518368815597862) }}, + {{ SC_(17), SC_(0.60085076256655156612396240234375e-4), SC_(0.06249599445718307493973764409020902900864) }}, + {{ SC_(17), SC_(0.000116783194243907928466796875), SC_(0.06249221494077931309495003783005590817055) }}, + {{ SC_(17), SC_(0.000149052008055150508880615234375), SC_(0.06249006399286700569832074698786566925701) }}, + {{ SC_(17), SC_(0.0003985252114944159984588623046875), SC_(0.06247343732398223434411132037030316052086) }}, + {{ SC_(17), SC_(0.00063875340856611728668212890625), SC_(0.06245743100772817456409663607219418267563) }}, + {{ SC_(17), SC_(0.0010718167759478092193603515625), SC_(0.06242858656074609674340793412520265769202) }}, + {{ SC_(17), SC_(0.00302191521041095256805419921875), SC_(0.0622988647743072145354092596903005273557) }}, + {{ SC_(17), SC_(0.00499413348734378814697265625), SC_(0.0621679469359271011639958295023269764062) }}, + {{ SC_(17), SC_(0.00928423367440700531005859375), SC_(0.06188411931831255179325908903786178409114) }}, + {{ SC_(17), SC_(0.0241700224578380584716796875), SC_(0.0609093492521388775469551843749806027059) }}, + {{ SC_(17), SC_(0.06227754056453704833984375), SC_(0.0584836363613583832127398530378980108328) }}, + {{ SC_(17), SC_(0.12234418094158172607421875), SC_(0.05485557615346988551034803028047672930453) }}, + {{ SC_(17), SC_(0.249557673931121826171875), SC_(0.04790058039318774966694255640723585925481) }}, + {{ SC_(17), SC_(0.4912221431732177734375), SC_(0.03703236319685020300958697194277916844504) }}, + {{ SC_(18), SC_(0.1730655412757187150418758392333984375e-5), SC_(0.05882342124590124743503668917708420145518) }}, + {{ SC_(18), SC_(0.216575062950141727924346923828125e-5), SC_(0.05882339405250671111581257451611106191635) }}, + {{ SC_(18), SC_(0.72700195232755504548549652099609375e-5), SC_(0.05882307503730626938175588111928585498593) }}, + {{ SC_(18), SC_(0.14000004739500582218170166015625e-4), SC_(0.05882265441800179218625554918997835286824) }}, + {{ SC_(18), SC_(0.17196454791701398789882659912109375e-4), SC_(0.05882245464319743258599789131069371575228) }}, + {{ SC_(18), SC_(0.60085076256655156612396240234375e-4), SC_(0.05881977421483662888664297358478870305647) }}, + {{ SC_(18), SC_(0.000116783194243907928466796875), SC_(0.0588162309167159831370507751429249096136) }}, + {{ SC_(18), SC_(0.000149052008055150508880615234375), SC_(0.05881421440177187580343423242512009971648) }}, + {{ SC_(18), SC_(0.0003985252114944159984588623046875), SC_(0.05879862687937101718003654785828567378979) }}, + {{ SC_(18), SC_(0.00063875340856611728668212890625), SC_(0.05878362092082452731016712169968859340322) }}, + {{ SC_(18), SC_(0.0010718167759478092193603515625), SC_(0.05875657914165397869174629461513706700597) }}, + {{ SC_(18), SC_(0.00302191521041095256805419921875), SC_(0.05863496378190809879409693964081298572753) }}, + {{ SC_(18), SC_(0.00499413348734378814697265625), SC_(0.05851222596691027379082269719377427641588) }}, + {{ SC_(18), SC_(0.00928423367440700531005859375), SC_(0.05824612853698429641923284472585223102581) }}, + {{ SC_(18), SC_(0.0241700224578380584716796875), SC_(0.05733220900193670301704905656625237704967) }}, + {{ SC_(18), SC_(0.06227754056453704833984375), SC_(0.05505763825434673012796407470855753202628) }}, + {{ SC_(18), SC_(0.12234418094158172607421875), SC_(0.0516548534818056121546604299679736700432) }}, + {{ SC_(18), SC_(0.249557673931121826171875), SC_(0.04512890504327541405581236239109694591622) }}, + {{ SC_(18), SC_(0.4912221431732177734375), SC_(0.03492276573742135444124721201053141343969) }}, + {{ SC_(19), SC_(0.1730655412757187150418758392333984375e-5), SC_(0.05555545375238958055070296836154042278148) }}, + {{ SC_(19), SC_(0.216575062950141727924346923828125e-5), SC_(0.05555542815860627978655071793595712560455) }}, + {{ SC_(19), SC_(0.72700195232755504548549652099609375e-5), SC_(0.05555512790899996177912196960367217844985) }}, + {{ SC_(19), SC_(0.14000004739500582218170166015625e-4), SC_(0.05555473203198997035603620704636908809792) }}, + {{ SC_(19), SC_(0.17196454791701398789882659912109375e-4), SC_(0.0555545440086324706169620903193223815888) }}, + {{ SC_(19), SC_(0.60085076256655156612396240234375e-4), SC_(0.05555202125212201603991344567350516412012) }}, + {{ SC_(19), SC_(0.000116783194243907928466796875), SC_(0.05554868638207377961222457350655311699087) }}, + {{ SC_(19), SC_(0.000149052008055150508880615234375), SC_(0.0555467884846047083384104067993782562285) }}, + {{ SC_(19), SC_(0.0003985252114944159984588623046875), SC_(0.05553211785855094070193498404565764766408) }}, + {{ SC_(19), SC_(0.00063875340856611728668212890625), SC_(0.05551799457292957769783835164124369758407) }}, + {{ SC_(19), SC_(0.0010718167759478092193603515625), SC_(0.05549254339595949030608724637993842293557) }}, + {{ SC_(19), SC_(0.00302191521041095256805419921875), SC_(0.05537808090503200278730106215360027103479) }}, + {{ SC_(19), SC_(0.00499413348734378814697265625), SC_(0.05526256103311035590358747232544709551335) }}, + {{ SC_(19), SC_(0.00928423367440700531005859375), SC_(0.05501210894918067939819530617078899142577) }}, + {{ SC_(19), SC_(0.0241700224578380584716796875), SC_(0.05415188958850589857220572747127058337905) }}, + {{ SC_(19), SC_(0.06227754056453704833984375), SC_(0.05201073405888765875221070931942632402262) }}, + {{ SC_(19), SC_(0.12234418094158172607421875), SC_(0.04880689438802118463144973826036250259302) }}, + {{ SC_(19), SC_(0.249557673931121826171875), SC_(0.04266017103271657719951582163012671039402) }}, + {{ SC_(19), SC_(0.4912221431732177734375), SC_(0.03304018325118980221254092304969558212594) }} }}; -#undef SC_ diff --git a/test/expinti_data.ipp b/test/expinti_data.ipp index bcfa2254e..093ac1ae5 100644 --- a/test/expinti_data.ipp +++ b/test/expinti_data.ipp @@ -3,344 +3,342 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 336> expinti_data = {{ - { SC_(-49.689971923828125), SC_(-0.5189914452467706181911213069148082266893e-23) }, - { SC_(-49.490234375), SC_(-0.6362401135264284153452455085506782750647e-23) }, - { SC_(-49.47381591796875), SC_(-0.6469829627301154800340680350229540167762e-23) }, - { SC_(-49.109668731689453125), SC_(-0.937965617499186961883342318134168114907e-23) }, - { SC_(-48.69077301025390625), SC_(-0.1438002258908106326351299430868912629378e-22) }, - { SC_(-48.5106964111328125), SC_(-0.1728000132640339028589502655738823027867e-22) }, - { SC_(-48.044872283935546875), SC_(-0.2779439615740334951105570945539716295032e-22) }, - { SC_(-46.498386383056640625), SC_(-0.1347452831431197364179115494975704338441e-21) }, - { SC_(-46.225093841552734375), SC_(-0.1781193691784135039948913637371768811083e-21) }, - { SC_(-46.21092987060546875), 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SC_(19.5595188140869140625), SC_(16883605.29408456961771231663180943490866) }}, + {{ SC_(20.37397003173828125), SC_(36508755.03776723110298560035691974974617) }}, + {{ SC_(20.835704803466796875), SC_(56575951.205609704704636343530031541064) }}, + {{ SC_(21.0944309234619140625), SC_(72332387.61173328702549768015323808037801) }}, + {{ SC_(21.9486980438232421875), SC_(162986366.6628523568138908187268486831292) }}, + {{ SC_(22.0607814788818359375), SC_(181342019.5679948669381801941271758479043) }}, + {{ SC_(22.1025676727294921875), SC_(188703736.1360623611074418193171278225304) }}, + {{ SC_(22.1314754486083984375), SC_(193971208.5963560967150675933295824773472) }}, + {{ SC_(22.6131420135498046875), SC_(306960930.053725589282112731051688195145) }}, + {{ SC_(22.9966068267822265625), SC_(442531056.6008858180372506333673348776581) }}, + {{ SC_(24.66086578369140625), SC_(2172219893.769243704085432245669500194727) }}, + {{ SC_(24.7471675872802734375), SC_(2359372003.318650065162623018506525353893) }}, + {{ SC_(24.7672977447509765625), SC_(2405300409.260463112199179923485274897776) }}, + {{ SC_(24.78017425537109375), SC_(2435147794.700459281996413056218750490234) }}, + {{ SC_(24.831577301025390625), SC_(2558042555.796109988805685451913765393216) }}, + {{ SC_(24.9495487213134765625), SC_(2864104017.927884220619778105722242253745) }}, + {{ SC_(25.8135986328125), SC_(6558254256.348564813851988511155677431286) }}, + {{ SC_(26.431148529052734375), SC_(11865100527.11967913666447024180657659641) }}, + {{ SC_(26.475616455078125), SC_(12382894374.47640125042051702147914482717) }}, + {{ SC_(26.8984375), SC_(18589906285.97139709477775311556771661975) }}, + {{ SC_(27.6351680755615234375), SC_(37758334087.66944768183509564350686344903) }}, + {{ SC_(27.6650714874267578125), SC_(38860718906.05169447986846371460827946851) }}, + {{ SC_(28.030132293701171875), SC_(55224345285.73183315482360024631420661039) }}, + {{ SC_(28.1774234771728515625), SC_(63640104036.92648906241078382739179720716) }}, + {{ SC_(28.771076202392578125), SC_(112755629580.1567007685754818929698465233) }}, + {{ SC_(29.2542781829833984375), SC_(179670592771.6875712257676967047727294651) }}, + {{ SC_(29.84228515625), SC_(316865442957.5609324434506204080682970604) }}, + {{ SC_(29.9650173187255859375), SC_(356720167837.8059821256007389978942158479) }}, + {{ SC_(30.60785675048828125), SC_(663668224048.0604218612696926330408705931) }}, + {{ SC_(30.651767730712890625), SC_(692430279700.9637790480873609641395475303) }}, + {{ SC_(31.47119903564453125), SC_(1528910755990.844994280853960653895757449) }}, + {{ SC_(31.744571685791015625), SC_(1991673673982.885396571525113897855042645) }}, + {{ SC_(32.2966766357421875), SC_(3398181411672.422126614376199484878709082) }}, + {{ SC_(32.49350738525390625), SC_(4111498043870.037918808870011846450846812) }}, + {{ SC_(32.639377593994140625), SC_(4735210781514.282917532917045901722362452) }}, + {{ SC_(32.9102020263671875), SC_(6155269461572.004859718923506587585651898) }}, + {{ SC_(33.015533447265625), SC_(6816439946334.964794674640603518324460658) }}, + {{ SC_(33.292026519775390625), SC_(8910343016135.140885096036479635757392035) }}, + {{ SC_(33.351413726806640625), SC_(9438137404966.366739297549042509103959184) }}, + {{ SC_(33.790431976318359375), SC_(14443862666819.21046289715593905528182097) }}, + {{ SC_(33.866344451904296875), SC_(15546956543575.59764405635272615745868862) }}, + {{ SC_(34.012500762939453125), SC_(17913865016638.12842343852721911357435736) }}, + {{ SC_(34.20684814453125), SC_(21629122436899.19912288305015863841369024) }}, + {{ SC_(35.130886077880859375), SC_(53015183051332.74153203541356793785468028) }}, + {{ SC_(35.24015045166015625), SC_(58947101093536.87223820738247177154640853) }}, + {{ SC_(35.67874908447265625), SC_(90241306347642.26414493832961429071231867) }}, + {{ SC_(35.70839691162109375), SC_(92877271582193.34830869185118876551411853) }}, + {{ SC_(37.142803192138671875), SC_(374322570986670.3197355366942794241040052) }}, + {{ SC_(37.295734405517578125), SC_(434336543053163.6784396158427358728630635) }}, + {{ SC_(37.337249755859375), SC_(452229579706005.3198360961998657288335433) }}, + {{ SC_(37.371295928955078125), SC_(467452657592235.4557742032788566543129601) }}, + {{ SC_(37.47199249267578125), SC_(515545372809301.8307905963516087180550462) }}, + {{ SC_(37.700786590576171875), SC_(644036634222999.9230954385992851671021201) }}, + {{ SC_(37.77214813232421875), SC_(690331189582367.0242854882027008973993238) }}, + {{ SC_(37.7916412353515625), SC_(703546341004539.6440063503740195080075798) }}, + {{ SC_(38.007534027099609375), SC_(867977923035967.2387116719471097584367879) }}, + {{ SC_(38.030849456787109375), SC_(887892682109427.8216437485269424411635003) }}, + {{ SC_(38.232257843017578125), SC_(1080118946394155.640540236541909448482468) }}, + {{ SC_(38.828411102294921875), SC_(1929604067639860.142261254221961073466133) }}, + {{ SC_(38.8993072509765625), SC_(2067490868399521.448714428128264044795958) }}, + {{ SC_(39.070796966552734375), SC_(2443188466949830.286454990607186034125934) }}, + {{ SC_(39.57132720947265625), SC_(3977896133471904.309030036870273146195475) }}, + {{ SC_(39.619602203369140625), SC_(4169413741026091.435196275993524526107061) }}, + {{ SC_(39.903354644775390625), SC_(5496968390256242.123534199929484292088181) }}, + {{ SC_(40.292484283447265625), SC_(8031404394724528.542925073441994364789595) }}, + {{ SC_(40.337055206298828125), SC_(8387940643235804.328777240761144315540951) }}, + {{ SC_(40.40936279296875), SC_(9000350988468569.862069911874242513693811) }}, + {{ SC_(40.486545562744140625), SC_(9703503769049494.903270793598303590559637) }}, + {{ SC_(40.58036041259765625), SC_(10632608216710854.46031088764839485644682) }}, + {{ SC_(40.839870452880859375), SC_(13693091147862452.41874314869980290347395) }}, + {{ SC_(41.391147613525390625), SC_(23439146134369609.98587928723498036090512) }}, + {{ SC_(41.850940704345703125), SC_(36703294479064600.3832020868783140575162) }}, + {{ SC_(42.4788970947265625), SC_(67731301681578920.49039567895447521625383) }}, + {{ SC_(43.331455230712890625), SC_(155669602636333053.4786944018929963653098) }}, + {{ SC_(43.404224395751953125), SC_(167132241928819035.0710856728527709620153) }}, + {{ SC_(43.8334197998046875), SC_(254143262583491699.1980601913565298527589) }}, + {{ SC_(43.9896087646484375), SC_(296024739641759806.6894125116837989457761) }}, + {{ SC_(44.14626312255859375), SC_(344969417880314064.475422911828132537173) }}, + {{ SC_(44.89459991455078125), SC_(716642754835341877.2986625908564001827266) }}, + {{ SC_(45.55641937255859375), SC_(1368424686960668756.908114295234155840218) }}, + {{ SC_(45.622142791748046875), SC_(1459228779377576203.085179194127347039233) }}, + {{ SC_(45.96717071533203125), SC_(2044647179130784910.065675826506375503182) }}, + {{ SC_(46.443317413330078125), SC_(3257069147351952822.406316784082908654148) }}, + {{ SC_(46.62737274169921875), SC_(3899455212627022627.757193164190203742303) }}, + {{ SC_(47.999355316162109375), SC_(14926880987843627550.42423425846631056877) }}, + {{ SC_(49.637111663818359375), SC_(74190413685387077283.04485547837473387867) }}, + {{ SC_(49.81011962890625), SC_(87890252389194795154.44680392696975525721) }}, + {{ SC_(50.171234130859375), SC_(125189140534515913902.5259763391614688736) }}, + {{ SC_(50.383525848388671875), SC_(154131408309808097686.7891755712917358669) }}, + {{ SC_(50.46710968017578125), SC_(167284637436075321503.8911970981891929543) }}, + {{ SC_(50.471343994140625), SC_(167980083475835196141.8258748379299905807) }}, + {{ SC_(50.7309112548828125), SC_(216626578190231872367.3411388285205467896) }}, + {{ SC_(50.891300201416015625), SC_(253494280682248147653.5031137670581769109) }}, + {{ SC_(51.29622650146484375), SC_(376974396494639297221.5916323256511307768) }}, + {{ SC_(52.0242156982421875), SC_(769533307813336085464.2719431240758770955) }}, + {{ SC_(52.21900177001953125), SC_(931463445412117009569.997805462678793371) }}, + {{ SC_(52.4724273681640625), SC_(1194213241460405145426.923208285103882948) }}, + {{ SC_(52.739253997802734375), SC_(1551371845141512428417.754279321277408047) }}, + {{ SC_(52.741176605224609375), SC_(1554299590225018307998.020329038078465699) }}, + {{ SC_(53.40814208984375), SC_(2989698064310689472929.903511572929914131) }}, + {{ SC_(54.5244293212890625), SC_(8938496865444328223663.418183347060066178) }}, + {{ SC_(55.05193328857421875), SC_(15000102942849475726352.24634597020497441) }}, + {{ SC_(55.28836822509765625), SC_(18918195096476420185424.79716369248547301) }}, + {{ SC_(55.32575225830078125), SC_(19625295432594734639694.04077946718413513) }}, + {{ SC_(55.522052764892578125), SC_(23795829974930383969706.74411638885122467) }}, + {{ SC_(55.544170379638671875), SC_(24318128427099146738245.91342763630756375) }}, + {{ SC_(55.57183837890625), SC_(24987672558936599326235.83821092811506408) }}, + {{ SC_(55.808788299560546875), SC_(31531809737095643566486.71781327383155317) }}, + {{ SC_(56.137737274169921875), SC_(43552095758129714470140.32600682101217921) }}, + {{ SC_(56.146297454833984375), SC_(43919686479374955504528.98148221455056972) }}, + {{ SC_(56.446441650390625), SC_(58972731376406161145451.87899710728216492) }}, + {{ SC_(56.5754547119140625), SC_(66937712106290641632239.78290159424299056) }}, + {{ SC_(56.765209197998046875), SC_(80648977731394081623112.8051042421861491) }}, + {{ SC_(57.47022247314453125), SC_(161184177439288421438465.5484877575634735) }}, + {{ SC_(57.791820526123046875), SC_(221066403776152634685122.7495432888528563) }}, + {{ SC_(57.92206573486328125), SC_(251241864908534403966454.9934420615252414) }}, + {{ SC_(58.059658050537109375), SC_(287606300821348197823323.3455461108172774) }}, + {{ SC_(58.620555877685546875), SC_(499047878771232722946891.2015515727402121) }}, + {{ SC_(58.721736907958984375), SC_(551216418687710616233343.712210604071037) }}, + {{ SC_(58.73737335205078125), SC_(559751492456295202734141.0778013286664605) }}, + {{ SC_(59.21694183349609375), SC_(896756596017748427943431.7704197691518272) }}, + {{ SC_(59.3475341796875), SC_(1019568455497745443792447.961272554810421) }}, + {{ SC_(59.574817657470703125), SC_(1274778904679711262832523.146694528881756) }}, + {{ SC_(59.610748291015625), SC_(1320604762679106118330023.701104305685706) }} }}; -#undef SC_ diff --git a/test/expinti_data_double.ipp b/test/expinti_data_double.ipp index e9547af6b..2f4fd9c10 100644 --- a/test/expinti_data_double.ipp +++ b/test/expinti_data_double.ipp @@ -3,108 +3,106 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 100> expinti_data_double = {{ - { SC_(102.87009429931640625), SC_(4654899469800805764672952463660041015404000.0) }, - { SC_(119.09970855712890625), SC_(0.4488787864805080932333174640972770490538e50) }, - { SC_(120.6676483154296875), SC_(0.2124946028694675872596376925084081671409e51) }, - { SC_(121.42700958251953125), SC_(0.4512183727732527195281492082353068494556e51) }, - { SC_(121.86475372314453125), SC_(0.6964992423126020624418128987604728390362e51) }, - { SC_(127.7028350830078125), SC_(0.2279700329256221183052489611729485531343e54) }, - { SC_(130.7298583984375), SC_(0.4594543786954020597612997101862332382815e55) }, - { SC_(158.2790679931640625), SC_(0.3491987572497265283430495639424245161776e67) }, - { SC_(158.5242462158203125), SC_(0.4455287145500353654763437019012245914284e67) }, - { SC_(165.91705322265625), SC_(0.6912119996498744776551301234337228896794e70) }, - { SC_(167.4787139892578125), SC_(0.326391223691365039787070460177842703726e71) }, - { SC_(175.1096649169921875), SC_(0.6432100430305357924660611042288806557127e74) }, - { SC_(175.5379791259765625), SC_(0.984691477953540716615977148580851612426e74) }, - { SC_(176.1920928955078125), SC_(0.1886920114953374654886114337300975535295e75) }, - { SC_(181.2862091064453125), SC_(0.2989862847852351506449654279623175818276e77) }, - { SC_(185.131805419921875), SC_(0.1369637565311070319468869408302175020227e79) }, - { SC_(189.4683837890625), SC_(0.1022933561959569428116028573369712959689e81) }, - { SC_(194.5678558349609375), SC_(0.1632768521286416542097135533095455177471e83) }, - { SC_(202.712005615234375), SC_(0.5394913535503452815798780947886876429896e86) }, - { SC_(204.3191070556640625), SC_(0.266988871270822922902591264774139389463e87) }, - { SC_(212.123565673828125), SC_(0.6303288415421386740517895306336947600047e90) }, - { SC_(213.0291748046875), SC_(0.1552420011212288898683659113258420389942e91) }, - { SC_(226.1254425048828125), SC_(0.7122229519086770010493744714810456037758e96) }, - { SC_(227.15460205078125), SC_(0.1984236104811331566958586895971472749551e97) }, - { SC_(232.62042236328125), SC_(0.4581388566249763831986535890804413533361e99) }, - { SC_(266.153778076171875), SC_(0.1464284823232428349504366357670506664606e114) }, - { SC_(267.09893798828125), SC_(0.3754550321478881080837201630749628066915e114) }, - { SC_(278.2176513671875), SC_(0.2429828209076613873458952686349499170143e119) }, - { SC_(281.147857666015625), SC_(0.4503824419536589690469228449149704329645e120) }, - { SC_(284.900238037109375), SC_(0.1894265905804735697510091486272554808834e122) }, - { SC_(289.930267333984375), SC_(0.2846606517420129071955201585454115986331e124) }, - { SC_(290.259674072265625), SC_(0.39526840660281511332137740213452297475e124) }, - { SC_(316.776397705078125), SC_(0.1188136226285138671097715211294885613261e136) }, - { SC_(328.93505859375), SC_(0.2182212639027467806212909144237589962574e141) }, - { SC_(335.336212158203125), SC_(0.1289694992441169816466607238785447573694e144) }, - { SC_(339.243133544921875), SC_(0.6341554830794841647273380024739218173519e145) }, - { SC_(345.23870849609375), SC_(0.2502707079015256413360729708739472586996e148) }, - { SC_(353.0567626953125), SC_(0.6081275380494346069537610386054436827084e151) }, - { SC_(353.252593994140625), SC_(0.7392674930634857604064928936832561047528e151) }, - { SC_(363.246612548828125), SC_(0.1573977048026212180539326023109084395454e156) }, - { SC_(367.351715087890625), SC_(0.9439039533362185936065067145525348987048e157) }, - { SC_(374.793487548828125), SC_(0.1578028673470190623900612461257603840414e161) }, - { SC_(384.855224609375), SC_(0.3600276754143745485244589154691966465381e165) }, - { SC_(391.225372314453125), SC_(0.2068748707894393683497591012649949622203e168) }, - { SC_(392.541351318359375), SC_(0.7687196958833528385591120302020777152611e168) }, - { SC_(393.858642578125), SC_(0.2860234483451614302230860963468500787004e169) }, - { SC_(394.353424072265625), SC_(0.468528356426515701193951809153160635264e169) }, - { SC_(402.1976318359375), SC_(0.1171808089560200191770907797339877928134e173) }, - { SC_(428.12890625), SC_(0.2011244899732843068179501387740539518665e184) }, - { SC_(428.332366943359375), SC_(0.2463882456108220623335396182335238049978e184) }, - { SC_(479.415557861328125), SC_(0.3370760755402075136867387081832481381884e206) }, - { SC_(483.858001708984375), SC_(0.2838197444669518328148323406487783086905e208) }, - { SC_(487.787811279296875), SC_(0.143290343327313200442365090263240144269e210) }, - { SC_(493.2867431640625), SC_(0.3463332679043421510270870135017998699304e212) }, - { SC_(493.44439697265625), SC_(0.4053436082306786060312645931633934496659e212) }, - { SC_(498.163299560546875), SC_(0.4498573166263689115195724188943233736555e214) }, - { SC_(507.2410888671875), SC_(0.3869458554978062751502315639584587941431e218) }, - { SC_(508.815704345703125), SC_(0.1862722954440262359736876867660438647055e219) }, - { SC_(516.89715576171875), SC_(0.5929539458008759668618166365480530357574e222) }, - { SC_(523.627685546875), SC_(0.490256757720855085525310071865504294369e225) }, - { SC_(525.618896484375), SC_(0.357720625670250295507690509025554576924e226) }, - { SC_(535.50335693359375), SC_(0.6889759236100754327282718895680993386846e230) }, - { SC_(544.38836669921875), SC_(0.4895023821578599017471211778436380380851e234) }, - { SC_(545.87945556640625), SC_(0.2168384886985358923425414610198222504761e235) }, - { SC_(552.81201171875), SC_(0.2194908907077200735474576859355376276996e238) }, - { SC_(554.64410400390625), SC_(0.1366609803311340085634888162278346794975e239) }, - { SC_(558.25), SC_(0.4998570812776135939052842271424771438308e240) }, - { SC_(559.31011962890625), SC_(0.1440205702121135197609975402434930330836e241) }, - { SC_(575.32440185546875), SC_(0.1261993396536182845635950097162949293812e248) }, - { SC_(576.385009765625), SC_(0.3638077665497671657713912984804072342658e248) }, - { SC_(577.11993408203125), SC_(0.7576893430265850749719869973928888261581e248) }, - { SC_(578.367919921875), SC_(0.2633569534665923102825640510310718246757e249) }, - { SC_(578.7572021484375), SC_(0.3884321712516615414225859937380556292439e249) }, - { SC_(578.863525390625), SC_(0.4319275188177097667628494729863878264458e249) }, - { SC_(580.16827392578125), SC_(0.1588826507174073600934477712203698999436e250) }, - { SC_(584.51861572265625), SC_(0.1222238450958130847374075209904594309916e252) }, - { SC_(588.834228515625), SC_(0.9082441109422063046992881078366160444507e253) }, - { SC_(593.1419677734375), SC_(0.6696671407396550532370011475709646515434e255) }, - { SC_(594.07470703125), SC_(0.1699256492240263485176709898640795327905e256) }, - { SC_(601.005126953125), SC_(0.1718131816979918101950016705556617558037e259) }, - { SC_(609.47760009765625), SC_(0.8100561951389239245138612767305143306984e262) }, - { SC_(623.457275390625), SC_(0.9331382282084315894480060552801462030494e268) }, - { SC_(627.05841064453125), SC_(0.3399333946028564608617370823657507561735e270) }, - { SC_(643.47515869140625), SC_(0.4465348678487959522963305527404292744891e277) }, - { SC_(648.0255126953125), SC_(0.4197434532469066342906967841224435165556e279) }, - { SC_(649.44134521484375), SC_(0.1725531471297453891677758589012301168234e280) }, - { SC_(652.52484130859375), SC_(0.3749798510829081836112102781820076672405e281) }, - { SC_(660.39593505859375), SC_(0.970879214993044630543023552485120399286e284) }, - { SC_(670.13323974609375), SC_(0.1620527966055446945578211401048814814567e289) }, - { SC_(674.3001708984375), SC_(0.1039047983324197139199069164254061321298e291) }, - { SC_(674.50408935546875), SC_(0.1273692969308263916056410711840867769624e291) }, - { SC_(675.69549560546875), SC_(0.418522040928659237731709573433592942673e291) }, - { SC_(678.93310546875), SC_(0.1061000019714235158838961951634579077223e293) }, - { SC_(680.616943359375), SC_(0.5700586451271579571730049808881026675533e293) }, - { SC_(681.3206787109375), SC_(0.1151061266572356641000638910442083400077e294) }, - { SC_(682.35565185546875), SC_(0.3235350762276795224692901027817771950219e294) }, - { SC_(688.66583251953125), SC_(0.1763576946849989630024915426356908693227e297) }, - { SC_(695.728759765625), SC_(0.2038669812824068591196373014464478923157e300) }, - { SC_(696.44110107421875), SC_(0.4152099129072985415211360691072606219165e300) }, - { SC_(697.87677001953125), SC_(0.174130632289273126035703061440352012941e301) } + {{ SC_(102.87009429931640625), SC_(4654899469800805764672952463660041015404000.0) }}, + {{ SC_(119.09970855712890625), SC_(0.4488787864805080932333174640972770490538e50) }}, + {{ SC_(120.6676483154296875), SC_(0.2124946028694675872596376925084081671409e51) }}, + {{ SC_(121.42700958251953125), SC_(0.4512183727732527195281492082353068494556e51) }}, + {{ SC_(121.86475372314453125), SC_(0.6964992423126020624418128987604728390362e51) }}, + {{ SC_(127.7028350830078125), SC_(0.2279700329256221183052489611729485531343e54) }}, + {{ SC_(130.7298583984375), SC_(0.4594543786954020597612997101862332382815e55) }}, + {{ SC_(158.2790679931640625), SC_(0.3491987572497265283430495639424245161776e67) }}, + {{ SC_(158.5242462158203125), SC_(0.4455287145500353654763437019012245914284e67) }}, + {{ SC_(165.91705322265625), SC_(0.6912119996498744776551301234337228896794e70) }}, + {{ SC_(167.4787139892578125), SC_(0.326391223691365039787070460177842703726e71) }}, + {{ SC_(175.1096649169921875), SC_(0.6432100430305357924660611042288806557127e74) }}, + {{ SC_(175.5379791259765625), SC_(0.984691477953540716615977148580851612426e74) }}, + {{ SC_(176.1920928955078125), SC_(0.1886920114953374654886114337300975535295e75) }}, + {{ SC_(181.2862091064453125), SC_(0.2989862847852351506449654279623175818276e77) }}, + {{ SC_(185.131805419921875), SC_(0.1369637565311070319468869408302175020227e79) }}, + {{ SC_(189.4683837890625), SC_(0.1022933561959569428116028573369712959689e81) }}, + {{ SC_(194.5678558349609375), SC_(0.1632768521286416542097135533095455177471e83) }}, + {{ SC_(202.712005615234375), SC_(0.5394913535503452815798780947886876429896e86) }}, + {{ SC_(204.3191070556640625), SC_(0.266988871270822922902591264774139389463e87) }}, + {{ SC_(212.123565673828125), SC_(0.6303288415421386740517895306336947600047e90) }}, + {{ SC_(213.0291748046875), SC_(0.1552420011212288898683659113258420389942e91) }}, + {{ SC_(226.1254425048828125), SC_(0.7122229519086770010493744714810456037758e96) }}, + {{ SC_(227.15460205078125), SC_(0.1984236104811331566958586895971472749551e97) }}, + {{ SC_(232.62042236328125), SC_(0.4581388566249763831986535890804413533361e99) }}, + {{ SC_(266.153778076171875), SC_(0.1464284823232428349504366357670506664606e114) }}, + {{ SC_(267.09893798828125), SC_(0.3754550321478881080837201630749628066915e114) }}, + {{ SC_(278.2176513671875), SC_(0.2429828209076613873458952686349499170143e119) }}, + {{ SC_(281.147857666015625), SC_(0.4503824419536589690469228449149704329645e120) }}, + {{ SC_(284.900238037109375), SC_(0.1894265905804735697510091486272554808834e122) }}, + {{ SC_(289.930267333984375), SC_(0.2846606517420129071955201585454115986331e124) }}, + {{ SC_(290.259674072265625), SC_(0.39526840660281511332137740213452297475e124) }}, + {{ SC_(316.776397705078125), SC_(0.1188136226285138671097715211294885613261e136) }}, + {{ SC_(328.93505859375), SC_(0.2182212639027467806212909144237589962574e141) }}, + {{ SC_(335.336212158203125), SC_(0.1289694992441169816466607238785447573694e144) }}, + {{ SC_(339.243133544921875), SC_(0.6341554830794841647273380024739218173519e145) }}, + {{ SC_(345.23870849609375), SC_(0.2502707079015256413360729708739472586996e148) }}, + {{ SC_(353.0567626953125), SC_(0.6081275380494346069537610386054436827084e151) }}, + {{ SC_(353.252593994140625), SC_(0.7392674930634857604064928936832561047528e151) }}, + {{ SC_(363.246612548828125), SC_(0.1573977048026212180539326023109084395454e156) }}, + {{ SC_(367.351715087890625), SC_(0.9439039533362185936065067145525348987048e157) }}, + {{ SC_(374.793487548828125), SC_(0.1578028673470190623900612461257603840414e161) }}, + {{ SC_(384.855224609375), SC_(0.3600276754143745485244589154691966465381e165) }}, + {{ SC_(391.225372314453125), SC_(0.2068748707894393683497591012649949622203e168) }}, + {{ SC_(392.541351318359375), SC_(0.7687196958833528385591120302020777152611e168) }}, + {{ SC_(393.858642578125), SC_(0.2860234483451614302230860963468500787004e169) }}, + {{ SC_(394.353424072265625), SC_(0.468528356426515701193951809153160635264e169) }}, + {{ SC_(402.1976318359375), SC_(0.1171808089560200191770907797339877928134e173) }}, + {{ SC_(428.12890625), SC_(0.2011244899732843068179501387740539518665e184) }}, + {{ SC_(428.332366943359375), SC_(0.2463882456108220623335396182335238049978e184) }}, + {{ SC_(479.415557861328125), SC_(0.3370760755402075136867387081832481381884e206) }}, + {{ SC_(483.858001708984375), SC_(0.2838197444669518328148323406487783086905e208) }}, + {{ SC_(487.787811279296875), SC_(0.143290343327313200442365090263240144269e210) }}, + {{ SC_(493.2867431640625), SC_(0.3463332679043421510270870135017998699304e212) }}, + {{ SC_(493.44439697265625), SC_(0.4053436082306786060312645931633934496659e212) }}, + {{ SC_(498.163299560546875), SC_(0.4498573166263689115195724188943233736555e214) }}, + {{ SC_(507.2410888671875), SC_(0.3869458554978062751502315639584587941431e218) }}, + {{ SC_(508.815704345703125), SC_(0.1862722954440262359736876867660438647055e219) }}, + {{ SC_(516.89715576171875), SC_(0.5929539458008759668618166365480530357574e222) }}, + {{ SC_(523.627685546875), SC_(0.490256757720855085525310071865504294369e225) }}, + {{ SC_(525.618896484375), SC_(0.357720625670250295507690509025554576924e226) }}, + {{ SC_(535.50335693359375), SC_(0.6889759236100754327282718895680993386846e230) }}, + {{ SC_(544.38836669921875), SC_(0.4895023821578599017471211778436380380851e234) }}, + {{ SC_(545.87945556640625), SC_(0.2168384886985358923425414610198222504761e235) }}, + {{ SC_(552.81201171875), SC_(0.2194908907077200735474576859355376276996e238) }}, + {{ SC_(554.64410400390625), SC_(0.1366609803311340085634888162278346794975e239) }}, + {{ SC_(558.25), SC_(0.4998570812776135939052842271424771438308e240) }}, + {{ SC_(559.31011962890625), SC_(0.1440205702121135197609975402434930330836e241) }}, + {{ SC_(575.32440185546875), SC_(0.1261993396536182845635950097162949293812e248) }}, + {{ SC_(576.385009765625), SC_(0.3638077665497671657713912984804072342658e248) }}, + {{ SC_(577.11993408203125), SC_(0.7576893430265850749719869973928888261581e248) }}, + {{ SC_(578.367919921875), SC_(0.2633569534665923102825640510310718246757e249) }}, + {{ SC_(578.7572021484375), SC_(0.3884321712516615414225859937380556292439e249) }}, + {{ SC_(578.863525390625), SC_(0.4319275188177097667628494729863878264458e249) }}, + {{ SC_(580.16827392578125), SC_(0.1588826507174073600934477712203698999436e250) }}, + {{ SC_(584.51861572265625), SC_(0.1222238450958130847374075209904594309916e252) }}, + {{ SC_(588.834228515625), SC_(0.9082441109422063046992881078366160444507e253) }}, + {{ SC_(593.1419677734375), SC_(0.6696671407396550532370011475709646515434e255) }}, + {{ SC_(594.07470703125), SC_(0.1699256492240263485176709898640795327905e256) }}, + {{ SC_(601.005126953125), SC_(0.1718131816979918101950016705556617558037e259) }}, + {{ SC_(609.47760009765625), SC_(0.8100561951389239245138612767305143306984e262) }}, + {{ SC_(623.457275390625), SC_(0.9331382282084315894480060552801462030494e268) }}, + {{ SC_(627.05841064453125), SC_(0.3399333946028564608617370823657507561735e270) }}, + {{ SC_(643.47515869140625), SC_(0.4465348678487959522963305527404292744891e277) }}, + {{ SC_(648.0255126953125), SC_(0.4197434532469066342906967841224435165556e279) }}, + {{ SC_(649.44134521484375), SC_(0.1725531471297453891677758589012301168234e280) }}, + {{ SC_(652.52484130859375), SC_(0.3749798510829081836112102781820076672405e281) }}, + {{ SC_(660.39593505859375), SC_(0.970879214993044630543023552485120399286e284) }}, + {{ SC_(670.13323974609375), SC_(0.1620527966055446945578211401048814814567e289) }}, + {{ SC_(674.3001708984375), SC_(0.1039047983324197139199069164254061321298e291) }}, + {{ SC_(674.50408935546875), SC_(0.1273692969308263916056410711840867769624e291) }}, + {{ SC_(675.69549560546875), SC_(0.418522040928659237731709573433592942673e291) }}, + {{ SC_(678.93310546875), SC_(0.1061000019714235158838961951634579077223e293) }}, + {{ SC_(680.616943359375), SC_(0.5700586451271579571730049808881026675533e293) }}, + {{ SC_(681.3206787109375), SC_(0.1151061266572356641000638910442083400077e294) }}, + {{ SC_(682.35565185546875), SC_(0.3235350762276795224692901027817771950219e294) }}, + {{ SC_(688.66583251953125), SC_(0.1763576946849989630024915426356908693227e297) }}, + {{ SC_(695.728759765625), SC_(0.2038669812824068591196373014464478923157e300) }}, + {{ SC_(696.44110107421875), SC_(0.4152099129072985415211360691072606219165e300) }}, + {{ SC_(697.87677001953125), SC_(0.174130632289273126035703061440352012941e301) }} }}; -#undef SC_ diff --git a/test/expinti_data_long.ipp b/test/expinti_data_long.ipp index 0689a931f..929e74272 100644 --- a/test/expinti_data_long.ipp +++ b/test/expinti_data_long.ipp @@ -3,108 +3,106 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 100> expinti_data_long = {{ - { SC_(850.51361083984375), SC_(0.27809823533792637952061836944224670902e367) }, - { SC_(1136.15478515625), SC_(0.2348005093803919554840423708437417479629e491) }, - { SC_(1163.7506103515625), SC_(0.2213003663371766101124862788858798209669e503) }, - { SC_(1177.1153564453125), SC_(0.1393972678294381321914138715599921955926e509) }, - { SC_(1184.819580078125), SC_(0.3071287487721510514525001455932125917587e512) }, - { SC_(1287.56982421875), SC_(0.1188602460855659524267859866086060607259e557) }, - { SC_(1340.845458984375), SC_(0.1565775363947514543544059577542317926535e580) }, - { SC_(1825.7115478515625), SC_(0.4317742008433835384506876651615126974963e790) }, - { SC_(1830.026611328125), SC_(0.3222842941582302836955227140289123449271e792) }, - { SC_(1960.14013671875), 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+ {{ SC_(11322.6318359375), SC_(0.2007326162507306591356341202787380118764e4914) }} }}; -#undef SC_ diff --git a/test/float_test_instances.cpp b/test/float_test_instances.cpp new file mode 100644 index 000000000..dfeb4666e --- /dev/null +++ b/test/float_test_instances.cpp @@ -0,0 +1,15 @@ +// Copyright John Maddock 2011. +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include "pch.hpp" + +#ifndef BOOST_BUILD_PCH_ENABLED +#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error +#include +#endif + +#define BOOST_MATH_TEST_TYPE float +#include "test_instances.hpp" + diff --git a/test/gamma_inv_big_data.ipp b/test/gamma_inv_big_data.ipp index 89975a2a8..4b028309e 100644 --- a/test/gamma_inv_big_data.ipp +++ b/test/gamma_inv_big_data.ipp @@ -3,139 +3,137 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 130> gamma_inv_big_data = { { - { SC_(464.56927490234375), SC_(0.12698681652545928955078125), SC_(440.0905015614498663381793089656310373835539712118699915057655756381750702144551901256933419148259778), SC_(489.2489328115381710888005650788332818303123263238882523231037266766796974176786885492715539575179927) }, - { SC_(464.56927490234375), SC_(0.135477006435394287109375), SC_(440.9201626373476098986751145295281211597851207555116002836559277456581502883881279408150408804624974), SC_(488.3596775997958518494466317847702951287228545295142304855338082929544530999908165788368449119633373) }, - { SC_(464.56927490234375), SC_(0.22103404998779296875), SC_(447.8707097559117500373730010123474103179731538915785876172851019700931527209673015311979439047788638), SC_(480.9951697728710868281134950146803822897647194680614404153327850687509247330919989892805468881282719) }, - { SC_(464.56927490234375), SC_(0.308167040348052978515625), SC_(453.5243991344879957369314553806138325182261928645340021307574697842383156443940903587657239443012288), SC_(475.1149279136111828287528971449692848991760379145030491172523136909085503134739001275580865573262267) }, - { SC_(464.56927490234375), SC_(0.6323592662811279296875), SC_(471.5586320968249281038445929212575977142103853999994962593917575305139999808448747718468071828960383), SC_(456.9895432265540105242329036050454287207764722373079606619854048979024366594658280592117689264157992) }, - { SC_(464.56927490234375), SC_(0.814723670482635498046875), SC_(483.7962479352174443104604814361337114707603182758678093812861642605333000597647127303417718754975292), SC_(445.2102204107761028803290781726535172344996283727995749912027305150811353997318714622791119089755303) }, - { SC_(464.56927490234375), SC_(0.835008561611175537109375), SC_(485.5413501990585182267303678139012739812082864500829920491986081765032489089832623030329596860813566), SC_(443.563211692283275278200948788175382734228099875239143691921387947329995022394758603528566488084557) }, - { SC_(464.56927490234375), SC_(0.905791938304901123046875), SC_(493.1530014001506637843558286915347874415133013116095848032725512370251487272101090417362802627532), SC_(436.4721607137502194476515600944759096109462004602962052350793459815125792956858001222848555476140453) }, - { SC_(464.56927490234375), SC_(0.9133758544921875), SC_(494.1980223559677419266737342424067342426878050583575377942941770747042395000546795305409031642061286), SC_(435.5102279299145333712817106435136572491533987684414157140918464149027877988350441152775081891128202) }, - { SC_(464.56927490234375), SC_(0.968867778778076171875), SC_(505.5712348542740722018328982886099757924348908530379539931536263900192339710371141619690805609322114), SC_(425.2177557338328763751700654579137573643963906759571233052948938600914520447536651895743912216230868) }, - { SC_(581.3642578125), SC_(0.12698681652545928955078125), SC_(553.9669793782038068678935676734904494531472719532817972687153514964534286624955148869921984604413705), SC_(608.9624188837483057145747405401351852945713877500076249931706854984537278152556192058495450356661075) }, - { SC_(581.3642578125), SC_(0.135477006435394287109375), SC_(554.8986621587098884100882390919729772471677865482900127899068620712298280708065488221682075356651129), SC_(607.9711405772914939464180467890095695334450990881469482983020058157368245651758798593316096874550468) }, - { SC_(581.3642578125), SC_(0.22103404998779296875), SC_(562.6989508379479360762737530017662823397707943257475597443912537342208024566957230695521899983347868), SC_(599.7568829483629048923260578901093044774886065740947188058513300551937073309051987160205195739811767) }, - { SC_(581.3642578125), SC_(0.308167040348052978515625), SC_(569.0374062500558452762422305261339987947322576241495557758885978701225529419403450771958235312394718), SC_(593.191871592557187889891303913053953793280772650663480941873292317612622398375064237989516603392702) }, - { SC_(581.3642578125), SC_(0.6323592662811279296875), SC_(589.2186806341801070520302845910583423903524143672474575926325599791162545901801711272745264959036703), SC_(572.9194442994055998344224745611620692130093494754880686659071973997039947893559220289586718667113235) }, - { SC_(581.3642578125), SC_(0.814723670482635498046875), SC_(602.8821834284482585691264752294355355054448218400550509491940689285405704202939688051624635513663289), SC_(559.7142416966026142699409579688200021128645733168138617853078743374086688135798773103892188217158995) }, - { SC_(581.3642578125), SC_(0.835008561611175537109375), SC_(604.828643910421477172904091611031783808541641171718978680317644118217631106164554044832916318314536), SC_(557.8658766883129854673479272570045089935130097354126524991225881637889319445059039834646698913385156) }, - { SC_(581.3642578125), SC_(0.905791938304901123046875), SC_(613.3129282087309383781017594217145054083831628491043296373214531659991173365355850527876757575909822), SC_(549.9022051711790846699713504466950223326019400934082404934885928594446512232330430586772029938196745) }, - { SC_(581.3642578125), SC_(0.9133758544921875), SC_(614.4770468653682831072313903473820106979961810147208338352666609984349886811227288705529284870561508), SC_(548.8211770528904363817509904880593930190623124578155064175427290011681864479910298041022961043374652) }, - { SC_(581.3642578125), SC_(0.968867778778076171875), SC_(627.1355994680180288387606201509867766037880624816769586905572692453061589536718698854811798574447639), SC_(537.2434046094288504301880670875538722146124348492278961853627085015109570171947537038965207722816761) }, - { SC_(1951.531005859375), SC_(0.12698681652545928955078125), SC_(1901.241568773770922566176551111324528061539415262289896946584544719985434774304519807954392335998056), SC_(2002.021320186005593269954630164748892984239050639769313631332995488067837088154452019302573500276847) }, - { SC_(1951.531005859375), SC_(0.135477006435394287109375), SC_(1902.97354682881850141437203184951674874932885186251119744647673131837322873602175575537383500148183), SC_(2000.229742725423370235870963243869872585198799992240751333551033232397870397441633931357095980768191) }, - { SC_(1951.531005859375), SC_(0.22103404998779296875), SC_(1917.43930352500655310596416160028640714879305407859193609469456367008395474716182237360880885823288), SC_(1985.349994080042670467264605954502004011215186704550449317111515855278342566460300427630408667542252) }, - { SC_(1951.531005859375), SC_(0.308167040348052978515625), SC_(1929.148922991445901527665313030619405739439864321231712634684310583653565217955393471096463768241713), SC_(1973.41380900615111271612206472312245968587969819306141495965251939440367517119089187330085981855822) }, - { SC_(1951.531005859375), SC_(0.6323592662811279296875), SC_(1966.170648608234571927835410663285873075779994557389344920315448169955531572581154381160800811608923), SC_(1936.300927175607170562787730544662456503521359690528527088676017231512207916885689668601566334696151) }, - { SC_(1951.531005859375), SC_(0.814723670482635498046875), SC_(1991.018476822699539936619331556942844313185023775202372774961340270713861782283112635668860782991491), SC_(1911.911419157865805941808341314657192342091906343327984809714040500104473134596177068891643239201134) }, - { SC_(1951.531005859375), SC_(0.835008561611175537109375), SC_(1994.544402797220842514281539193259124172262869915307589510640852477286905812617458228445241220476988), SC_(1908.483594038512805755001748726292272043823619085173345530826950007115743243492623585610857912172797) }, - { SC_(1951.531005859375), SC_(0.905791938304901123046875), SC_(2009.873911904405317686261009227750227467555826023279394400383848661900917765114809101457422028374876), SC_(1893.674732762075095962723449211769493256383641688731373063749888733379336713034328047169493836544477) }, - { SC_(1951.531005859375), SC_(0.9133758544921875), SC_(2011.972307241665268736502104164475771449799210356115385253182904262809221268798981927795567773944713), SC_(1891.6594345676538455773206293469804440582100319565106194664934721807778862797549270954003415779538) }, - { SC_(1951.531005859375), SC_(0.968867778778076171875), SC_(2034.714523480064289287644223575619398519444732843244492092699738327485748708874885340026678963321054), SC_(1869.998109735453655492790185651623410060296249127509205739793222108784718079420859112691611632362879) }, - { SC_(3758.09765625), SC_(0.12698681652545928955078125), SC_(3688.269221905081770004905866509942285685834022307619919983840358088974057519155601362457045190469776), SC_(3828.126966734947562857157823124321915782963776211442036219895957644411198437076202567570009863405317) }, - { SC_(3758.09765625), SC_(0.135477006435394287109375), SC_(3690.684298867718321095796104599679884489666325551719365656695935599356225647996694405200919562123315), SC_(3825.652289575931235844479250019969164198463280325259202090976682217958403066307319848484885105581786) }, - { SC_(3758.09765625), SC_(0.22103404998779296875), SC_(3710.839319113599916956950480773290417367845386133941236334315465425207774999044425494831261356321363), SC_(3805.083272692609693674616623585138338446898882836031033480426227869609438051238914284058314904862922) }, - { SC_(3758.09765625), SC_(0.308167040348052978515625), SC_(3727.133351927482614060628607462991489119028392310409354684803259127742838639041554842071312224561279), SC_(3788.562672301521623196543058453544075589974268506533760066606114508751896293111513693636396881581203) }, - { SC_(3758.09765625), SC_(0.6323592662811279296875), SC_(3778.528550575916814056223763744919435754441830625355641946292458486867768815372235805068450264615195), SC_(3737.076316765760652194064334747473787385989593164595425511590818880185187761717979985816187204092861) }, - { SC_(3758.09765625), SC_(0.814723670482635498046875), SC_(3812.922446182399467612547076317848393128539912750863005393194456290019218294038506051040640795080257), SC_(3703.140745433678078806573437651527632026443807472555664739980754268990846148835479531303937675324215) }, - { SC_(3758.09765625), SC_(0.835008561611175537109375), SC_(3817.796509793771676162614683161615902966626743815706841615083133741582505661241032530769661275864503), SC_(3698.364783774439206789649185642372909221594384024621281205973017497369907247656486575135921989170889) }, - { SC_(3758.09765625), SC_(0.905791938304901123046875), SC_(3838.968814875609259112447249360286196280754199520370411132351143293055243953405027339519752582923023), SC_(3677.71313366818507387305627126061560591505433854941861627350851207819866515037867236595472170217332) }, - { SC_(3758.09765625), SC_(0.9133758544921875), SC_(3841.864686779943903631728155363342944298702898230536002618521033295179742861319436033908001095855484), SC_(3674.900360253055479882838595518073658542689208978779585756034944847987980754504956238925340576527268) }, - { SC_(3758.09765625), SC_(0.968867778778076171875), SC_(3873.214407863545712968538928248360948261370832897461222039046487958702559421715988344906339088570877), SC_(3644.631553255295796488936475913773419309969096729444568274104175920763244425234464560284471265548246) }, - { SC_(4616.13818359375), SC_(0.12698681652545928955078125), SC_(4538.73619581078529349311370923767275657631232594999406015597523005952377190998556013669518237725048), SC_(4693.741047295654124225265559244454877020524890337351078157537880507175422880097557380101650644124419) }, - { SC_(4616.13818359375), SC_(0.135477006435394287109375), SC_(4541.416052657007369229594079654512958903012051288160946094762850962358030128847621569351140189655705), SC_(4691.001590094274342956326914886220897339022217854680165720751946655212122606320397753654433108301933) }, - { SC_(4616.13818359375), SC_(0.22103404998779296875), SC_(4563.776311919469973926703443785108099128983356576843164691919721139798044051423599405893757282068391), SC_(4668.227333253118926726402904545172107466621594302775888538966440471731380547541731555402139874782874) }, - { SC_(4616.13818359375), SC_(0.308167040348052978515625), SC_(4581.847318946935282720362715005838973967998598739557363650769271927144394370765076608422893756836618), SC_(4649.929758252988493199341699560635088304026161361457259804344666961351386468460179193535105918649159) }, - { SC_(4616.13818359375), SC_(0.6323592662811279296875), SC_(4638.813828931030942887307436685398511593382478083869001642436341423732043373917719075398537527701668), SC_(4592.872091246336843394148288160840930883879921809390787083305191928560961521397343332226019433575776) }, - { SC_(4616.13818359375), SC_(0.814723670482635498046875), SC_(4676.907895160543278687198948841930637688042485985424197104265461887444194874204047951207179482722802), SC_(4555.236350109885004575859024810728480989039703993116783481596486597150016413421136261814257172804708) }, - { SC_(4616.13818359375), SC_(0.835008561611175537109375), SC_(4682.304515731980821436551565077654256687437909227673500347557389488706128706235436602797134269726417), SC_(4549.937831710816792212064519786243592540759846221125180348275998280766387538898703671302460562127607) }, - { SC_(4616.13818359375), SC_(0.905791938304901123046875), SC_(4705.741580711337859667291977977502503077644752141696824008522256604118909039981571995672949428510038), SC_(4527.021423141513852058399003290321263090039200466296411895045472847713257203856501590496376954211364) }, - { SC_(4616.13818359375), SC_(0.9133758544921875), 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SC_(811493.4130930334681784464934025270672115225675384515035359787878148824734579705400730129452548515192), SC_(810884.3714518926483987655962044487674578474311600687306107087577719289978417856154576706566527627155) }}, + {{ SC_(811189.1875), SC_(0.814723670482635498046875), SC_(811995.6073944837810507278595067896837851547513348796820987055379061808847590525648652941945063796637), SC_(810382.6354791001731534931504185529321689341432235194142157415772145748880181384490815012739271443493) }}, + {{ SC_(811189.1875), SC_(0.835008561611175537109375), SC_(812066.5471821809268774383895112728062329337775853423876890314159367663267493240015649616128193898023), SC_(810311.7937945344017345682607983665585726031514332575059314866957462286550595648052571524209586357645) }}, + {{ SC_(811189.1875), SC_(0.905791938304901123046875), SC_(812374.0504188456832837387624199860361643216611730814901346962998291782800792848840022126928346732626), SC_(810004.8112205260695868832902010461963334632154865047659274031951119044731278686388069124903893504951) }}, + {{ SC_(811189.1875), SC_(0.9133758544921875), SC_(812416.0278043274019558628676997090748402578371572470019350929977553824684311176493949507102425008448), SC_(809962.9169349809432409688756513667346638313258479402030261893546740734029634599290918129699775355502) }}, + {{ SC_(811189.1875), SC_(0.968867778778076171875), SC_(812869.2110457723077173766634087729640503055024244625964488641332722990514021020625997363526699219015), SC_(809510.8146320036991512143859204546175464755726797868383946222879006660812841804439525397298317135306) }}, + {{ SC_(1340602.5), SC_(0.12698681652545928955078125), SC_(1339281.789217310227603638956713067406749799202177619440960783591278712272782687984485318465325634698), SC_(1341923.411657643639007333777049618448197159121016565415209623831539285788844610953752838000410332646) }}, + {{ SC_(1340602.5), SC_(0.135477006435394287109375), SC_(1339327.937228622487435434723558076320553619035659265800295103113312125271806499402498542109463722967), SC_(1341877.204045283265012388313242013019815575145051478003059780209276879235388989175125836420473319923) }}, + {{ SC_(1340602.5), SC_(0.22103404998779296875), SC_(1339712.322663835647115463627093526039417214514450079134571740611687493566900248789753047878427302874), SC_(1341492.404608383515658278630627107716714934192755525237250501053389901217595022258339024841963265735) }}, + {{ SC_(1340602.5), SC_(0.308167040348052978515625), SC_(1340022.109695761389373850715324652137775669433408208271739480026258057424153514144279448404087341583), SC_(1341182.391006759227701894203217959369703988360879936035471868679603927201823099528589868185221044072) }}, + {{ SC_(1340602.5), SC_(0.6323592662811279296875), SC_(1340993.681516583716822573407774790571084098092620222888109700458969964450847155204734529531816156073), SC_(1340210.728028324176179123620867989801125006955369657205955659737293424313505301822663996693364643671) }}, + {{ SC_(1340602.5), SC_(0.814723670482635498046875), SC_(1341639.21195865400971691711247042743964641649950184497692636094105194253010661428811607626202482777), SC_(1339565.655914919776901964481359375383609125899415767739147337874327439960785358915178860477236871205) }}, + {{ SC_(1340602.5), SC_(0.835008561611175537109375), SC_(1341730.394593718344730348431912807931874774159152781393115335369100867655446425097778085615493303823), SC_(1339474.571382988983554873353395399477444166684037486807114439003468351504601181586784778488843724471) }}, + {{ SC_(1340602.5), SC_(0.905791938304901123046875), SC_(1342125.631024741747482365874818097900648331829089766546145385089458404019214871024479928583367510744), SC_(1339079.85561463612134401235478017313574989598767112679109272711123705107621660725882816550403989336) }}, + {{ SC_(1340602.5), SC_(0.9133758544921875), SC_(1342179.58318466684205310449571855171979481228479144098285572172412554068281390306320099547841289301), SC_(1339025.98655465027920550229578505314111660672260003165765196039783266546290600690587108716340600317) }}, + {{ SC_(1340602.5), SC_(0.968867778778076171875), SC_(1342762.018513537047540360796759927612282441879039821617202574156172598071372824957647151677236387446), SC_(1338444.632164292546392718217459403862675869956866545071666772833839055979245806235185884461105636674) }} } }; -#undef SC_ diff --git a/test/gamma_inv_data.ipp b/test/gamma_inv_data.ipp index e397a4619..dde8a8df5 100644 --- a/test/gamma_inv_data.ipp +++ b/test/gamma_inv_data.ipp @@ -3,209 +3,205 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 200> gamma_inv_data = { { - { SC_(9.754039764404296875), SC_(0.12698681652545928955078125), SC_(6.349849983781954486964960115093039567468747967664820851534065876063014180392060424555352423162443804), SC_(13.35954665556050630769710564071384909890705633863167415813992116806093647564994418684947673739937248) }, - { SC_(9.754039764404296875), SC_(0.135477006435394287109375), SC_(6.443655518427200469944002789678415067225918847146256390238048987798948404483563975737891105237977816), SC_(13.20648307403762788665455912344161337928185855631083250140430065533748994841668643195553261756810763) }, - { SC_(9.754039764404296875), SC_(0.22103404998779296875), SC_(7.262299107203547511919478506673940833772294421637239641242141768466064388735007729524335022945474356), SC_(11.97587613793353953360795933135034836336725275703898828955465276118339699687746564051854946108002967) }, - { SC_(9.754039764404296875), SC_(0.308167040348052978515625), SC_(7.97160002999034906812099484768140342301220827266158714468555902274184312977405873043165132107201808), SC_(11.04086573531719578182530917737022531437091511425536985032928875608312723663655612529685653444775069) }, - { SC_(9.754039764404296875), SC_(0.6323592662811279296875), SC_(10.49594448867679616659291265911862460649618853634598426379731165830605063134254492272180891868259779), SC_(8.425658710690898403870129948430842533053798281214253294861614223449877730063968146709177371998177282) }, - { SC_(9.754039764404296875), SC_(0.814723670482635498046875), SC_(12.4361412533700118513726558060654652709881561861912344653689388650864659162098713582998706613513665), SC_(6.942010644016112027186983623736329615032487299108703218184306594043669003923138791980905906975995029) }, - { SC_(9.754039764404296875), SC_(0.835008561611175537109375), SC_(12.72773220471889504229650982423238107961665601639868914273535729539112172086261925240837297640844728), SC_(6.748045775833720602368139518425707341668236119625769419950098701512116894292576121300681462006500869) }, - { SC_(9.754039764404296875), SC_(0.905791938304901123046875), SC_(14.04289410800251925225181397652529175357661325918932141591196059344562473318317362439395292198624427), SC_(5.950449506005127213772609250049267524655862647593667247023701745572192142411485108776352863016275192) }, - { SC_(9.754039764404296875), SC_(0.9133758544921875), SC_(14.22894231389791438923272291986931994699865499051360224227851330535373836529589979766491736680448836), SC_(5.846919097207863070421132965572838346244481147780105186426552033007650921954238889468080440271030891) }, - { SC_(9.754039764404296875), SC_(0.968867778778076171875), SC_(16.33883627400002069452382739015521709223507055939529263776286910527953871886379701300232417366169237), SC_(4.808199239905297896929793615245708425392715583004661735514849678846177677735540465249046080150658016) }, - { SC_(12.69868183135986328125), SC_(0.12698681652545928955078125), SC_(8.784921019272498426105463510492037221421052305018408345439418701592122876845445386318018554294593597), SC_(16.81366073413268797817072489278431450377279434529634658485607365405913967176896119547533072607895572) }, - { SC_(12.69868183135986328125), SC_(0.135477006435394287109375), SC_(8.896383236591753135866154471087553855363191438952119644843354891974586610224750070854729638914776046), SC_(16.6428583989184708274029070066937822603130962248261232385768762701676877405494336531756951743065766) }, - { SC_(12.69868183135986328125), SC_(0.22103404998779296875), SC_(9.862617469220713982665965583371935244918334904047351290421210068334907822439623183798321618935666208), SC_(15.26417216941950344244469055509062778775449055335485936125735788919407017713513029239167766664433603) }, - { SC_(12.69868183135986328125), SC_(0.308167040348052978515625), SC_(10.69138713107098569132745297244807793219586717588054769942754175121170431877955989315300122291141203), SC_(14.20948610118405050986416627593847862222152891932304799177300336536994233985896539635674080339978587) }, - { SC_(12.69868183135986328125), SC_(0.6323592662811279296875), SC_(13.59160242982394546525659606547105412243476185288599611155553845175046676029707044791838719524314813), SC_(11.21833709961257197262317281372631080045506080803403124590125627441167267860541032250322395715509712) }, - { SC_(12.69868183135986328125), SC_(0.814723670482635498046875), SC_(15.78100200803618704628341940958738974144994852378563374179722297850145536660826670260570594353062151), SC_(9.485914242958992367868116579661562385020487098469515689243995498338666786774277962701684145364614028) }, - { SC_(12.69868183135986328125), SC_(0.835008561611175537109375), SC_(16.10768378194664520785164274219032682174067248024299096512267552941928679913022155729117705239039614), SC_(9.256972936850435511821520144816528171581971265534873471330923432517135603499344161300868431486273563) }, - { SC_(12.69868183135986328125), SC_(0.905791938304901123046875), SC_(17.57451392394839637853072154924202340041250318069820417410699000204190551648457756693657445268580362), SC_(8.308449130090979664905693116847977133757857856259019618478292317862193093391266421876368176026885601) }, - { SC_(12.69868183135986328125), SC_(0.9133758544921875), SC_(17.78120431823760905019919358341211310740289167580967695713747245051436762583474385825882605114215371), SC_(8.184415485568589887581204235321277473382157178631551706967674610793002275120884722553261739084022877) }, - { SC_(12.69868183135986328125), SC_(0.968867778778076171875), SC_(20.11282386874024435590086548366488795467186497904358012983377190369308090637019960432813568291554008), SC_(6.926292714178635218267544567425104730746607860597889810371943318861426764662000904602232871294882688) }, - { SC_(13.5477008819580078125), SC_(0.12698681652545928955078125), SC_(9.498617359584155640484541449649777746948590653761048796276576864898496630551753271666853231765426842), SC_(17.79798162738702993034563024897450568706481511286766154625099454142798060131218953823037970167927363) }, - { SC_(13.5477008819580078125), SC_(0.135477006435394287109375), SC_(9.614775988541336468177980597986705226150734696228094899421874133496006187511254461903417884668491441), SC_(17.62246603854661671225539741059758091561101663348222755233043088258876382572931569484985290749081656) }, - { SC_(13.5477008819580078125), SC_(0.22103404998779296875), SC_(10.62024247753366364647248032590806061928817183680462172013914582077858242694264811077067842582386142), SC_(16.20444734927429472403282136314761525619629951702035708925978699041651641989369163302848368392689349) }, - { SC_(13.5477008819580078125), SC_(0.308167040348052978515625), SC_(11.48074440713744311956915102323568956655968396102279642877750567632034941027764385976065892114500525), SC_(15.11798663605700785721798844766012913782964705441427242735825731730090704196208198202029130036141707) }, - { SC_(13.5477008819580078125), SC_(0.6323592662811279296875), SC_(14.48073489935233521068434405601243923057632318972553814212027152167003918483808464961117624784623845), SC_(12.02704788535074788861033001134023233915305447951099028068056347800163392529441090482540307798685386) }, - { SC_(13.5477008819580078125), SC_(0.814723670482635498046875), SC_(16.73629927769647849910018442365701917854019482468506890711111946510737737724630051305034264488341527), SC_(10.22854789676807930535872827554978808600380330532012078946908108602774426315925373791179289098191871) }, - { SC_(13.5477008819580078125), SC_(0.835008561611175537109375), SC_(17.07230172784082056774938408524950777447191664556885261149433510787212528817435454933590607672697644), SC_(9.990309368635640920525908069461492024128503635857635797215572604259569445124829836044990246725840346) }, - { SC_(13.5477008819580078125), SC_(0.905791938304901123046875), SC_(18.57943282010105485302313959593611824730560394665706071991266220247143675877254349827804250110556723), SC_(9.001636639606782454852678177382826256836585776478669141919241268216881268175767097054997378150223672) }, - { SC_(13.5477008819580078125), SC_(0.9133758544921875), SC_(18.79161039398503202333296704231244597477482800917637510567121241587484048731001678204759043640360688), SC_(8.87214435725663693979687724717593409790301569787329515668335675276042538894701538490674700483403159) }, - { SC_(13.5477008819580078125), SC_(0.968867778778076171875), SC_(21.18220898123781853664088977081053912399151177338095127709466918141500188229626769713849113296402301), SC_(7.555520288994441890520319737969581067992009391440307072440968324932077242074577892941703792815725045) }, - { SC_(18.8381977081298828125), SC_(0.12698681652545928955078125), SC_(14.02918384935729977571079399019578265355375175041086767491985182081926418595382713721049797304245723), SC_(23.84832008374570657843601152161922418294473083919872835952225321291493570931568811968119991642189789) }, - { SC_(18.8381977081298828125), SC_(0.135477006435394287109375), SC_(14.1717558408285204731229413214355407322131190068678013417143495621020016567545546380260276801404323), SC_(23.64632111226697723902037751132889538735497241553315122704671360973796130353064112449658479893457174) }, - { SC_(18.8381977081298828125), SC_(0.22103404998779296875), SC_(15.39773837457043698931455923005861426937604737220294929069977988256266934526501920208779982759587365), SC_(22.00737005060904259496548959136475323951066136822330010407130959831286391755492621135957095646330243) }, - { SC_(18.8381977081298828125), SC_(0.308167040348052978515625), SC_(16.43646768947077607639318321456563683537280601605704932668148794751520503628860481405287890652458762), SC_(20.74250608342419959939601354285731771811382267120496031307767419677617204111722564570731321205541112) }, - { SC_(18.8381977081298828125), 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SC_(87.29784495072955079812818934548098966769091817510334571872237486624733050376758448869012427921348781) }}, + {{ SC_(96.88677978515625), SC_(0.905791938304901123046875), SC_(110.0569087676460965549175443673536809664664474411088689872017507564098916733669125115542247049201894), SC_(84.20315969338196572854989530819363045048574233294597930405622554273285477875183350125731165187977316) }}, + {{ SC_(96.88677978515625), SC_(0.9133758544921875), SC_(110.5565254003095472952924400285409013273476504290357273156728780589299796669406748094430938087789149), SC_(83.78658638753611514607257793963173397254674898146787358050233273515081350499995107177237482387571899) }}, + {{ SC_(96.88677978515625), SC_(0.968867778778076171875), SC_(116.0446046920873528112033609608677991511189155730617459927921222740219988503465630098188771574112136), SC_(79.37849231515456241832266533882883215341998528772913479392294938930751337258526935579401070862595695) }}, + {{ SC_(99.2881317138671875), SC_(0.12698681652545928955078125), SC_(88.03988401755240312059902805285183521237299995487686023059008881496181934461141706605374564277485821), SC_(110.7372992692725573731697591393548589103394841966076790991646614865573118064484762681255166487645814) }}, + {{ SC_(99.2881317138671875), SC_(0.135477006435394287109375), SC_(88.40714494536321930498314541057705121558781002694191911704447280462237009318667590621848989831217393), SC_(110.3104697481858991610699642415404049205540549382020546666969615332025792346398477535378399730503648) }}, + {{ SC_(99.2881317138671875), SC_(0.22103404998779296875), SC_(91.50599625629075695333925558823944000033068037616404547594790241831618127835838880946155946667230488), SC_(106.7978091882579180957227826327399587317254598205887947452130155885496447480794670408964903808852888) }}, + {{ SC_(99.2881317138671875), SC_(0.308167040348052978515625), SC_(94.05542966722570497040226539391420130180692037513060042769613095280747364242278963119073910822820164), SC_(104.0218869621341187749106671918013336314305862052064089048569771555329392581844795819010636668843943) }}, + {{ SC_(99.2881317138671875), SC_(0.6323592662811279296875), SC_(102.3556282071769826944006172794969028033974462498658650696807922850126796685689047547579596993931716), SC_(95.63055847544334211087138998067211381097918211020892885108659046928523862524001913745220040268349381) }}, + {{ SC_(99.2881317138671875), SC_(0.814723670482635498046875), SC_(108.1291543562602928024304751748147804453998345888983839614623715132630298762313311048580828345727242), SC_(90.31519355853058782089312287195256334067426270863324117470164569056437169804425894072388785174414288) }}, + {{ SC_(99.2881317138671875), SC_(0.835008561611175537109375), SC_(108.9615144259886825743527192622351022097444435851716881383594981271001329308716835208190947446502812), SC_(89.58089159449409507162289598004762894727083770234022756966805353276045874719787836940516270710021009) }}, + {{ SC_(99.2881317138671875), SC_(0.905791938304901123046875), SC_(112.6179577986881681054950590064902019242389712272583112203724181108477339819399828823424603515837391), SC_(86.44481769564459753753709972148206867820207960268756150487253069049902935247326722392696033050460213) }}, + {{ SC_(99.2881317138671875), SC_(0.9133758544921875), SC_(113.1232225034369918026921896528672269476075103218287973199007233652864695087604791431815686564542933), SC_(86.02259769219673888125653444633780832251026932468113275214161763610722920488400091593471887527263333) }}, + {{ SC_(99.2881317138671875), SC_(0.968867778778076171875), SC_(118.6722260958635779664708398764065569812316717572450903065068638638609506808950759768663333735117402), SC_(81.55360245504441686527910864220010764542026336630740606229239169661041788764418800722537023927646871) }}, + {{ SC_(99.6461334228515625), SC_(0.12698681652545928955078125), SC_(88.37737888107073636627500424906781041431096054016259174725751830523083014165218482437664265598787634), SC_(111.1158076628131535311143363083607562906226185676374371847096774914864724460972364755857498710894997) }}, + {{ SC_(99.6461334228515625), SC_(0.135477006435394287109375), SC_(88.74535620460806340987854361816128428024320481905389016348646200088835179377114089479753531259500676), SC_(110.6882616289176406115134461249367870803764967094106173548894808946298474490315397099426966057522927) }}, + {{ SC_(99.6461334228515625), SC_(0.22103404998779296875), SC_(91.85017604570320860123048741031650279971434577969683060829287638362971682925038461612569617055793725), SC_(107.1696318444364396459981501446757609223861217010281426345016448193737147409852464617600305678038153) }}, + {{ SC_(99.6461334228515625), SC_(0.308167040348052978515625), SC_(94.40442088829506749763117819247805230794301031739748106412466854828283371649057563467379541863694276), SC_(104.388897894676876174661084670063039489707876655517563928756296867121616845615313628471178466624892) }}, + {{ SC_(99.6461334228515625), SC_(0.6323592662811279296875), SC_(102.7197092844094654604597714681631790586173807125641768128671855549332709686069679473684528779727183), SC_(95.98247945192366927890502346818486620765311827085464016312581482129126586465008442638253208379782958) }}, + {{ SC_(99.6461334228515625), SC_(0.814723670482635498046875), SC_(108.5032548424476463598183504899336466748975635468938732532626605779594870328299994789652482831953253), SC_(90.6570957304451106144185164419238349454797081258790911488865971436148449646391904615295180665722972) }}, + {{ SC_(99.6461334228515625), SC_(0.835008561611175537109375), SC_(109.3370293976377603308634730796822871722180822156146079704298307111056783571551863417375442399229845), SC_(89.92137944342759462480459816579961426775458462692578398945994611785848960085110828841885491701675714) }}, + {{ SC_(99.6461334228515625), SC_(0.905791938304901123046875), SC_(112.999601070860905668295141701157176040361351555369172846468529901685867407811198602410255587767563), SC_(86.7791783017191311959905806085341928361560825596664875827422581491589972224048336103416333886978357) }}, + {{ SC_(99.6461334228515625), SC_(0.9133758544921875), SC_(113.5057019266017757553572395745632780679072776470909404929295494401706417401173397780562513398354094), SC_(86.35612234649621027962836929188910335213017738233582627676662911520231216242529540127044730529945437) }}, + {{ SC_(99.6461334228515625), SC_(0.968867778778076171875), SC_(119.0637249422376961671341002862243780120617645758579051054825546123558214039984323476889351592427586), SC_(81.87811103947525043911330324465564757254090604246213044539733449282580273670542563644266281418367064) }} } }; -#undef SC_ - - diff --git a/test/gamma_inv_small_data.ipp b/test/gamma_inv_small_data.ipp index 936577b9d..12c350b63 100644 --- a/test/gamma_inv_small_data.ipp +++ b/test/gamma_inv_small_data.ipp @@ -3,237 +3,235 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 229> gamma_inv_small_data = { { - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.12698681652545928955078125), SC_(BOOST_MATH_SMALL_CONSTANT(0.2239623606222809074122747811596115646210220735131141509259977248899758059576948436798908594057794725e-517862)), SC_(BOOST_MATH_SMALL_CONSTANT(0.4348301951174619607003912855228982264838968134589390827069898370149065135278987288014463439625604227e-34079)) }, - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.135477006435394287109375), SC_(BOOST_MATH_SMALL_CONSTANT(0.9832661142546970309065948494116195914044751609094617663675341704778529043412686011701793912754530322e-501622)), SC_(BOOST_MATH_SMALL_CONSTANT(0.174464879621346471044494182889773112103066192989857880445657763562407515813032064473382568887549155e-36531)) }, - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.22103404998779296875), SC_(BOOST_MATH_SMALL_CONSTANT(0.8367188988033804556441828789142666841098768711906267440588049611090664598162301930590308375972597743e-378782)), SC_(BOOST_MATH_SMALL_CONSTANT(0.258455732678645501224573885451125893770282157149004436646252270592694652815341234774299743101856032e-62682)) }, - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.308167040348052978515625), SC_(BOOST_MATH_SMALL_CONSTANT(0.2205873777306860224249147129964654825654772808335654855092638386176586877302351181235652317545193535e-295387)), SC_(BOOST_MATH_SMALL_CONSTANT(0.8841860184607764624716199689352601821223421516721282102648409952215997935928956722103353938434066324e-92450)) }, - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.6323592662811279296875), SC_(BOOST_MATH_SMALL_CONSTANT(0.3493006236342872627718268547235558974110453236408370553242260146873678814721124761086879547194341511e-115006)), SC_(BOOST_MATH_SMALL_CONSTANT(0.4608598583105815395151633406100700185774288566360162761619249236808047706604292396779780216945145655e-251105)) }, - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.814723670482635498046875), SC_(BOOST_MATH_SMALL_CONSTANT(0.1307814977375223234061697346935750965506413900088172878810937417241710162327371948752530053786611785e-51419)), SC_(BOOST_MATH_SMALL_CONSTANT(0.3622247004413029118815942894731774856416774764001901351075227450895011592470141353244995696694896319e-423065)) }, - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.835008561611175537109375), SC_(BOOST_MATH_SMALL_CONSTANT(0.3407200009988954922968231040073535782592944660979975072820794043769535120578823528671413904276314187e-45248)), SC_(BOOST_MATH_SMALL_CONSTANT(0.40372680297867266879468280760885460454290870234025769400910020388606341293084660523346882864736631e-452163)) }, - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.905791938304901123046875), SC_(BOOST_MATH_SMALL_CONSTANT(0.1289547938840298804104533289571370292449761595410863583261482629787772675014213604864800473713128265e-24829)), SC_(BOOST_MATH_SMALL_CONSTANT(0.4473385981314550569653428208559396173592281928696895222750064028650962596615670418178431916147100131e-592788)) }, - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.9133758544921875), SC_(BOOST_MATH_SMALL_CONSTANT(0.2660916718277898648353162270511365962890563186837505224306478516822433113175485818467727525519960066e-22737)), SC_(BOOST_MATH_SMALL_CONSTANT(0.6065564736497368801762295026989180367578487822196046971460097223432141011146248705024295896736469553e-613849)) }, - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.968867778778076171875), SC_(BOOST_MATH_SMALL_CONSTANT(0.1473132778697774093465699897329346789995005439716750867355563556776005696738800270428366009192934656e-7936)), SC_(BOOST_MATH_SMALL_CONSTANT(0.6008673144885279892931053509531579477623416731984800692761855880946172764550286223383877167245766902e-870647)) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.12698681652545928955078125), SC_(BOOST_MATH_SMALL_CONSTANT(0.8500545195325853360129687030255002945655259106744411868936199400386357779413785394252606937409149347e-413825)), SC_(BOOST_MATH_SMALL_CONSTANT(0.1168004659330719336985231445704960139768804061229080049955849277439667205757483213992057220049540351e-27232)) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.135477006435394287109375), SC_(BOOST_MATH_SMALL_CONSTANT(0.7202712693841376368216354323694296792211539722228687704587193232171864702453427173668794173358037833e-400847)), SC_(BOOST_MATH_SMALL_CONSTANT(0.2252614264634486253201447701279415032436991420138140648287940022937659078016357382571415445200213866e-29192)) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.22103404998779296875), SC_(BOOST_MATH_SMALL_CONSTANT(0.3000327882810984063485886505392286395644270610646887344028999837107973933925695988567563167728045096e-302685)), SC_(BOOST_MATH_SMALL_CONSTANT(0.1498490062697145666757563645833685565995577423177516513148297134617720423214544808430852418820345691e-50089)) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.308167040348052978515625), SC_(BOOST_MATH_SMALL_CONSTANT(0.1307004433406758598014428627573055623164994782163856086219980606033295840179348304515381612579150121e-236044)), SC_(BOOST_MATH_SMALL_CONSTANT(0.8660761056125063203743178336674650301770491595301193399539391174485981887085468404902606561784465577e-73877)) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.6323592662811279296875), SC_(BOOST_MATH_SMALL_CONSTANT(0.1183316844216403526657583856991948601012391672622156410900987978451851712537691445331530312832797228e-91901)), SC_(BOOST_MATH_SMALL_CONSTANT(0.1591103740030003499118723418460479045052885251014777131066205491018123438721843692240137750119143378e-200658)) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.814723670482635498046875), SC_(BOOST_MATH_SMALL_CONSTANT(0.1674134325233505112606127764095613275142520744956844047709789044616079191515075547796473275770297974e-41089)), SC_(BOOST_MATH_SMALL_CONSTANT(0.3612384181299129469928622773435995792869558303198558837492185251476669534034831500723829680749590518e-338072)) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.835008561611175537109375), SC_(BOOST_MATH_SMALL_CONSTANT(0.6513834432351054603935790801928696636769937839154029815627322893900997971153735962011923847861105547e-36158)), SC_(BOOST_MATH_SMALL_CONSTANT(0.2131860779789139256037424176809792095632204680337931857718865949785434825481960848149849797507583928e-361324)) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.905791938304901123046875), SC_(BOOST_MATH_SMALL_CONSTANT(0.2178005192333624215784803979717837598562757410620706503281900091107825680350931337396209745019443998e-19841)), SC_(BOOST_MATH_SMALL_CONSTANT(0.4588085686858952503042372234625485480201105499533793863948812241019952913466033029898154440318470087e-473698)) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.9133758544921875), SC_(BOOST_MATH_SMALL_CONSTANT(0.2044546663391562477705354540370760821409485274148331480980359986548683615601729039239239614213065235e-18169)), SC_(BOOST_MATH_SMALL_CONSTANT(0.7629190706250225994074616748192014275571599576934851198947217095948168969106405661485602778753139218e-490528)) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.968867778778076171875), SC_(BOOST_MATH_SMALL_CONSTANT(0.4096487433832820170639333743831954761351590021205697452562807451168473548459292965564190974788844749e-6342)), SC_(BOOST_MATH_SMALL_CONSTANT(0.1297397706877886168379273776356177633807822967666079798581567618567115144239687805362946264983224597e-695735)) }, - { SC_(0.72700195232755504548549652099609375e-5), SC_(0.12698681652545928955078125), SC_(BOOST_MATH_SMALL_CONSTANT(0.460289138417023240211835453578728773675893958998560741266616339802513531273727174963248143404409346e-123279)), SC_(BOOST_MATH_SMALL_CONSTANT(0.1227830593913913689043483463822718345251662053270570059659747620207531684387617971000150489495390622e-8112)) }, - { SC_(0.72700195232755504548549652099609375e-5), SC_(0.135477006435394287109375), SC_(BOOST_MATH_SMALL_CONSTANT(0.6439991263768059081770908658752929598087302065287439367522303278837306676039083594400840449710127147e-119413)), SC_(BOOST_MATH_SMALL_CONSTANT(0.1936099411280065786600982265792717722767945024296565235561154800531592756609798398701501116557434413e-8696)) }, - { SC_(0.72700195232755504548549652099609375e-5), SC_(0.22103404998779296875), SC_(BOOST_MATH_SMALL_CONSTANT(0.2064880008938546016135832883384716687050715182089334885089172611730709160883330305789994119189833204e-90170)), SC_(BOOST_MATH_SMALL_CONSTANT(0.9636789658116208361662045675832611481515953065813422246552622845538828381107902733604814371406262203e-14922)) }, - { SC_(0.72700195232755504548549652099609375e-5), SC_(0.308167040348052978515625), SC_(BOOST_MATH_SMALL_CONSTANT(0.4672763627314931787409452529965189883928299396526058431027743531008131781333308125789010166445570443e-70318)), SC_(BOOST_MATH_SMALL_CONSTANT(0.5333958645484846264899444976530540348886306684971665853490471154195979393073606296468477524956455995e-22008)) }, - { SC_(0.72700195232755504548549652099609375e-5), SC_(0.6323592662811279296875), SC_(BOOST_MATH_SMALL_CONSTANT(0.1232079542911688319553284787645084489874316487664902104337227730213965329139279051931070447347538552e-27377)), 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SC_(2.41735263767090747971260704531768202019608204175812596889647915502861830149843901420023178185417741), SC_(0.08629255050864682671649867071997131498616075967670496930252659364507806875769843248265733981572531032) }}, + {{ SC_(0.98384749889373779296875), SC_(0.968867778778076171875), SC_(3.436253151819984400291457916536771641870461027576351440827763253405081072658046821073614339302446642), SC_(0.02964617137949879954381330114002840099655920244775355918800888626052539050791751092644824550473072238) }}, + {{ SC_(1.1576130390167236328125), SC_(0.12698681652545928955078125), SC_(0.1961597199596110836046664721317916790262358259807835627296587002411859510266149879619131918396954485), SC_(2.319857526146669037115512146164428411482810737120759704818839078699515280121389085412692614348323684) }}, + {{ SC_(1.1576130390167236328125), SC_(0.135477006435394287109375), SC_(0.2086026822959099028941961321444015576693556939552300221090416229088808015997654853572663008921540919), SC_(2.251670804133435855479603883114774229816437238705176879719208679742380410079052189608090638334395607) }}, + {{ SC_(1.1576130390167236328125), SC_(0.22103404998779296875), SC_(0.3371312094790078671149170215056280742083287741053022101420790076691424633947120671151876658557000782), SC_(1.732748523226939946628109548933145149536078319881314826752836811320235271086811601900328572024213373) }}, + {{ SC_(1.1576130390167236328125), SC_(0.308167040348052978515625), SC_(0.4775817406294980404134846983877619770010791609168563211507672961242214485064567317986485188899638172), SC_(1.376193097486225353718357273680712792723104402765586947203626851859979776481513296632647074490421153) }}, + {{ SC_(1.1576130390167236328125), SC_(0.6323592662811279296875), SC_(1.184845656449188886352302784801892366172678989733029483747236713715732719740072708913716549478085946), SC_(0.581471881382274003173880196210362036321484761408550346865366600573915568145720619039301125333373905) }}, + {{ SC_(1.1576130390167236328125), SC_(0.814723670482635498046875), SC_(1.920539558256590476431015528402948661755409409849878156031124007205305267835713939520863868659293583), SC_(0.2825606964816580505745168928365791801298476249315711294705870608100276597000213174366186220948389055) }}, + {{ SC_(1.1576130390167236328125), SC_(0.835008561611175537109375), SC_(2.043465440456490166287792059985063689775983483070329577212861593741459296558139325833073673463732894), SC_(0.2521961993473725269543103190526000592848006826712668650609107713979225891789595253816913570458321053) }}, + {{ SC_(1.1576130390167236328125), SC_(0.905791938304901123046875), SC_(2.633432043738438920475686365204867279535715696108322078844743253044475088750509042564699876424341881), SC_(0.1483234119621405878414264034510012616620586207451637965494203477538978586659149769842382367332429083) }}, + {{ SC_(1.1576130390167236328125), SC_(0.9133758544921875), SC_(2.72130872698585367980892827768093808349422735039784935732743888146428407234271507560375936478000293), SC_(0.1372597171858880965660262090243239004065344795529468715964073094745543966462191632895815182745602503) }}, + {{ SC_(1.1576130390167236328125), SC_(0.968867778778076171875), SC_(3.785791973663415980437557813576367686468274240280844818238132947111766562677797108571092977222954148), SC_(0.05460369537686154741964828809285588189958375691729530341605824976415924863104037841047769736294474202) }}, + {{ SC_(3.451677799224853515625), SC_(0.12698681652545928955078125), SC_(1.530624210920382284399051690330519554082768377808227128434910351585439262396314857365872406127756053), SC_(5.574698692018694700071254764468530910674337221105810057056140063183708253803233221537898874285968149) }}, + {{ SC_(3.451677799224853515625), SC_(0.135477006435394287109375), SC_(1.57362951537156159661431963850316197825725692404254310133476110219497865497181922972348704221144267), SC_(5.473138259331420669341549290189455776876089291573320486520460515454004459005991000402878126742323236) }}, + {{ SC_(3.451677799224853515625), SC_(0.22103404998779296875), SC_(1.965746189751920939352691371708867882866485644934665910275215637276934063111994360502170024656532926), SC_(4.673268932629649290920788790871645128427792301349128507557725406338670163075890517015361340870973159) }}, + {{ SC_(3.451677799224853515625), SC_(0.308167040348052978515625), SC_(2.327895119537809122811571079104146373091942499322663334330138868463649582849214297599497785464023609), SC_(4.087212616619640052827803625327882426668270211845906555717997902681324813869427584063421609836271661) }}, + {{ SC_(3.451677799224853515625), SC_(0.6323592662811279296875), SC_(3.75528141373881029632814630875677475329797026383089604597730893204313705777013022465404183283606387), SC_(2.569587565718771610879334081961858540627292872731864015723807479426770255861746498923235709828384543) }}, + {{ SC_(3.451677799224853515625), SC_(0.814723670482635498046875), SC_(4.96884003357348744166695303018087322225920527947015852633041450072604536715189275307836871232572009), SC_(1.808854082468155248893602071807914212511204947986080304490964939078875022325577669885755397028389777) }}, + {{ SC_(3.451677799224853515625), SC_(0.835008561611175537109375), SC_(5.158353930264407591141911762793226010112593356998663398064398144517377920081089377422910049379929565), SC_(1.715980010073803534303771366139081776620894782167054529829701347745407112585687815364593264795112742) }}, + {{ SC_(3.451677799224853515625), SC_(0.905791938304901123046875), SC_(6.033289965252111343235548988260081149382205549483973493795976997290232926915123620068323107608683628), SC_(1.352275181601738349544903018712053305322415074737749256814106096094379708637873120535301778996625571) }}, + {{ SC_(3.451677799224853515625), SC_(0.9133758544921875), SC_(6.159558502218759156855593347123796639713710181006289624265126514849066440847214437545387207874425825), SC_(1.307343882589167249227348096476723299076394367682521236029969747367006850476646265679909563475382611) }}, + {{ SC_(3.451677799224853515625), SC_(0.968867778778076171875), SC_(7.629721526111596714926608293951817133394478840350583630509809227411335042302400047948310886098339447), SC_(0.8888562589855856249970510117949218013780557896569702678778170096314482315508385771830674194073130007) }}, + {{ SC_(7.88237094879150390625), SC_(0.12698681652545928955078125), SC_(4.844756913723969959067287277171911999837470793758606581225223922671033928947591753701039975119122724), SC_(11.12140061565551307712696521346785564818459658303388261577657023731780253761925900663967051291410247) }}, + {{ SC_(7.88237094879150390625), SC_(0.135477006435394287109375), SC_(4.92589841429445857984116213454195626941969554762437568942405393109061358846779703244707367287195874), SC_(10.98108673974325765715303476569448043717025909739070272421996079460616793044380919148069611984481183) }}, + {{ SC_(7.88237094879150390625), SC_(0.22103404998779296875), SC_(5.638560786091699351123899548104079140326479351812437435515873530054583524774506292906280460797833098), SC_(9.856971749403947096825033526804503350139699007114203432014510548601579942970233052344921183682478769) }}, + {{ SC_(7.88237094879150390625), SC_(0.308167040348052978515625), SC_(6.261950304915309281829468403028535426991401847081170989871860432142896140500397036811479661870310452), SC_(9.008089510076067200136139130648726551693948927672843011870424870503873689961795526187249783039453752) }}, + {{ SC_(7.88237094879150390625), SC_(0.6323592662811279296875), SC_(8.515696299640880133197109983199329596272030624087086595627597017830637055606241372115218386957077541), SC_(6.663555576689267756072158572952790106439493579837933095211305263932099060610857357449696082841290954) }}, + {{ SC_(7.88237094879150390625), SC_(0.814723670482635498046875), SC_(10.27654630671120554490045038357659906211059116424349156516366240949281281132412336553759708614503569), SC_(5.358806007367185234198567710812204619111113995842409126062778294563755657191876758668190895570062463) }}, + {{ SC_(7.88237094879150390625), SC_(0.835008561611175537109375), SC_(10.54290123180201991341358069212563540909069376048726692932615624195393691868675916167585864103920169), SC_(5.189957597342458441237551570990662655102247885622660703905796425516481457633806742834164945056029809) }}, + {{ SC_(7.88237094879150390625), SC_(0.905791938304901123046875), SC_(11.74906177063792723279214648184444217353993726634172219771095374095196747935628306762462714050027469), SC_(4.500589730419825679581934453582185709058743448290168867874541939460911484143125315702278379652817014) }}, + {{ SC_(7.88237094879150390625), SC_(0.9133758544921875), SC_(11.92028503924933449320581621786613441617387709458224965565099431099659181938764039147894571145926575), SC_(4.411739446802953797688885844731597182665766011787872803903470630812608976887737596597075028566679532) }}, + {{ SC_(7.88237094879150390625), SC_(0.968867778778076171875), SC_(13.87112145371288914260504318784118251728461784612328590191541928786695318093130503135200110507250744), SC_(3.529662237308642030515257624627728599863992204849868392777953155280407948755004639499026009930636495) }} } }; -#undef SC_ diff --git a/test/handle_test_result.hpp b/test/handle_test_result.hpp index 9f6eb10dd..3fa38222a 100644 --- a/test/handle_test_result.hpp +++ b/test/handle_test_result.hpp @@ -116,6 +116,10 @@ void handle_test_result(const boost::math::tools::test_result& result, const char* test_name, const char* group_name) { +#ifdef BOOST_MSVC +#pragma warning(push) +#pragma warning(disable:4127) +#endif using namespace std; // To aid selection of the right pow. T eps = boost::math::tools::epsilon(); std::cout << std::setprecision(4); @@ -171,6 +175,9 @@ void handle_test_result(const boost::math::tools::test_result& result, BOOST_CHECK(bounds.second >= mean_error_found); } std::cout << std::endl; +#ifdef BOOST_MSVC +#pragma warning(pop) +#endif } template diff --git a/test/hermite.ipp b/test/hermite.ipp index a42413232..ecdebb0c5 100644 --- a/test/hermite.ipp +++ b/test/hermite.ipp @@ -3,428 +3,426 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 420> hermite = { - SC_(0.8e1), SC_(-0.804919189453125e3), SC_(0.45107507538695517471998224862706929168983312035236e26), - SC_(0.8e1), SC_(-0.7460263671875e3), SC_(0.24561928260207418635049717146784087504133748838575e26), - SC_(0.8e1), SC_(-0.72904595947265625e3), SC_(0.20429972623973894937590136235800300689033201111301e26), - SC_(0.8e1), SC_(-0.623236083984375e3), SC_(0.5827000192786290015079053630015377969828881322477e25), - SC_(0.8e1), SC_(-0.557931884765625e3), SC_(0.24036425469465274704663172230600209480309473246511e25), - SC_(0.8e1), SC_(-0.4430035400390625e3), SC_(0.3797226972301982762616920977628718931846209669113e24), - SC_(0.8e1), SC_(-0.383665924072265625e3), SC_(0.12017786536547968144293561686294350272042177165962e24), - SC_(0.8e1), SC_(0.9376299285888671875e2), SC_(0.15268620781186000127986962828387837477310566397968e19), - SC_(0.8e1), SC_(0.944411773681640625e2), SC_(0.1617518154852919675909314869798309833011143307635e19), - SC_(0.8e1), SC_(0.264718536376953125e3), SC_(0.61720298828736019075790614156102805167876087211952e22), - SC_(0.8e1), SC_(0.62944732666015625e3), SC_(0.63081173846769146140441083274224793875281883735246e25), - SC_(0.8e1), SC_(0.67001715087890625e3), SC_(0.10397137311210792549517430287956468909599308482363e26), - SC_(0.8e1), SC_(0.8115838623046875e3), SC_(0.48183457131767562763518406277181444679084105960509e26), - SC_(0.8e1), SC_(0.826751708984375e3), SC_(0.55876845531601243780899074396489049059605490708721e26), - SC_(0.8e1), SC_(0.915013671875e3), SC_(0.12579210047506473419699887821873790018411396965251e27), - SC_(0.8e1), SC_(0.92977703857421875e3), SC_(0.14297610657915447015410284337196030534976367717228e27), - SC_(0.8e1), SC_(0.935389892578125e3), SC_(0.15002871812830612180035463350811490994647498745898e27), - SC_(0.8e1), SC_(0.93773553466796875e3), SC_(0.15306505051932713956696576348429859356902240309652e27), - SC_(0.8e1), SC_(0.9857625732421875e3), SC_(0.2282508005179494438672517847212865156472291867269e27), - SC_(0.8e1), SC_(0.99292266845703125e3), SC_(0.24185618845978155462978780829055436870571431239936e27), - SC_(0.9e1), SC_(-0.804919189453125e3), SC_(-0.72615348491801522758107817154280636761854800448258e29), - SC_(0.9e1), SC_(-0.7460263671875e3), SC_(-0.36647428831123627780613206119656435975372881269689e29), - SC_(0.9e1), SC_(-0.72904595947265625e3), SC_(-0.29788553802717105399309090578189082490491064795881e29), - SC_(0.9e1), SC_(-0.623236083984375e3), SC_(-0.72631187656840434630386580888842027480654740183583e28), - SC_(0.9e1), SC_(-0.557931884765625e3), SC_(-0.26821031676217242168707855784900940170157970241264e28), - SC_(0.9e1), SC_(-0.4430035400390625e3), SC_(-0.33643014085005895416146465835311020646005187659932e27), - SC_(0.9e1), SC_(-0.383665924072265625e3), SC_(-0.92213797591750116970480652180852706466705815198925e26), - SC_(0.9e1), SC_(0.9376299285888671875e2), SC_(0.28619599017630076419048218930351610672808471971911e21), - SC_(0.9e1), SC_(0.944411773681640625e2), SC_(0.30538356606793385774776392717760624059016600770529e21), - SC_(0.9e1), SC_(0.264718536376953125e3), SC_(0.32675149012792009950839328597362709432321349932704e25), - SC_(0.9e1), SC_(0.62944732666015625e3), SC_(0.79411750739676620994218584143838991056650844543993e28), - SC_(0.9e1), SC_(0.67001715087890625e3), SC_(0.13932396494395279118751516299633800114577839547729e29), - SC_(0.9e1), SC_(0.8115838623046875e3), SC_(0.78209357516588915667750630886227046953282003885816e29), - SC_(0.9e1), SC_(0.826751708984375e3), SC_(0.9239201438100206122484942895031603534508035207534e29), - SC_(0.9e1), SC_(0.915013671875e3), SC_(0.23020188368730794526744784417674030233447879296414e30), - SC_(0.9e1), SC_(0.92977703857421875e3), SC_(0.26587057172217180147109231631091242505401497841279e30), - 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SC_(-0.20780258561878800838820505487610226573992568239933e200), - SC_(0.63e2), SC_(-0.623236083984375e3), SC_(-0.10639249520755456192441242211860915411315791499976e196), - SC_(0.63e2), SC_(-0.557931884765625e3), SC_(-0.99573011685276296405964197038004635064052319284641e192), - SC_(0.63e2), SC_(-0.4430035400390625e3), SC_(-0.48571536473640903389946459864193429311269021644027e186), - SC_(0.63e2), SC_(-0.383665924072265625e3), SC_(-0.56371743060385144846172065591557429748970112940914e182), - SC_(0.63e2), SC_(0.9376299285888671875e2), SC_(0.14271302095518395281543621141977089654954772619788e144), - SC_(0.63e2), SC_(0.944411773681640625e2), SC_(0.22508389703746523206446686216061289081224009447363e144), - SC_(0.63e2), SC_(0.264718536376953125e3), SC_(0.39287053618749596805247838834868920108072746443261e172), - SC_(0.63e2), SC_(0.62944732666015625e3), SC_(0.19872890857509752124510053434485063729806672066544e196), - SC_(0.63e2), SC_(0.67001715087890625e3), SC_(0.10170865885145417099920546695659459436546383064557e198), - SC_(0.63e2), SC_(0.8115838623046875e3), SC_(0.17875171562625846347044457253137830450493155571305e203), - SC_(0.63e2), SC_(0.826751708984375e3), SC_(0.57398511841594632428896306873234439485078800626987e203), - SC_(0.63e2), SC_(0.915013671875e3), SC_(0.34223224444163024879350378835610921837107268568578e206), - SC_(0.63e2), SC_(0.92977703857421875e3), SC_(0.93813340474969400259457231849952645213403537063766e206), - SC_(0.63e2), SC_(0.935389892578125e3), SC_(0.13707031097909198997249615373069943591630589477967e207), - SC_(0.63e2), SC_(0.93773553466796875e3), SC_(0.16049849565534916612881402821512234443315362144539e207), - SC_(0.63e2), SC_(0.9857625732421875e3), SC_(0.37334450988860541714846867055901320093308859706429e208), - SC_(0.63e2), SC_(0.99292266845703125e3), SC_(0.58902181682496407079087992188679937502927943188616e208), - SC_(0.64e2), SC_(-0.804919189453125e3), SC_(0.17115516418393134930956957812660695576555555762758e206), - SC_(0.64e2), SC_(-0.7460263671875e3), SC_(0.13225145321763463912506947704427473546594227919316e204), - SC_(0.64e2), SC_(-0.72904595947265625e3), SC_(0.30297731266319142519300755555505275478042104969272e203), - SC_(0.64e2), SC_(-0.623236083984375e3), SC_(0.13260452858231441701364025090498088686052853448746e199), - SC_(0.64e2), SC_(-0.557931884765625e3), SC_(0.11109867155607531886714022377600211420414450985886e196), - SC_(0.64e2), SC_(-0.4430035400390625e3), SC_(0.43027816705124422567335810872343924647776816168804e189), - SC_(0.64e2), SC_(-0.383665924072265625e3), SC_(0.43246575293235977119550453324173254248977085615388e185), - SC_(0.64e2), SC_(0.9376299285888671875e2), SC_(0.26666169562221769162394467872454407158823797408949e146), - SC_(0.64e2), SC_(0.944411773681640625e2), SC_(0.42363701592310910625385021135765655947792198743379e146), - SC_(0.64e2), SC_(0.264718536376953125e3), SC_(0.20790668653430943824657625408670573026507147506956e175), - SC_(0.64e2), SC_(0.62944732666015625e3), SC_(0.25015886856901675365191238194104964033185766836862e199), - SC_(0.64e2), SC_(0.67001715087890625e3), SC_(0.13628352758104430128024379960258832981315670559497e201), - SC_(0.64e2), SC_(0.8115838623046875e3), SC_(0.29013013909125825894222647618781410860190657751511e206), - SC_(0.64e2), SC_(0.826751708984375e3), SC_(0.94904261445892845427164871048618979106779458453012e206), - SC_(0.64e2), SC_(0.915013671875e3), SC_(0.62627080118909857764651282371070544817106870626377e209), - SC_(0.64e2), SC_(0.92977703857421875e3), SC_(0.17444462292196609464011437538057068543663586540673e210), - SC_(0.64e2), SC_(0.935389892578125e3), SC_(0.2564191346937588459943377158334215703301569930735e210), - SC_(0.64e2), SC_(0.93773553466796875e3), SC_(0.30099950210351799644573209378329679609266360231058e210), - SC_(0.64e2), SC_(0.9857625732421875e3), SC_(0.7360342283709939198893572318455103257992843130489e211), - SC_(0.64e2), SC_(0.99292266845703125e3), SC_(0.11696688542326119628103847394518779891392342956315e212), - SC_(0.67e2), SC_(-0.804919189453125e3), SC_(-0.71395604865066606122013699661891426203463873068701e215), - SC_(0.67e2), SC_(-0.7460263671875e3), SC_(-0.439214716391687364187564024021732580606512402522e213), - SC_(0.67e2), SC_(-0.72904595947265625e3), SC_(-0.93904227402788407947934394389327512970670916128791e212), - SC_(0.67e2), SC_(-0.623236083984375e3), SC_(-0.25674209768421442693190102856604340847503916248831e208), - SC_(0.67e2), SC_(-0.557931884765625e3), SC_(-0.15431436217922364421260050431856648098623138071202e205), - SC_(0.67e2), SC_(-0.4430035400390625e3), SC_(-0.29911973822576646623652589847208017875520526334749e198), - SC_(0.67e2), SC_(-0.383665924072265625e3), SC_(-0.19526015822885353474843208279944006332888244454282e194), - SC_(0.67e2), SC_(0.9376299285888671875e2), SC_(0.17390093432109562491103911511920483031011929481849e153), - SC_(0.67e2), SC_(0.944411773681640625e2), SC_(0.28235446461762290115209086851319733390024540548019e153), - SC_(0.67e2), SC_(0.264718536376953125e3), SC_(0.30811073596496146740945598370500903220318751173999e183), - SC_(0.67e2), SC_(0.62944732666015625e3), SC_(0.498973159123135317026153053869666153823987778347e208), - SC_(0.67e2), SC_(0.67001715087890625e3), SC_(0.3278662999965262740459597303725252570646839606698e210), - SC_(0.67e2), SC_(0.8115838623046875e3), SC_(0.12405627888491721174744514866737147152869324775397e216), - SC_(0.67e2), SC_(0.826751708984375e3), SC_(0.42898198132773354897094247581039524281956225063702e216), - SC_(0.67e2), SC_(0.915013671875e3), SC_(0.3837817535891570776096316064925826289234604649913e219), - SC_(0.67e2), SC_(0.92977703857421875e3), SC_(0.11215923554489890999502780719902857630724401847727e220), - SC_(0.67e2), SC_(0.935389892578125e3), SC_(0.16786882000412698244055579620069098918136636351948e220), - SC_(0.67e2), SC_(0.93773553466796875e3), SC_(0.19854032506834645795880992848204146407286886570974e220), - SC_(0.67e2), SC_(0.9857625732421875e3), SC_(0.56397700344853850069466092015119332034498084181404e221), - SC_(0.67e2), SC_(0.99292266845703125e3), SC_(0.91591725002034144260314292567223030779705284774582e221), - SC_(0.68e2), SC_(-0.804919189453125e3), SC_(0.11492944165481977844160639042749889711435705439192e219), - SC_(0.68e2), SC_(-0.7460263671875e3), SC_(0.65529207072689878516628373246771524546998394796728e216), - SC_(0.68e2), SC_(-0.72904595947265625e3), SC_(0.13691236470932295418206009271231802321826433996401e216), - SC_(0.68e2), SC_(-0.623236083984375e3), SC_(0.31999427611473638064153349246682256767532212572302e211), - SC_(0.68e2), SC_(-0.557931884765625e3), SC_(0.1721752728616940687565723581862597609692534907115e208), - SC_(0.68e2), SC_(-0.4430035400390625e3), SC_(0.26497695928277797274126269348797127034206387419765e201), - SC_(0.68e2), SC_(-0.383665924072265625e3), SC_(0.14979523193992880308778135191580896285724901609253e197), - SC_(0.68e2), SC_(0.9376299285888671875e2), SC_(0.32486210198364986836850518198819815917013154840805e155), - SC_(0.68e2), SC_(0.944411773681640625e2), SC_(0.53130717007794880022412938335190211916976004706358e155), - SC_(0.68e2), SC_(0.264718536376953125e3), SC_(0.16304722685276499354792918086631605049027512979648e186), - SC_(0.68e2), SC_(0.62944732666015625e3), SC_(0.62810152575355789173710546297818953525375445861782e211), - SC_(0.68e2), SC_(0.67001715087890625e3), SC_(0.43931930018461310588579182708322391145380014657504e213), - SC_(0.68e2), SC_(0.8115838623046875e3), SC_(0.20135390598861294342717207643575046227436307960836e219), - SC_(0.68e2), SC_(0.826751708984375e3), SC_(0.70928840597252373257415593809153908579367912600248e219), - SC_(0.68e2), SC_(0.915013671875e3), SC_(0.70230300036076744196859829023426726976063282233909e222), - SC_(0.68e2), SC_(0.92977703857421875e3), SC_(0.2085580812121490632054276902743441722437005132514e223), - SC_(0.68e2), SC_(0.935389892578125e3), SC_(0.31403357047962017949167805427442757459524063192189e223), - SC_(0.68e2), SC_(0.93773553466796875e3), SC_(0.37234244977852621303836114362570239474544522838737e223), - SC_(0.68e2), SC_(0.9857625732421875e3), SC_(0.11118565108245626237683701654760798812770117180759e225), - SC_(0.68e2), SC_(0.99292266845703125e3), SC_(0.18188081940210288468029442085277750466942046125126e225), - SC_(0.69e2), SC_(-0.804919189453125e3), SC_(-0.1850081162399338654500028296297913252183226453783e222), - SC_(0.69e2), SC_(-0.7460263671875e3), SC_(-0.97767059274089595678968982337826854278140139586519e219), - SC_(0.69e2), SC_(-0.72904595947265625e3), SC_(-0.19961804161143040928554705782175334155063670416805e219), - SC_(0.69e2), SC_(-0.623236083984375e3), SC_(-0.39882904216104119883607723276479909045844467958239e214), - SC_(0.69e2), SC_(-0.557931884765625e3), SC_(-0.19210316224226509857981603548527956113322666380888e211), - SC_(0.69e2), SC_(-0.4430035400390625e3), SC_(-0.23473078169771562662136461616843138538409966193101e204), - SC_(0.69e2), SC_(-0.383665924072265625e3), SC_(-0.11491609678618516149736741904351620655468528386497e200), - SC_(0.69e2), SC_(0.9376299285888671875e2), SC_(0.60683580626155093065325198848663480816576016092558e157), - SC_(0.69e2), SC_(0.944411773681640625e2), SC_(0.99970547300737778074794585861930502873180772144862e157), - SC_(0.69e2), SC_(0.264718536376953125e3), SC_(0.86281343445478761898014189584430395982291880632205e188), - SC_(0.69e2), SC_(0.62944732666015625e3), SC_(0.79064579216384384919861590442204758056478775930199e214), - SC_(0.69e2), SC_(0.67001715087890625e3), SC_(0.58865834185481932389898790561772677853802379658932e216), - SC_(0.69e2), SC_(0.8115838623046875e3), SC_(0.32681428977081852902063701892528533163973331914428e222), - SC_(0.69e2), SC_(0.826751708984375e3), SC_(0.11727524620517137714481833672797036884220596207432e223), - SC_(0.69e2), SC_(0.915013671875e3), SC_(0.1285181499939382408174721290089724705670081991561e226), - SC_(0.69e2), SC_(0.92977703857421875e3), SC_(0.38780977658427262634355280276612655888568370486454e226), - SC_(0.69e2), SC_(0.935389892578125e3), SC_(0.58746482535419337038893161712202335100520637411516e226), - SC_(0.69e2), SC_(0.93773553466796875e3), SC_(0.69829049096108586661576816358605949519674563343367e226), - SC_(0.69e2), SC_(0.9857625732421875e3), SC_(0.21919763695005329034056321076749362840532324690225e228), - SC_(0.69e2), SC_(0.99292266845703125e3), SC_(0.36117472060917448197562379204160182702204274274195e228) - }; -#undef SC_ + static const boost::array, 420> hermite = {{ + {{ SC_(0.8e1), SC_(-0.804919189453125e3), SC_(0.45107507538695517471998224862706929168983312035236e26) }}, + {{ SC_(0.8e1), SC_(-0.7460263671875e3), SC_(0.24561928260207418635049717146784087504133748838575e26) }}, + {{ SC_(0.8e1), SC_(-0.72904595947265625e3), SC_(0.20429972623973894937590136235800300689033201111301e26) }}, + {{ SC_(0.8e1), SC_(-0.623236083984375e3), SC_(0.5827000192786290015079053630015377969828881322477e25) }}, + {{ SC_(0.8e1), SC_(-0.557931884765625e3), SC_(0.24036425469465274704663172230600209480309473246511e25) }}, + {{ SC_(0.8e1), SC_(-0.4430035400390625e3), SC_(0.3797226972301982762616920977628718931846209669113e24) }}, + {{ SC_(0.8e1), SC_(-0.383665924072265625e3), SC_(0.12017786536547968144293561686294350272042177165962e24) }}, + {{ SC_(0.8e1), SC_(0.9376299285888671875e2), SC_(0.15268620781186000127986962828387837477310566397968e19) }}, + {{ SC_(0.8e1), SC_(0.944411773681640625e2), SC_(0.1617518154852919675909314869798309833011143307635e19) }}, + {{ SC_(0.8e1), SC_(0.264718536376953125e3), SC_(0.61720298828736019075790614156102805167876087211952e22) }}, + {{ SC_(0.8e1), SC_(0.62944732666015625e3), SC_(0.63081173846769146140441083274224793875281883735246e25) }}, + {{ SC_(0.8e1), SC_(0.67001715087890625e3), SC_(0.10397137311210792549517430287956468909599308482363e26) }}, + {{ SC_(0.8e1), SC_(0.8115838623046875e3), SC_(0.48183457131767562763518406277181444679084105960509e26) }}, + {{ SC_(0.8e1), SC_(0.826751708984375e3), SC_(0.55876845531601243780899074396489049059605490708721e26) }}, + {{ SC_(0.8e1), SC_(0.915013671875e3), SC_(0.12579210047506473419699887821873790018411396965251e27) }}, + {{ SC_(0.8e1), SC_(0.92977703857421875e3), SC_(0.14297610657915447015410284337196030534976367717228e27) }}, + {{ SC_(0.8e1), SC_(0.935389892578125e3), SC_(0.15002871812830612180035463350811490994647498745898e27) }}, + {{ SC_(0.8e1), SC_(0.93773553466796875e3), SC_(0.15306505051932713956696576348429859356902240309652e27) }}, + {{ SC_(0.8e1), SC_(0.9857625732421875e3), SC_(0.2282508005179494438672517847212865156472291867269e27) }}, + {{ SC_(0.8e1), 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SC_(0.67001715087890625e3), SC_(0.58865834185481932389898790561772677853802379658932e216) }}, + {{ SC_(0.69e2), SC_(0.8115838623046875e3), SC_(0.32681428977081852902063701892528533163973331914428e222) }}, + {{ SC_(0.69e2), SC_(0.826751708984375e3), SC_(0.11727524620517137714481833672797036884220596207432e223) }}, + {{ SC_(0.69e2), SC_(0.915013671875e3), SC_(0.1285181499939382408174721290089724705670081991561e226) }}, + {{ SC_(0.69e2), SC_(0.92977703857421875e3), SC_(0.38780977658427262634355280276612655888568370486454e226) }}, + {{ SC_(0.69e2), SC_(0.935389892578125e3), SC_(0.58746482535419337038893161712202335100520637411516e226) }}, + {{ SC_(0.69e2), SC_(0.93773553466796875e3), SC_(0.69829049096108586661576816358605949519674563343367e226) }}, + {{ SC_(0.69e2), SC_(0.9857625732421875e3), SC_(0.21919763695005329034056321076749362840532324690225e228) }}, + {{ SC_(0.69e2), SC_(0.99292266845703125e3), SC_(0.36117472060917448197562379204160182702204274274195e228) }} + }}; diff --git a/test/hypergeometric_dist_data2.ipp b/test/hypergeometric_dist_data2.ipp index ec451fba5..c886c7488 100644 --- a/test/hypergeometric_dist_data2.ipp +++ b/test/hypergeometric_dist_data2.ipp @@ -10,1548 +10,1548 @@ // #define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 1542-5> hypergeometric_dist_data2 = {{ - { SC_(3), SC_(3), SC_(4), SC_(3), SC_(0.25), SC_(1), SC_(0) }, - { SC_(3), SC_(3), SC_(15), SC_(1), SC_(0.4351648351648351648351648351648351648351648351648351648351648351648351648351648351648351648351648352), SC_(0.9186813186813186813186813186813186813186813186813186813186813186813186813186813186813186813186813187), SC_(0.08131868131868131868131868131868131868131868131868131868131868131868131868131868131868131868131868132) }, - { SC_(3), SC_(3), SC_(29), SC_(1), SC_(0.2668308702791461412151067323481116584564860426929392446633825944170771756978653530377668308702791461), SC_(0.9783798576902025177887246852764094143404488232074438970990695128626163108921729611384783798576902025), SC_(0.02162014230979748221127531472359058565955117679255610290093048713738368910782703886152162014230979748) }, - { SC_(3), SC_(3), SC_(36), SC_(0), SC_(0.7641456582633053221288515406162464985994397759103641456582633053221288515406162464985994397759103641), SC_(0.7641456582633053221288515406162464985994397759103641456582633053221288515406162464985994397759103641), SC_(0.2358543417366946778711484593837535014005602240896358543417366946778711484593837535014005602240896359) }, - { SC_(3), SC_(3), SC_(126), SC_(1), SC_(0.06915207373271889400921658986175115207373271889400921658986175115207373271889400921658986175115207373), SC_(0.9988632872503840245775729646697388632872503840245775729646697388632872503840245775729646697388632873), SC_(0.00113671274961597542242703533026113671274961597542242703533026113671274961597542242703533026113671275) }, - { SC_(3), SC_(3), SC_(244), SC_(1), SC_(0.03627933583224194252510198858932092911228529708410483373225549082479037769648797964744313477547456683), SC_(0.9996972540440001940250325744612878244274170752064443072888179693942237409698909947295441582575213971), SC_(0.000302745955999805974967425538712175572582924793555692711182030605776259030109005270455841742478602886) }, - { SC_(3), SC_(3), SC_(312), SC_(1), SC_(0.02847574062696975257912919981170162686602889901302928997151588169117471057103875276264032617108024223), SC_(0.9998148931247157572227585711664126766294591209019172923332242904901342822720273192215936744512618385), SC_(0.0001851068752842427772414288335873233705408790980827076667757095098657177279726807784063255487381615377) }, - { SC_(3), SC_(3), SC_(835), SC_(2), SC_(0.2581655589043871544223599921164347357001646994902729971495771013355154666872564732609107917496038177e-4), SC_(0.999999989656828569535771056796474674822326294063914283242267742404763568288643161568250269995561228), SC_(0.1034317143046422894320352532517767370593608571675773225759523643171135683843174973000443877201938372e-7) }, - { SC_(3), SC_(3), SC_(1339), SC_(2), SC_(0.1003947183170306346342155134292225965295905454265948800011213749375291485656947505252493605792007758e-4), SC_(0.9999999974951417585571198943559003635423503859882598446458363273173309646325062733110092184319021812), SC_(0.2504858241442880105644099636457649614011740155354163672682669035367493726688990781568097818842334726e-8) }, - { SC_(3), SC_(3), SC_(2247), SC_(0), SC_(0.9959982256598179603781831335142372603637685458403018690405199622630601323646210027212323518973270201), SC_(0.9959982256598179603781831335142372603637685458403018690405199622630601323646210027212323518973270201), SC_(0.004001774340182039621816866485762739636231454159698130959480037736939867635378997278767648102672979931) }, - { SC_(3), SC_(3), SC_(6337), SC_(3), SC_(0.2358879496308800831829226846824974806129072443631243697852416096666081626809510143119559709141024524e-10), SC_(1), SC_(0) }, - { SC_(3), SC_(3), SC_(10473), SC_(0), SC_(0.9991408114976269951015415508516841451171918547688566755322788787348098070250189775285068875184289701), SC_(0.9991408114976269951015415508516841451171918547688566755322788787348098070250189775285068875184289701), SC_(0.0008591885023730048984584491483158548828081452311433244677211212651901929749810224714931124815710299385) }, - { SC_(3), SC_(3), SC_(19470), SC_(1), SC_(0.0004621546458171547706035663976460440873902809077223878291601948898604009482839619586692293887835934892), SC_(0.9999999525159191114148724475287847286487033774428645094517372539046053407646527981249525685746332899), SC_(0.474840808885851275524712152713512966225571354905482627460953946592353472018750474314253667100720009e-7) }, - { SC_(3), SC_(3), SC_(50688), SC_(1), SC_(0.000177542806299746271839033476123055921258690574273239708494936745387243192897196272502864976921637669), SC_(0.9999999929940820013404761079588834178272825101176741447805926107966813260382970495239146011235174132), SC_(0.7005917998659523892041116582172717489882325855219407389203318673961702950476085398876482586792219422e-8) }, - { SC_(3), SC_(3), SC_(130605), SC_(0), SC_(0.9999310909828938264780256376352712049908502603854155913311921295205351793875440461586537741274280803), SC_(0.9999310909828938264780256376352712049908502603854155913311921295205351793875440461586537741274280803), SC_(0.6890901710617352197436236472879500914973961458440866880787047946482061245595384134622587257191965793e-4) }, - { SC_(3), SC_(3), SC_(256574), SC_(3), SC_(0.3552371635159513860325600038240152740963615324848620192169438646974730526842238040838310286570387811e-15), SC_(1), SC_(0) }, - { SC_(3), SC_(3), SC_(523360), SC_(0), SC_(0.9999828034897454825588550340971601268382643851743865821447352933652727689275377226040612992775727358), SC_(0.9999828034897454825588550340971601268382643851743865821447352933652727689275377226040612992775727358), SC_(0.1719651025451744114496590283987316173561482561341785526470663472723107246227739593870072242726417493e-4) }, - { SC_(3), SC_(3), SC_(1030167), SC_(0), SC_(0.9999912635693755541371926426083995287806774581972598520754866150606576927567956450750202377959147594), SC_(0.9999912635693755541371926426083995287806774581972598520754866150606576927567956450750202377959147594), SC_(0.8736430624445862807357391600471219322541802740147924513384939342307243204354924979762204085240624246e-5) }, - { SC_(3), SC_(3), SC_(2063277), SC_(2), SC_(0.4228218588078016537393349224242898158519654500706774154042360990115337890442550174169690336289444862e-11), SC_(0.9999999999999999993169078871608882230549845820699047309406224442792096195912643384389346637753886614), SC_(0.6830921128391117769450154179300952690593775557207903804087356615610653362246113385544044834804609231e-18) }, - { SC_(3), SC_(3), SC_(2427690), SC_(1), SC_(0.3707221750341069722722473098862872930454653367564927579893098340856950440114769756467321264276216895e-5), SC_(0.9999999999969458799372235119189781595585754725019076995712217203898365865515984553898056310910853473), SC_(0.3054120062776488081021840441424527498092300428778279610163413448401544610194368908914652696290939e-11) }, - { SC_(4), SC_(3), SC_(15), SC_(3), SC_(0.008791208791208791208791208791208791208791208791208791208791208791208791208791208791208791208791208791), SC_(1), SC_(0) }, - { SC_(4), SC_(3), SC_(29), SC_(3), SC_(0.001094690749863163656267104542966611932129173508483853311439518336070060207991242474001094690749863164), SC_(1), SC_(0) }, - { SC_(4), SC_(3), SC_(36), SC_(0), SC_(0.6946778711484593837535014005602240896358543417366946778711484593837535014005602240896358543417366947), SC_(0.6946778711484593837535014005602240896358543417366946778711484593837535014005602240896358543417366947), SC_(0.3053221288515406162464985994397759103641456582633053221288515406162464985994397759103641456582633053) }, - { SC_(4), SC_(3), SC_(126), SC_(1), SC_(0.09070353302611367127496159754224270353302611367127496159754224270353302611367127496159754224270353303), SC_(0.9977388632872503840245775729646697388632872503840245775729646697388632872503840245775729646697388633), SC_(0.002261136712749615975422427035330261136712749615975422427035330261136712749615975422427035330261136713) }, - { SC_(4), SC_(3), SC_(244), SC_(2), SC_(0.0006021466528172936518689126736816751719881377109394993150581824203284709991118336870944918634933538063), SC_(0.999998327370408840850967030798128662013411144061914056946347060604387976469446911573091404189268074), SC_(0.1672629591159149032969201871337986588855938085943053652939395612023530553088426908595810731925982795e-5) }, - { SC_(4), SC_(3), SC_(312), SC_(1), SC_(0.03772190883486392251043220859629945824324000861704419426647411296306639113401897345471663488466724646), SC_(0.9996305841238939465264535278019356434458602283516711480615639935212593650515027965499908244436820311), SC_(0.0003694158761060534735464721980643565541397716483288519384360064787406349484972034500091755563179689308) }, - { SC_(4), SC_(3), SC_(835), SC_(0), SC_(0.9856803963130937982395818793635577696378167861294347575759722749221172120250331640862953547420777642), SC_(0.9856803963130937982395818793635577696378167861294347575759722749221172120250331640862953547420777642), SC_(0.0143196036869062017604181206364422303621832138705652424240277250778827879749668359137046452579222358) }, - { SC_(4), SC_(3), SC_(1339), SC_(2), SC_(0.2006391451395746964620923808802577340823403864438685101818817897329362475077881616036046352892710116e-4), SC_(0.9999999899805670342284795774236014541694015439530393785833453092693238585300250932440368737276087246), SC_(0.1001943296577152042257639854583059845604696062141665469073067614146997490675596312627239127536933891e-7) }, - { SC_(4), SC_(3), SC_(2247), SC_(0), SC_(0.9946666772297914657787470598063305260584693900303549414081128500140453460914062687603750893947904866), SC_(0.9946666772297914657787470598063305260584693900303549414081128500140453460914062687603750893947904866), SC_(0.00533332277020853422125294019366947394153060996964505859188714998595465390859373123962491060520951338) }, - { SC_(4), SC_(3), SC_(6337), SC_(1), SC_(0.001891847586779657220992289872156166488235360255077830625107557828393192391528917256534678376235067316), SC_(0.9999991035786138127295078882572136695730741748298899712547699421248349449556601798499554117049193322), SC_(0.8964213861872704921117427863304269258251701100287452300578751650550443398201500445882950806677721395e-6) }, - { SC_(4), SC_(3), SC_(10473), SC_(1), SC_(0.001145147061888397702122110660001930252283314446726483295739001580211816397736411435562758610336308275), SC_(0.9999996717940432933781331338466855928064043406039015380040831299199686693233212861051789564761812013), SC_(0.3282059567066218668661533144071935956593960984619959168700800313306766787138948210435238187987321505e-6) }, - { SC_(4), SC_(3), SC_(19470), SC_(0), SC_(0.9993837621484391269391302975464367060307904716165822291704854305575073462056712912693552634670662399), SC_(0.9993837621484391269391302975464367060307904716165822291704854305575073462056712912693552634670662399), SC_(0.0006162378515608730608697024535632939692095283834177708295145694424926537943287087306447365329337601333) }, - { SC_(4), SC_(3), SC_(50688), SC_(2), SC_(0.1401146740059159687000362838102443888793059676616274704507737953139928522420410555413751420906679839e-7), SC_(0.9999999999998157016362745429606976083395019540829725278619661333353710917379396616259673781922745177), SC_(0.1842983637254570393023916604980459170274721380338666646289082620603383740326218077254822588202299001e-12) }, - { SC_(4), SC_(3), SC_(130605), SC_(3), SC_(0.1077312767938766344390907616615286138463711258594000990959287806376972053683257695934949699507976875e-13), SC_(1), SC_(0) }, - { SC_(4), SC_(3), SC_(256574), SC_(3), SC_(0.1420948654063805544130240015296061096385446129939448076867775458789892210736894719317979792309046884e-14), SC_(1), SC_(0) }, - { SC_(4), SC_(3), SC_(523360), SC_(2), SC_(0.1314318489170914747961350984206668104616213903674985872735338593180689053854775895523763664456140065e-9), SC_(0.9999999999999998325781444917144037122785784811016969180680195157170424802825618788227889935366343215), SC_(0.1674218555082855962877214215188983030819319804842829575197174381211772110064633656785356306142944377e-15) }, - { SC_(4), SC_(3), SC_(1030167), SC_(1), SC_(0.116485289360067976066396337974349660300380614138788758148273861062187583424300947722703945197920028e-4), 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SC_(0.436103336876351429519087945530031646475456673813534761357883347838764593638289935338391583046698877e-1199), SC_(1) }}, + {{ SC_(1030167), SC_(6337), SC_(2427690), SC_(3237), SC_(0.1998166273103297961784253705763905907278331516667620744588693045942543327518672320522462390121057999e-43), SC_(0.9999999999999999999999999999999999999999999524730441601129242156027593234048677021216477272047549735), SC_(0.4752695583988707578439724067659513229787835227279524502651221127946129470404914059241899485939245177e-43) }}, + {{ SC_(1030167), SC_(10473), SC_(2063277), SC_(9877), SC_(0.7783725693103413705570710389260868973240616725731925865900828253752567827898934667073187007389470159e-2176), SC_(1), SC_(0.4934433456851754059627122114623322636843600746350737771039776009297673897244589085180450216278534745e-2177) }}, + {{ SC_(1030167), SC_(10473), SC_(2427690), SC_(5712), SC_(0.7355901010579335219765238522179016937705926659452295729977036156048032907611269656358611739668634818e-137), SC_(1), SC_(0.1163249001626992207066540272519157169051103416567797715789509742964335364566244129318021762330807649e-136) }}, + {{ SC_(1030167), SC_(19470), SC_(2063277), SC_(6846), SC_(0.6703080713107374656044787470489971833315841258162916573058643493102267089053779105352055684607339629e-380), SC_(0.1459126867347770655865859989875429623027864182357521093362522814183914369575106484463985221090338746e-379), SC_(1) }}, + {{ SC_(1030167), SC_(19470), SC_(2427690), SC_(2833), SC_(0.8785288357918805501451553139735155116781962715299419647419967431421184416853195710404807906416977552e-1550), SC_(0.1139234820978152677581944812918196842184586175178446208622563077041369083565215813619803609808418003e-1549), SC_(1) }}, + {{ SC_(1030167), SC_(50688), SC_(2063277), SC_(5958), SC_(BOOST_MATH_SMALL_CONSTANT(0.2696611800809340133866864913059483733762650252007098931107252423414951968838899485622090902801604347e-7429)), SC_(BOOST_MATH_SMALL_CONSTANT(0.3094335971442905044072386934961293807150112770244272987590834754277833101226687685341807913602359489e-7429)), SC_(1) }}, + {{ SC_(1030167), SC_(50688), SC_(2427690), SC_(24749), SC_(0.2578716269345720961744344112334709803169389018972677518401353907891401845167717494934082857214768696e-188), SC_(1), SC_(0.8538547595672537381757380908369587958654029695913527955575657852406906964195281915375545945375373932e-188) }}, + {{ SC_(1030167), SC_(130605), SC_(2063277), SC_(67199), SC_(0.1772402217747576023975265826925769595264611577464025377584499804202175059831312745179381288679219898e-30), SC_(0.9999999999999999999999999999973844048905181626720565455251696667915520055031995673391485820685310697), SC_(0.2615595109481837327943454474830333208447994496800432660851417931468930325870724472627377999209154375e-29) }}, + {{ SC_(1030167), SC_(130605), SC_(2427690), SC_(62807), SC_(0.2526562134449195027792279400361520142369933233947774941848233866437381584491456912781842143198296159e-391), SC_(1), SC_(0.9235445258826835146504359095658972972561150774551460899132768721999586312051548667127893915560202981e-391) }}, + {{ SC_(1030167), SC_(256574), SC_(2063277), SC_(136078), SC_(0.1889505875800464975393622983597902398805285201058519859012948813401757384027515978291586034505061829e-248), SC_(1), SC_(0.1236113837302074642637204443211773020459272585535378891152669651196365415708839777030544349579933748e-247) }}, + {{ SC_(1030167), SC_(256574), SC_(2427690), SC_(5059), SC_(BOOST_MATH_SMALL_CONSTANT(BOOST_MATH_SMALL_CONSTANT(0.3415687552349317027106561182030892561608054053847049256991933370024960969305479793930443943170209826e-55782))), SC_(BOOST_MATH_SMALL_CONSTANT(BOOST_MATH_SMALL_CONSTANT(0.3494259919719804048098668133719877462120862735795090904931820959068567376960513319071259582269982684e-55782))), SC_(1) }}, + {{ SC_(1030167), SC_(523360), SC_(2063277), SC_(45322), SC_(BOOST_MATH_SMALL_CONSTANT(0.6406250319059851000414186122521980525283948930917260704720124702812431881419266715502486311348930843e-116984)), SC_(BOOST_MATH_SMALL_CONSTANT(0.6767892889836179660205690345292677556531677014893649920196102930641077389045148072153989233371368326e-116984)), SC_(1) }}, + {{ SC_(1030167), SC_(523360), SC_(2427690), SC_(169882), SC_(BOOST_MATH_SMALL_CONSTANT(0.2359533635629512164764734112351286744012027902065592462710641731769499440473362833287635226506536775e-6029)), SC_(BOOST_MATH_SMALL_CONSTANT(0.5661726060614987628669304125055108672612592607173491522003446602490067211732156035758926889094610648e-6029)), SC_(1) }}, + {{ SC_(1030167), SC_(1030167), SC_(2063277), SC_(744478), SC_(BOOST_MATH_SMALL_CONSTANT(BOOST_MATH_SMALL_CONSTANT(0.4511153571077027519604414144322801206679870058587253174456021218360208321437627577138707488632852896e-92404))), SC_(1), SC_(BOOST_MATH_SMALL_CONSTANT(BOOST_MATH_SMALL_CONSTANT(0.7754310234985811873988039144864472895479722845395841523576919087158739737428332572815461903769407882e-92405))) }}, + {{ SC_(1030167), SC_(1030167), SC_(2427690), SC_(572726), SC_(BOOST_MATH_SMALL_CONSTANT(0.1391919893786702038962612009846824397331628724453809213678113652788484674273410824482758277274826774e-27643)), SC_(1), SC_(BOOST_MATH_SMALL_CONSTANT(0.8848627313045931655152816475946061877553473103461211294820092561884413448622321591917114894334786741e-27644)) }}, + {{ SC_(2063277), SC_(3), SC_(2427690), SC_(1), SC_(0.05744948917837785396631837850087687638865986911538300396398836885344514018919283261725123608911631573), SC_(0.06083168584917255775414716520408138122920687784053330869080901476158912618517300547284053088480152357), SC_(0.9391683141508274422458528347959186187707931221594666913091909852384108738148269945271594691151984764) }}, + {{ SC_(2063277), SC_(4), SC_(2427690), SC_(2), SC_(0.09765192319603535795200082936537967044984677193469420307214403317599152054043820712170776297045732308), SC_(0.1096576474471902367301475798867712164541302638078804102268810313495852909563466728647636960006874216), SC_(0.8903423525528097632698524201132287835458697361921195897731189686504147090436533271352363039993125784) }}, + {{ SC_(2063277), SC_(15), SC_(2427690), SC_(2), SC_(0.1489538545802902607664120997954020858865667522818151389900602349430345082934769865095821871577947918e-8), SC_(0.1527562590656629047323044385006577628342277802825044663380264946841620738937005774513717697678843875e-8), SC_(0.9999999984724374093433709526769556149934223716577221971749553366197350531583792610629942254862823023) }}, + {{ SC_(2063277), SC_(29), SC_(2427690), SC_(24), SC_(0.1825580820948670496065127391210869986226421373788908976816528717196305923822458800333980579115728127), SC_(0.445163736077329563124004070889775468206373091875399633746378366762360683651027004054511129031081457), SC_(0.554836263922670436875995929110224531793626908124600366253621633237639316348972995945488870968918543) }}, + {{ SC_(2063277), SC_(36), SC_(2427690), SC_(22), SC_(0.0003125643546548426465134199665900176038001607706081738565500117820653374268332937528261593867942722811), SC_(0.0004170661129387665482411517580309840599293201092352328271804108145419950379407776296795046335742746907), SC_(0.9995829338870612334517588482419690159400706798907647671728195891854580049620592223703204953664257253) }}, + {{ SC_(2063277), SC_(126), SC_(2427690), SC_(124), SC_(0.3090497262600759339310995264132131683837693477210209596697565157782818504892226262835886329947677904e-6), SC_(0.9999999707466493421791804803401295750261251967731062983856754109793651076882563380203078160781201427), SC_(0.292533506578208195196598704249738748032268937016143245890206348923117436619796921839218798573098886e-7) }}, + {{ SC_(2063277), SC_(244), SC_(2427690), SC_(125), SC_(0.1926311146754487317839352173396317360254859601590752007913400851592802919026180964385042186799388985e-34), SC_(0.2358551776787649570027910244313940189611854169940576794125495099425455366841057480399695284027407998e-34), SC_(0.9999999999999999999999999999999999764144822321235042997208975568605981038814583005942320587450490057) }}, + {{ SC_(2063277), SC_(312), SC_(2427690), SC_(101), SC_(0.1166767818366514624165565698899735105639350733982911242849414658751117357600131962830133143705241353e-96), SC_(0.1273746118350149699556320311421523675800002438203319168937701298695872308610721640141197137021741127e-96), SC_(0.9999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999998726) }}, + {{ SC_(2063277), SC_(835), SC_(2427690), SC_(537), SC_(0.23461228902101219097178707917291860335053529413516261545028998077215105088793120601212977276059809e-48), SC_(0.3431363619828340409481381658562477455080489826352272059292470590381196707245019036327290686732838148e-48), SC_(0.9999999999999999999999999999999999999999999999996568636380171659590518618341437522544919510173647728) }}, + {{ SC_(2063277), SC_(1339), SC_(2427690), SC_(567), SC_(0.3041470601326637639494336714081772092631985361508198839012668100830373463893945362825999488268208953e-281), SC_(0.3492944674692955483087920207427729775582252986994579321749324087059134559172244801668433526825047348e-281), SC_(1) }}, + {{ SC_(2063277), SC_(2247), SC_(2427690), SC_(146), SC_(0.1961583257344876361407986442912971748133704876860571439720756997039603833526484722848050981525197114e-1509), SC_(0.1985803181231377171100024006050801391647985792237330316683697442131384730223214433005701459145186371e-1509), SC_(1) }}, + {{ SC_(2063277), SC_(6337), SC_(2427690), SC_(2672), SC_(0.1946697310930234468246720701513688516379049429450611162377788936941304610494217178093823793465460629e-1340), SC_(0.2231398150887527500500636624540547473831434192427597288446010950080238974412696796973001269796604522e-1340), SC_(1) }}, + {{ SC_(2063277), SC_(10473), SC_(2427690), SC_(9239), SC_(0.1551193531816254902127180217675278330953801636526937883589391307214311968656400971435645306065954152e-21), SC_(0.9999999999999999999995265520566596472139336012063899453012696720276036981041380189756120978583403695), SC_(0.4734479433403527860663987936100546987303279723963018958619810243879021416596305465302368046704094033e-21) }}, + {{ SC_(2063277), SC_(19470), SC_(2427690), SC_(4675), SC_(BOOST_MATH_SMALL_CONSTANT(0.623040705399711425127124917791866020596913429898404691576374003232002649354732173377846476674429555e-7957)), SC_(BOOST_MATH_SMALL_CONSTANT(0.6583688419938623576817522468445990251506727431116697161171189880925188638737939276886488942322787167e-7957)), SC_(1) }}, + {{ SC_(2063277), SC_(50688), SC_(2427690), SC_(5656), SC_(BOOST_MATH_SMALL_CONSTANT(0.1529278237073002921981596930779124386741258366470694934804851463595902054455594437519411007451134623e-30822)), SC_(BOOST_MATH_SMALL_CONSTANT(0.1559684068913597863769291907119127621669934794968537447893450088285543334777687079420401191985208386e-30822)), SC_(1) }}, + {{ SC_(2063277), SC_(130605), SC_(2427690), SC_(12086), SC_(BOOST_MATH_SMALL_CONSTANT(BOOST_MATH_SMALL_CONSTANT(0.1838031979064376860156110323884379948298364325044049860781553255686817375515358349062016312896522764e-88900))), SC_(BOOST_MATH_SMALL_CONSTANT(BOOST_MATH_SMALL_CONSTANT(0.1860779122972254559882711932578481205298684299140770720149987268252855087660161273279636415996449002e-88900))), SC_(1) }}, + {{ SC_(2063277), SC_(256574), SC_(2427690), SC_(208651), SC_(0.1043358350305396213816825473194597727628397567524572489210649347280772703074417268374663807425040052e-624), SC_(0.4058279349421142862579906719998452318972757308871573552913945099588747110076803516651018133973772923e-624), SC_(1) }}, + {{ SC_(2063277), SC_(523360), SC_(2427690), SC_(184261), SC_(BOOST_MATH_SMALL_CONSTANT(0.3757927138352356631892501916344494185815670042854429196331040880186979716874474145827399077949946912e-240005)), SC_(BOOST_MATH_SMALL_CONSTANT(0.3785639581119621756070451029910607902592003937852821432380999689590450613028232909193510596494914717e-240005)), SC_(1) }}, + {{ SC_(2063277), SC_(1030167), SC_(2427690), SC_(803033), SC_(BOOST_MATH_SMALL_CONSTANT(0.2014503510496423731073796011823145616941176229174944683082735797595277609595578046438978094454227689e-14930)), SC_(BOOST_MATH_SMALL_CONSTANT(0.3276248348930073080804548929222879527457119577454409744322412672836109490789223127331688301365927403e-14930)), SC_(1) }}, + {{ SC_(2063277), SC_(2063277), SC_(2427690), SC_(1949025), SC_(BOOST_MATH_SMALL_CONSTANT(0.9948928329918925300825475902876870461866169772968706503745565572554925906532956518816712676968759027e-155653)), SC_(1), SC_(BOOST_MATH_SMALL_CONSTANT(0.2736845628398119894621780530003341353062573210278622168826610191467448846343071724458397259050505966e-155654)) }} }}; #undef SC_ diff --git a/test/hypergeometric_test_data.ipp b/test/hypergeometric_test_data.ipp index 712e62b6d..830e5f268 100644 --- a/test/hypergeometric_test_data.ipp +++ b/test/hypergeometric_test_data.ipp @@ -9,404 +9,404 @@ // #define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 398-105> hypergeometric_test_data = {{ - //{SC_(1),SC_(1),SC_(2),SC_(1),SC_(0.5),SC_(1),SC_(0.e-40)}, - {SC_(5),SC_(4),SC_(6),SC_(3),SC_(0.6666666666666666666666666666666666666667),SC_(0.6666666666666666666666666666666666666667),SC_(0.3333333333333333333333333333333333333333)}, - //{SC_(5),SC_(3),SC_(13),SC_(3),SC_(0.03496503496503496503496503496503496503497),SC_(1),SC_(0.e-40)}, - {SC_(5),SC_(3),SC_(13),SC_(1),SC_(0.4895104895104895104895104895104895104895),SC_(0.6853146853146853146853146853146853146853),SC_(0.3146853146853146853146853146853146853147)}, - {SC_(5),SC_(3),SC_(13),SC_(1),SC_(0.4895104895104895104895104895104895104895),SC_(0.6853146853146853146853146853146853146853),SC_(0.3146853146853146853146853146853146853147)}, - //{SC_(1),SC_(3),SC_(13),SC_(1),SC_(0.2307692307692307692307692307692307692308),SC_(1),SC_(0.e-40)}, - {SC_(11),SC_(9),SC_(13),SC_(7),SC_(0.4615384615384615384615384615384615384615),SC_(0.4615384615384615384615384615384615384615),SC_(0.5384615384615384615384615384615384615385)}, - {SC_(11),SC_(9),SC_(13),SC_(8),SC_(0.4615384615384615384615384615384615384615),SC_(0.9230769230769230769230769230769230769231),SC_(0.0769230769230769230769230769230769230769)}, - {SC_(3),SC_(9),SC_(13),SC_(1),SC_(0.1888111888111888111888111888111888111888),SC_(0.2027972027972027972027972027972027972028),SC_(0.7972027972027972027972027972027972027972)}, - //{SC_(3),SC_(9),SC_(13),SC_(3),SC_(0.2937062937062937062937062937062937062937),SC_(1),SC_(0.e-40)}, - {SC_(3),SC_(9),SC_(13),SC_(1),SC_(0.1888111888111888111888111888111888111888),SC_(0.2027972027972027972027972027972027972028),SC_(0.7972027972027972027972027972027972027972)}, - {SC_(24),SC_(18),SC_(30),SC_(14),SC_(0.3401288366805608184918529746115953012505),SC_(0.5445497031703928255652393583428066186687),SC_(0.4554502968296071744347606416571933813313)}, - {SC_(24),SC_(18),SC_(30),SC_(14),SC_(0.3401288366805608184918529746115953012505),SC_(0.5445497031703928255652393583428066186687),SC_(0.4554502968296071744347606416571933813313)}, - {SC_(24),SC_(18),SC_(30),SC_(17),SC_(0.02400909435392194012883668056081849185297),SC_(0.9984438549955791335101679929266136162688),SC_(0.0015561450044208664898320070733863837312)}, - {SC_(24),SC_(18),SC_(30),SC_(12),SC_(0.03126436781609195402298850574712643678161),SC_(0.03126436781609195402298850574712643678161),SC_(0.9687356321839080459770114942528735632184)}, - {SC_(24),SC_(18),SC_(30),SC_(13),SC_(0.1731564986737400530503978779840848806366),SC_(0.2044208664898320070733863837312113174182),SC_(0.7955791335101679929266136162687886825818)}, - {SC_(24),SC_(18),SC_(30),SC_(13),SC_(0.1731564986737400530503978779840848806366),SC_(0.2044208664898320070733863837312113174182),SC_(0.7955791335101679929266136162687886825818)}, - {SC_(4),SC_(18),SC_(30),SC_(3),SC_(0.357307060755336617405582922824302134647),SC_(0.8883415435139573070607553366174055829228),SC_(0.1116584564860426929392446633825944170772)}, - {SC_(4),SC_(18),SC_(30),SC_(3),SC_(0.357307060755336617405582922824302134647),SC_(0.8883415435139573070607553366174055829228),SC_(0.1116584564860426929392446633825944170772)}, - {SC_(4),SC_(18),SC_(30),SC_(2),SC_(0.3684729064039408866995073891625615763547),SC_(0.5310344827586206896551724137931034482759),SC_(0.4689655172413793103448275862068965517241)}, - {SC_(4),SC_(18),SC_(30),SC_(0),SC_(0.01806239737274220032840722495894909688013),SC_(0.01806239737274220032840722495894909688013),SC_(0.9819376026272577996715927750410509031199)}, - //{SC_(8),SC_(26),SC_(30),SC_(8),SC_(0.2669220945083014048531289910600255427842),SC_(1),SC_(0.e-40)}, - {SC_(8),SC_(26),SC_(30),SC_(6),SC_(0.236015325670498084291187739463601532567),SC_(0.2835249042145593869731800766283524904215),SC_(0.7164750957854406130268199233716475095785)}, - {SC_(8),SC_(26),SC_(30),SC_(4),SC_(0.002554278416347381864623243933588761174968),SC_(0.002554278416347381864623243933588761174968),SC_(0.997445721583652618135376756066411238825)}, - {SC_(8),SC_(26),SC_(30),SC_(5),SC_(0.04495530012771392081736909323116219667944),SC_(0.04750957854406130268199233716475095785441),SC_(0.9524904214559386973180076628352490421456)}, - {SC_(17),SC_(26),SC_(30),SC_(14),SC_(0.3225688742930122240467068053274949826674),SC_(0.4094143404488232074438970990695128626163),SC_(0.5905856595511767925561029009304871373837)}, - //{SC_(17),SC_(26),SC_(30),SC_(17),SC_(0.02609012953840540047436599160737091771575),SC_(1),SC_(0.e-40)}, - {SC_(17),SC_(26),SC_(30),SC_(15),SC_(0.3870826491516146688560481663929939792009),SC_(0.7964969896004378762999452654625068418172),SC_(0.2035030103995621237000547345374931581828)}, - {SC_(17),SC_(26),SC_(30),SC_(14),SC_(0.3225688742930122240467068053274949826674),SC_(0.4094143404488232074438970990695128626163),SC_(0.5905856595511767925561029009304871373837)}, - {SC_(34),SC_(4),SC_(52),SC_(3),SC_(0.3978649921507064364207221350078492935636),SC_(0.8286970172684458398744113029827315541601),SC_(0.1713029827315541601255886970172684458399)}, - {SC_(34),SC_(4),SC_(52),SC_(3),SC_(0.3978649921507064364207221350078492935636),SC_(0.8286970172684458398744113029827315541601),SC_(0.1713029827315541601255886970172684458399)}, - {SC_(34),SC_(4),SC_(52),SC_(3),SC_(0.3978649921507064364207221350078492935636),SC_(0.8286970172684458398744113029827315541601),SC_(0.1713029827315541601255886970172684458399)}, - {SC_(34),SC_(4),SC_(52),SC_(0),SC_(0.01130298273155416012558869701726844583987),SC_(0.01130298273155416012558869701726844583987),SC_(0.9886970172684458398744113029827315541601)}, - {SC_(9),SC_(4),SC_(52),SC_(1),SC_(0.4102650290885585003232062055591467356173),SC_(0.8661150614091790562378797672915319974144),SC_(0.1338849385908209437621202327084680025856)}, - //{SC_(9),SC_(4),SC_(52),SC_(4),SC_(0.0004654169360051712992889463477698771816419),SC_(1),SC_(0.e-40)}, - {SC_(9),SC_(4),SC_(52),SC_(1),SC_(0.4102650290885585003232062055591467356173),SC_(0.8661150614091790562378797672915319974144),SC_(0.1338849385908209437621202327084680025856)}, - {SC_(9),SC_(4),SC_(52),SC_(1),SC_(0.4102650290885585003232062055591467356173),SC_(0.8661150614091790562378797672915319974144),SC_(0.1338849385908209437621202327084680025856)}, - //{SC_(49),SC_(9),SC_(52),SC_(9),SC_(0.5584162895927601809954751131221719457014),SC_(1),SC_(0.e-40)}, - {SC_(49),SC_(9),SC_(52),SC_(8),SC_(0.3677375565610859728506787330316742081448),SC_(0.4415837104072398190045248868778280542986),SC_(0.5584162895927601809954751131221719457014)}, - {SC_(49),SC_(9),SC_(52),SC_(7),SC_(0.0700452488687782805429864253393665158371),SC_(0.07384615384615384615384615384615384615385),SC_(0.9261538461538461538461538461538461538462)}, - {SC_(5),SC_(9),SC_(52),SC_(1),SC_(0.4273594053005817711700064641241111829347),SC_(0.7977375565610859728506787330316742081448),SC_(0.2022624434389140271493212669683257918552)}, - {SC_(5),SC_(9),SC_(52),SC_(0),SC_(0.3703781512605042016806722689075630252101),SC_(0.3703781512605042016806722689075630252101),SC_(0.6296218487394957983193277310924369747899)}, - {SC_(5),SC_(9),SC_(52),SC_(2),SC_(0.1709437621202327084680025856496444731739),SC_(0.9686813186813186813186813186813186813187),SC_(0.0313186813186813186813186813186813186813)}, - {SC_(5),SC_(9),SC_(52),SC_(0),SC_(0.3703781512605042016806722689075630252101),SC_(0.3703781512605042016806722689075630252101),SC_(0.6296218487394957983193277310924369747899)}, - {SC_(5),SC_(9),SC_(52),SC_(2),SC_(0.1709437621202327084680025856496444731739),SC_(0.9686813186813186813186813186813186813187),SC_(0.0313186813186813186813186813186813186813)}, - //{SC_(12),SC_(72),SC_(86),SC_(12),SC_(0.1004778059022558548188756178036665047061),SC_(1),SC_(0.e-40)}, - {SC_(12),SC_(72),SC_(86),SC_(5),SC_(0.0003140501443388029590935440038063406068305),SC_(0.0003350533679592531664393366671417525299769),SC_(0.99966494663204074683356066333285824747)}, - {SC_(12),SC_(72),SC_(86),SC_(9),SC_(0.2026205005326647239781309831965353100365),SC_(0.3036691452411089490209598247926760739435),SC_(0.6963308547588910509790401752073239260565)}, - {SC_(12),SC_(72),SC_(86),SC_(10),SC_(0.3191272883389469402655562985345431133076),SC_(0.622796433580055889286516123327219187251),SC_(0.377203566419944110713483876672780812749)}, - //{SC_(12),SC_(72),SC_(86),SC_(12),SC_(0.1004778059022558548188756178036665047061),SC_(1),SC_(0.e-40)}, - //{SC_(12),SC_(72),SC_(86),SC_(12),SC_(0.1004778059022558548188756178036665047061),SC_(1),SC_(0.e-40)}, - //{SC_(12),SC_(72),SC_(86),SC_(12),SC_(0.1004778059022558548188756178036665047061),SC_(1),SC_(0.e-40)}, - {SC_(12),SC_(72),SC_(86),SC_(6),SC_(0.003068531618643720579476502870524453012573),SC_(0.00340358498660297374591583953766620554255),SC_(0.9965964150133970262540841604623337944575)}, - {SC_(12),SC_(72),SC_(86),SC_(9),SC_(0.2026205005326647239781309831965353100365),SC_(0.3036691452411089490209598247926760739435),SC_(0.6963308547588910509790401752073239260565)}, - {SC_(12),SC_(72),SC_(86),SC_(8),SC_(0.0783571466903664362259178411580351394282),SC_(0.1010486447084442250428288415961407639069),SC_(0.8989513552915557749571711584038592360931)}, - {SC_(7),SC_(72),SC_(86),SC_(1),SC_(0.00004023970159105609317922988205868082117935),SC_(0.00004087842701313634862651924526596146913458),SC_(0.9999591215729868636513734807547340385309)}, - {SC_(7),SC_(72),SC_(86),SC_(1),SC_(0.00004023970159105609317922988205868082117935),SC_(0.00004087842701313634862651924526596146913458),SC_(0.9999591215729868636513734807547340385309)}, - {SC_(7),SC_(72),SC_(86),SC_(4),SC_(0.06969394377081245471693587603223946468199),SC_(0.08179779051923329544306930881020774343356),SC_(0.9182022094807667045569306911897922565664)}, - //{SC_(7),SC_(72),SC_(86),SC_(7),SC_(0.2741586880704895589163232624200716649924),SC_(1),SC_(0.e-40)}, - {SC_(7),SC_(72),SC_(86),SC_(1),SC_(0.00004023970159105609317922988205868082117935),SC_(0.00004087842701313634862651924526596146913458),SC_(0.9999591215729868636513734807547340385309)}, - {SC_(7),SC_(72),SC_(86),SC_(1),SC_(0.00004023970159105609317922988205868082117935),SC_(0.00004087842701313634862651924526596146913458),SC_(0.9999591215729868636513734807547340385309)}, - {SC_(7),SC_(72),SC_(86),SC_(0),SC_(6.387254220802554472893632072806479552278e-7),SC_(6.387254220802554472893632072806479552278e-7),SC_(0.999999361274577919744552710636792719352)}, - {SC_(77),SC_(8),SC_(86),SC_(0),SC_(1.696181522741228947391422166807067244121e-10),SC_(1.696181522741228947391422166807067244121e-10),SC_(0.999999999830381847725877105260857783319)}, - {SC_(77),SC_(8),SC_(86),SC_(3),SC_(0.0001737059497439292565023555441027117564704),SC_(0.0001783905204128200739835594202237384083541),SC_(0.9998216094795871799260164405797762615916)}, - //{SC_(77),SC_(8),SC_(86),SC_(8),SC_(0.3965686153374173505799193458109659077391),SC_(1),SC_(0.e-40)}, - {SC_(77),SC_(8),SC_(86),SC_(1),SC_(5.224239090042985157965580273765767111892e-8),SC_(5.241200905270397447439494495433837784333e-8),SC_(0.9999999475879909472960255256050550456616)}, - {SC_(77),SC_(8),SC_(86),SC_(2),SC_(4.632158659838113506729481176072313505878e-6),SC_(4.684570668890817481203876121026651883721e-6),SC_(0.9999953154293311091825187961238789733481)}, - {SC_(77),SC_(8),SC_(86),SC_(5),SC_(0.03127865135055686145419082164142829694844),SC_(0.0346706019412323727734679586275522028515),SC_(0.9653293980587676272265320413724477971485)}, - {SC_(77),SC_(8),SC_(86),SC_(2),SC_(4.632158659838113506729481176072313505878e-6),SC_(4.684570668890817481203876121026651883721e-6),SC_(0.9999953154293311091825187961238789733481)}, - //{SC_(77),SC_(8),SC_(86),SC_(8),SC_(0.3965686153374173505799193458109659077391),SC_(1),SC_(0.e-40)}, - {SC_(29),SC_(8),SC_(86),SC_(7),SC_(0.00167666525814056836712273646335578512841),SC_(0.9999191082550897094208844293811538875596),SC_(0.0000808917449102905791155706188461124404)}, - {SC_(29),SC_(8),SC_(86),SC_(4),SC_(0.1768152862443455901937477083421502969112),SC_(0.9184671960045507939629798985816090795823),SC_(0.0815328039954492060370201014183909204177)}, - {SC_(29),SC_(8),SC_(86),SC_(5),SC_(0.06548714305346132970138804012672233218935),SC_(0.9839543390580121236643679387083314117717),SC_(0.0160456609419878763356320612916685882283)}, - //{SC_(29),SC_(8),SC_(86),SC_(8),SC_(0.00008089174491029057911557061884611244040574),SC_(1),SC_(0.e-40)}, - {SC_(29),SC_(8),SC_(86),SC_(2),SC_(0.2776654865466760379338852901373026884828),SC_(0.4533069814232723951455820812507213754005),SC_(0.5466930185767276048544179187492786245995)}, - //{SC_(29),SC_(8),SC_(86),SC_(8),SC_(0.00008089174491029057911557061884611244040574),SC_(1),SC_(0.e-40)}, - {SC_(29),SC_(8),SC_(86),SC_(6),SC_(0.01428810393893701738939375420946669065949),SC_(0.9982424429969491410537616929177981024312),SC_(0.0017575570030508589462383070822018975688)}, - //{SC_(29),SC_(8),SC_(86),SC_(8),SC_(0.00008089174491029057911557061884611244040574),SC_(1),SC_(0.e-40)}, - {SC_(48),SC_(41),SC_(135),SC_(23),SC_(0.000805225301249190134657693037802553099772),SC_(0.9997230974788395286912976093894277642599),SC_(0.0002769025211604713087023906105722357401)}, - {SC_(48),SC_(41),SC_(135),SC_(3),SC_(1.549234238041493564944898578804393139565e-6),SC_(1.682815234186091880242156421991560710112e-6),SC_(0.9999983171847658139081197578435780084393)}, - //{SC_(48),SC_(41),SC_(135),SC_(38),SC_(9.373176834116244931418259196234568800165e-21),SC_(0.999999999999999999999914730022392732307),SC_(8.5269977607267693e-23)}, - {SC_(48),SC_(41),SC_(135),SC_(9),SC_(0.01430556344702512505400957461643023189953),SC_(0.02185170684715481437694029566249789236978),SC_(0.9781482931528451856230597043375021076302)}, - {SC_(48),SC_(41),SC_(135),SC_(10),SC_(0.03188096996765599297750705200233023109039),SC_(0.05373267681481080735444734766482812346016),SC_(0.9462673231851891926455526523351718765398)}, - {SC_(48),SC_(41),SC_(135),SC_(24),SC_(0.0002156853485488902146404534922685410088675),SC_(0.9999387828273884189059380628816963052688),SC_(0.0000612171726115810940619371183036947312)}, - {SC_(48),SC_(41),SC_(135),SC_(18),SC_(0.0635028350807540704799954651407904540509),SC_(0.9365369229858498785790860909202020989164),SC_(0.0634630770141501214209139090797979010836)}, - {SC_(48),SC_(41),SC_(135),SC_(9),SC_(0.01430556344702512505400957461643023189953),SC_(0.02185170684715481437694029566249789236978),SC_(0.9781482931528451856230597043375021076302)}, - {SC_(48),SC_(41),SC_(135),SC_(13),SC_(0.1300253853961174254303683370155485660567),SC_(0.3391819549842814566474689251368779362798),SC_(0.6608180450157185433525310748631220637202)}, - //{SC_(48),SC_(41),SC_(135),SC_(33),SC_(8.636981288535222466738786964411319271682e-13),SC_(0.999999999999960542990943845719644284854),SC_(3.9457009056154280355715146e-14)}, - {SC_(90),SC_(41),SC_(135),SC_(26),SC_(0.1353717947518808788868865115924511455337),SC_(0.3675844037299293748321620979742237536539),SC_(0.6324155962700706251678379020257762463461)}, - {SC_(90),SC_(41),SC_(135),SC_(26),SC_(0.1353717947518808788868865115924511455337),SC_(0.3675844037299293748321620979742237536539),SC_(0.6324155962700706251678379020257762463461)}, - {SC_(90),SC_(41),SC_(135),SC_(20),SC_(0.002601025216711084794471493458275384237955),SC_(0.003669860896139999028261909741374497034297),SC_(0.9963301391038600009717380902586255029657)}, - {SC_(90),SC_(41),SC_(135),SC_(11),SC_(1.93986120352085451724740385260254674247e-10),SC_(2.076207498565016728508626957499799991182e-10),SC_(0.99999999979237925014349832714913730425)}, - //{SC_(90),SC_(41),SC_(135),SC_(41),SC_(9.871386192011484832340215364891496674834e-10),SC_(1),SC_(0.e-40)}, - {SC_(90),SC_(41),SC_(135),SC_(5),SC_(5.265522477647327144962051848320365887239e-19),SC_(5.340712956939061505668577772335340177878e-19),SC_(0.999999999999999999465928704306093849433)}, - {SC_(90),SC_(41),SC_(135),SC_(14),SC_(2.096844946871957002598423844522410926464e-7),SC_(2.367952089112490528616878029677703261355e-7),SC_(0.9999997632047910887509471383121970322297)}, - {SC_(90),SC_(41),SC_(135),SC_(17),SC_(0.00004767458915445746777441479423811721061273),SC_(0.00005862101992951723721804793182698319474578),SC_(0.9999413789800704827627819520681730168053)}, - {SC_(90),SC_(41),SC_(135),SC_(31),SC_(0.05619306850133692963805588101436302213345),SC_(0.9529831764435915951450981856574752470032),SC_(0.0470168235564084048549018143425247529968)}, - {SC_(90),SC_(41),SC_(135),SC_(8),SC_(3.014074819429380864488976694771446531001e-14),SC_(3.119347726178191980534406891165469850373e-14),SC_(0.999999999999968806522738218080194655931)}, - {SC_(79),SC_(41),SC_(135),SC_(7),SC_(8.3970164850884401343928334487887643969e-11),SC_(8.927961958486883651568950241339169425435e-11),SC_(0.999999999910720380415131163484310497587)}, - {SC_(79),SC_(41),SC_(135),SC_(33),SC_(0.0003595819872236781592078611557174049533041),SC_(0.9999039697629104515431345759907356363719),SC_(0.0000960302370895484568654240092643636281)}, - {SC_(79),SC_(41),SC_(135),SC_(5),SC_(2.393818102005960349308582656633598143507e-13),SC_(2.482393183146904332230217371930142105031e-13),SC_(0.999999999999751760681685309566776978263)}, - {SC_(79),SC_(41),SC_(135),SC_(15),SC_(0.0004844924451188653694926716107374844941183),SC_(0.0006420609332055323751720513070835264424829),SC_(0.9993579390667944676248279486929164735575)}, - {SC_(79),SC_(41),SC_(135),SC_(12),SC_(5.112991279710625036105384102461015315585e-6),SC_(6.04695804755021374402590977118762910851e-6),SC_(0.9999939530419524497862559740902288123709)}, - {SC_(79),SC_(41),SC_(135),SC_(34),SC_(0.0000794274737684955357674027042641086571524),SC_(0.9999833972366789470789019786949997450291),SC_(0.0000166027633210529210980213050002549709)}, - {SC_(79),SC_(41),SC_(135),SC_(15),SC_(0.0004844924451188653694926716107374844941183),SC_(0.0006420609332055323751720513070835264424829),SC_(0.9993579390667944676248279486929164735575)}, - {SC_(79),SC_(41),SC_(135),SC_(4),SC_(8.626371538760217474985883447328281598224e-15),SC_(8.857508114094398292163471529654396152329e-15),SC_(0.999999999999991142491885905601707836528)}, - {SC_(79),SC_(41),SC_(135),SC_(7),SC_(8.3970164850884401343928334487887643969e-11),SC_(8.927961958486883651568950241339169425435e-11),SC_(0.999999999910720380415131163484310497587)}, - {SC_(79),SC_(41),SC_(135),SC_(7),SC_(8.3970164850884401343928334487887643969e-11),SC_(8.927961958486883651568950241339169425435e-11),SC_(0.999999999910720380415131163484310497587)}, - {SC_(54),SC_(41),SC_(135),SC_(3),SC_(6.152384498844700046293430599130067996074e-8),SC_(6.559527871268261826381145800763758401006e-8),SC_(0.9999999344047212873173817361885419923624)}, - {SC_(54),SC_(41),SC_(135),SC_(24),SC_(0.002435879224170002072554350678507310792143),SC_(0.9989694012942478450720205139920977765768),SC_(0.0010305987057521549279794860079022234232)}, - //{SC_(54),SC_(41),SC_(135),SC_(40),SC_(3.554068272074300682345953314464372175913e-21),SC_(0.999999999999999999999985017477925612704),SC_(1.4982522074387296e-23)}, - {SC_(54),SC_(41),SC_(135),SC_(1),SC_(1.55063168540157534381013950848901736085e-10),SC_(1.579347086983085998325142091979554719385e-10),SC_(0.999999999842065291301691400167485790802)}, - {SC_(54),SC_(41),SC_(135),SC_(23),SC_(0.006705215928898070221224879287073887771922),SC_(0.9965335220700778429994661633135904657847),SC_(0.0034664779299221570005338366864095342153)}, - {SC_(54),SC_(41),SC_(135),SC_(11),SC_(0.01823473249213186654280669169437045377003),SC_(0.02931881828357703434749249880639845194241),SC_(0.9706811817164229656525075011936015480576)}, - {SC_(54),SC_(41),SC_(135),SC_(31),SC_(2.757809697383381560858776246614371038894e-8),SC_(0.9999999970047528896827388455462192076308),SC_(2.9952471103172611544537807923692e-9)}, - {SC_(54),SC_(41),SC_(135),SC_(12),SC_(0.03769680274815722410291767994509276500534),SC_(0.06701562103173425845041017875149121694776),SC_(0.9329843789682657415495898212485087830522)}, - {SC_(54),SC_(41),SC_(135),SC_(0),SC_(2.871540158151065451500258349053735853427e-12),SC_(2.871540158151065451500258349053735853427e-12),SC_(0.999999999997128459841848934548499741651)}, - //{SC_(54),SC_(41),SC_(135),SC_(40),SC_(3.554068272074300682345953314464372175913e-21),SC_(0.999999999999999999999985017477925612704),SC_(1.4982522074387296e-23)}, - {SC_(309),SC_(128),SC_(356),SC_(116),SC_(0.03699807022436664481783952519965912389076),SC_(0.9635080874490526119281455020839353389893),SC_(0.0364919125509473880718544979160646610107)}, - {SC_(309),SC_(128),SC_(356),SC_(118),SC_(0.009841004885312583962103221803148815989297),SC_(0.993692760577393009137664759110828345608),SC_(0.006307239422606990862335240889171654392)}, - {SC_(309),SC_(128),SC_(356),SC_(93),SC_(7.420345119545524228030410375733923745618e-9),SC_(8.629428155628070366684594092408534645516e-9),SC_(0.9999999913705718443719296333154059075915)}, - {SC_(309),SC_(128),SC_(356),SC_(116),SC_(0.03699807022436664481783952519965912389076),SC_(0.9635080874490526119281455020839353389893),SC_(0.0364919125509473880718544979160646610107)}, - {SC_(309),SC_(128),SC_(356),SC_(125),SC_(6.362260373408836591756882525560844973285e-7),SC_(0.9999999340626449078905563129419058105376),SC_(6.59373550921094436870580941894624e-8)}, - {SC_(309),SC_(128),SC_(356),SC_(106),SC_(0.03277124114580619708729686499120687204395),SC_(0.06807317418727831275448495227415103489184),SC_(0.9319268258127216872455150477258489651082)}, - {SC_(309),SC_(128),SC_(356),SC_(81),SC_(1.927651715813821829732323304283668466216e-24),SC_(1.927651715813821829732323304283668466216e-24),SC_(0.999999999999999999999998072348284186178)}, - {SC_(309),SC_(128),SC_(356),SC_(83),SC_(1.584612299767214748630852792482552076016e-20),SC_(1.609996181751797246335059654726033846867e-20),SC_(0.999999999999999999983900038182482027537)}, - //{SC_(309),SC_(128),SC_(356),SC_(128),SC_(1.173952568854174209634781519975835814629e-10),SC_(1),SC_(0.e-40)}, - {SC_(309),SC_(128),SC_(356),SC_(95),SC_(2.523134664906021391827654571209586578814e-7),SC_(3.068494487409635672940571726868111070252e-7),SC_(0.9999996931505512590364327059428273131889)}, - {SC_(332),SC_(128),SC_(356),SC_(116),SC_(0.05814205100844658174163343144704930895785),SC_(0.1043915443995216378549656982347843287219),SC_(0.8956084556004783621450343017652156712781)}, - {SC_(332),SC_(128),SC_(356),SC_(123),SC_(0.05076509679421834647006131590934390373976),SC_(0.9700817477211100887338137165315562065958),SC_(0.0299182522788899112661862834684437934042)}, - //{SC_(332),SC_(128),SC_(356),SC_(128),SC_(0.00001429619718722787470213743464779523575631),SC_(1),SC_(0.e-40)}, - {SC_(332),SC_(128),SC_(356),SC_(111),SC_(0.0002843459681667381617853471866947621470982),SC_(0.0003493978946605080858095590072982928343876),SC_(0.9996506021053394919141904409927017071656)}, - {SC_(332),SC_(128),SC_(356),SC_(111),SC_(0.0002843459681667381617853471866947621470982),SC_(0.0003493978946605080858095590072982928343876),SC_(0.9996506021053394919141904409927017071656)}, - {SC_(332),SC_(128),SC_(356),SC_(107),SC_(9.579183829301927913411085922401851443934e-8),SC_(1.02232247914434649321062443067360391674e-7),SC_(0.9999998977677520855653506789375569326396)}, - {SC_(332),SC_(128),SC_(356),SC_(104),SC_(4.818676800586903535709507078965008419799e-12),SC_(4.818676800586903535709507078965008419799e-12),SC_(0.999999999995181323199413096464290492921)}, - {SC_(332),SC_(128),SC_(356),SC_(127),SC_(0.0002142337451666538101705668255513510450897),SC_(0.9999857038028127721252978625653522047642),SC_(0.0000142961971872278747021374346477952358)}, - {SC_(332),SC_(128),SC_(356),SC_(127),SC_(0.0002142337451666538101705668255513510450897),SC_(0.9999857038028127721252978625653522047642),SC_(0.0000142961971872278747021374346477952358)}, - {SC_(332),SC_(128),SC_(356),SC_(107),SC_(9.579183829301927913411085922401851443934e-8),SC_(1.02232247914434649321062443067360391674e-7),SC_(0.9999998977677520855653506789375569326396)}, - {SC_(212),SC_(32),SC_(356),SC_(15),SC_(0.04679452269585690471083072959542901135324),SC_(0.09056570871796626116701178400232098743809),SC_(0.9094342912820337388329882159976790125619)}, - {SC_(212),SC_(32),SC_(356),SC_(28),SC_(0.000298951885315799196874009458588841772301),SC_(0.9999386636890326949093956874669061116592),SC_(0.0000613363109673050906043125330938883408)}, - {SC_(212),SC_(32),SC_(356),SC_(29),SC_(0.00005380987713192179234513841074135180836722),SC_(0.9999924735661646167017408258776474634675),SC_(7.5264338353832982591741223525365325e-6)}, - {SC_(212),SC_(32),SC_(356),SC_(7),SC_(5.539221092900167316408177848276345535105e-6),SC_(6.521697570783084325510247379750509166008e-6),SC_(0.9999934783024292169156744897526202494908)}, - {SC_(212),SC_(32),SC_(356),SC_(22),SC_(0.08339487616491457455896412662508815268296),SC_(0.9048093964852138052663323971816424450912),SC_(0.0951906035147861947336676028183575549088)}, - {SC_(212),SC_(32),SC_(356),SC_(18),SC_(0.1367815914435279497255477933577629138181),SC_(0.4132934993458208547924177892997570052706),SC_(0.5867065006541791452075822107002429947294)}, - {SC_(212),SC_(32),SC_(356),SC_(16),SC_(0.07652092602950428411941997725346277295996),SC_(0.167086634747470545286431761255783760398),SC_(0.832913365252529454713568238744216239602)}, - {SC_(212),SC_(32),SC_(356),SC_(3),SC_(8.391903427243916808702614270899070307974e-10),SC_(8.86774565639802428482912964915152805778e-10),SC_(0.999999999113225434360197571517087035085)}, - {SC_(212),SC_(32),SC_(356),SC_(4),SC_(1.096192385183736633136778989136191058979e-8),SC_(1.184869841747716875985070285627706339557e-8),SC_(0.9999999881513015825228312401492971437229)}, - {SC_(212),SC_(32),SC_(356),SC_(17),SC_(0.1094252731548223597804382346862103310545),SC_(0.2765119079022929050668699959419940914525),SC_(0.7234880920977070949331300040580059085475)}, - {SC_(179),SC_(32),SC_(356),SC_(18),SC_(0.1149860948225087377801588778243991092637),SC_(0.8139797862076808205438951894721148396458),SC_(0.1860202137923191794561048105278851603542)}, - {SC_(179),SC_(32),SC_(356),SC_(23),SC_(0.005515378538316167868190393516984294288754),SC_(0.9973673088529809564406684123791833504191),SC_(0.0026326911470190435593315876208166495809)}, - {SC_(179),SC_(32),SC_(356),SC_(20),SC_(0.05242653830457308957769036352760793090822),SC_(0.9495830439377785233938827643656391993988),SC_(0.0504169560622214766061172356343608006012)}, - {SC_(179),SC_(32),SC_(356),SC_(4),SC_(3.115784275573278454202364527915266129805e-6),SC_(3.511702493933144179504137478969140648129e-6),SC_(0.9999964882975060668558204958625210308594)}, - {SC_(179),SC_(32),SC_(356),SC_(25),SC_(0.0005570282759059586733846587479596807625565),SC_(0.9998335066229194347607343611907145176662),SC_(0.0001664933770805652392656388092854823338)}, - {SC_(179),SC_(32),SC_(356),SC_(2),SC_(3.042225654186898343697223959477332443125e-8),SC_(3.208447458210828825149684238665300316634e-8),SC_(0.999999967915525417891711748503157613347)}, - {SC_(179),SC_(32),SC_(356),SC_(20),SC_(0.05242653830457308957769036352760793090822),SC_(0.9495830439377785233938827643656391993988),SC_(0.0504169560622214766061172356343608006012)}, - {SC_(179),SC_(32),SC_(356),SC_(27),SC_(0.00002669789459104237581847089156469130772006),SC_(0.999995264454853397390693331886665294413),SC_(4.735545146602609306668113334705587e-6)}, - {SC_(179),SC_(32),SC_(356),SC_(3),SC_(3.638337437777574370502761086672215151575e-7),SC_(3.959182183598657253017729510538745183239e-7),SC_(0.9999996040817816401342746982270489461255)}, - {SC_(179),SC_(32),SC_(356),SC_(21),SC_(0.02869473180869921253994068089807112225269),SC_(0.9782777757464777359338234452637103216515),SC_(0.0217222242535222640661765547362896783485)}, - //{SC_(425),SC_(962),SC_(973),SC_(425),SC_(0.001730269182885526599913793807137295644412),SC_(1),SC_(0.e-40)}, - {SC_(425),SC_(962),SC_(973),SC_(424),SC_(0.01503533165425620233196465808246627720748),SC_(0.9982697308171144734000862061928627043556),SC_(0.0017302691828855265999137938071372956444)}, - {SC_(425),SC_(962),SC_(973),SC_(419),SC_(0.1823616267560499554057729478613706085216),SC_(0.3325506178235432762157463639395714148864),SC_(0.6674493821764567237842536360604285851136)}, - {SC_(425),SC_(962),SC_(973),SC_(424),SC_(0.01503533165425620233196465808246627720748),SC_(0.9982697308171144734000862061928627043556),SC_(0.0017302691828855265999137938071372956444)}, - {SC_(425),SC_(962),SC_(973),SC_(417),SC_(0.03847426474600563431124947675865412641384),SC_(0.04986136290207192990264822548745200782154),SC_(0.9501386370979280700973517745125479921785)}, - {SC_(425),SC_(962),SC_(973),SC_(421),SC_(0.2168069260267343633382269830226402084104),SC_(0.7851250755848850819000083724115550528855),SC_(0.2148749244151149180999916275884449471145)}, - {SC_(425),SC_(962),SC_(973),SC_(422),SC_(0.1389722120621602968791241680275454416469),SC_(0.9240972876470453787791325404391004945324),SC_(0.0759027123529546212208674595608995054676)}, - {SC_(425),SC_(962),SC_(973),SC_(421),SC_(0.2168069260267343633382269830226402084104),SC_(0.7851250755848850819000083724115550528855),SC_(0.2148749244151149180999916275884449471145)}, - {SC_(425),SC_(962),SC_(973),SC_(417),SC_(0.03847426474600563431124947675865412641384),SC_(0.04986136290207192990264822548745200782154),SC_(0.9501386370979280700973517745125479921785)}, - {SC_(425),SC_(962),SC_(973),SC_(422),SC_(0.1389722120621602968791241680275454416469),SC_(0.9240972876470453787791325404391004945324),SC_(0.0759027123529546212208674595608995054676)}, - {SC_(540),SC_(962),SC_(973),SC_(529),SC_(0.001469618832174530213229780392268924311856),SC_(0.001469618832174530213229780392268924311856),SC_(0.9985303811678254697867702196077310756881)}, - {SC_(540),SC_(962),SC_(973),SC_(535),SC_(0.1895661732555605465573127760069913903602),SC_(0.8361800421215626051684275771149104259661),SC_(0.1638199578784373948315724228850895740339)}, - {SC_(540),SC_(962),SC_(973),SC_(533),SC_(0.2106816860607503576873231401676103114642),SC_(0.4096561522965513754144738310991797976557),SC_(0.5903438477034486245855261689008202023443)}, - //{SC_(540),SC_(962),SC_(973),SC_(540),SC_(0.0001262256511272454676003572709234773890586),SC_(1),SC_(0.e-40)}, - {SC_(540),SC_(962),SC_(973),SC_(535),SC_(0.1895661732555605465573127760069913903602),SC_(0.8361800421215626051684275771149104259661),SC_(0.1638199578784373948315724228850895740339)}, - {SC_(540),SC_(962),SC_(973),SC_(529),SC_(0.001469618832174530213229780392268924311856),SC_(0.001469618832174530213229780392268924311856),SC_(0.9985303811678254697867702196077310756881)}, - {SC_(540),SC_(962),SC_(973),SC_(529),SC_(0.001469618832174530213229780392268924311856),SC_(0.001469618832174530213229780392268924311856),SC_(0.9985303811678254697867702196077310756881)}, - {SC_(540),SC_(962),SC_(973),SC_(538),SC_(0.01126643745784983506727998182414638859487),SC_(0.998101243928788030944820157648023435871),SC_(0.001898756071211969055179842351976564129)}, - {SC_(540),SC_(962),SC_(973),SC_(538),SC_(0.01126643745784983506727998182414638859487),SC_(0.998101243928788030944820157648023435871),SC_(0.001898756071211969055179842351976564129)}, - {SC_(540),SC_(962),SC_(973),SC_(530),SC_(0.0132071594295231837841763094497677103724),SC_(0.01467677826169771399740608984203663468425),SC_(0.9853232217383022860025939101579633653157)}, - {SC_(797),SC_(334),SC_(973),SC_(252),SC_(0.00006625796823677690729314300617452992326649),SC_(0.0001348401906870167680027021434814934503861),SC_(0.9998651598093129832319972978565185065496)}, - //{SC_(797),SC_(334),SC_(973),SC_(322),SC_(6.983850717054883225806592315521964705242e-21),SC_(0.999999999999999999999173818250410551486),SC_(8.26181749589448514e-22)}, - {SC_(797),SC_(334),SC_(973),SC_(294),SC_(0.00008908450711833519340856244713611142471579),SC_(0.9999171648613243361673307688374104919183),SC_(0.0000828351386756638326692311625895080817)}, - //{SC_(797),SC_(334),SC_(973),SC_(315),SC_(4.477512056168159048537745352957006933488e-15),SC_(0.999999999999999011103714625815853985649),SC_(9.88896285374184146014351e-16)}, - //{SC_(797),SC_(334),SC_(973),SC_(320),SC_(4.669717243593948437260963126450566810095e-19),SC_(0.999999999999999999932590227929891823175),SC_(6.7409772070108176825e-20)}, - {SC_(797),SC_(334),SC_(973),SC_(236),SC_(6.727393238319958780368559514417208047046e-11),SC_(9.987409104666421473936613845778962623697e-11),SC_(0.999999999900125908953335785260633861542)}, - {SC_(797),SC_(334),SC_(973),SC_(293),SC_(0.0001723748999525510246442102635641830819704),SC_(0.9998280803542060009739222063902743804936),SC_(0.0001719196457939990260777936097256195064)}, - {SC_(797),SC_(334),SC_(973),SC_(240),SC_(4.208099135331936814529085955012549745131e-9),SC_(6.631352233586740245027290009470364897932e-9),SC_(0.9999999933686477664132597549727099905296)}, - {SC_(797),SC_(334),SC_(973),SC_(226),SC_(2.837277830784060952227181395283153835467e-16),SC_(3.753858052411669554994217970061448093714e-16),SC_(0.999999999999999624614194758833044500578)}, - {SC_(797),SC_(334),SC_(973),SC_(184),SC_(1.837052002163276359154130471333208458286e-54),SC_(1.93670704001299800120056217810738417905e-54),SC_(1)}, - {SC_(453),SC_(334),SC_(973),SC_(28),SC_(6.793193827561028202902976635003367877227e-75),SC_(7.118636331915467986484970086981805616095e-75),SC_(1)}, - {SC_(453),SC_(334),SC_(973),SC_(53),SC_(7.809780788870239982842609746744039778707e-47),SC_(8.790962431354454536711420041061177586564e-47),SC_(1)}, - //{SC_(453),SC_(334),SC_(973),SC_(320),SC_(3.131175927803977169916713432405745219695e-126),SC_(1),SC_(0.e-40)}, - //{SC_(453),SC_(334),SC_(973),SC_(206),SC_(3.60219857522415158547703220100375407042e-12),SC_(0.999999999997753146803152633354062788882),SC_(2.246853196847366645937211118e-12)}, - {SC_(453),SC_(334),SC_(973),SC_(15),SC_(4.27439806904807633594722300172024102612e-94),SC_(4.367988093148506690674156367666866626417e-94),SC_(1)}, - {SC_(453),SC_(334),SC_(973),SC_(152),SC_(0.04826841874430430687609539751074516400646),SC_(0.3424802704976019616108159408843983798306),SC_(0.6575197295023980383891840591156016201694)}, - //{SC_(453),SC_(334),SC_(973),SC_(288),SC_(5.01196899862618170032413245887252273368e-77),SC_(1),SC_(0.e-40)}, - {SC_(453),SC_(334),SC_(973),SC_(158),SC_(0.05093523942943842194436856352296911381224),SC_(0.6577681435125240236827321826001806186743),SC_(0.3422318564874759763172678173998193813257)}, - //{SC_(453),SC_(334),SC_(973),SC_(240),SC_(5.625853848826174111387936567286920206281e-31),SC_(0.999999999999999999999999999999864966466),SC_(1.35033534e-31)}, - //{SC_(453),SC_(334),SC_(973),SC_(307),SC_(1.115893441169970912376476440179941658041e-103),SC_(1),SC_(0.e-40)}, - //{SC_(437),SC_(318),SC_(1209),SC_(290),SC_(1.006620133234272771163677015430335203943e-130),SC_(1),SC_(0.e-40)}, - {SC_(437),SC_(318),SC_(1209),SC_(91),SC_(0.000249746343620639318300239691547389701761),SC_(0.0006387097424328087819071799019558425578344),SC_(0.9993612902575671912180928200980441574422)}, - //{SC_(437),SC_(318),SC_(1209),SC_(161),SC_(2.626291609603155449015480586249378996646e-10),SC_(0.99999999980295295962658198502303195079),SC_(1.9704704037341801497696804921e-10)}, - {SC_(437),SC_(318),SC_(1209),SC_(121),SC_(0.03842277275961047991159275112715017088171),SC_(0.8138423545996981671290697197982014986511),SC_(0.1861576454003018328709302802017985013489)}, - {SC_(437),SC_(318),SC_(1209),SC_(110),SC_(0.04348498418098799613741149657597115317029),SC_(0.2735425234591600571117362990553155570651),SC_(0.7264574765408399428882637009446844429349)}, - //{SC_(437),SC_(318),SC_(1209),SC_(227),SC_(1.88229016834885594756235286696744970181e-51),SC_(1),SC_(0.e-40)}, - {SC_(437),SC_(318),SC_(1209),SC_(134),SC_(0.00194550241359619551975486688720863879117),SC_(0.9959039509551882259961399094904303046884),SC_(0.0040960490448117740038600905095696953116)}, - //{SC_(437),SC_(318),SC_(1209),SC_(297),SC_(3.099170124790288236133811018964458572526e-143),SC_(1),SC_(0.e-40)}, - //{SC_(437),SC_(318),SC_(1209),SC_(315),SC_(8.745337833902361187545389118026512656014e-183),SC_(1),SC_(0.e-40)}, - {SC_(437),SC_(318),SC_(1209),SC_(184),SC_(1.307228949356826879223900266059585713681e-20),SC_(0.999999999999999999994796180432579251579),SC_(5.203819567420748421e-21)}, - {SC_(690),SC_(318),SC_(1209),SC_(37),SC_(3.320625863326094090483393792106638864492e-86),SC_(3.486813684143416952377418163000021290702e-86),SC_(1)}, - //{SC_(690),SC_(318),SC_(1209),SC_(295),SC_(8.028270602773348094175158677072201916994e-59),SC_(1),SC_(0.e-40)}, - //{SC_(690),SC_(318),SC_(1209),SC_(217),SC_(7.446847405448950069716275639243476085211e-7),SC_(0.9999992151368775059138538229355824721045),SC_(7.848631224940861461770644175278955e-7)}, - //{SC_(690),SC_(318),SC_(1209),SC_(234),SC_(8.655813341764919370257475355332168675631e-13),SC_(0.999999999999492800168053859053519679115),SC_(5.07199831946140946480320885e-13)}, - {SC_(690),SC_(318),SC_(1209),SC_(44),SC_(2.225193268385278826382154176975169922062e-77),SC_(2.368395859994222444389160292498856150859e-77),SC_(1)}, - {SC_(690),SC_(318),SC_(1209),SC_(129),SC_(2.38378427332930781600974503246401822634e-12),SC_(3.934973888947151527521600631524818827246e-12),SC_(0.999999999996065026111052848472478399368)}, - {SC_(690),SC_(318),SC_(1209),SC_(107),SC_(5.883202459583277063909486057329520787237e-23),SC_(7.99788786613398647632239208434936393405e-23),SC_(0.999999999999999999999920021121338660135)}, - //{SC_(690),SC_(318),SC_(1209),SC_(291),SC_(3.387447252601386063089573439124401793154e-54),SC_(1),SC_(0.e-40)}, - //{SC_(690),SC_(318),SC_(1209),SC_(303),SC_(3.436705085016389481492195392327629935159e-69),SC_(1),SC_(0.e-40)}, - //{SC_(690),SC_(318),SC_(1209),SC_(232),SC_(5.823171654984571450723327045719220660975e-12),SC_(0.999999999996359036982781341520668192317),SC_(3.640963017218658479331807683e-12)}, - {SC_(754),SC_(157),SC_(1209),SC_(10),SC_(7.014731528920930361951810768762429681404e-57),SC_(7.215660108865651017830678595247908240443e-57),SC_(1)}, - {SC_(754),SC_(157),SC_(1209),SC_(21),SC_(2.887208079689564214747175904058519741897e-42),SC_(3.0923605955326645813810452988173375984e-42),SC_(1)}, - {SC_(754),SC_(157),SC_(1209),SC_(20),SC_(1.92340807552262283205625921172736368573e-43),SC_(2.051525158431003666338693947588178565032e-43),SC_(1)}, - {SC_(754),SC_(157),SC_(1209),SC_(66),SC_(1.510579165415947337341767267500824992875e-8),SC_(2.407486958664755543046601156111483971513e-8),SC_(0.9999999759251304133524445695339884388852)}, - {SC_(754),SC_(157),SC_(1209),SC_(115),SC_(0.0006608966357000263070197349769408621428164),SC_(0.9992317108820617655465532119624578489362),SC_(0.0007682891179382344534467880375421510638)}, - {SC_(754),SC_(157),SC_(1209),SC_(1),SC_(1.758547036970495437785096784555337943894e-73),SC_(1.76298878766787314424996140415173293321e-73),SC_(1)}, - {SC_(754),SC_(157),SC_(1209),SC_(101),SC_(0.0611596896401622665249392682773787940425),SC_(0.7356135902796048313964729794636385680193),SC_(0.2643864097203951686035270205363614319807)}, - {SC_(754),SC_(157),SC_(1209),SC_(110),SC_(0.00711037858146964825555095885784703561601),SC_(0.9877367207638833770260247624792821273585),SC_(0.0122632792361166229739752375207178726415)}, - {SC_(754),SC_(157),SC_(1209),SC_(0),SC_(4.441750697377706464864619596394989315789e-76),SC_(4.441750697377706464864619596394989315789e-76),SC_(1)}, - {SC_(754),SC_(157),SC_(1209),SC_(48),SC_(3.336274865105840654390318803892947594077e-18),SC_(4.231951398640858500408212031832569592048e-18),SC_(0.999999999999999995768048601359141499592)}, - {SC_(972),SC_(157),SC_(1209),SC_(23),SC_(1.256916204055012846327346469934583088434e-86),SC_(1.280543104857283708622078393598734379004e-86),SC_(1)}, - {SC_(972),SC_(157),SC_(1209),SC_(11),SC_(1.746441258293646773567310499714837545838e-109),SC_(1.758881956444457902473727074497955667871e-109),SC_(1)}, - {SC_(972),SC_(157),SC_(1209),SC_(156),SC_(3.911317894313098707233226403260859259024e-15),SC_(0.999999999999999914224101648539639734948),SC_(8.5775898351460360265052e-17)}, - {SC_(972),SC_(157),SC_(1209),SC_(49),SC_(2.903655345315729957508557380199650891209e-49),SC_(3.097571274031110857392766478316885711407e-49),SC_(1)}, - {SC_(972),SC_(157),SC_(1209),SC_(146),SC_(1.966253266445107381180160844299205213212e-6),SC_(0.9999992988002280865167638533917395359396),SC_(7.011997719134832361466082604640604e-7)}, - {SC_(972),SC_(157),SC_(1209),SC_(120),SC_(0.03419666194773366390271416862729435096174),SC_(0.1100591220477970962195724476748588700464),SC_(0.8899408779522029037804275523251411299536)}, - {SC_(972),SC_(157),SC_(1209),SC_(84),SC_(7.531982350445872263147888523308276049073e-17),SC_(9.506181734656504965593219627111945819999e-17),SC_(0.999999999999999904938182653434950344068)}, - {SC_(972),SC_(157),SC_(1209),SC_(144),SC_(0.00001981485176354782268456402679318085722013),SC_(0.9999907950124211715622293660375036107191),SC_(9.2049875788284377706339624963892809e-6)}, - {SC_(972),SC_(157),SC_(1209),SC_(108),SC_(0.00007133191038860805379624854022655094047227),SC_(0.0001312867330986177479712388439732547077734),SC_(0.9998687132669013822520287611560267452922)}, - {SC_(972),SC_(157),SC_(1209),SC_(3),SC_(2.005087090102681754797772599049082315503e-128),SC_(2.008411383539907780338312125871301296826e-128),SC_(1)}, - {SC_(786),SC_(2598),SC_(3198),SC_(354),SC_(7.903260705042764488301445082606473361127e-173),SC_(8.417880629333124464958707448513829976282e-173),SC_(1)}, - {SC_(786),SC_(2598),SC_(3198),SC_(525),SC_(2.162810631124519549340581709730147751517e-30),SC_(3.209393798589136518333848434941341569445e-30),SC_(0.999999999999999999999999999996790606201)}, - {SC_(786),SC_(2598),SC_(3198),SC_(663),SC_(0.001447152885700053794735373991082805537555),SC_(0.9961287857259508667199771183279835477078),SC_(0.0038712142740491332800228816720164522922)}, - {SC_(786),SC_(2598),SC_(3198),SC_(384),SC_(1.100043121328119195202410338419197081057e-138),SC_(1.202354725833875441303984179115024934866e-138),SC_(1)}, - {SC_(786),SC_(2598),SC_(3198),SC_(457),SC_(2.028627530496037837927999765314022991323e-72),SC_(2.458531324056423604246901969344101625399e-72),SC_(1)}, - {SC_(786),SC_(2598),SC_(3198),SC_(332),SC_(1.039890390494686469133943817352555412314e-200),SC_(1.091134024815476999807915065508065049447e-200),SC_(1)}, - //{SC_(786),SC_(2598),SC_(3198),SC_(723),SC_(9.584044850067058477290355360579073950829e-22),SC_(0.999999999999999999999587791549423554272),SC_(4.12208450576445728e-22)}, - {SC_(786),SC_(2598),SC_(3198),SC_(235),SC_(5.287293166825105514181323250483161211397e-360),SC_(5.3343535872986423431564523183866543041e-360),SC_(1)}, - {SC_(786),SC_(2598),SC_(3198),SC_(367),SC_(1.669523421668577782334312791674566033975e-157),SC_(1.796733056974522462455948368840646736733e-157),SC_(1)}, - {SC_(786),SC_(2598),SC_(3198),SC_(384),SC_(1.100043121328119195202410338419197081057e-138),SC_(1.202354725833875441303984179115024934866e-138),SC_(1)}, - {SC_(2284),SC_(2598),SC_(3198),SC_(1812),SC_(2.076831972632489091686388421038171046837e-6),SC_(5.354493333876393887982629292665925446059e-6),SC_(0.9999946455066661236061120173707073340746)}, - {SC_(2284),SC_(2598),SC_(3198),SC_(1848),SC_(0.03043400366814929190463430046897554723115),SC_(0.2426930943591920127852170607127364214983),SC_(0.7573069056408079872147829392872635785017)}, - {SC_(2284),SC_(2598),SC_(3198),SC_(1692),SC_(1.612952941179119319800540847339295957404e-84),SC_(1.65445368566756829784568201999579763927e-84),SC_(1)}, - {SC_(2284),SC_(2598),SC_(3198),SC_(1762),SC_(1.477889118594974267435908555057207374771e-23),SC_(2.147014310066440005194093427131433710863e-23),SC_(0.9999999999999999999999785298568993356)}, - //{SC_(2284),SC_(2598),SC_(3198),SC_(2206),SC_(1.413250104820905541938131192149992173614e-253),SC_(1),SC_(0.e-40)}, - //{SC_(2284),SC_(2598),SC_(3198),SC_(2207),SC_(3.743653749455626400814053262752372357763e-255),SC_(1),SC_(0.e-40)}, - //{SC_(2284),SC_(2598),SC_(3198),SC_(2276),SC_(3.355132738483096581505327776882771453977e-391),SC_(1),SC_(0.e-40)}, - //{SC_(2284),SC_(2598),SC_(3198),SC_(2073),SC_(2.568226642878234234731469207214275586921e-96),SC_(1),SC_(0.e-40)}, - //{SC_(2284),SC_(2598),SC_(3198),SC_(2120),SC_(1.300039280970278491399563360418008519226e-141),SC_(1),SC_(0.e-40)}, - {SC_(2284),SC_(2598),SC_(3198),SC_(1870),SC_(0.0137996710604292526669597574510970453016),SC_(0.9332289351942023401992097275568239112338),SC_(0.0667710648057976598007902724431760887662)}, - {SC_(2714),SC_(2564),SC_(3198),SC_(2153),SC_(0.0007602068090348631169150843040670180316801),SC_(0.00221724930017410584273440242818094113795),SC_(0.9977827506998258941572655975718190588621)}, - //{SC_(2714),SC_(2564),SC_(3198),SC_(2275),SC_(2.389273478584848197542682700197857941686e-30),SC_(0.999999999999999999999999999999056225002),SC_(9.43774998e-31)}, - //{SC_(2714),SC_(2564),SC_(3198),SC_(2311),SC_(4.496875877106921733455038361783686733759e-53),SC_(1),SC_(0.e-40)}, - //{SC_(2714),SC_(2564),SC_(3198),SC_(2481),SC_(5.427452315078316521316606761519937268639e-252),SC_(1),SC_(0.e-40)}, - //{SC_(2714),SC_(2564),SC_(3198),SC_(2523),SC_(3.28760233821461751336472689613619049464e-332),SC_(1),SC_(0.e-40)}, - //{SC_(2714),SC_(2564),SC_(3198),SC_(2361),SC_(3.921679538081295786093131327204110370691e-95),SC_(1),SC_(0.e-40)}, - {SC_(2714),SC_(2564),SC_(3198),SC_(2158),SC_(0.004023946386086623057595170070984435297238),SC_(0.01407047793206240235127460830155934874536),SC_(0.9859295220679375976487253916984406512546)}, - //{SC_(2714),SC_(2564),SC_(3198),SC_(2444),SC_(5.297510662712953060252841619712357096826e-194),SC_(1),SC_(0.e-40)}, - //{SC_(2714),SC_(2564),SC_(3198),SC_(2226),SC_(1.024254921782787513607818489358590331848e-9),SC_(0.999999998983989155511863183091944810876),SC_(1.016010844488136816908055189124e-9)}, - //{SC_(2714),SC_(2564),SC_(3198),SC_(2355),SC_(1.978929781286286216878147108631004914241e-89),SC_(1),SC_(0.e-40)}, - {SC_(730),SC_(2564),SC_(3198),SC_(420),SC_(7.52805744911035547937873348821232511921e-61),SC_(9.451617680125119619555226733383820418426e-61),SC_(1)}, - {SC_(730),SC_(2564),SC_(3198),SC_(517),SC_(1.035415089580412942515641975689141390427e-12),SC_(2.039063402388744610887027882654444741063e-12),SC_(0.999999999997960936597611255389112972117)}, - {SC_(730),SC_(2564),SC_(3198),SC_(611),SC_(0.0009740308940664704470710407807024893489785),SC_(0.9975545460464081603943666566696536662421),SC_(0.0024454539535918396056333433303463337579)}, - {SC_(730),SC_(2564),SC_(3198),SC_(279),SC_(1.595304181815312276176972504209173730097e-199),SC_(1.678177738130090668227067442053093761348e-199),SC_(1)}, - {SC_(730),SC_(2564),SC_(3198),SC_(420),SC_(7.52805744911035547937873348821232511921e-61),SC_(9.451617680125119619555226733383820418426e-61),SC_(1)}, - {SC_(730),SC_(2564),SC_(3198),SC_(504),SC_(5.550807487053911812822058829445386689796e-17),SC_(9.849409209415822224424654722895977955379e-17),SC_(0.999999999999999901505907905841777755753)}, - {SC_(730),SC_(2564),SC_(3198),SC_(372),SC_(1.605546354870612178740781050646539186862e-98),SC_(1.845937605823900204504036820035159735218e-98),SC_(1)}, - {SC_(730),SC_(2564),SC_(3198),SC_(571),SC_(0.01343296248841276379815843094254576483911),SC_(0.07353198708249211486109185562092974993258),SC_(0.9264680129175078851389081443790702500674)}, - {SC_(730),SC_(2564),SC_(3198),SC_(368),SC_(4.384983235539954445467700700515092170797e-102),SC_(5.013351380094734022335274851001595308115e-102),SC_(1)}, - {SC_(730),SC_(2564),SC_(3198),SC_(158),SC_(6.235660560187736802444553036433270953835e-402),SC_(6.280258997482568173440303376158993204012e-402),SC_(1)}, - {SC_(116),SC_(4934),SC_(5494),SC_(70),SC_(2.075900101560929841792553796613471100774e-17),SC_(2.460459266799689492021057206125120932409e-17),SC_(0.999999999999999975395407332003105079789)}, - {SC_(116),SC_(4934),SC_(5494),SC_(31),SC_(9.871285170348988309256098933733531664211e-61),SC_(1.02277976167625044026478937816407960646e-60),SC_(1)}, - {SC_(116),SC_(4934),SC_(5494),SC_(63),SC_(2.267197108749237594778606213605575779119e-23),SC_(2.578750935327152372426021552106352357734e-23),SC_(0.999999999999999999999974212490646728476)}, - {SC_(116),SC_(4934),SC_(5494),SC_(42),SC_(6.007346576998807709658897241840197510143e-46),SC_(6.360318241570135121802589412647726196011e-46),SC_(1)}, - {SC_(116),SC_(4934),SC_(5494),SC_(106),SC_(0.1116804690473795095104669373988381764272),SC_(0.7584676353906888096439200728313197090907),SC_(0.2415323646093111903560799271686802909093)}, - {SC_(116),SC_(4934),SC_(5494),SC_(100),SC_(0.0503742119970223819663542994283390181172),SC_(0.1287616578083579316935823220930883355539),SC_(0.8712383421916420683064176779069116644461)}, - {SC_(116),SC_(4934),SC_(5494),SC_(8),SC_(1.136161661575578777389109430583966945594e-100),SC_(1.143856400465436699424699529942978060397e-100),SC_(1)}, - {SC_(116),SC_(4934),SC_(5494),SC_(39),SC_(9.175753504734590818744774120376180805312e-50),SC_(9.650802483228010632797337380631125909948e-50),SC_(1)}, - {SC_(116),SC_(4934),SC_(5494),SC_(38),SC_(4.526030374578030397726435764033594085953e-51),SC_(4.750489784934198140525632602549451046364e-51),SC_(1)}, - {SC_(116),SC_(4934),SC_(5494),SC_(19),SC_(1.14288295995607625399252341664345765015e-79),SC_(1.164114085538017085528413782178340874898e-79),SC_(1)}, - {SC_(3215),SC_(4934),SC_(5494),SC_(2706),SC_(1.301464585707490814792535362994737105742e-71),SC_(1.48066685396468895689159213319649073755e-71),SC_(1)}, - //{SC_(3215),SC_(4934),SC_(5494),SC_(3014),SC_(2.778928853125489940813034129923433306267e-30),SC_(0.999999999999999999999999999998477829012),SC_(1.522170988e-30)}, - {SC_(3215),SC_(4934),SC_(5494),SC_(2775),SC_(2.980705983079855228190799398729048352087e-26),SC_(4.568054515761335768661592313440449747617e-26),SC_(0.999999999999999999999999954319454842387)}, - //{SC_(3215),SC_(4934),SC_(5494),SC_(3004),SC_(5.378089066435558496049070834586693555302e-26),SC_(0.999999999999999999999999966307286850134),SC_(3.3692713149866e-26)}, - {SC_(3215),SC_(4934),SC_(5494),SC_(2769),SC_(4.575321018475226387137075375185371548035e-29),SC_(6.770307181230632452986350148326352876378e-29),SC_(0.999999999999999999999999999932296928188)}, - {SC_(3215),SC_(4934),SC_(5494),SC_(2964),SC_(1.832217460276038557251397001240443135099e-12),SC_(0.999999999997907478272135988382633698282),SC_(2.092521727864011617366301718e-12)}, - {SC_(3215),SC_(4934),SC_(5494),SC_(2863),SC_(0.003192814456943264796090309312301672830727),SC_(0.01529732399678425733294970091036265409296),SC_(0.984702676003215742667050299089637345907)}, - {SC_(3215),SC_(4934),SC_(5494),SC_(2925),SC_(0.0001126567239667587485681805535995818729655),SC_(0.9997091506136263206825603745115894853285),SC_(0.0002908493863736793174396254884105146715)}, - //{SC_(3215),SC_(4934),SC_(5494),SC_(2978),SC_(1.493072631611316664630886611666164517391e-16),SC_(0.999999999999999863933229779127230838208),SC_(1.36066770220872769161792e-16)}, - //{SC_(3215),SC_(4934),SC_(5494),SC_(3135),SC_(1.364144802642130452748715021650473092386e-115),SC_(1),SC_(0.e-40)}, - {SC_(4679),SC_(63),SC_(5494),SC_(59),SC_(0.02177554343769504321391071983139287817981),SC_(0.9889720983037576750038011653281528633075),SC_(0.0110279016962423249961988346718471366925)}, - {SC_(4679),SC_(63),SC_(5494),SC_(34),SC_(2.291834910217138046227257852037994292793e-9),SC_(2.826079121524902134800638171700742220719e-9),SC_(0.9999999971739208784750978651993618282993)}, - {SC_(4679),SC_(63),SC_(5494),SC_(20),SC_(5.589240186641653949455334785805795497732e-22),SC_(6.041538257297753020668486984071999814492e-22),SC_(0.999999999999999999999395846174270224698)}, - {SC_(4679),SC_(63),SC_(5494),SC_(38),SC_(8.869462684596912381586295236545550772373e-7),SC_(1.172966728086824690764634534551048866175e-6),SC_(0.9999988270332719131753092353654654489511)}, - {SC_(4679),SC_(63),SC_(5494),SC_(51),SC_(0.08430051884656719121900050667329876824698),SC_(0.2161351933502864992680720821496335588975),SC_(0.7838648066497135007319279178503664411025)}, - {SC_(4679),SC_(63),SC_(5494),SC_(28),SC_(4.353757770671806099525426427856956157503e-14),SC_(4.999772155653313226775586682549807872326e-14),SC_(0.999999999999950002278443466867732244133)}, - {SC_(4679),SC_(63),SC_(5494),SC_(59),SC_(0.02177554343769504321391071983139287817981),SC_(0.9889720983037576750038011653281528633075),SC_(0.0110279016962423249961988346718471366925)}, - {SC_(4679),SC_(63),SC_(5494),SC_(54),SC_(0.1419850808354917019613239285390612426154),SC_(0.6036890800491267250430218325034504954109),SC_(0.3963109199508732749569781674965495045891)}, - {SC_(4679),SC_(63),SC_(5494),SC_(3),SC_(7.136954483641043093561093598618884335191e-47),SC_(7.193910796612041799520506176766000163643e-47),SC_(1)}, - {SC_(4679),SC_(63),SC_(5494),SC_(36),SC_(5.137428541711846166022551383288380953976e-8),SC_(6.540826512244440138867446454619929204767e-8),SC_(0.9999999345917348775555986113255354538007)}, - {SC_(4498),SC_(63),SC_(5494),SC_(55),SC_(0.07515584769838484415224427111536446726427),SC_(0.9064496805743194682928292408977067592803),SC_(0.0935503194256805317071707591022932407197)}, - {SC_(4498),SC_(63),SC_(5494),SC_(36),SC_(3.006028587230163412087950484735104776256e-6),SC_(4.134445889095858247521380401532958569624e-6),SC_(0.9999958655541109041417524786195984670414)}, - {SC_(4498),SC_(63),SC_(5494),SC_(7),SC_(1.180925335910771625584177682408114761433e-34),SC_(1.211941484403213408973968966482121921302e-34),SC_(0.999999999999999999999999999999999878806)}, - {SC_(4498),SC_(63),SC_(5494),SC_(61),SC_(0.0003058214478756612288237352875129947033387),SC_(0.9999528980850807036913573016612812428566),SC_(0.0000471019149192963086426983387187571434)}, - {SC_(4498),SC_(63),SC_(5494),SC_(30),SC_(5.434404923577365920603519544002198527592e-10),SC_(6.688363101915135304240265747428239721706e-10),SC_(0.999999999331163689808486469575973425257)}, - {SC_(4498),SC_(63),SC_(5494),SC_(1),SC_(1.107542894346697539367034550776316964086e-45),SC_(1.111193352974940834453276796961305989348e-45),SC_(1)}, - {SC_(4498),SC_(63),SC_(5494),SC_(52),SC_(0.1308264751086438221424092026318742903987),SC_(0.6067495681363828513659178756682145346319),SC_(0.3932504318636171486340821243317854653681)}, - {SC_(4498),SC_(63),SC_(5494),SC_(3),SC_(1.612844731098380416414479224652978509006e-41),SC_(1.629469137307708933371779117639634427735e-41),SC_(1)}, - {SC_(4498),SC_(63),SC_(5494),SC_(7),SC_(1.180925335910771625584177682408114761433e-34),SC_(1.211941484403213408973968966482121921302e-34),SC_(0.999999999999999999999999999999999878806)}, - {SC_(4498),SC_(63),SC_(5494),SC_(31),SC_(2.681268904938900886084410840737050460789e-9),SC_(3.35010521513041441650843741547987443296e-9),SC_(0.9999999966498947848695855834915625845201)}, - {SC_(4927),SC_(5709),SC_(15582),SC_(1006),SC_(6.339234104612103924818478600804223240535e-190),SC_(9.381728684405531114969361200221656280534e-190),SC_(1)}, - //{SC_(4927),SC_(5709),SC_(15582),SC_(3075),SC_(3.677152045501920304167491485472390252599e-444),SC_(1),SC_(0.e-40)}, - //{SC_(4927),SC_(5709),SC_(15582),SC_(1930),SC_(7.021619514016001433795351034994363459872e-7),SC_(0.9999961074340315071158318618094539709261),SC_(3.8925659684928841681381905460290739e-6)}, - //{SC_(4927),SC_(5709),SC_(15582),SC_(3670),SC_(3.023889360679502938528761389063297095916e-974),SC_(1),SC_(0.e-40)}, - //{SC_(4927),SC_(5709),SC_(15582),SC_(3396),SC_(1.518102375990395835193698956978291603351e-701),SC_(1),SC_(0.e-40)}, - //{SC_(4927),SC_(5709),SC_(15582),SC_(4252),SC_(3.59537869952930700205997971685748921757e-1747),SC_(1),SC_(0.e-40)}, - //{SC_(4927),SC_(5709),SC_(15582),SC_(2892),SC_(3.296953405682328274817830825632043002187e-325),SC_(1),SC_(0.e-40)}, - //{SC_(4927),SC_(5709),SC_(15582),SC_(4634),SC_(2.939967325749253243319695099153624196492e-2452),SC_(1),SC_(0.e-40)}, - {SC_(4927),SC_(5709),SC_(15582),SC_(566),SC_(9.658759281646508651392504855467279628581e-481),SC_(1.121789646189748754673629264448480612184e-480),SC_(1)}, - {SC_(4927),SC_(5709),SC_(15582),SC_(578),SC_(1.539338296002620482584150731931745370605e-470),SC_(1.796125390374408977243663785953386517648e-470),SC_(1)}, - {SC_(12463),SC_(5709),SC_(15582),SC_(3478),SC_(1.006405922085765327249426805877543752218e-434),SC_(1.189508163301917338844808154550173850989e-434),SC_(1)}, - {SC_(12463),SC_(5709),SC_(15582),SC_(3102),SC_(1.801588237261977931271087511792575138713e-806),SC_(1.926905984951753467315647688105897884209e-806),SC_(1)}, - //{SC_(12463),SC_(5709),SC_(15582),SC_(4836),SC_(1.279500290415770784796394928901921281391e-30),SC_(0.999999999999999999999999999997992139054),SC_(2.007860946e-30)}, - //{SC_(12463),SC_(5709),SC_(15582),SC_(5672),SC_(8.211075716556983834494281939126325961014e-631),SC_(1),SC_(0.e-40)}, - {SC_(12463),SC_(5709),SC_(15582),SC_(2739),SC_(7.942740543104711231249902212637227645973e-1338),SC_(8.056526098952320234215083963959077928992e-1338),SC_(1)}, - //{SC_(12463),SC_(5709),SC_(15582),SC_(5691),SC_(2.469075354107191191986179778263512079e-668),SC_(1),SC_(0.e-40)}, - {SC_(12463),SC_(5709),SC_(15582),SC_(2722),SC_(9.779333008745284830383984850117446014205e-1370),SC_(9.901538457186077459455392963727220943833e-1370),SC_(1)}, - {SC_(12463),SC_(5709),SC_(15582),SC_(3463),SC_(5.30615834698657866630857578903211416722e-447),SC_(6.238314045857898958032074360456653750184e-447),SC_(1)}, - {SC_(12463),SC_(5709),SC_(15582),SC_(3065),SC_(3.401470422855740308061231647970018418367e-851),SC_(3.613018073107107137747060327519176948069e-851),SC_(1)}, - //{SC_(12463),SC_(5709),SC_(15582),SC_(5669),SC_(2.357007720699358431877989506299284244468e-625),SC_(1),SC_(0.e-40)}, - {SC_(4438),SC_(12575),SC_(15582),SC_(3263),SC_(4.435321459779290899993711683502778935079e-45),SC_(9.740316269301809627744830862498348157159e-45),SC_(1)}, - {SC_(4438),SC_(12575),SC_(15582),SC_(2797),SC_(1.633335582290992118308319188940666290148e-251),SC_(2.142953554897797330733201509747662022608e-251),SC_(1)}, - {SC_(4438),SC_(12575),SC_(15582),SC_(2691),SC_(5.495849840533559961957052425968731722353e-322),SC_(6.836845529230566706607480161453931176945e-322),SC_(1)}, - {SC_(4438),SC_(12575),SC_(15582),SC_(2431),SC_(1.993828118934155932497960035027714551599e-533),SC_(2.263920531776472531722580833266889159382e-533),SC_(1)}, - //{SC_(4438),SC_(12575),SC_(15582),SC_(4311),SC_(1.179187250020158315490073292121582351995e-305),SC_(1),SC_(0.e-40)}, - {SC_(4438),SC_(12575),SC_(15582),SC_(2326),SC_(3.299330524432867192121564820200580059945e-635),SC_(3.650095231694719949668862317327622630577e-635),SC_(1)}, - //{SC_(4438),SC_(12575),SC_(15582),SC_(3779),SC_(2.811813909295360559735426635527205346905e-20),SC_(0.999999999999999999947768931875694491675),SC_(5.2231068124305508325e-20)}, - {SC_(4438),SC_(12575),SC_(15582),SC_(2273),SC_(2.121966223891087340540365503793597463055e-690),SC_(2.320974324298723210214732910188800714753e-690),SC_(1)}, - {SC_(4438),SC_(12575),SC_(15582),SC_(1704),SC_(4.26047773610794944627559108769983951047e-1481),SC_(4.328185563225618905397135819823042898001e-1481),SC_(1)}, - {SC_(4438),SC_(12575),SC_(15582),SC_(3187),SC_(2.702643231114555571113233202034373770661e-67),SC_(5.150995278963108588055631364450502244211e-67),SC_(1)}, - {SC_(11491),SC_(12575),SC_(15582),SC_(8946),SC_(1.703165566721353814922501297682510774634e-56),SC_(3.075137845246061197300125409500262963551e-56),SC_(1)}, - //{SC_(11491),SC_(12575),SC_(15582),SC_(10716),SC_(4.143757744937962174939769535710512245796e-865),SC_(1),SC_(0.e-40)}, - //{SC_(11491),SC_(12575),SC_(15582),SC_(11146),SC_(3.445253481408347317737434293597176336291e-1499),SC_(1),SC_(0.e-40)}, - //{SC_(11491),SC_(12575),SC_(15582),SC_(10556),SC_(1.244863949482443666518124566788365799282e-682),SC_(1),SC_(0.e-40)}, - //{SC_(11491),SC_(12575),SC_(15582),SC_(10713),SC_(1.872268680237180672431400271923629604662e-861),SC_(1),SC_(0.e-40)}, - //{SC_(11491),SC_(12575),SC_(15582),SC_(11404),SC_(2.623521946917958826310697056679792248359e-2035),SC_(1),SC_(0.e-40)}, - {SC_(11491),SC_(12575),SC_(15582),SC_(8611),SC_(5.902950421727860032307027070001849738945e-266),SC_(6.527272372809071671043471044598854410339e-266),SC_(1)}, - //{SC_(11491),SC_(12575),SC_(15582),SC_(9382),SC_(8.350769503138113607048006351288674200386e-8),SC_(0.9999996811470715898090812142957207291651),SC_(3.188529284101909187857042792708349e-7)}, - //{SC_(11491),SC_(12575),SC_(15582),SC_(10093),SC_(1.525454564673778577778516320623498508002e-283),SC_(1),SC_(0.e-40)}, - {SC_(11491),SC_(12575),SC_(15582),SC_(8616),SC_(6.463719063528862326901595813952505767646e-261),SC_(7.180069731161748312282673058422249863972e-261),SC_(1)}, - //{SC_(4716),SC_(7375),SC_(30916),SC_(2123),SC_(1.051598000012254716392485236070905585228e-268),SC_(1),SC_(0.e-40)}, - //{SC_(4716),SC_(7375),SC_(30916),SC_(1391),SC_(6.397691613869390399471557572785519528862e-23),SC_(0.999999999999999999999847139456387039014),SC_(1.52860543612960986e-22)}, - {SC_(4716),SC_(7375),SC_(30916),SC_(802),SC_(9.63468927291374065983956254885634959026e-36),SC_(2.470316012686340183657552031377716990407e-35),SC_(0.999999999999999999999999999999999975297)}, - //{SC_(4716),SC_(7375),SC_(30916),SC_(1822),SC_(1.14085183245777964221003544061732820553e-135),SC_(1),SC_(0.e-40)}, - //{SC_(4716),SC_(7375),SC_(30916),SC_(1909),SC_(1.206331285434620553935142382532461215726e-169),SC_(1),SC_(0.e-40)}, - //{SC_(4716),SC_(7375),SC_(30916),SC_(2836),SC_(1.705760756379935137738292356686227831161e-756),SC_(1),SC_(0.e-40)}, - //{SC_(4716),SC_(7375),SC_(30916),SC_(4456),SC_(1.711211733109732363933699044037411967215e-2965),SC_(1),SC_(0.e-40)}, - //{SC_(4716),SC_(7375),SC_(30916),SC_(1920),SC_(3.348573725136031902872466248413502832256e-174),SC_(1),SC_(0.e-40)}, - {SC_(4716),SC_(7375),SC_(30916),SC_(999),SC_(2.138122084622344367578512770528568747903e-7),SC_(1.25417155689383511127926419540770446068e-6),SC_(0.9999987458284431061648887207358045922955)}, - {SC_(4716),SC_(7375),SC_(30916),SC_(874),SC_(2.821590510628816486988008063151194817168e-22),SC_(9.004100327904705235159583716808495439711e-22),SC_(0.999999999999999999999099589967209529476)}, - {SC_(15559),SC_(7375),SC_(30916),SC_(2191),SC_(2.413371615050103770980626165031023930979e-368),SC_(3.556509829562483740914436969008727592467e-368),SC_(1)}, - {SC_(15559),SC_(7375),SC_(30916),SC_(1005),SC_(9.894980874153372595761820694699023799935e-1236),SC_(1.096258863414571957167577684620602424505e-1235),SC_(1)}, - {SC_(15559),SC_(7375),SC_(30916),SC_(2746),SC_(4.118337082904282114829472199943034115996e-148),SC_(8.174104688972092189023381983494630349758e-148),SC_(1)}, - {SC_(15559),SC_(7375),SC_(30916),SC_(3194),SC_(3.183471994948445071033289373223870925742e-44),SC_(1.024132845469072232573725203929695789012e-43),SC_(1)}, - //{SC_(15559),SC_(7375),SC_(30916),SC_(7300),SC_(6.77164027932829532370109212260862859305e-2502),SC_(1),SC_(0.e-40)}, - //{SC_(15559),SC_(7375),SC_(30916),SC_(6833),SC_(4.1396195968933323171054600327897582287e-1727),SC_(1),SC_(0.e-40)}, - {SC_(15559),SC_(7375),SC_(30916),SC_(219),SC_(1.881993729177212164637026875271803426257e-2271),SC_(1.913288470864454992848774406953287553205e-2271),SC_(1)}, - {SC_(15559),SC_(7375),SC_(30916),SC_(1946),SC_(6.059304806185264237722374088214508359474e-500),SC_(8.202297432646816246455573369592948373176e-500),SC_(1)}, - //{SC_(15559),SC_(7375),SC_(30916),SC_(4530),SC_(4.852465934382930186442067232117977677403e-107),SC_(1),SC_(0.e-40)}, - //{SC_(15559),SC_(7375),SC_(30916),SC_(5431),SC_(6.278064131566577219092533432665204627255e-475),SC_(1),SC_(0.e-40)}, - //{SC_(24162),SC_(30197),SC_(30916),SC_(23921),SC_(5.01571344812621193474425641386483940301e-149),SC_(1),SC_(0.e-40)}, - //{SC_(24162),SC_(30197),SC_(30916),SC_(23731),SC_(3.894076550564398247369316726697188054062e-29),SC_(0.999999999999999999999999999973526541057),SC_(2.6473458943e-29)}, - //{SC_(24162),SC_(30197),SC_(30916),SC_(23948),SC_(9.022982528814208465718080395862041827201e-174),SC_(1),SC_(0.e-40)}, - //{SC_(24162),SC_(30197),SC_(30916),SC_(23785),SC_(6.501467887055533489989990433122758223866e-54),SC_(1),SC_(0.e-40)}, - //{SC_(24162),SC_(30197),SC_(30916),SC_(24127),SC_(1.211500213651858537165259088551713152938e-408),SC_(1),SC_(0.e-40)}, - {SC_(24162),SC_(30197),SC_(30916),SC_(23574),SC_(0.002023261955389159984206469053893655644769),SC_(0.008763296757879097076121904722363852118327),SC_(0.9912367032421209029238780952776361478817)}, - //{SC_(24162),SC_(30197),SC_(30916),SC_(24103),SC_(1.502246684732592841317797329598945415434e-366),SC_(1),SC_(0.e-40)}, - //{SC_(24162),SC_(30197),SC_(30916),SC_(23909),SC_(1.089392278845805508791127031194856769452e-138),SC_(1),SC_(0.e-40)}, - {SC_(24162),SC_(30197),SC_(30916),SC_(23557),SC_(9.957825121836800401583387727523356183938e-6),SC_(0.00002883229031890871323816650314839586412251),SC_(0.9999711677096810912867618334968516041359)}, - //{SC_(24162),SC_(30197),SC_(30916),SC_(23936),SC_(1.630337789888062205675224945299028404172e-162),SC_(1),SC_(0.e-40)}, - //{SC_(10811),SC_(30197),SC_(30916),SC_(10705),SC_(4.214045751475557604377397079532975048913e-35),SC_(0.999999999999999999999999999999999980825),SC_(1.9175e-35)}, - {SC_(10811),SC_(30197),SC_(30916),SC_(10582),SC_(0.006534800831460427393593310723134559529149),SC_(0.9658894847256837655400445750384213508154),SC_(0.0341105152743162344599554249615786491846)}, - {SC_(10811),SC_(30197),SC_(30916),SC_(10101),SC_(5.964481460925906600293895095971574740803e-313),SC_(6.002643903347307383282629300548537979569e-313),SC_(1)}, - {SC_(10811),SC_(30197),SC_(30916),SC_(10521),SC_(0.0003201276134018164345968425589560100704715),SC_(0.001414856594141071402937765727589764302753),SC_(0.9985851434058589285970622342724102356972)}, - //{SC_(10811),SC_(30197),SC_(30916),SC_(10794),SC_(1.798503936868023925360898291540942571343e-107),SC_(1),SC_(0.e-40)}, - {SC_(10811),SC_(30197),SC_(30916),SC_(10167),SC_(2.21474798565952254789052561462298471985e-210),SC_(2.353519890373409235647877343002777258109e-210),SC_(1)}, - {SC_(10811),SC_(30197),SC_(30916),SC_(10226),SC_(1.723644214696431707714898254406246310588e-147),SC_(1.951895832131084667079719129033853235618e-147),SC_(1)}, - {SC_(10811),SC_(30197),SC_(30916),SC_(10176),SC_(1.32687759331156231792363873935966188326e-199),SC_(1.422254878584869415443690163035370486592e-199),SC_(1)}, - {SC_(10811),SC_(30197),SC_(30916),SC_(10264),SC_(6.680128539884872883498465278631658091013e-115),SC_(7.965521820715383925417088201148941207152e-115),SC_(1)}, - {SC_(10811),SC_(30197),SC_(30916),SC_(10443),SC_(7.641514565676484825234423253217707077378e-20),SC_(1.528376558915782740567832769458233142503e-19),SC_(0.999999999999999999847162344108421725943)} + //{{SC_(1),SC_(1),SC_(2),SC_(1),SC_(0.5),SC_(1),SC_(0.e-40)}}, + {{SC_(5),SC_(4),SC_(6),SC_(3),SC_(0.6666666666666666666666666666666666666667),SC_(0.6666666666666666666666666666666666666667),SC_(0.3333333333333333333333333333333333333333)}}, + //{{SC_(5),SC_(3),SC_(13),SC_(3),SC_(0.03496503496503496503496503496503496503497),SC_(1),SC_(0.e-40)}}, + {{SC_(5),SC_(3),SC_(13),SC_(1),SC_(0.4895104895104895104895104895104895104895),SC_(0.6853146853146853146853146853146853146853),SC_(0.3146853146853146853146853146853146853147)}}, + {{SC_(5),SC_(3),SC_(13),SC_(1),SC_(0.4895104895104895104895104895104895104895),SC_(0.6853146853146853146853146853146853146853),SC_(0.3146853146853146853146853146853146853147)}}, + //{{SC_(1),SC_(3),SC_(13),SC_(1),SC_(0.2307692307692307692307692307692307692308),SC_(1),SC_(0.e-40)}}, + {{SC_(11),SC_(9),SC_(13),SC_(7),SC_(0.4615384615384615384615384615384615384615),SC_(0.4615384615384615384615384615384615384615),SC_(0.5384615384615384615384615384615384615385)}}, + {{SC_(11),SC_(9),SC_(13),SC_(8),SC_(0.4615384615384615384615384615384615384615),SC_(0.9230769230769230769230769230769230769231),SC_(0.0769230769230769230769230769230769230769)}}, + {{SC_(3),SC_(9),SC_(13),SC_(1),SC_(0.1888111888111888111888111888111888111888),SC_(0.2027972027972027972027972027972027972028),SC_(0.7972027972027972027972027972027972027972)}}, + //{{SC_(3),SC_(9),SC_(13),SC_(3),SC_(0.2937062937062937062937062937062937062937),SC_(1),SC_(0.e-40)}}, + {{SC_(3),SC_(9),SC_(13),SC_(1),SC_(0.1888111888111888111888111888111888111888),SC_(0.2027972027972027972027972027972027972028),SC_(0.7972027972027972027972027972027972027972)}}, + {{SC_(24),SC_(18),SC_(30),SC_(14),SC_(0.3401288366805608184918529746115953012505),SC_(0.5445497031703928255652393583428066186687),SC_(0.4554502968296071744347606416571933813313)}}, + {{SC_(24),SC_(18),SC_(30),SC_(14),SC_(0.3401288366805608184918529746115953012505),SC_(0.5445497031703928255652393583428066186687),SC_(0.4554502968296071744347606416571933813313)}}, + {{SC_(24),SC_(18),SC_(30),SC_(17),SC_(0.02400909435392194012883668056081849185297),SC_(0.9984438549955791335101679929266136162688),SC_(0.0015561450044208664898320070733863837312)}}, + {{SC_(24),SC_(18),SC_(30),SC_(12),SC_(0.03126436781609195402298850574712643678161),SC_(0.03126436781609195402298850574712643678161),SC_(0.9687356321839080459770114942528735632184)}}, + {{SC_(24),SC_(18),SC_(30),SC_(13),SC_(0.1731564986737400530503978779840848806366),SC_(0.2044208664898320070733863837312113174182),SC_(0.7955791335101679929266136162687886825818)}}, + {{SC_(24),SC_(18),SC_(30),SC_(13),SC_(0.1731564986737400530503978779840848806366),SC_(0.2044208664898320070733863837312113174182),SC_(0.7955791335101679929266136162687886825818)}}, + {{SC_(4),SC_(18),SC_(30),SC_(3),SC_(0.357307060755336617405582922824302134647),SC_(0.8883415435139573070607553366174055829228),SC_(0.1116584564860426929392446633825944170772)}}, + {{SC_(4),SC_(18),SC_(30),SC_(3),SC_(0.357307060755336617405582922824302134647),SC_(0.8883415435139573070607553366174055829228),SC_(0.1116584564860426929392446633825944170772)}}, + {{SC_(4),SC_(18),SC_(30),SC_(2),SC_(0.3684729064039408866995073891625615763547),SC_(0.5310344827586206896551724137931034482759),SC_(0.4689655172413793103448275862068965517241)}}, + {{SC_(4),SC_(18),SC_(30),SC_(0),SC_(0.01806239737274220032840722495894909688013),SC_(0.01806239737274220032840722495894909688013),SC_(0.9819376026272577996715927750410509031199)}}, + //{{SC_(8),SC_(26),SC_(30),SC_(8),SC_(0.2669220945083014048531289910600255427842),SC_(1),SC_(0.e-40)}}, + {{SC_(8),SC_(26),SC_(30),SC_(6),SC_(0.236015325670498084291187739463601532567),SC_(0.2835249042145593869731800766283524904215),SC_(0.7164750957854406130268199233716475095785)}}, + {{SC_(8),SC_(26),SC_(30),SC_(4),SC_(0.002554278416347381864623243933588761174968),SC_(0.002554278416347381864623243933588761174968),SC_(0.997445721583652618135376756066411238825)}}, + {{SC_(8),SC_(26),SC_(30),SC_(5),SC_(0.04495530012771392081736909323116219667944),SC_(0.04750957854406130268199233716475095785441),SC_(0.9524904214559386973180076628352490421456)}}, + {{SC_(17),SC_(26),SC_(30),SC_(14),SC_(0.3225688742930122240467068053274949826674),SC_(0.4094143404488232074438970990695128626163),SC_(0.5905856595511767925561029009304871373837)}}, + //{{SC_(17),SC_(26),SC_(30),SC_(17),SC_(0.02609012953840540047436599160737091771575),SC_(1),SC_(0.e-40)}}, + {{SC_(17),SC_(26),SC_(30),SC_(15),SC_(0.3870826491516146688560481663929939792009),SC_(0.7964969896004378762999452654625068418172),SC_(0.2035030103995621237000547345374931581828)}}, + {{SC_(17),SC_(26),SC_(30),SC_(14),SC_(0.3225688742930122240467068053274949826674),SC_(0.4094143404488232074438970990695128626163),SC_(0.5905856595511767925561029009304871373837)}}, + {{SC_(34),SC_(4),SC_(52),SC_(3),SC_(0.3978649921507064364207221350078492935636),SC_(0.8286970172684458398744113029827315541601),SC_(0.1713029827315541601255886970172684458399)}}, + {{SC_(34),SC_(4),SC_(52),SC_(3),SC_(0.3978649921507064364207221350078492935636),SC_(0.8286970172684458398744113029827315541601),SC_(0.1713029827315541601255886970172684458399)}}, + {{SC_(34),SC_(4),SC_(52),SC_(3),SC_(0.3978649921507064364207221350078492935636),SC_(0.8286970172684458398744113029827315541601),SC_(0.1713029827315541601255886970172684458399)}}, + {{SC_(34),SC_(4),SC_(52),SC_(0),SC_(0.01130298273155416012558869701726844583987),SC_(0.01130298273155416012558869701726844583987),SC_(0.9886970172684458398744113029827315541601)}}, + {{SC_(9),SC_(4),SC_(52),SC_(1),SC_(0.4102650290885585003232062055591467356173),SC_(0.8661150614091790562378797672915319974144),SC_(0.1338849385908209437621202327084680025856)}}, + //{{SC_(9),SC_(4),SC_(52),SC_(4),SC_(0.0004654169360051712992889463477698771816419),SC_(1),SC_(0.e-40)}}, + {{SC_(9),SC_(4),SC_(52),SC_(1),SC_(0.4102650290885585003232062055591467356173),SC_(0.8661150614091790562378797672915319974144),SC_(0.1338849385908209437621202327084680025856)}}, + {{SC_(9),SC_(4),SC_(52),SC_(1),SC_(0.4102650290885585003232062055591467356173),SC_(0.8661150614091790562378797672915319974144),SC_(0.1338849385908209437621202327084680025856)}}, + //{{SC_(49),SC_(9),SC_(52),SC_(9),SC_(0.5584162895927601809954751131221719457014),SC_(1),SC_(0.e-40)}}, + {{SC_(49),SC_(9),SC_(52),SC_(8),SC_(0.3677375565610859728506787330316742081448),SC_(0.4415837104072398190045248868778280542986),SC_(0.5584162895927601809954751131221719457014)}}, + {{SC_(49),SC_(9),SC_(52),SC_(7),SC_(0.0700452488687782805429864253393665158371),SC_(0.07384615384615384615384615384615384615385),SC_(0.9261538461538461538461538461538461538462)}}, + {{SC_(5),SC_(9),SC_(52),SC_(1),SC_(0.4273594053005817711700064641241111829347),SC_(0.7977375565610859728506787330316742081448),SC_(0.2022624434389140271493212669683257918552)}}, + {{SC_(5),SC_(9),SC_(52),SC_(0),SC_(0.3703781512605042016806722689075630252101),SC_(0.3703781512605042016806722689075630252101),SC_(0.6296218487394957983193277310924369747899)}}, + {{SC_(5),SC_(9),SC_(52),SC_(2),SC_(0.1709437621202327084680025856496444731739),SC_(0.9686813186813186813186813186813186813187),SC_(0.0313186813186813186813186813186813186813)}}, + {{SC_(5),SC_(9),SC_(52),SC_(0),SC_(0.3703781512605042016806722689075630252101),SC_(0.3703781512605042016806722689075630252101),SC_(0.6296218487394957983193277310924369747899)}}, + {{SC_(5),SC_(9),SC_(52),SC_(2),SC_(0.1709437621202327084680025856496444731739),SC_(0.9686813186813186813186813186813186813187),SC_(0.0313186813186813186813186813186813186813)}}, + //{{SC_(12),SC_(72),SC_(86),SC_(12),SC_(0.1004778059022558548188756178036665047061),SC_(1),SC_(0.e-40)}}, + {{SC_(12),SC_(72),SC_(86),SC_(5),SC_(0.0003140501443388029590935440038063406068305),SC_(0.0003350533679592531664393366671417525299769),SC_(0.99966494663204074683356066333285824747)}}, + {{SC_(12),SC_(72),SC_(86),SC_(9),SC_(0.2026205005326647239781309831965353100365),SC_(0.3036691452411089490209598247926760739435),SC_(0.6963308547588910509790401752073239260565)}}, + {{SC_(12),SC_(72),SC_(86),SC_(10),SC_(0.3191272883389469402655562985345431133076),SC_(0.622796433580055889286516123327219187251),SC_(0.377203566419944110713483876672780812749)}}, + //{{SC_(12),SC_(72),SC_(86),SC_(12),SC_(0.1004778059022558548188756178036665047061),SC_(1),SC_(0.e-40)}}, + //{{SC_(12),SC_(72),SC_(86),SC_(12),SC_(0.1004778059022558548188756178036665047061),SC_(1),SC_(0.e-40)}}, + //{{SC_(12),SC_(72),SC_(86),SC_(12),SC_(0.1004778059022558548188756178036665047061),SC_(1),SC_(0.e-40)}}, + {{SC_(12),SC_(72),SC_(86),SC_(6),SC_(0.003068531618643720579476502870524453012573),SC_(0.00340358498660297374591583953766620554255),SC_(0.9965964150133970262540841604623337944575)}}, + {{SC_(12),SC_(72),SC_(86),SC_(9),SC_(0.2026205005326647239781309831965353100365),SC_(0.3036691452411089490209598247926760739435),SC_(0.6963308547588910509790401752073239260565)}}, + {{SC_(12),SC_(72),SC_(86),SC_(8),SC_(0.0783571466903664362259178411580351394282),SC_(0.1010486447084442250428288415961407639069),SC_(0.8989513552915557749571711584038592360931)}}, + {{SC_(7),SC_(72),SC_(86),SC_(1),SC_(0.00004023970159105609317922988205868082117935),SC_(0.00004087842701313634862651924526596146913458),SC_(0.9999591215729868636513734807547340385309)}}, + {{SC_(7),SC_(72),SC_(86),SC_(1),SC_(0.00004023970159105609317922988205868082117935),SC_(0.00004087842701313634862651924526596146913458),SC_(0.9999591215729868636513734807547340385309)}}, + {{SC_(7),SC_(72),SC_(86),SC_(4),SC_(0.06969394377081245471693587603223946468199),SC_(0.08179779051923329544306930881020774343356),SC_(0.9182022094807667045569306911897922565664)}}, + //{{SC_(7),SC_(72),SC_(86),SC_(7),SC_(0.2741586880704895589163232624200716649924),SC_(1),SC_(0.e-40)}}, + {{SC_(7),SC_(72),SC_(86),SC_(1),SC_(0.00004023970159105609317922988205868082117935),SC_(0.00004087842701313634862651924526596146913458),SC_(0.9999591215729868636513734807547340385309)}}, + {{SC_(7),SC_(72),SC_(86),SC_(1),SC_(0.00004023970159105609317922988205868082117935),SC_(0.00004087842701313634862651924526596146913458),SC_(0.9999591215729868636513734807547340385309)}}, + {{SC_(7),SC_(72),SC_(86),SC_(0),SC_(6.387254220802554472893632072806479552278e-7),SC_(6.387254220802554472893632072806479552278e-7),SC_(0.999999361274577919744552710636792719352)}}, + {{SC_(77),SC_(8),SC_(86),SC_(0),SC_(1.696181522741228947391422166807067244121e-10),SC_(1.696181522741228947391422166807067244121e-10),SC_(0.999999999830381847725877105260857783319)}}, + {{SC_(77),SC_(8),SC_(86),SC_(3),SC_(0.0001737059497439292565023555441027117564704),SC_(0.0001783905204128200739835594202237384083541),SC_(0.9998216094795871799260164405797762615916)}}, + //{{SC_(77),SC_(8),SC_(86),SC_(8),SC_(0.3965686153374173505799193458109659077391),SC_(1),SC_(0.e-40)}}, + {{SC_(77),SC_(8),SC_(86),SC_(1),SC_(5.224239090042985157965580273765767111892e-8),SC_(5.241200905270397447439494495433837784333e-8),SC_(0.9999999475879909472960255256050550456616)}}, + {{SC_(77),SC_(8),SC_(86),SC_(2),SC_(4.632158659838113506729481176072313505878e-6),SC_(4.684570668890817481203876121026651883721e-6),SC_(0.9999953154293311091825187961238789733481)}}, + {{SC_(77),SC_(8),SC_(86),SC_(5),SC_(0.03127865135055686145419082164142829694844),SC_(0.0346706019412323727734679586275522028515),SC_(0.9653293980587676272265320413724477971485)}}, + {{SC_(77),SC_(8),SC_(86),SC_(2),SC_(4.632158659838113506729481176072313505878e-6),SC_(4.684570668890817481203876121026651883721e-6),SC_(0.9999953154293311091825187961238789733481)}}, + //{{SC_(77),SC_(8),SC_(86),SC_(8),SC_(0.3965686153374173505799193458109659077391),SC_(1),SC_(0.e-40)}}, + {{SC_(29),SC_(8),SC_(86),SC_(7),SC_(0.00167666525814056836712273646335578512841),SC_(0.9999191082550897094208844293811538875596),SC_(0.0000808917449102905791155706188461124404)}}, + {{SC_(29),SC_(8),SC_(86),SC_(4),SC_(0.1768152862443455901937477083421502969112),SC_(0.9184671960045507939629798985816090795823),SC_(0.0815328039954492060370201014183909204177)}}, + {{SC_(29),SC_(8),SC_(86),SC_(5),SC_(0.06548714305346132970138804012672233218935),SC_(0.9839543390580121236643679387083314117717),SC_(0.0160456609419878763356320612916685882283)}}, + //{{SC_(29),SC_(8),SC_(86),SC_(8),SC_(0.00008089174491029057911557061884611244040574),SC_(1),SC_(0.e-40)}}, + {{SC_(29),SC_(8),SC_(86),SC_(2),SC_(0.2776654865466760379338852901373026884828),SC_(0.4533069814232723951455820812507213754005),SC_(0.5466930185767276048544179187492786245995)}}, + //{{SC_(29),SC_(8),SC_(86),SC_(8),SC_(0.00008089174491029057911557061884611244040574),SC_(1),SC_(0.e-40)}}, + 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//{{SC_(309),SC_(128),SC_(356),SC_(128),SC_(1.173952568854174209634781519975835814629e-10),SC_(1),SC_(0.e-40)}}, + {{SC_(309),SC_(128),SC_(356),SC_(95),SC_(2.523134664906021391827654571209586578814e-7),SC_(3.068494487409635672940571726868111070252e-7),SC_(0.9999996931505512590364327059428273131889)}}, + {{SC_(332),SC_(128),SC_(356),SC_(116),SC_(0.05814205100844658174163343144704930895785),SC_(0.1043915443995216378549656982347843287219),SC_(0.8956084556004783621450343017652156712781)}}, + {{SC_(332),SC_(128),SC_(356),SC_(123),SC_(0.05076509679421834647006131590934390373976),SC_(0.9700817477211100887338137165315562065958),SC_(0.0299182522788899112661862834684437934042)}}, + //{{SC_(332),SC_(128),SC_(356),SC_(128),SC_(0.00001429619718722787470213743464779523575631),SC_(1),SC_(0.e-40)}}, + {{SC_(332),SC_(128),SC_(356),SC_(111),SC_(0.0002843459681667381617853471866947621470982),SC_(0.0003493978946605080858095590072982928343876),SC_(0.9996506021053394919141904409927017071656)}}, + 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{{SC_(179),SC_(32),SC_(356),SC_(21),SC_(0.02869473180869921253994068089807112225269),SC_(0.9782777757464777359338234452637103216515),SC_(0.0217222242535222640661765547362896783485)}}, + //{{SC_(425),SC_(962),SC_(973),SC_(425),SC_(0.001730269182885526599913793807137295644412),SC_(1),SC_(0.e-40)}}, + {{SC_(425),SC_(962),SC_(973),SC_(424),SC_(0.01503533165425620233196465808246627720748),SC_(0.9982697308171144734000862061928627043556),SC_(0.0017302691828855265999137938071372956444)}}, + {{SC_(425),SC_(962),SC_(973),SC_(419),SC_(0.1823616267560499554057729478613706085216),SC_(0.3325506178235432762157463639395714148864),SC_(0.6674493821764567237842536360604285851136)}}, + {{SC_(425),SC_(962),SC_(973),SC_(424),SC_(0.01503533165425620233196465808246627720748),SC_(0.9982697308171144734000862061928627043556),SC_(0.0017302691828855265999137938071372956444)}}, + {{SC_(425),SC_(962),SC_(973),SC_(417),SC_(0.03847426474600563431124947675865412641384),SC_(0.04986136290207192990264822548745200782154),SC_(0.9501386370979280700973517745125479921785)}}, + {{SC_(425),SC_(962),SC_(973),SC_(421),SC_(0.2168069260267343633382269830226402084104),SC_(0.7851250755848850819000083724115550528855),SC_(0.2148749244151149180999916275884449471145)}}, + {{SC_(425),SC_(962),SC_(973),SC_(422),SC_(0.1389722120621602968791241680275454416469),SC_(0.9240972876470453787791325404391004945324),SC_(0.0759027123529546212208674595608995054676)}}, + {{SC_(425),SC_(962),SC_(973),SC_(421),SC_(0.2168069260267343633382269830226402084104),SC_(0.7851250755848850819000083724115550528855),SC_(0.2148749244151149180999916275884449471145)}}, + {{SC_(425),SC_(962),SC_(973),SC_(417),SC_(0.03847426474600563431124947675865412641384),SC_(0.04986136290207192990264822548745200782154),SC_(0.9501386370979280700973517745125479921785)}}, + {{SC_(425),SC_(962),SC_(973),SC_(422),SC_(0.1389722120621602968791241680275454416469),SC_(0.9240972876470453787791325404391004945324),SC_(0.0759027123529546212208674595608995054676)}}, + {{SC_(540),SC_(962),SC_(973),SC_(529),SC_(0.001469618832174530213229780392268924311856),SC_(0.001469618832174530213229780392268924311856),SC_(0.9985303811678254697867702196077310756881)}}, + {{SC_(540),SC_(962),SC_(973),SC_(535),SC_(0.1895661732555605465573127760069913903602),SC_(0.8361800421215626051684275771149104259661),SC_(0.1638199578784373948315724228850895740339)}}, + {{SC_(540),SC_(962),SC_(973),SC_(533),SC_(0.2106816860607503576873231401676103114642),SC_(0.4096561522965513754144738310991797976557),SC_(0.5903438477034486245855261689008202023443)}}, + //{{SC_(540),SC_(962),SC_(973),SC_(540),SC_(0.0001262256511272454676003572709234773890586),SC_(1),SC_(0.e-40)}}, + {{SC_(540),SC_(962),SC_(973),SC_(535),SC_(0.1895661732555605465573127760069913903602),SC_(0.8361800421215626051684275771149104259661),SC_(0.1638199578784373948315724228850895740339)}}, + {{SC_(540),SC_(962),SC_(973),SC_(529),SC_(0.001469618832174530213229780392268924311856),SC_(0.001469618832174530213229780392268924311856),SC_(0.9985303811678254697867702196077310756881)}}, + {{SC_(540),SC_(962),SC_(973),SC_(529),SC_(0.001469618832174530213229780392268924311856),SC_(0.001469618832174530213229780392268924311856),SC_(0.9985303811678254697867702196077310756881)}}, + {{SC_(540),SC_(962),SC_(973),SC_(538),SC_(0.01126643745784983506727998182414638859487),SC_(0.998101243928788030944820157648023435871),SC_(0.001898756071211969055179842351976564129)}}, + {{SC_(540),SC_(962),SC_(973),SC_(538),SC_(0.01126643745784983506727998182414638859487),SC_(0.998101243928788030944820157648023435871),SC_(0.001898756071211969055179842351976564129)}}, + {{SC_(540),SC_(962),SC_(973),SC_(530),SC_(0.0132071594295231837841763094497677103724),SC_(0.01467677826169771399740608984203663468425),SC_(0.9853232217383022860025939101579633653157)}}, + {{SC_(797),SC_(334),SC_(973),SC_(252),SC_(0.00006625796823677690729314300617452992326649),SC_(0.0001348401906870167680027021434814934503861),SC_(0.9998651598093129832319972978565185065496)}}, + //{{SC_(797),SC_(334),SC_(973),SC_(322),SC_(6.983850717054883225806592315521964705242e-21),SC_(0.999999999999999999999173818250410551486),SC_(8.26181749589448514e-22)}}, + {{SC_(797),SC_(334),SC_(973),SC_(294),SC_(0.00008908450711833519340856244713611142471579),SC_(0.9999171648613243361673307688374104919183),SC_(0.0000828351386756638326692311625895080817)}}, + //{{SC_(797),SC_(334),SC_(973),SC_(315),SC_(4.477512056168159048537745352957006933488e-15),SC_(0.999999999999999011103714625815853985649),SC_(9.88896285374184146014351e-16)}}, + //{{SC_(797),SC_(334),SC_(973),SC_(320),SC_(4.669717243593948437260963126450566810095e-19),SC_(0.999999999999999999932590227929891823175),SC_(6.7409772070108176825e-20)}}, + {{SC_(797),SC_(334),SC_(973),SC_(236),SC_(6.727393238319958780368559514417208047046e-11),SC_(9.987409104666421473936613845778962623697e-11),SC_(0.999999999900125908953335785260633861542)}}, + {{SC_(797),SC_(334),SC_(973),SC_(293),SC_(0.0001723748999525510246442102635641830819704),SC_(0.9998280803542060009739222063902743804936),SC_(0.0001719196457939990260777936097256195064)}}, + {{SC_(797),SC_(334),SC_(973),SC_(240),SC_(4.208099135331936814529085955012549745131e-9),SC_(6.631352233586740245027290009470364897932e-9),SC_(0.9999999933686477664132597549727099905296)}}, + {{SC_(797),SC_(334),SC_(973),SC_(226),SC_(2.837277830784060952227181395283153835467e-16),SC_(3.753858052411669554994217970061448093714e-16),SC_(0.999999999999999624614194758833044500578)}}, + {{SC_(797),SC_(334),SC_(973),SC_(184),SC_(1.837052002163276359154130471333208458286e-54),SC_(1.93670704001299800120056217810738417905e-54),SC_(1)}}, + {{SC_(453),SC_(334),SC_(973),SC_(28),SC_(6.793193827561028202902976635003367877227e-75),SC_(7.118636331915467986484970086981805616095e-75),SC_(1)}}, + {{SC_(453),SC_(334),SC_(973),SC_(53),SC_(7.809780788870239982842609746744039778707e-47),SC_(8.790962431354454536711420041061177586564e-47),SC_(1)}}, + //{{SC_(453),SC_(334),SC_(973),SC_(320),SC_(3.131175927803977169916713432405745219695e-126),SC_(1),SC_(0.e-40)}}, + //{{SC_(453),SC_(334),SC_(973),SC_(206),SC_(3.60219857522415158547703220100375407042e-12),SC_(0.999999999997753146803152633354062788882),SC_(2.246853196847366645937211118e-12)}}, + {{SC_(453),SC_(334),SC_(973),SC_(15),SC_(4.27439806904807633594722300172024102612e-94),SC_(4.367988093148506690674156367666866626417e-94),SC_(1)}}, + {{SC_(453),SC_(334),SC_(973),SC_(152),SC_(0.04826841874430430687609539751074516400646),SC_(0.3424802704976019616108159408843983798306),SC_(0.6575197295023980383891840591156016201694)}}, + //{{SC_(453),SC_(334),SC_(973),SC_(288),SC_(5.01196899862618170032413245887252273368e-77),SC_(1),SC_(0.e-40)}}, + {{SC_(453),SC_(334),SC_(973),SC_(158),SC_(0.05093523942943842194436856352296911381224),SC_(0.6577681435125240236827321826001806186743),SC_(0.3422318564874759763172678173998193813257)}}, + //{{SC_(453),SC_(334),SC_(973),SC_(240),SC_(5.625853848826174111387936567286920206281e-31),SC_(0.999999999999999999999999999999864966466),SC_(1.35033534e-31)}}, + //{{SC_(453),SC_(334),SC_(973),SC_(307),SC_(1.115893441169970912376476440179941658041e-103),SC_(1),SC_(0.e-40)}}, + //{{SC_(437),SC_(318),SC_(1209),SC_(290),SC_(1.006620133234272771163677015430335203943e-130),SC_(1),SC_(0.e-40)}}, + {{SC_(437),SC_(318),SC_(1209),SC_(91),SC_(0.000249746343620639318300239691547389701761),SC_(0.0006387097424328087819071799019558425578344),SC_(0.9993612902575671912180928200980441574422)}}, + //{{SC_(437),SC_(318),SC_(1209),SC_(161),SC_(2.626291609603155449015480586249378996646e-10),SC_(0.99999999980295295962658198502303195079),SC_(1.9704704037341801497696804921e-10)}}, + {{SC_(437),SC_(318),SC_(1209),SC_(121),SC_(0.03842277275961047991159275112715017088171),SC_(0.8138423545996981671290697197982014986511),SC_(0.1861576454003018328709302802017985013489)}}, + {{SC_(437),SC_(318),SC_(1209),SC_(110),SC_(0.04348498418098799613741149657597115317029),SC_(0.2735425234591600571117362990553155570651),SC_(0.7264574765408399428882637009446844429349)}}, + //{{SC_(437),SC_(318),SC_(1209),SC_(227),SC_(1.88229016834885594756235286696744970181e-51),SC_(1),SC_(0.e-40)}}, + {{SC_(437),SC_(318),SC_(1209),SC_(134),SC_(0.00194550241359619551975486688720863879117),SC_(0.9959039509551882259961399094904303046884),SC_(0.0040960490448117740038600905095696953116)}}, + //{{SC_(437),SC_(318),SC_(1209),SC_(297),SC_(3.099170124790288236133811018964458572526e-143),SC_(1),SC_(0.e-40)}}, + //{{SC_(437),SC_(318),SC_(1209),SC_(315),SC_(8.745337833902361187545389118026512656014e-183),SC_(1),SC_(0.e-40)}}, + {{SC_(437),SC_(318),SC_(1209),SC_(184),SC_(1.307228949356826879223900266059585713681e-20),SC_(0.999999999999999999994796180432579251579),SC_(5.203819567420748421e-21)}}, + {{SC_(690),SC_(318),SC_(1209),SC_(37),SC_(3.320625863326094090483393792106638864492e-86),SC_(3.486813684143416952377418163000021290702e-86),SC_(1)}}, + //{{SC_(690),SC_(318),SC_(1209),SC_(295),SC_(8.028270602773348094175158677072201916994e-59),SC_(1),SC_(0.e-40)}}, + //{{SC_(690),SC_(318),SC_(1209),SC_(217),SC_(7.446847405448950069716275639243476085211e-7),SC_(0.9999992151368775059138538229355824721045),SC_(7.848631224940861461770644175278955e-7)}}, + //{{SC_(690),SC_(318),SC_(1209),SC_(234),SC_(8.655813341764919370257475355332168675631e-13),SC_(0.999999999999492800168053859053519679115),SC_(5.07199831946140946480320885e-13)}}, + {{SC_(690),SC_(318),SC_(1209),SC_(44),SC_(2.225193268385278826382154176975169922062e-77),SC_(2.368395859994222444389160292498856150859e-77),SC_(1)}}, + {{SC_(690),SC_(318),SC_(1209),SC_(129),SC_(2.38378427332930781600974503246401822634e-12),SC_(3.934973888947151527521600631524818827246e-12),SC_(0.999999999996065026111052848472478399368)}}, + {{SC_(690),SC_(318),SC_(1209),SC_(107),SC_(5.883202459583277063909486057329520787237e-23),SC_(7.99788786613398647632239208434936393405e-23),SC_(0.999999999999999999999920021121338660135)}}, + //{{SC_(690),SC_(318),SC_(1209),SC_(291),SC_(3.387447252601386063089573439124401793154e-54),SC_(1),SC_(0.e-40)}}, + //{{SC_(690),SC_(318),SC_(1209),SC_(303),SC_(3.436705085016389481492195392327629935159e-69),SC_(1),SC_(0.e-40)}}, + //{{SC_(690),SC_(318),SC_(1209),SC_(232),SC_(5.823171654984571450723327045719220660975e-12),SC_(0.999999999996359036982781341520668192317),SC_(3.640963017218658479331807683e-12)}}, + {{SC_(754),SC_(157),SC_(1209),SC_(10),SC_(7.014731528920930361951810768762429681404e-57),SC_(7.215660108865651017830678595247908240443e-57),SC_(1)}}, + {{SC_(754),SC_(157),SC_(1209),SC_(21),SC_(2.887208079689564214747175904058519741897e-42),SC_(3.0923605955326645813810452988173375984e-42),SC_(1)}}, + {{SC_(754),SC_(157),SC_(1209),SC_(20),SC_(1.92340807552262283205625921172736368573e-43),SC_(2.051525158431003666338693947588178565032e-43),SC_(1)}}, + 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{{SC_(972),SC_(157),SC_(1209),SC_(3),SC_(2.005087090102681754797772599049082315503e-128),SC_(2.008411383539907780338312125871301296826e-128),SC_(1)}}, + {{SC_(786),SC_(2598),SC_(3198),SC_(354),SC_(7.903260705042764488301445082606473361127e-173),SC_(8.417880629333124464958707448513829976282e-173),SC_(1)}}, + {{SC_(786),SC_(2598),SC_(3198),SC_(525),SC_(2.162810631124519549340581709730147751517e-30),SC_(3.209393798589136518333848434941341569445e-30),SC_(0.999999999999999999999999999996790606201)}}, + {{SC_(786),SC_(2598),SC_(3198),SC_(663),SC_(0.001447152885700053794735373991082805537555),SC_(0.9961287857259508667199771183279835477078),SC_(0.0038712142740491332800228816720164522922)}}, + {{SC_(786),SC_(2598),SC_(3198),SC_(384),SC_(1.100043121328119195202410338419197081057e-138),SC_(1.202354725833875441303984179115024934866e-138),SC_(1)}}, + {{SC_(786),SC_(2598),SC_(3198),SC_(457),SC_(2.028627530496037837927999765314022991323e-72),SC_(2.458531324056423604246901969344101625399e-72),SC_(1)}}, + {{SC_(786),SC_(2598),SC_(3198),SC_(332),SC_(1.039890390494686469133943817352555412314e-200),SC_(1.091134024815476999807915065508065049447e-200),SC_(1)}}, + //{{SC_(786),SC_(2598),SC_(3198),SC_(723),SC_(9.584044850067058477290355360579073950829e-22),SC_(0.999999999999999999999587791549423554272),SC_(4.12208450576445728e-22)}}, + {{SC_(786),SC_(2598),SC_(3198),SC_(235),SC_(5.287293166825105514181323250483161211397e-360),SC_(5.3343535872986423431564523183866543041e-360),SC_(1)}}, + {{SC_(786),SC_(2598),SC_(3198),SC_(367),SC_(1.669523421668577782334312791674566033975e-157),SC_(1.796733056974522462455948368840646736733e-157),SC_(1)}}, + {{SC_(786),SC_(2598),SC_(3198),SC_(384),SC_(1.100043121328119195202410338419197081057e-138),SC_(1.202354725833875441303984179115024934866e-138),SC_(1)}}, + {{SC_(2284),SC_(2598),SC_(3198),SC_(1812),SC_(2.076831972632489091686388421038171046837e-6),SC_(5.354493333876393887982629292665925446059e-6),SC_(0.9999946455066661236061120173707073340746)}}, + {{SC_(2284),SC_(2598),SC_(3198),SC_(1848),SC_(0.03043400366814929190463430046897554723115),SC_(0.2426930943591920127852170607127364214983),SC_(0.7573069056408079872147829392872635785017)}}, + {{SC_(2284),SC_(2598),SC_(3198),SC_(1692),SC_(1.612952941179119319800540847339295957404e-84),SC_(1.65445368566756829784568201999579763927e-84),SC_(1)}}, + {{SC_(2284),SC_(2598),SC_(3198),SC_(1762),SC_(1.477889118594974267435908555057207374771e-23),SC_(2.147014310066440005194093427131433710863e-23),SC_(0.9999999999999999999999785298568993356)}}, + //{{SC_(2284),SC_(2598),SC_(3198),SC_(2206),SC_(1.413250104820905541938131192149992173614e-253),SC_(1),SC_(0.e-40)}}, + //{{SC_(2284),SC_(2598),SC_(3198),SC_(2207),SC_(3.743653749455626400814053262752372357763e-255),SC_(1),SC_(0.e-40)}}, + //{{SC_(2284),SC_(2598),SC_(3198),SC_(2276),SC_(3.355132738483096581505327776882771453977e-391),SC_(1),SC_(0.e-40)}}, + //{{SC_(2284),SC_(2598),SC_(3198),SC_(2073),SC_(2.568226642878234234731469207214275586921e-96),SC_(1),SC_(0.e-40)}}, + //{{SC_(2284),SC_(2598),SC_(3198),SC_(2120),SC_(1.300039280970278491399563360418008519226e-141),SC_(1),SC_(0.e-40)}}, + {{SC_(2284),SC_(2598),SC_(3198),SC_(1870),SC_(0.0137996710604292526669597574510970453016),SC_(0.9332289351942023401992097275568239112338),SC_(0.0667710648057976598007902724431760887662)}}, + {{SC_(2714),SC_(2564),SC_(3198),SC_(2153),SC_(0.0007602068090348631169150843040670180316801),SC_(0.00221724930017410584273440242818094113795),SC_(0.9977827506998258941572655975718190588621)}}, + //{{SC_(2714),SC_(2564),SC_(3198),SC_(2275),SC_(2.389273478584848197542682700197857941686e-30),SC_(0.999999999999999999999999999999056225002),SC_(9.43774998e-31)}}, + //{{SC_(2714),SC_(2564),SC_(3198),SC_(2311),SC_(4.496875877106921733455038361783686733759e-53),SC_(1),SC_(0.e-40)}}, + //{{SC_(2714),SC_(2564),SC_(3198),SC_(2481),SC_(5.427452315078316521316606761519937268639e-252),SC_(1),SC_(0.e-40)}}, + //{{SC_(2714),SC_(2564),SC_(3198),SC_(2523),SC_(3.28760233821461751336472689613619049464e-332),SC_(1),SC_(0.e-40)}}, + //{{SC_(2714),SC_(2564),SC_(3198),SC_(2361),SC_(3.921679538081295786093131327204110370691e-95),SC_(1),SC_(0.e-40)}}, + {{SC_(2714),SC_(2564),SC_(3198),SC_(2158),SC_(0.004023946386086623057595170070984435297238),SC_(0.01407047793206240235127460830155934874536),SC_(0.9859295220679375976487253916984406512546)}}, + //{{SC_(2714),SC_(2564),SC_(3198),SC_(2444),SC_(5.297510662712953060252841619712357096826e-194),SC_(1),SC_(0.e-40)}}, + //{{SC_(2714),SC_(2564),SC_(3198),SC_(2226),SC_(1.024254921782787513607818489358590331848e-9),SC_(0.999999998983989155511863183091944810876),SC_(1.016010844488136816908055189124e-9)}}, + //{{SC_(2714),SC_(2564),SC_(3198),SC_(2355),SC_(1.978929781286286216878147108631004914241e-89),SC_(1),SC_(0.e-40)}}, + {{SC_(730),SC_(2564),SC_(3198),SC_(420),SC_(7.52805744911035547937873348821232511921e-61),SC_(9.451617680125119619555226733383820418426e-61),SC_(1)}}, + {{SC_(730),SC_(2564),SC_(3198),SC_(517),SC_(1.035415089580412942515641975689141390427e-12),SC_(2.039063402388744610887027882654444741063e-12),SC_(0.999999999997960936597611255389112972117)}}, + {{SC_(730),SC_(2564),SC_(3198),SC_(611),SC_(0.0009740308940664704470710407807024893489785),SC_(0.9975545460464081603943666566696536662421),SC_(0.0024454539535918396056333433303463337579)}}, + {{SC_(730),SC_(2564),SC_(3198),SC_(279),SC_(1.595304181815312276176972504209173730097e-199),SC_(1.678177738130090668227067442053093761348e-199),SC_(1)}}, + {{SC_(730),SC_(2564),SC_(3198),SC_(420),SC_(7.52805744911035547937873348821232511921e-61),SC_(9.451617680125119619555226733383820418426e-61),SC_(1)}}, + {{SC_(730),SC_(2564),SC_(3198),SC_(504),SC_(5.550807487053911812822058829445386689796e-17),SC_(9.849409209415822224424654722895977955379e-17),SC_(0.999999999999999901505907905841777755753)}}, + {{SC_(730),SC_(2564),SC_(3198),SC_(372),SC_(1.605546354870612178740781050646539186862e-98),SC_(1.845937605823900204504036820035159735218e-98),SC_(1)}}, + {{SC_(730),SC_(2564),SC_(3198),SC_(571),SC_(0.01343296248841276379815843094254576483911),SC_(0.07353198708249211486109185562092974993258),SC_(0.9264680129175078851389081443790702500674)}}, + {{SC_(730),SC_(2564),SC_(3198),SC_(368),SC_(4.384983235539954445467700700515092170797e-102),SC_(5.013351380094734022335274851001595308115e-102),SC_(1)}}, + {{SC_(730),SC_(2564),SC_(3198),SC_(158),SC_(6.235660560187736802444553036433270953835e-402),SC_(6.280258997482568173440303376158993204012e-402),SC_(1)}}, + {{SC_(116),SC_(4934),SC_(5494),SC_(70),SC_(2.075900101560929841792553796613471100774e-17),SC_(2.460459266799689492021057206125120932409e-17),SC_(0.999999999999999975395407332003105079789)}}, + {{SC_(116),SC_(4934),SC_(5494),SC_(31),SC_(9.871285170348988309256098933733531664211e-61),SC_(1.02277976167625044026478937816407960646e-60),SC_(1)}}, + {{SC_(116),SC_(4934),SC_(5494),SC_(63),SC_(2.267197108749237594778606213605575779119e-23),SC_(2.578750935327152372426021552106352357734e-23),SC_(0.999999999999999999999974212490646728476)}}, + {{SC_(116),SC_(4934),SC_(5494),SC_(42),SC_(6.007346576998807709658897241840197510143e-46),SC_(6.360318241570135121802589412647726196011e-46),SC_(1)}}, + {{SC_(116),SC_(4934),SC_(5494),SC_(106),SC_(0.1116804690473795095104669373988381764272),SC_(0.7584676353906888096439200728313197090907),SC_(0.2415323646093111903560799271686802909093)}}, + {{SC_(116),SC_(4934),SC_(5494),SC_(100),SC_(0.0503742119970223819663542994283390181172),SC_(0.1287616578083579316935823220930883355539),SC_(0.8712383421916420683064176779069116644461)}}, + {{SC_(116),SC_(4934),SC_(5494),SC_(8),SC_(1.136161661575578777389109430583966945594e-100),SC_(1.143856400465436699424699529942978060397e-100),SC_(1)}}, + {{SC_(116),SC_(4934),SC_(5494),SC_(39),SC_(9.175753504734590818744774120376180805312e-50),SC_(9.650802483228010632797337380631125909948e-50),SC_(1)}}, + {{SC_(116),SC_(4934),SC_(5494),SC_(38),SC_(4.526030374578030397726435764033594085953e-51),SC_(4.750489784934198140525632602549451046364e-51),SC_(1)}}, + {{SC_(116),SC_(4934),SC_(5494),SC_(19),SC_(1.14288295995607625399252341664345765015e-79),SC_(1.164114085538017085528413782178340874898e-79),SC_(1)}}, + {{SC_(3215),SC_(4934),SC_(5494),SC_(2706),SC_(1.301464585707490814792535362994737105742e-71),SC_(1.48066685396468895689159213319649073755e-71),SC_(1)}}, + //{{SC_(3215),SC_(4934),SC_(5494),SC_(3014),SC_(2.778928853125489940813034129923433306267e-30),SC_(0.999999999999999999999999999998477829012),SC_(1.522170988e-30)}}, + {{SC_(3215),SC_(4934),SC_(5494),SC_(2775),SC_(2.980705983079855228190799398729048352087e-26),SC_(4.568054515761335768661592313440449747617e-26),SC_(0.999999999999999999999999954319454842387)}}, + //{{SC_(3215),SC_(4934),SC_(5494),SC_(3004),SC_(5.378089066435558496049070834586693555302e-26),SC_(0.999999999999999999999999966307286850134),SC_(3.3692713149866e-26)}}, + {{SC_(3215),SC_(4934),SC_(5494),SC_(2769),SC_(4.575321018475226387137075375185371548035e-29),SC_(6.770307181230632452986350148326352876378e-29),SC_(0.999999999999999999999999999932296928188)}}, + {{SC_(3215),SC_(4934),SC_(5494),SC_(2964),SC_(1.832217460276038557251397001240443135099e-12),SC_(0.999999999997907478272135988382633698282),SC_(2.092521727864011617366301718e-12)}}, + {{SC_(3215),SC_(4934),SC_(5494),SC_(2863),SC_(0.003192814456943264796090309312301672830727),SC_(0.01529732399678425733294970091036265409296),SC_(0.984702676003215742667050299089637345907)}}, + {{SC_(3215),SC_(4934),SC_(5494),SC_(2925),SC_(0.0001126567239667587485681805535995818729655),SC_(0.9997091506136263206825603745115894853285),SC_(0.0002908493863736793174396254884105146715)}}, + //{{SC_(3215),SC_(4934),SC_(5494),SC_(2978),SC_(1.493072631611316664630886611666164517391e-16),SC_(0.999999999999999863933229779127230838208),SC_(1.36066770220872769161792e-16)}}, + //{{SC_(3215),SC_(4934),SC_(5494),SC_(3135),SC_(1.364144802642130452748715021650473092386e-115),SC_(1),SC_(0.e-40)}}, + {{SC_(4679),SC_(63),SC_(5494),SC_(59),SC_(0.02177554343769504321391071983139287817981),SC_(0.9889720983037576750038011653281528633075),SC_(0.0110279016962423249961988346718471366925)}}, + {{SC_(4679),SC_(63),SC_(5494),SC_(34),SC_(2.291834910217138046227257852037994292793e-9),SC_(2.826079121524902134800638171700742220719e-9),SC_(0.9999999971739208784750978651993618282993)}}, + {{SC_(4679),SC_(63),SC_(5494),SC_(20),SC_(5.589240186641653949455334785805795497732e-22),SC_(6.041538257297753020668486984071999814492e-22),SC_(0.999999999999999999999395846174270224698)}}, + {{SC_(4679),SC_(63),SC_(5494),SC_(38),SC_(8.869462684596912381586295236545550772373e-7),SC_(1.172966728086824690764634534551048866175e-6),SC_(0.9999988270332719131753092353654654489511)}}, + {{SC_(4679),SC_(63),SC_(5494),SC_(51),SC_(0.08430051884656719121900050667329876824698),SC_(0.2161351933502864992680720821496335588975),SC_(0.7838648066497135007319279178503664411025)}}, + {{SC_(4679),SC_(63),SC_(5494),SC_(28),SC_(4.353757770671806099525426427856956157503e-14),SC_(4.999772155653313226775586682549807872326e-14),SC_(0.999999999999950002278443466867732244133)}}, + {{SC_(4679),SC_(63),SC_(5494),SC_(59),SC_(0.02177554343769504321391071983139287817981),SC_(0.9889720983037576750038011653281528633075),SC_(0.0110279016962423249961988346718471366925)}}, + {{SC_(4679),SC_(63),SC_(5494),SC_(54),SC_(0.1419850808354917019613239285390612426154),SC_(0.6036890800491267250430218325034504954109),SC_(0.3963109199508732749569781674965495045891)}}, + {{SC_(4679),SC_(63),SC_(5494),SC_(3),SC_(7.136954483641043093561093598618884335191e-47),SC_(7.193910796612041799520506176766000163643e-47),SC_(1)}}, + {{SC_(4679),SC_(63),SC_(5494),SC_(36),SC_(5.137428541711846166022551383288380953976e-8),SC_(6.540826512244440138867446454619929204767e-8),SC_(0.9999999345917348775555986113255354538007)}}, + {{SC_(4498),SC_(63),SC_(5494),SC_(55),SC_(0.07515584769838484415224427111536446726427),SC_(0.9064496805743194682928292408977067592803),SC_(0.0935503194256805317071707591022932407197)}}, + {{SC_(4498),SC_(63),SC_(5494),SC_(36),SC_(3.006028587230163412087950484735104776256e-6),SC_(4.134445889095858247521380401532958569624e-6),SC_(0.9999958655541109041417524786195984670414)}}, + {{SC_(4498),SC_(63),SC_(5494),SC_(7),SC_(1.180925335910771625584177682408114761433e-34),SC_(1.211941484403213408973968966482121921302e-34),SC_(0.999999999999999999999999999999999878806)}}, + {{SC_(4498),SC_(63),SC_(5494),SC_(61),SC_(0.0003058214478756612288237352875129947033387),SC_(0.9999528980850807036913573016612812428566),SC_(0.0000471019149192963086426983387187571434)}}, + {{SC_(4498),SC_(63),SC_(5494),SC_(30),SC_(5.434404923577365920603519544002198527592e-10),SC_(6.688363101915135304240265747428239721706e-10),SC_(0.999999999331163689808486469575973425257)}}, + {{SC_(4498),SC_(63),SC_(5494),SC_(1),SC_(1.107542894346697539367034550776316964086e-45),SC_(1.111193352974940834453276796961305989348e-45),SC_(1)}}, + {{SC_(4498),SC_(63),SC_(5494),SC_(52),SC_(0.1308264751086438221424092026318742903987),SC_(0.6067495681363828513659178756682145346319),SC_(0.3932504318636171486340821243317854653681)}}, + {{SC_(4498),SC_(63),SC_(5494),SC_(3),SC_(1.612844731098380416414479224652978509006e-41),SC_(1.629469137307708933371779117639634427735e-41),SC_(1)}}, + {{SC_(4498),SC_(63),SC_(5494),SC_(7),SC_(1.180925335910771625584177682408114761433e-34),SC_(1.211941484403213408973968966482121921302e-34),SC_(0.999999999999999999999999999999999878806)}}, + {{SC_(4498),SC_(63),SC_(5494),SC_(31),SC_(2.681268904938900886084410840737050460789e-9),SC_(3.35010521513041441650843741547987443296e-9),SC_(0.9999999966498947848695855834915625845201)}}, + {{SC_(4927),SC_(5709),SC_(15582),SC_(1006),SC_(6.339234104612103924818478600804223240535e-190),SC_(9.381728684405531114969361200221656280534e-190),SC_(1)}}, + //{{SC_(4927),SC_(5709),SC_(15582),SC_(3075),SC_(3.677152045501920304167491485472390252599e-444),SC_(1),SC_(0.e-40)}}, + //{{SC_(4927),SC_(5709),SC_(15582),SC_(1930),SC_(7.021619514016001433795351034994363459872e-7),SC_(0.9999961074340315071158318618094539709261),SC_(3.8925659684928841681381905460290739e-6)}}, + //{{SC_(4927),SC_(5709),SC_(15582),SC_(3670),SC_(3.023889360679502938528761389063297095916e-974),SC_(1),SC_(0.e-40)}}, + //{{SC_(4927),SC_(5709),SC_(15582),SC_(3396),SC_(1.518102375990395835193698956978291603351e-701),SC_(1),SC_(0.e-40)}}, + //{{SC_(4927),SC_(5709),SC_(15582),SC_(4252),SC_(3.59537869952930700205997971685748921757e-1747),SC_(1),SC_(0.e-40)}}, + //{{SC_(4927),SC_(5709),SC_(15582),SC_(2892),SC_(3.296953405682328274817830825632043002187e-325),SC_(1),SC_(0.e-40)}}, + //{{SC_(4927),SC_(5709),SC_(15582),SC_(4634),SC_(2.939967325749253243319695099153624196492e-2452),SC_(1),SC_(0.e-40)}}, + {{SC_(4927),SC_(5709),SC_(15582),SC_(566),SC_(9.658759281646508651392504855467279628581e-481),SC_(1.121789646189748754673629264448480612184e-480),SC_(1)}}, + {{SC_(4927),SC_(5709),SC_(15582),SC_(578),SC_(1.539338296002620482584150731931745370605e-470),SC_(1.796125390374408977243663785953386517648e-470),SC_(1)}}, + {{SC_(12463),SC_(5709),SC_(15582),SC_(3478),SC_(1.006405922085765327249426805877543752218e-434),SC_(1.189508163301917338844808154550173850989e-434),SC_(1)}}, + {{SC_(12463),SC_(5709),SC_(15582),SC_(3102),SC_(1.801588237261977931271087511792575138713e-806),SC_(1.926905984951753467315647688105897884209e-806),SC_(1)}}, + //{{SC_(12463),SC_(5709),SC_(15582),SC_(4836),SC_(1.279500290415770784796394928901921281391e-30),SC_(0.999999999999999999999999999997992139054),SC_(2.007860946e-30)}}, + //{{SC_(12463),SC_(5709),SC_(15582),SC_(5672),SC_(8.211075716556983834494281939126325961014e-631),SC_(1),SC_(0.e-40)}}, + {{SC_(12463),SC_(5709),SC_(15582),SC_(2739),SC_(7.942740543104711231249902212637227645973e-1338),SC_(8.056526098952320234215083963959077928992e-1338),SC_(1)}}, + //{{SC_(12463),SC_(5709),SC_(15582),SC_(5691),SC_(2.469075354107191191986179778263512079e-668),SC_(1),SC_(0.e-40)}}, + {{SC_(12463),SC_(5709),SC_(15582),SC_(2722),SC_(9.779333008745284830383984850117446014205e-1370),SC_(9.901538457186077459455392963727220943833e-1370),SC_(1)}}, + {{SC_(12463),SC_(5709),SC_(15582),SC_(3463),SC_(5.30615834698657866630857578903211416722e-447),SC_(6.238314045857898958032074360456653750184e-447),SC_(1)}}, + {{SC_(12463),SC_(5709),SC_(15582),SC_(3065),SC_(3.401470422855740308061231647970018418367e-851),SC_(3.613018073107107137747060327519176948069e-851),SC_(1)}}, + //{{SC_(12463),SC_(5709),SC_(15582),SC_(5669),SC_(2.357007720699358431877989506299284244468e-625),SC_(1),SC_(0.e-40)}}, + {{SC_(4438),SC_(12575),SC_(15582),SC_(3263),SC_(4.435321459779290899993711683502778935079e-45),SC_(9.740316269301809627744830862498348157159e-45),SC_(1)}}, + {{SC_(4438),SC_(12575),SC_(15582),SC_(2797),SC_(1.633335582290992118308319188940666290148e-251),SC_(2.142953554897797330733201509747662022608e-251),SC_(1)}}, + {{SC_(4438),SC_(12575),SC_(15582),SC_(2691),SC_(5.495849840533559961957052425968731722353e-322),SC_(6.836845529230566706607480161453931176945e-322),SC_(1)}}, + {{SC_(4438),SC_(12575),SC_(15582),SC_(2431),SC_(1.993828118934155932497960035027714551599e-533),SC_(2.263920531776472531722580833266889159382e-533),SC_(1)}}, + //{{SC_(4438),SC_(12575),SC_(15582),SC_(4311),SC_(1.179187250020158315490073292121582351995e-305),SC_(1),SC_(0.e-40)}}, + {{SC_(4438),SC_(12575),SC_(15582),SC_(2326),SC_(3.299330524432867192121564820200580059945e-635),SC_(3.650095231694719949668862317327622630577e-635),SC_(1)}}, + //{{SC_(4438),SC_(12575),SC_(15582),SC_(3779),SC_(2.811813909295360559735426635527205346905e-20),SC_(0.999999999999999999947768931875694491675),SC_(5.2231068124305508325e-20)}}, + {{SC_(4438),SC_(12575),SC_(15582),SC_(2273),SC_(2.121966223891087340540365503793597463055e-690),SC_(2.320974324298723210214732910188800714753e-690),SC_(1)}}, + {{SC_(4438),SC_(12575),SC_(15582),SC_(1704),SC_(4.26047773610794944627559108769983951047e-1481),SC_(4.328185563225618905397135819823042898001e-1481),SC_(1)}}, + {{SC_(4438),SC_(12575),SC_(15582),SC_(3187),SC_(2.702643231114555571113233202034373770661e-67),SC_(5.150995278963108588055631364450502244211e-67),SC_(1)}}, + {{SC_(11491),SC_(12575),SC_(15582),SC_(8946),SC_(1.703165566721353814922501297682510774634e-56),SC_(3.075137845246061197300125409500262963551e-56),SC_(1)}}, + //{{SC_(11491),SC_(12575),SC_(15582),SC_(10716),SC_(4.143757744937962174939769535710512245796e-865),SC_(1),SC_(0.e-40)}}, + //{{SC_(11491),SC_(12575),SC_(15582),SC_(11146),SC_(3.445253481408347317737434293597176336291e-1499),SC_(1),SC_(0.e-40)}}, + //{{SC_(11491),SC_(12575),SC_(15582),SC_(10556),SC_(1.244863949482443666518124566788365799282e-682),SC_(1),SC_(0.e-40)}}, + //{{SC_(11491),SC_(12575),SC_(15582),SC_(10713),SC_(1.872268680237180672431400271923629604662e-861),SC_(1),SC_(0.e-40)}}, + //{{SC_(11491),SC_(12575),SC_(15582),SC_(11404),SC_(2.623521946917958826310697056679792248359e-2035),SC_(1),SC_(0.e-40)}}, + {{SC_(11491),SC_(12575),SC_(15582),SC_(8611),SC_(5.902950421727860032307027070001849738945e-266),SC_(6.527272372809071671043471044598854410339e-266),SC_(1)}}, + //{{SC_(11491),SC_(12575),SC_(15582),SC_(9382),SC_(8.350769503138113607048006351288674200386e-8),SC_(0.9999996811470715898090812142957207291651),SC_(3.188529284101909187857042792708349e-7)}}, + //{{SC_(11491),SC_(12575),SC_(15582),SC_(10093),SC_(1.525454564673778577778516320623498508002e-283),SC_(1),SC_(0.e-40)}}, + {{SC_(11491),SC_(12575),SC_(15582),SC_(8616),SC_(6.463719063528862326901595813952505767646e-261),SC_(7.180069731161748312282673058422249863972e-261),SC_(1)}}, + //{{SC_(4716),SC_(7375),SC_(30916),SC_(2123),SC_(1.051598000012254716392485236070905585228e-268),SC_(1),SC_(0.e-40)}}, + //{{SC_(4716),SC_(7375),SC_(30916),SC_(1391),SC_(6.397691613869390399471557572785519528862e-23),SC_(0.999999999999999999999847139456387039014),SC_(1.52860543612960986e-22)}}, + {{SC_(4716),SC_(7375),SC_(30916),SC_(802),SC_(9.63468927291374065983956254885634959026e-36),SC_(2.470316012686340183657552031377716990407e-35),SC_(0.999999999999999999999999999999999975297)}}, + //{{SC_(4716),SC_(7375),SC_(30916),SC_(1822),SC_(1.14085183245777964221003544061732820553e-135),SC_(1),SC_(0.e-40)}}, + //{{SC_(4716),SC_(7375),SC_(30916),SC_(1909),SC_(1.206331285434620553935142382532461215726e-169),SC_(1),SC_(0.e-40)}}, + //{{SC_(4716),SC_(7375),SC_(30916),SC_(2836),SC_(1.705760756379935137738292356686227831161e-756),SC_(1),SC_(0.e-40)}}, + //{{SC_(4716),SC_(7375),SC_(30916),SC_(4456),SC_(1.711211733109732363933699044037411967215e-2965),SC_(1),SC_(0.e-40)}}, + //{{SC_(4716),SC_(7375),SC_(30916),SC_(1920),SC_(3.348573725136031902872466248413502832256e-174),SC_(1),SC_(0.e-40)}}, + {{SC_(4716),SC_(7375),SC_(30916),SC_(999),SC_(2.138122084622344367578512770528568747903e-7),SC_(1.25417155689383511127926419540770446068e-6),SC_(0.9999987458284431061648887207358045922955)}}, + {{SC_(4716),SC_(7375),SC_(30916),SC_(874),SC_(2.821590510628816486988008063151194817168e-22),SC_(9.004100327904705235159583716808495439711e-22),SC_(0.999999999999999999999099589967209529476)}}, + {{SC_(15559),SC_(7375),SC_(30916),SC_(2191),SC_(2.413371615050103770980626165031023930979e-368),SC_(3.556509829562483740914436969008727592467e-368),SC_(1)}}, + {{SC_(15559),SC_(7375),SC_(30916),SC_(1005),SC_(9.894980874153372595761820694699023799935e-1236),SC_(1.096258863414571957167577684620602424505e-1235),SC_(1)}}, + {{SC_(15559),SC_(7375),SC_(30916),SC_(2746),SC_(4.118337082904282114829472199943034115996e-148),SC_(8.174104688972092189023381983494630349758e-148),SC_(1)}}, + {{SC_(15559),SC_(7375),SC_(30916),SC_(3194),SC_(3.183471994948445071033289373223870925742e-44),SC_(1.024132845469072232573725203929695789012e-43),SC_(1)}}, + //{{SC_(15559),SC_(7375),SC_(30916),SC_(7300),SC_(6.77164027932829532370109212260862859305e-2502),SC_(1),SC_(0.e-40)}}, + //{{SC_(15559),SC_(7375),SC_(30916),SC_(6833),SC_(4.1396195968933323171054600327897582287e-1727),SC_(1),SC_(0.e-40)}}, + {{SC_(15559),SC_(7375),SC_(30916),SC_(219),SC_(1.881993729177212164637026875271803426257e-2271),SC_(1.913288470864454992848774406953287553205e-2271),SC_(1)}}, + {{SC_(15559),SC_(7375),SC_(30916),SC_(1946),SC_(6.059304806185264237722374088214508359474e-500),SC_(8.202297432646816246455573369592948373176e-500),SC_(1)}}, + //{{SC_(15559),SC_(7375),SC_(30916),SC_(4530),SC_(4.852465934382930186442067232117977677403e-107),SC_(1),SC_(0.e-40)}}, + //{{SC_(15559),SC_(7375),SC_(30916),SC_(5431),SC_(6.278064131566577219092533432665204627255e-475),SC_(1),SC_(0.e-40)}}, + //{{SC_(24162),SC_(30197),SC_(30916),SC_(23921),SC_(5.01571344812621193474425641386483940301e-149),SC_(1),SC_(0.e-40)}}, + //{{SC_(24162),SC_(30197),SC_(30916),SC_(23731),SC_(3.894076550564398247369316726697188054062e-29),SC_(0.999999999999999999999999999973526541057),SC_(2.6473458943e-29)}}, + //{{SC_(24162),SC_(30197),SC_(30916),SC_(23948),SC_(9.022982528814208465718080395862041827201e-174),SC_(1),SC_(0.e-40)}}, + //{{SC_(24162),SC_(30197),SC_(30916),SC_(23785),SC_(6.501467887055533489989990433122758223866e-54),SC_(1),SC_(0.e-40)}}, + //{{SC_(24162),SC_(30197),SC_(30916),SC_(24127),SC_(1.211500213651858537165259088551713152938e-408),SC_(1),SC_(0.e-40)}}, + {{SC_(24162),SC_(30197),SC_(30916),SC_(23574),SC_(0.002023261955389159984206469053893655644769),SC_(0.008763296757879097076121904722363852118327),SC_(0.9912367032421209029238780952776361478817)}}, + //{{SC_(24162),SC_(30197),SC_(30916),SC_(24103),SC_(1.502246684732592841317797329598945415434e-366),SC_(1),SC_(0.e-40)}}, + //{{SC_(24162),SC_(30197),SC_(30916),SC_(23909),SC_(1.089392278845805508791127031194856769452e-138),SC_(1),SC_(0.e-40)}}, + {{SC_(24162),SC_(30197),SC_(30916),SC_(23557),SC_(9.957825121836800401583387727523356183938e-6),SC_(0.00002883229031890871323816650314839586412251),SC_(0.9999711677096810912867618334968516041359)}}, + //{{SC_(24162),SC_(30197),SC_(30916),SC_(23936),SC_(1.630337789888062205675224945299028404172e-162),SC_(1),SC_(0.e-40)}}, + //{{SC_(10811),SC_(30197),SC_(30916),SC_(10705),SC_(4.214045751475557604377397079532975048913e-35),SC_(0.999999999999999999999999999999999980825),SC_(1.9175e-35)}}, + {{SC_(10811),SC_(30197),SC_(30916),SC_(10582),SC_(0.006534800831460427393593310723134559529149),SC_(0.9658894847256837655400445750384213508154),SC_(0.0341105152743162344599554249615786491846)}}, + {{SC_(10811),SC_(30197),SC_(30916),SC_(10101),SC_(5.964481460925906600293895095971574740803e-313),SC_(6.002643903347307383282629300548537979569e-313),SC_(1)}}, + {{SC_(10811),SC_(30197),SC_(30916),SC_(10521),SC_(0.0003201276134018164345968425589560100704715),SC_(0.001414856594141071402937765727589764302753),SC_(0.9985851434058589285970622342724102356972)}}, + //{{SC_(10811),SC_(30197),SC_(30916),SC_(10794),SC_(1.798503936868023925360898291540942571343e-107),SC_(1),SC_(0.e-40)}}, + {{SC_(10811),SC_(30197),SC_(30916),SC_(10167),SC_(2.21474798565952254789052561462298471985e-210),SC_(2.353519890373409235647877343002777258109e-210),SC_(1)}}, + {{SC_(10811),SC_(30197),SC_(30916),SC_(10226),SC_(1.723644214696431707714898254406246310588e-147),SC_(1.951895832131084667079719129033853235618e-147),SC_(1)}}, + {{SC_(10811),SC_(30197),SC_(30916),SC_(10176),SC_(1.32687759331156231792363873935966188326e-199),SC_(1.422254878584869415443690163035370486592e-199),SC_(1)}}, + {{SC_(10811),SC_(30197),SC_(30916),SC_(10264),SC_(6.680128539884872883498465278631658091013e-115),SC_(7.965521820715383925417088201148941207152e-115),SC_(1)}}, + {{SC_(10811),SC_(30197),SC_(30916),SC_(10443),SC_(7.641514565676484825234423253217707077378e-20),SC_(1.528376558915782740567832769458233142503e-19),SC_(0.999999999999999999847162344108421725943)}} }}; #undef SC_ diff --git a/test/ibeta_data.ipp b/test/ibeta_data.ipp index 65f5e1394..b95b59ccf 100644 --- a/test/ibeta_data.ipp +++ b/test/ibeta_data.ipp @@ -3,509 +3,507 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 500> ibeta_data = { { - { SC_(0.115105740725994110107421875), SC_(27.2666988372802734375), SC_(0.913345992565155029296875), SC_(5.624704191155661855917495760118550518449), SC_(0.4314397017151442751805333868688125395477e-30), SC_(0.9999999999999999999999999999999232955748), SC_(0.7670442516666816870156810539487652961219e-31) }, - { SC_(0.4634225666522979736328125), SC_(3.4317314624786376953125), SC_(0.24176712334156036376953125), SC_(0.9303555938707241359170267278058957882937), SC_(0.1886421251845313169553337074104181129545), SC_(0.8314186687138222136543152962911694480678), SC_(0.1685813312861777863456847037088305519322) }, - { SC_(0.671531736850738525390625), SC_(23.0631923675537109375), SC_(0.908442795276641845703125), SC_(0.1643292146089890181565750406388380802073), SC_(0.5052411887003343404176234528376913340103e-25), SC_(0.9999999999999999999999996925432949323565), SC_(0.3074567050676435237921994231096931905187e-24) }, - { SC_(1.190207004547119140625), SC_(72.69547271728515625), SC_(0.19963125884532928466796875), SC_(0.00559660970823449190019737902600132825008), SC_(0.9534862442725159579596623739736284684983e-9), SC_(0.9999998296314855714196326655015050202504), SC_(0.170368514428580367334498494979749619704e-6) }, - { SC_(1.54034411907196044921875), SC_(40.498138427734375), SC_(0.3462987840175628662109375), SC_(0.002938208699935392440146870722865374716805), SC_(0.4756199818667749603935341902256155409499e-9), SC_(0.9999998381258945674369009890750742808727), SC_(0.1618741054325630990109249257191272986861e-6) }, - { SC_(1.54871237277984619140625), SC_(81.61170196533203125), SC_(0.678767263889312744140625), SC_(0.0009678001476208569653032183047916640238319), SC_(0.559750588331056488014869497117437903989e-42), SC_(0.9999999999999999999999999999999999999994), SC_(0.5783741506002983362466276981258467292731e-39) }, - { SC_(2.251259326934814453125), SC_(4.89832019805908203125), SC_(0.79967319965362548828125), SC_(0.02442974530836840837734643304711539009959), SC_(0.6178004958231200706879909723189065523108e-4), SC_(0.9974774927784456570206007053676991220858), SC_(0.002522507221554342979399294632300877914206) }, - { SC_(2.8674151897430419921875), SC_(59.60579681396484375), SC_(0.575251102447509765625), SC_(0.1379388062890870134560096364710423528806e-4), SC_(0.4175062181357307894530268550925291936655e-24), SC_(0.9999999999999999999697325046252222304163), SC_(0.3026749537477776958367907987526182267324e-19) }, - { SC_(2.922028064727783203125), SC_(26.592067718505859375), SC_(0.4733414947986602783203125), SC_(0.000115508766121651474024307828538813831237), SC_(0.3796145990560169217472146784816274010906e-9), SC_(0.9999967135537481783877208030551367243803), SC_(0.3286446251821612279196944863275619723855e-5) }, - { SC_(3.0540943145751953125), SC_(42.39783477783203125), SC_(0.546926796436309814453125), SC_(0.2096012544527507305106729688625599112948e-4), SC_(0.1877791782437026107953033098682180353671e-16), SC_(0.9999999999991041123359027203750870846506), SC_(0.8958876640972796249129153494479842438984e-12) }, - { SC_(3.183284282684326171875), SC_(31.6550426483154296875), SC_(0.077649272978305816650390625), SC_(0.1607872346465483285868910326819359030108e-4), SC_(0.1977878368269834064074165442158816223284e-4), SC_(0.4484060589761797174626811812282881431733), SC_(0.5515939410238202825373188187717118568267) }, - { SC_(3.2600824832916259765625), SC_(6.254324436187744140625), SC_(0.743158161640167236328125), SC_(0.003877690538964813730515800489545485233393), SC_(0.1849121735270227071877446919569946133643e-4), SC_(0.9952540157237994764714787832333762033991), SC_(0.004745984276200523528521216766623796600881) }, - { SC_(3.360383510589599609375), SC_(52.89206695556640625), SC_(0.81474220752716064453125), 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SC_(0.9999967639958369149638181208851014889302) }}, + {{ SC_(94.2736968994140625), SC_(13.12218475341796875), SC_(0.709393918514251708984375), SC_(0.4136446298056877569444391910150569799517e-22), SC_(0.3591337944167607654097996956175751590464e-17), SC_(0.1151770933278035243241152703989893222014e-4), SC_(0.9999884822906672196475675884729601010678) }}, + {{ SC_(94.36226654052734375), SC_(75.62816619873046875), SC_(0.86930525302886962890625), SC_(0.7332140206931858197543993390917094119579e-51), SC_(0.494193161847161404627682054188893296014e-74), SC_(0.999999999999999999999993259905731481408), SC_(0.674009426851859198700510182276484925711e-23) }}, + {{ SC_(94.47872161865234375), SC_(4.794428348541259765625), SC_(0.3019829094409942626953125), SC_(0.2037612994500144366883878655315176352494e-51), SC_(0.5445271727836805564325394307425243332438e-8), SC_(0.3741985884898362402462482734954103002849e-43), SC_(1) }}, + {{ SC_(94.5174102783203125), SC_(2.595887660980224609375), SC_(0.9688708782196044921875), SC_(0.337761821443508199381120070196992983155e-5), SC_(0.7003104354886139691687572520659797605122e-5), SC_(0.3253740952886229454250383398376993551864), SC_(0.6746259047113770545749616601623006448136) }}, + {{ SC_(95.02220916748046875), SC_(49.05890655517578125), SC_(0.095445640385150909423828125), SC_(0.1014296591921831167485134416924426771213e-100), SC_(0.3255049410331931492209518274123644776711e-40), SC_(0.3116071260553918747274711046692546109596e-60), SC_(1) }}, + {{ SC_(95.16304779052734375), SC_(87.8050537109375), SC_(0.68924558162689208984375), SC_(0.3591386390171570330217034323842412396658e-55), SC_(0.3500715414450358091351879835688815561025e-61), SC_(0.9999990252477395079575524827693321958401), SC_(0.974752260492042447517230667804159929911e-6) }}, + {{ SC_(95.61345672607421875), SC_(65.196868896484375), SC_(0.3377856314182281494140625), SC_(0.4333859722014505980501156640750924994333e-58), SC_(0.2842452980133411144067320657040665393916e-47), SC_(0.1524690030842662316266754200421873949762e-10), SC_(0.9999999999847530996915733768373324579958) }}, + {{ SC_(95.71669769287109375), SC_(10.986175537109375), SC_(0.0333652384579181671142578125), SC_(0.3372800085083612728245814732509161788213e-143), SC_(0.3482559491895011198520376372913856125954e-15), SC_(0.9684831208004220966663378958012853318006e-128), SC_(1) }}, + {{ SC_(95.7506866455078125), SC_(99.6461334228515625), SC_(0.01787211932241916656494140625), SC_(0.7925981877666200622765224435998813190314e-170), SC_(0.5647605029015430138123291624587681412693e-59), SC_(0.140342354625460930114931308563781999924e-110), SC_(1) }}, + {{ SC_(95.7693939208984375), SC_(72.4906005859375), SC_(0.872441589832305908203125), SC_(0.4388142633049923644259492345034689476008e-50), SC_(0.6107180919399320674461648364002632421015e-72), SC_(0.9999999999999999999998608253780676540823), SC_(0.1391746219323459176926850046732349646854e-21) }}, + {{ SC_(95.92913818359375), SC_(58.095668792724609375), SC_(0.1387105882167816162109375), SC_(0.1152963776753726723714207279128040302867e-87), SC_(0.1964676344164222838212765957522296319386e-44), SC_(0.5868466733355003420468381699190122888759e-43), SC_(1) }}, + {{ SC_(95.94924163818359375), SC_(50.36627197265625), SC_(0.043119497597217559814453125), SC_(0.1205105244843612170118997464853132481334e-133), SC_(0.5379464386572334970803452281919284791023e-41), SC_(0.2240195599866172144586170468512280290734e-92), SC_(1) }}, + {{ SC_(95.974395751953125), SC_(57.37546539306640625), SC_(0.12707412242889404296875), SC_(0.5509848073830600725513709899102562059558e-91), SC_(0.3907686547756237468365485949936283442849e-44), SC_(0.1410002569677527400672535793471909277884e-46), SC_(1) }}, + {{ SC_(96.18981170654296875), SC_(97.99256134033203125), SC_(0.240151941776275634765625), SC_(0.1047338624529782694403256402509401725883e-72), SC_(0.1274994550921882776529206680489908409938e-58), SC_(0.8214455691379210750681642067899947422341e-14), SC_(0.9999999999999917855443086207892493183579) }}, + {{ SC_(96.3088531494140625), SC_(60.5928192138671875), SC_(0.488668859004974365234375), SC_(0.1173424000075725323832188274859866785982e-48), SC_(0.1455980145613272932867048313858796718915e-45), SC_(0.0008052850602336237442086193512349341441502), SC_(0.9991947149397663762557913806487650658558) }}, + {{ SC_(96.48885345458984375), SC_(96.76949310302734375), SC_(0.0185489989817142486572265625), SC_(0.1435982258016881740011473579074188068313e-169), SC_(0.2405150906117843685469869117960864428404e-58), SC_(0.5970445573141612300096758741661990216964e-111), SC_(1) }}, + {{ SC_(96.86492919921875), SC_(33.23390960693359375), SC_(0.822622716426849365234375), SC_(0.3896126830362454261608108680217826494112e-32), SC_(0.575732196536069935996623203779523859796e-34), SC_(0.985438141759546703124794958382314271643), SC_(0.01456185824045329687520504161768572835698) }}, + {{ SC_(97.0592803955078125), SC_(98.11096954345703125), SC_(0.0319296605885028839111328125), SC_(0.2998869565906142596550640980837126732485e-148), SC_(0.6376859616143078939902779400501204314318e-59), SC_(0.4702737313386163666185665116771431706157e-89), SC_(1) }}, + {{ SC_(97.297454833984375), SC_(14.22172069549560546875), SC_(0.62565600872039794921875), SC_(0.4586358283116612515366441141888728005777e-27), SC_(0.2345703889146973155066568361856950228888e-18), SC_(0.1955216212655529321825058592196298245196e-8), SC_(0.9999999980447837873444706781749414078037) }}, + {{ SC_(97.86806488037109375), SC_(23.2400360107421875), SC_(0.580998599529266357421875), SC_(0.4847838580994435860838596547982930354105e-33), SC_(0.1112477977342289130957389321924258614326e-25), SC_(0.4357693786731819507126485869030923714513e-7), SC_(0.9999999564230621326818049287351413096908) }}, + {{ SC_(97.9748382568359375), SC_(35.46381378173828125), SC_(0.43892610073089599609375), SC_(0.2873257135274528993245007467042681059185e-45), SC_(0.1374390079964617837539348395028823804413e-33), SC_(0.2090568883720763685344749440226251580624e-11), SC_(0.9999999999979094311162792363146552505598) }}, + {{ SC_(98.16379547119140625), SC_(49.7869415283203125), SC_(0.7558143138885498046875), SC_(0.3971958028052333965608830276024843615237e-41), SC_(0.2499072385121668210487453408177231300208e-43), SC_(0.9937475495928450856212412081950470642903), SC_(0.006252450407154914378758791804952935709679) }}, + {{ SC_(98.2663421630859375), SC_(89.943603515625), SC_(0.79222810268402099609375), SC_(0.9703020130843336605117450383730907257821e-57), SC_(0.9342902223591938348587142832364306200003e-73), SC_(0.9999999999999999037114001866973304919699), SC_(0.962885998133026695080301263760365136479e-16) }}, + {{ SC_(98.3052520751953125), SC_(55.438030242919921875), SC_(0.711244642734527587890625), SC_(0.9148851548605620864233078020635181477222e-44), SC_(0.2676495491351328940765645110959640891094e-45), SC_(0.9715765392732393467357708912202385044325), SC_(0.02842346072676065326422910877976149556749) }}, + {{ SC_(98.4063720703125), SC_(29.338825225830078125), SC_(0.679551780223846435546875), SC_(0.7234863966571889292957198162735201822678e-32), SC_(0.6644618653733999798962457728260649872896e-30), SC_(0.01077102753452599131081375931128823317142), SC_(0.9892289724654740086891862406887117668286) }}, + {{ SC_(98.79819488525390625), SC_(76.92431640625), SC_(0.498594343662261962890625), SC_(0.8547721404370727048220658289647343126557e-54), SC_(0.1805898574966365262303134358305105727825e-52), SC_(0.04519314170159976658173488989109380979713), SC_(0.9548068582984002334182651101089061902029) }}, + {{ SC_(99.61347198486328125), SC_(44.7584381103515625), SC_(0.2373598515987396240234375), SC_(0.4979063210905853961279025180666656173251e-69), SC_(0.6862752454273526015268742998992848087559e-39), SC_(0.7255198616125700349403582088841519836769e-30), SC_(0.9999999999999999999999999999992744801384) }}, + {{ SC_(99.90804290771484375), SC_(67.421295166015625), SC_(0.73282539844512939453125), SC_(0.4022690295295743797802135225234299639637e-49), SC_(0.3062978751814600527884142222488817508074e-53), SC_(0.9999238632526556439070749307531342152962), SC_(0.7613674734435609292506924686578470377178e-4) }} } }; -#undef SC_ diff --git a/test/ibeta_int_data.ipp b/test/ibeta_int_data.ipp index 73266d83c..36a6062c1 100644 --- a/test/ibeta_int_data.ipp +++ b/test/ibeta_int_data.ipp @@ -3,1008 +3,1006 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 1000> ibeta_int_data = { { - { SC_(1), SC_(1), SC_(0.12707412242889404296875), SC_(0.12707412242889404296875), SC_(0.87292587757110595703125), SC_(0.12707412242889404296875), SC_(0.87292587757110595703125) }, - { SC_(1), SC_(1), SC_(0.1355634629726409912109375), SC_(0.1355634629726409912109375), SC_(0.8644365370273590087890625), SC_(0.1355634629726409912109375), SC_(0.8644365370273590087890625) }, - { SC_(1), SC_(1), SC_(0.221111953258514404296875), SC_(0.221111953258514404296875), SC_(0.778888046741485595703125), SC_(0.221111953258514404296875), SC_(0.778888046741485595703125) }, - { SC_(1), SC_(1), SC_(0.3082362115383148193359375), SC_(0.3082362115383148193359375), SC_(0.6917637884616851806640625), SC_(0.3082362115383148193359375), SC_(0.6917637884616851806640625) }, - { SC_(1), SC_(1), SC_(0.632396042346954345703125), SC_(0.632396042346954345703125), SC_(0.367603957653045654296875), SC_(0.632396042346954345703125), SC_(0.367603957653045654296875) }, - { SC_(1), SC_(1), SC_(0.81474220752716064453125), SC_(0.81474220752716064453125), SC_(0.18525779247283935546875), SC_(0.81474220752716064453125), SC_(0.18525779247283935546875) }, - { SC_(1), SC_(1), SC_(0.8350250720977783203125), SC_(0.8350250720977783203125), SC_(0.1649749279022216796875), SC_(0.8350250720977783203125), SC_(0.1649749279022216796875) }, - { SC_(1), SC_(1), SC_(0.905801355838775634765625), SC_(0.905801355838775634765625), SC_(0.094198644161224365234375), SC_(0.905801355838775634765625), SC_(0.094198644161224365234375) }, - { SC_(1), SC_(1), SC_(0.913384497165679931640625), SC_(0.913384497165679931640625), SC_(0.086615502834320068359375), SC_(0.913384497165679931640625), SC_(0.086615502834320068359375) }, - { SC_(1), SC_(1), SC_(0.9688708782196044921875), SC_(0.9688708782196044921875), SC_(0.0311291217803955078125), SC_(0.9688708782196044921875), SC_(0.0311291217803955078125) }, - { SC_(1), SC_(5), SC_(0.12707412242889404296875), SC_(0.09862827503959171189398618374792775287033), SC_(0.1013717249604082881060138162520722471297), SC_(0.4931413751979585594699309187396387643517), SC_(0.5068586248020414405300690812603612356483) }, - { SC_(1), SC_(5), SC_(0.1355634629726409912109375), SC_(0.1034626062176827277918252157009958542702), SC_(0.09653739378231727220817478429900414572975), SC_(0.5173130310884136389591260785049792713512), SC_(0.4826869689115863610408739214950207286488) }, - { SC_(1), SC_(5), SC_(0.221111953258514404296875), SC_(0.1426669309228783966319631141125057294315), SC_(0.05733306907712160336803688588749427056846), SC_(0.7133346546143919831598155705625286471577), SC_(0.2866653453856080168401844294374713528423) }, - { SC_(1), SC_(5), SC_(0.3082362115383148193359375), SC_(0.1683175237737739451458299347329965869636), SC_(0.03168247622622605485417006526700341303637), SC_(0.8415876188688697257291496736649829348182), SC_(0.1584123811311302742708503263350170651818) }, - { SC_(1), SC_(5), SC_(0.632396042346954345703125), SC_(0.1986574487056847557826435986513304812407), SC_(0.001342551294315244217356401348669518759265), SC_(0.9932872435284237789132179932566524062037), SC_(0.006712756471576221086782006743347593796327) }, - { SC_(1), SC_(5), SC_(0.81474220752716064453125), SC_(0.1999563572187662228110513475988795275212), SC_(0.4364278123377718894865240112047247884697e-4), SC_(0.9997817860938311140552567379943976376058), SC_(0.0002182139061688859447432620056023623942349) }, - { SC_(1), SC_(5), SC_(0.8350250720977783203125), SC_(0.1999755589571828112759793109250020391598), SC_(0.2444104281718872402068907499796084023135e-4), SC_(0.9998777947859140563798965546250101957988), SC_(0.0001222052140859436201034453749898042011567) }, - { SC_(1), SC_(5), SC_(0.905801355838775634765625), SC_(0.1999985166171454414455882653728607369309), SC_(0.1483382854558554411734627139263069093172e-5), SC_(0.9999925830857272072279413268643036846545), SC_(0.7416914272792772058673135696315345465861e-5) }, - { SC_(1), SC_(5), SC_(0.913384497165679931640625), SC_(0.1999990249920642955788201451534509989431), SC_(0.9750079357044211798548465490010569373139e-6), SC_(0.9999951249603214778941007257672549947153), SC_(0.487503967852210589927423274500528468657e-5) }, - { SC_(1), SC_(5), SC_(0.9688708782196044921875), SC_(0.1999999941539256010178778769929018951446), SC_(0.5846074398982122123007098104855351238397e-8), SC_(0.9999999707696280050893893849645094757232), SC_(0.2923037199491061061503549052427675619198e-7) }, - { SC_(1), SC_(9), SC_(0.12707412242889404296875), SC_(0.07841065545742553690357436899840861353416), SC_(0.03270045565368557420753674211270249757695), SC_(0.7056958991168298321321693209856775218074), SC_(0.2943041008831701678678306790143224781926) }, - { SC_(1), SC_(9), SC_(0.1355634629726409912109375), 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SC_(0.3219668709505538914501724285306955824562e-24), SC_(0.9895993704097000715411905826153733915169), SC_(0.01040062959029992845880941738462660848308) }}, + {{ SC_(37), SC_(37), SC_(0.81474220752716064453125), SC_(0.3095647892990086195192122018743245560235e-22), SC_(0.1737690206941522596931737141183088624137e-31), SC_(0.9999999994386667133878509901348317251675), SC_(0.5613332866121490098651682748324536630957e-9) }}, + {{ SC_(37), SC_(37), SC_(0.8350250720977783203125), SC_(0.3095647894672021976547480411236536892802e-22), SC_(0.557544255861642044384458086164795234761e-33), SC_(0.9999999999819894162765991478047915369078), SC_(0.180105837234008521952084630921920026118e-10) }}, + {{ SC_(37), SC_(37), SC_(0.905801355838775634765625), SC_(0.3095647894727776401201650427507053565973e-22), SC_(0.9319941881679291354451743800364440933825e-41), SC_(0.9999999999999999996989340455175098675848), SC_(0.3010659544824901324152261922870847584496e-18) }}, + {{ SC_(37), SC_(37), SC_(0.913384497165679931640625), SC_(0.3095647894727776402077793811087210433219e-22), SC_(0.5585080458777226819971826512604809980239e-42), SC_(0.9999999999999999999819582825673125691735), SC_(0.1804171743268743082647407545766726774271e-19) }}, + {{ SC_(37), SC_(37), SC_(0.9688708782196044921875), SC_(0.3095647894727776402133644615674982685644e-22), SC_(0.1577418664709856221006413731479117116045e-57), SC_(0.9999999999999999999999999999999999949044), SC_(0.5095601044926236696504373430890795334844e-35) }} } }; -#undef SC_ diff --git a/test/ibeta_inv_data.ipp b/test/ibeta_inv_data.ipp index 771ad8bdd..3fb5df6da 100644 --- a/test/ibeta_inv_data.ipp +++ b/test/ibeta_inv_data.ipp @@ -3,1218 +3,1215 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 1210> ibeta_inv_data = { { - { SC_(0.104760829344741068780422210693359375e-4), SC_(39078.1875), SC_(0.913384497165679931640625), SC_(0.2135769916611873809373928693612157637794870746322109915739746618652569766882593624385400901395922558e-3760), SC_(BOOST_MATH_SMALL_CONSTANT(0.6169146818683135737866366973021696361959736535710675458813428774517757535576031054239811928697394346e-101417)) }, - { SC_(0.1127331415773369371891021728515625e-4), SC_(0.0226620174944400787353515625), SC_(0.1355634629726409912109375), SC_(BOOST_MATH_SMALL_CONSTANT(0.6398069040886718270700942839013650119743974939592699138527850527236181568779785317811717302449254101e-76964)), SC_(BOOST_MATH_SMALL_CONSTANT(0.1123304116325227195797533167182832111272986902383876280357481893374380043283848201429836361152904889e-5592)) }, - { SC_(0.113778432933031581342220306396484375e-4), SC_(0.03654421865940093994140625), SC_(0.9688708782196044921875), SC_(0.5825356514402150924555439351704966386176716144780670249830283141506929468296452211723778443894234951e-1195), SC_(BOOST_MATH_SMALL_CONSTANT(0.1299246431009640780314778465681510321819328250560790012308930348335051591055920757982605267188242976e-132423)) }, - { SC_(0.1142846667789854109287261962890625e-4), SC_(0.00244517601095139980316162109375), SC_(0.1355634629726409912109375), SC_(BOOST_MATH_SMALL_CONSTANT(0.9626654068785645417511885142439608103434581112273323673426712424844243107090177710187642425011765594e-75761)), SC_(BOOST_MATH_SMALL_CONSTANT(0.1968131210354581442057523237500619235039616488884597039029510000400233015927645935497663749543679489e-5358)) }, - { SC_(0.1184685606858693063259124755859375e-4), SC_(0.015964560210704803466796875), SC_(0.3082362115383148193359375), SC_(BOOST_MATH_SMALL_CONSTANT(0.3589991782488314563613963926946558354830549116688735009134661806895352582322279412078679966549495e-43116)), SC_(BOOST_MATH_SMALL_CONSTANT(0.8498116607235052405320447197085177573554285064950351753253894145078534997511294854886147550142192844e-13482)) }, - { SC_(0.1215800511999987065792083740234375e-4), SC_(24110.49609375), SC_(0.1355634629726409912109375), SC_(BOOST_MATH_SMALL_CONSTANT(0.6446009470761694712696178802124602151206198100070272397820841954953457589393814080011513726764543968e-71386)), SC_(BOOST_MATH_SMALL_CONSTANT(0.4411620506592737532109016496457382048657857194340645526246628280311812592288988016544405559990034441e-5208)) }, - { SC_(0.130341722979210317134857177734375e-4), SC_(26168.341796875), SC_(0.12707412242889404296875), SC_(BOOST_MATH_SMALL_CONSTANT(0.2166416563492047698893468112939141389204329099488114879770220649554966170201180232315257069497901648e-68742)), SC_(0.1077379305584195394942430687801727576986179591753422104711707268006164084179781893335299072659829737e-4532) }, - { SC_(0.13885271982871927320957183837890625e-4), SC_(0.04976274073123931884765625), SC_(0.632396042346954345703125), SC_(BOOST_MATH_SMALL_CONSTANT(0.1505435304898114171757823372486217209606557096566030133214604079062750941794084777046798389177683298e-14323)), SC_(BOOST_MATH_SMALL_CONSTANT(0.8191336340381130196534918861139224810035912334983040442057176348873687528604185195239248980481620309e-31292)) }, - { SC_(0.139016165121574886143207550048828125e-4), SC_(0.3188882328686304390430450439453125e-4), SC_(0.81474220752716064453125), SC_(1), SC_(BOOST_MATH_SMALL_CONSTANT(0.4280498729519778987331529352631079454822421273284878121766790306889766290450686026189682387674704682e-41368)) }, - { SC_(0.14759907571715302765369415283203125e-4), SC_(2.8241312503814697265625), SC_(0.632396042346954345703125), SC_(BOOST_MATH_SMALL_CONSTANT(0.149627207977763220942721958324439773028753443201215406980939699041850526798527355589362837986915531e-13483)), SC_(BOOST_MATH_SMALL_CONSTANT(0.2558857410093259430689102879079456979338542212672378310349005537672813392923619357148699354237694984e-29446)) }, - { SC_(0.150794721776037476956844329833984375e-4), SC_(0.4875471131526865065097808837890625e-4), SC_(0.221111953258514404296875), SC_(BOOST_MATH_SMALL_CONSTANT(0.1196552230711909114279654256938815998740725267957310722981422063213023453615282876024769302334980208e-35700)), SC_(1) }, - { SC_(0.1519624856882728636264801025390625e-4), SC_(16177.537109375), SC_(0.81474220752716064453125), SC_(BOOST_MATH_SMALL_CONSTANT(0.1452425209503955537338422359333948812006899768260140476005442384340571893909020382026092251217563149e-5859)), SC_(BOOST_MATH_SMALL_CONSTANT(0.1118345883008806780173762266422459055560035027762640953226900168492818873939725415273834608038325661e-48188)) }, - { SC_(0.1554497794131748378276824951171875e-4), SC_(40.46924591064453125), SC_(0.905801355838775634765625), SC_(0.1263629472761081761336139611957096532344967812079201565462877028056022440086149370452532349289977537e-2765), SC_(BOOST_MATH_SMALL_CONSTANT(0.9919220074175430612528899218323716721906730140324380689847652631919111677660506550414306011565356188e-66001)) }, - { SC_(0.15675454051233828067779541015625e-4), SC_(0.000101913392427377402782440185546875), SC_(0.81474220752716064453125), SC_(0.2853716542422836893914328033448649871440784183324642438029547731008406102487895766538278835997616547e-1712), SC_(BOOST_MATH_SMALL_CONSTANT(0.2298245136733929898089558753739834100156855492642462724846011273903684294484329372722305239196215964e-42747)) }, - { SC_(0.15971760149113833904266357421875e-4), SC_(19.206241607666015625), SC_(0.913384497165679931640625), SC_(0.9582815834618172404720774906601516866545834853534306710079796796969465944037138120013655983754855937e-2465), SC_(BOOST_MATH_SMALL_CONSTANT(0.6326194310940251351062236483308143964837777396539364617390517845304796920345734401134182052813379253e-66519)) }, - { SC_(0.16304524251609109342098236083984375e-4), SC_(0.00039033559733070433139801025390625), SC_(0.12707412242889404296875), SC_(BOOST_MATH_SMALL_CONSTANT(0.2749781704753392658488528370082054060663950436757594599541089373221441866088075915394337505609699445e-53860)), SC_(0.9828097758952314597050411618472387868890317665219757564769723884179197098195673563971975573178259902e-2530) }, - { SC_(0.16487292668898589909076690673828125e-4), SC_(470997.15625), SC_(0.12707412242889404296875), SC_(BOOST_MATH_SMALL_CONSTANT(0.4541512737936566032722209936653561647042510033334139786119604257285077373847313505998057776219766456e-54347)), SC_(0.1549128670548823853403220618952571853257756905438794574182300339725200919598045497915626657567121817e-3585) }, - { SC_(0.165044693858362734317779541015625e-4), SC_(3.57584381103515625), SC_(0.3082362115383148193359375), SC_(BOOST_MATH_SMALL_CONSTANT(0.794238046161941112343749823902683082201010853905108950104923153872086335073632221934630976272829339e-30969)), SC_(BOOST_MATH_SMALL_CONSTANT(0.2292466372763638638323475388751441681337812313997406078153894115038015753694828319985703460438800914e-9697)) }, - { SC_(0.166259487741626799106597900390625e-4), SC_(147818.875), SC_(0.632396042346954345703125), SC_(BOOST_MATH_SMALL_CONSTANT(0.4840219552903389147605728190427790980761548760276021823940610272825144416373810916979400186204380198e-11975)), SC_(BOOST_MATH_SMALL_CONSTANT(0.3355691678737767782891887487339395952689357895271229870171944057769814627603827220615993999615612822e-26146)) }, - { SC_(0.16847467122715897858142852783203125e-4), SC_(0.002207652665674686431884765625), SC_(0.9688708782196044921875), SC_(0.5906847920417500109372659805901565510642317169243157405152707420759307862602125145324167267749837092e-619), SC_(BOOST_MATH_SMALL_CONSTANT(0.170124244972649861948335303360579678196382235848312316943910825664898769097190318119987719590491326e-89243)) }, - { SC_(0.1747490387060679495334625244140625e-4), SC_(0.26349246501922607421875), SC_(0.632396042346954345703125), SC_(BOOST_MATH_SMALL_CONSTANT(0.12843516647174278387874388748896407588386560678553377934101747757777562235501611818724095565006393e-11386)), SC_(BOOST_MATH_SMALL_CONSTANT(0.2536225597635438964484652244350105224785079947699063064898395295623461960169137518050619029664249122e-24869)) }, - { SC_(0.17863809262053109705448150634765625e-4), SC_(439.38714599609375), SC_(0.8350250720977783203125), SC_(0.8244670330185256737263969143826902858678798594720040631958052373536602436314305948340758463250207469e-4386), SC_(BOOST_MATH_SMALL_CONSTANT(0.7352777980091604256079199692103097168555239346683458759313911552620269891691410672306190764078484364e-43811)) }, - { SC_(0.1895247623906470835208892822265625e-4), SC_(1.07109558582305908203125), SC_(0.9688708782196044921875), SC_(0.1958346418095304122274704022704012284830310878577730588329056279113401343952355448951150975955101985e-724), SC_(BOOST_MATH_SMALL_CONSTANT(0.1204102194190057648286366185479451893365394896311826527650411245123421846075536145059629401728008699e-79505)) }, - { SC_(0.19740999050554819405078887939453125e-4), SC_(105.41565704345703125), SC_(0.3082362115383148193359375), SC_(BOOST_MATH_SMALL_CONSTANT(0.4171715706701289778828007890899248697163485933652243450349057614457988149098646573044273964497613009e-25893)), SC_(BOOST_MATH_SMALL_CONSTANT(0.4289676998659303218462202648585110823764351223533266318047234914191374259260207999216104631145461676e-8109)) }, - { SC_(0.2004335328820161521434783935546875e-4), SC_(482.00701904296875), SC_(0.905801355838775634765625), SC_(0.2300786867506388908353022364598233237429971469616025799538393909707204968894677299870201252175165343e-2146), SC_(BOOST_MATH_SMALL_CONSTANT(0.1799474819364733378341626493308533546950444872243502571473922786173950526564225295056238004071701751e-51189)) }, - { SC_(0.2017128645093180239200592041015625e-4), SC_(232.9792938232421875), SC_(0.1355634629726409912109375), SC_(BOOST_MATH_SMALL_CONSTANT(0.9782152059532611372922752218945140821311267421642771819909290848934391306656384389032421044430100903e-43027)), SC_(0.7953007761061898269032745221331387025438802327808884652857398546810598867143141546217396350761801352e-3139) }, - { SC_(0.20203804524498991668224334716796875e-4), SC_(42.8336334228515625), SC_(0.1355634629726409912109375), SC_(BOOST_MATH_SMALL_CONSTANT(0.9505827239534352483275638000309426098918435445176677914029048966050973796738555346371505206583029493e-42957)), SC_(0.4879738324842388808208264019692856316850110596695651192968764647838931697912322372907706638620027653e-3133) }, - { SC_(0.20300331016187556087970733642578125e-4), SC_(42.38938140869140625), SC_(0.9688708782196044921875), SC_(0.3816869308438157775438575701400816009072542007939410749970155744055876159478755860836778076571703486e-678), SC_(BOOST_MATH_SMALL_CONSTANT(0.127201723496121023828113564898347237146568849457350377769280925620763942807444814392111020123066826e-74228)) }, - { SC_(0.2051885167020373046398162841796875e-4), SC_(236087.890625), SC_(0.8350250720977783203125), SC_(0.2236779936126539857160222845963337050945115341054176739161533824043234207571359913112629207518401323e-3821), SC_(BOOST_MATH_SMALL_CONSTANT(0.5187557340526034705800892748375743405416818891180832866460176073642680219205270491482771189624680261e-38145)) }, - { SC_(0.21041001673438586294651031494140625e-4), SC_(3.8230969905853271484375), SC_(0.12707412242889404296875), SC_(BOOST_MATH_SMALL_CONSTANT(0.2611050064285175125482131273698210462799115955403897510685180499383028995007734375008754345306902882e-42581)), SC_(0.1263421304086059092982729044494063450981720138268968234081464502945179653799025464601347361390558349e-2805) }, - { SC_(0.2107691761921159923076629638671875e-4), SC_(0.04489715397357940673828125), SC_(0.221111953258514404296875), SC_(BOOST_MATH_SMALL_CONSTANT(0.3900373750276575859585149320905549732932763658865496075030893208483961831557459599669540245248710031e-31085)), SC_(BOOST_MATH_SMALL_CONSTANT(0.4404830308340426746130675276769279825579374873733567061860857053216363945038073562970896042079876724e-5139)) }, - { SC_(0.21139929231139831244945526123046875e-4), SC_(0.17535277947899885475635528564453125e-4), SC_(0.8350250720977783203125), SC_(1), SC_(BOOST_MATH_SMALL_CONSTANT(0.473270793701914810977987563126323761517466803284082613651628762799832085337970872475482395336393227e-20769)) }, - { SC_(0.21433561414596624672412872314453125e-4), SC_(3719.279052734375), SC_(0.81474220752716064453125), SC_(0.5697755869431091234460288256178201914669184558313577703589192769624449530099467135008330171347109014e-4155), 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SC_(0.1355634629726409912109375), SC_(1), SC_(1) }}, + {{ SC_(377897.28125), SC_(217.7733001708984375), SC_(0.1355634629726409912109375), SC_(0.9993809642265976154383717381207419114470415044406894651878153345176886420431903229202206000880886718), SC_(0.9994667749451229173897338105032212922523517596117925674539780226161151167199171208323521362627770887) }}, + {{ SC_(381735.84375), SC_(0.1554123082314617931842803955078125e-4), SC_(0.913384497165679931640625), SC_(1), SC_(1) }}, + {{ SC_(384451.40625), SC_(2821.419677734375), SC_(0.221111953258514404296875), SC_(0.9926099871896123078684723066386032849974032581108770521411434971450896544796730143746189803506470856), SC_(0.9928199991963109071287575105571708040566262619163273683406366985829681958538001670553781136101988687) }}, + {{ SC_(385429.59375), SC_(3.3841388225555419921875), SC_(0.12707412242889404296875), SC_(0.9999857710862316626308886200674055735068361048994887325460030286049763167563594270764165414228363672), SC_(0.9999961463101950077215211361299610147215227526502164437034753993067657292616156855343024049275342271) }}, + {{ SC_(386018), SC_(14093.7041015625), SC_(0.12707412242889404296875), SC_(0.9644430127269426619183736034929423778475169305652455107070839929930622993276460689304581805792536094), SC_(0.9651076751275607043680541800650118221087969621585617130912614877060171578558867462369261333543364891) }}, + {{ SC_(391805.21875), SC_(0.3055977504118345677852630615234375e-4), SC_(0.9688708782196044921875), SC_(1), SC_(1) }}, + {{ SC_(392234.125), SC_(2.3254187107086181640625), SC_(0.81474220752716064453125), SC_(0.9999974485003056966903937402928194859244134156329839210891209266939469887376578411857915820268130878), SC_(0.9999910059274056877196675524405017475977672250931933758535228907148186849815921846049106923261807746) }}, + {{ SC_(392420.34375), SC_(26721.41796875), SC_(0.3082362115383148193359375), SC_(0.9360588166131809414115448707596221147145947161943021966694623902354292754826644227343641185174034654), SC_(0.9364368278909332485238823067765771268369372557921270083256148767582934322381215597399727535283351517) }}, + {{ SC_(395628.875), SC_(169.021026611328125), SC_(0.81474220752716064453125), SC_(0.9996025064181200881100206422611691098034252814466028469788567254658356713206042929145292670546196381), SC_(0.99954374915820356500667666460563470033117280258708880946045071662016129765225947981489908197799767) }}, + {{ SC_(399928.875), SC_(2.3772995471954345703125), SC_(0.9688708782196044921875), SC_(0.999998973529290397777010867861541796446553860070978813445077322099914527527265485681176970566917336), SC_(0.9999851449804766483443475395998114534937065656196947448822622679434789040810220786478170917758051126) }}, + {{ SC_(402603.8125), SC_(15.56592464447021484375), SC_(0.913384497165679931640625), SC_(0.9999738551272416142186841753240307283354384922856722576418772212695756736954226385611368514921848777), SC_(0.9999474093547476264441382684753736909215910603608318473764367722720243147519806449667204560121132854) }}, + {{ SC_(406768.65625), SC_(0.00042969666537828743457794189453125), SC_(0.913384497165679931640625), SC_(1), SC_(0.9999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999626) }}, + {{ SC_(408381.65625), SC_(0.456345951533876359462738037109375e-4), SC_(0.81474220752716064453125), SC_(1), SC_(1) }}, + {{ SC_(408998), SC_(0.0042365207336843013763427734375), SC_(0.9688708782196044921875), SC_(1), SC_(0.9999999992103886391729073177905457547792850375379996834483515277700339789073753215708472808258258179) }}, + {{ SC_(413148.84375), SC_(0.4799632370122708380222320556640625e-4), SC_(0.12707412242889404296875), SC_(1), SC_(1) }}, + {{ SC_(422703.84375), SC_(15069.125), SC_(0.9688708782196044921875), SC_(0.9660897392982058868656227001682921112419545706033093751961665865899461039486514250827102903147922631), SC_(0.965062274905023631733677391034079251654464055944302576321996680797937852368094477775017032828016675) }}, + {{ SC_(424641.03125), SC_(0.2840512692928314208984375), SC_(0.3082362115383148193359375), SC_(0.9999994750636549669670606473061109603761635212061967274985478848332176734538791017721257779548027605), SC_(0.9999999739814327156712234926962831943788993494932233013963790111365912453400671308543415084742014015) }}, + {{ SC_(431857.34375), SC_(0.000211423015571199357509613037109375), SC_(0.905801355838775634765625), SC_(1), SC_(1) }}, + {{ SC_(433260.8125), SC_(3.3808853626251220703125), SC_(0.905801355838775634765625), SC_(0.9999969819317488587881461792850888475768718203652823126667535332673193874620970162529189308649544396), SC_(0.9999862985752257128652103590400974817457299983496624630313157549699524585549896935023931532699212086) }}, + {{ SC_(434088.21875), SC_(21.81499481201171875), SC_(0.12707412242889404296875), SC_(0.9999373373312823166558666370134409611695804442709662922918704832772088187585446175690336698789214258), SC_(0.9999616965351012448240568108749462155945157055968478012559160622065331568396155867317792166746127338) }}, + {{ SC_(434689.125), SC_(39291.4765625), SC_(0.81474220752716064453125), SC_(0.917461959010412182685915555568393955513643969597894372657100531180768279837135956151775654776489289), SC_(0.9167446673468778375962374922169420664609807836207411106316537831936914893386205048529899697184531553) }}, + {{ SC_(435121.25), SC_(397.58978271484375), SC_(0.632396042346954345703125), SC_(0.9991032356687607663170758081994663804545219752851748934242218706100390785290407790519388112949974116), SC_(0.9990722960117656720982176725927203880876672401511674631927254651106841735347495126259465844742175537) }}, + {{ SC_(437285.3125), SC_(0.2788266647257842123508453369140625e-4), SC_(0.3082362115383148193359375), SC_(1), SC_(1) }}, + {{ SC_(442472.9375), SC_(49476.66015625), SC_(0.1355634629726409912109375), SC_(0.8989553759462725154195912825680002145390824453023265617169936644862701649915658110052894084041830153), SC_(0.8998991547281331197912897937898208409760268200326740982917502926455633491439458667387132339684255894) }}, + {{ SC_(450819.5), SC_(499216.46875), SC_(0.221111953258514404296875), SC_(0.4741351844340727004467290920964798805530388223292311537088183157505857155369303090852906203317270319), SC_(0.4749225520632804503831707896293591563564510578733056247136808234148925259976983491440388496735532279) }}, + {{ SC_(457779.125), SC_(0.326781928539276123046875), SC_(0.81474220752716064453125), SC_(0.9999999910727029325617530685760277558694771909650151522235239619750731721035596554760606019094289709), SC_(0.9999987858178995610219544528459401488999341746160983444951291984610165296616383478160281021221648139) }}, + {{ SC_(458356.625), SC_(0.00327513157390058040618896484375), SC_(0.81474220752716064453125), SC_(1), SC_(0.9999999999999999999999999999999991663668185381070411966512131706847600000660648405081952061008667392) }}, + {{ SC_(462545.71875), SC_(0.01835658587515354156494140625), SC_(0.81474220752716064453125), SC_(0.9999999999999999999999999999999999999999999998408559003203816496751827616995900078085841802845788018), SC_(0.9999999999824865494095113121276887961620751733866931423886562603084660496027804389884068533626778463) }}, + {{ SC_(466997.53125), SC_(0.356361567974090576171875), SC_(0.9688708782196044921875), SC_(0.999999999908585136073218599560639574585679002817051921225365716235382799011868956412143385957374377), SC_(0.9999959050920261602210872695621046203124487413396593115588810222179555364832748299668392611148334214) }}, + {{ SC_(468932.8125), SC_(0.182366857188753783702850341796875e-4), SC_(0.632396042346954345703125), SC_(1), SC_(1) }}, + {{ SC_(470942.5), SC_(0.326362073421478271484375), SC_(0.913384497165679931640625), SC_(0.9999999991634295790864615713201865731290532042979576143167684474434066293110330308591586719592525982), SC_(0.9999977662722746820150898269173378866588151731047916028888067446958373170001483823516884123613851415) }}, + {{ SC_(473791.3125), SC_(0.00037331905332393944263458251953125), SC_(0.9688708782196044921875), SC_(1), SC_(0.9999999999999999999999999999999999999999998073822602388688624653696078183429191536061547769537964575) }}, + {{ SC_(474410.90625), SC_(1.53685867786407470703125), SC_(0.3082362115383148193359375), SC_(0.9999961129062931113810979684551783321474081584789778624951890966223338422649810562505451410537303544), SC_(0.999998403265561481452323439582435790606202798849405347541950528356589895392491922180143509579003441) }}, + {{ SC_(481669.8125), SC_(360.35894775390625), SC_(0.8350250720977783203125), SC_(0.9992907831812886773473659863167020097660580060484200865493826163108597351525902267283025051442100653), SC_(0.999214115270590007552130187756931575538839868062918740780889455554092188930046874164289191809734251) }}, + {{ SC_(485412.125), SC_(483725.21875), SC_(0.81474220752716064453125), SC_(0.5013251403632957657097180440139352644280668716512067495231709003767868348011456320309173169758632819), SC_(0.5004154864846086974762398748354340355121671666386661965862493622607256259777758150232988196487155074) }}, + {{ SC_(489093.59375), SC_(101.60869598388671875), SC_(0.221111953258514404296875), SC_(0.9997767680266260123110682903130838658146825013373285034001164702953644249742530005306208421454781091), SC_(0.999808377593128038314593193233001644747928940615604047013939298656600726304242669404403355730826352) }}, + {{ SC_(489183.34375), SC_(118808.328125), SC_(0.905801355838775634765625), SC_(0.8052575261090612610637084789843685951634273246290044181560593884142556001108220633456497594556682558), SC_(0.8039197640541228765389792372480736779551687141239257074087097158639306091733737153424379109689825148) }}, + {{ SC_(491651.625), SC_(32.955524444580078125), SC_(0.3082362115383148193359375), SC_(0.9999276667129839450708195109501969031021375557304337628863198830422811974212658774808113659981096958), SC_(0.9999392952515020529866132904758764722582237171318891514012201689689695587113485590174396303118997795) }}, + {{ SC_(499024.09375), SC_(0.3617647588253021240234375), SC_(0.221111953258514404296875), SC_(0.9999989677510921954271873521993859181834023852192245015532772531114512443689750755333329075681050925), SC_(0.9999999774076213040954883510429323955048191846373634062085510975273422302416340711527143505910773273) }} } }; -#undef SC_ - diff --git a/test/ibeta_inva_data.ipp b/test/ibeta_inva_data.ipp index 05a6bd211..7f7ae85d1 100644 --- a/test/ibeta_inva_data.ipp +++ b/test/ibeta_inva_data.ipp @@ -3,1108 +3,1106 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 1100> ibeta_inva_data = { { - { SC_(0.101913392427377402782440185546875e-4), SC_(0.3082362115383148193359375), SC_(0.1355634629726409912109375), SC_(0.6498233713152427462579302903941895526823485861809005407005756658138299437345439685916818979079350952e-4), SC_(0.1598220360006443400909761969445329244603859759388130816641624923434214075962489978723834186220509792e-5), SC_(0.1598250823507423266003361933591577902014719110010440833489018043541995851576985396009647692344594598e-5), SC_(0.6499023539055942142435327607856798948132754954188633069136984730655318067141056849740949064680308213e-4) }, - { SC_(0.1127331415773369371891021728515625e-4), SC_(0.8350250720977783203125), SC_(0.221111953258514404296875), SC_(0.3971461302443922423613753292972913694448775540766244520233346130148330830638824141461619735572445997e-4), SC_(0.3200361118082439458200937030865347915510238320387461167764804252841304593011303390960681217527273982e-5), SC_(0.3200210889570744035937464686925692217326089474042347373846591880760057034684133216576634448402269381e-5), SC_(0.3970804661143976120973144952058224085647966940391220340079248912116191892887943249201895859632245494e-4) }, - { SC_(0.113778432933031581342220306396484375e-4), SC_(0.905801355838775634765625), SC_(0.913384497165679931640625), SC_(0.1078981970343159393325856300516135956140969598440175633458632674725240047510167692675710778553847126e-5), SC_(0.0001200181935703441995121934466228033111754654801609287621930678605774967528649020200620769888673021826), SC_(0.0001199468547533371496891932800417754246696194915133685876058567801242730706768275318621189458708399548), SC_(0.1078921129179782267266584693661729948023960221141040813461658037144034851960955828005953048025067861e-5) }, - { SC_(0.1142846667789854109287261962890625e-4), SC_(0.632396042346954345703125), SC_(0.221111953258514404296875), SC_(0.4025899796795053338948240609285498211472682534957119282666669306536310006800286817936757572860013938e-4), SC_(0.3244356766903463719306913859577321911415693698681174694348315965945146265497858043549761761998515535e-5), SC_(0.3244305116814100828743022380284672509844786339827561909255756253408557410865952781989509881881736442e-5), SC_(0.402567403617356621571805857579531660366440062441234650794612972668478828468673367856838957420528343e-4) }, - { SC_(0.1145765054388903081417083740234375e-4), SC_(0.913384497165679931640625), SC_(0.905801355838775634765625), SC_(0.1191571750545867392537313798907431542344344095879200999308344375910813077398702631095528359741186503e-5), SC_(0.0001102067845592199693917010458194599552572103205410984424051016635846792835186985601306422395955097474), SC_(0.0001101436549179224812644413611401269090813984984476836579744033601646714018004549966518797920528872344), SC_(0.1191500741959144922072835433076419034115688201288730002114876689721036040236828451248448892509304819e-5) }, - { SC_(0.1184685606858693063259124755859375e-4), SC_(0.8350250720977783203125), SC_(0.8350250720977783203125), SC_(0.2340623363191603898370775227750571590200502357875341269550358518828489422976009146847049767670005029e-5), SC_(0.5997016652255219747886060771729383753308007448753449600990778600678820278172428956506474372626790804e-4), SC_(0.5995620164847073584050553181224642561226948778199420970812017399765536897356590939928613936314653308e-4), SC_(0.234051566405018175204269278558069354736428629628287051287220082664267809248151547790462782021755034e-5) }, - { SC_(0.12048656572005711495876312255859375e-4), SC_(0.913384497165679931640625), SC_(0.81474220752716064453125), SC_(0.2739744250951670275113298279765201756581440367980696202896543991551475858455303285016122111531160698e-5), 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SC_(2797588.113694340018913742627594507445171030494627970176493469817100173161269938876695287565209439482) }}, + {{ SC_(438464.6875), SC_(0.8350250720977783203125), SC_(0.1355634629726409912109375), SC_(2223338.044912987936475940295874189732295642371789392760096263916912761938024317766691971328718270096), SC_(2215265.553560989282538690162415779758128613019056704343901656876639657210396643920184748454831859803), SC_(86273.0550442960744629975989111233338250388556612939763488942071623209566814200836729682529918853192), SC_(86981.95516550206446460279269070127145314967438333676499337900809878568863551973518051166075249626345) }}, + {{ SC_(442826.46875), SC_(0.12707412242889404296875), SC_(0.81474220752716064453125), SC_(64220.52123727686412772083291494428044503394834468397496541028758365571376222939501515299329019898606), SC_(64707.22763031229934428593603120980179998788862466100788896391577059765303131067167486838428452704166), SC_(3046343.715065845077854001163177997153729320145001161653770104266746456135277318795507669646536041623), SC_(3037580.81916373654114723975501711757767412568439943641582123414790598065532904749522900783990005693) }}, + {{ SC_(444455.90625), SC_(0.8350250720977783203125), SC_(0.913384497165679931640625), SC_(2244598.615938371033696324056534336644121299576168690028505985276536634401629429955656423593562113675), SC_(2254656.801650994202881716472100139702080360588304592135313670593357739541123899443461454002715936083), SC_(88252.97153270402210024148568731464439353087969254980122792280750562320836557638811178935948670162), SC_(87369.69421479324978949378422290555317890407874358782578533391775032292925987731632272873316208837119) }}, + {{ SC_(444787.5), SC_(0.3082362115383148193359375), SC_(0.81474220752716064453125), SC_(197709.5934359073641131507881276432404786019544584082153717812638337581749766345780086005392317002321), SC_(198668.2422420257082204876948613416059110626505691269749150555301634979900987830468440543026958174391), SC_(999832.9446635864547197253597936625232167091650862667347669846661495124634300890408636721178392580368), SC_(996609.8664928164750155069790992235633340893788583985190840616640940007517187997698141198643034122365) }}, + {{ SC_(447784.125), SC_(0.905801355838775634765625), SC_(0.3082362115383148193359375), SC_(4309215.492501671925809832514318376984464865533985073180745237127437173031662507149488131990466382121), SC_(4302442.993796975461951818475657533432163014312795733466958314311460147985984586787016273725730126812), SC_(46454.01345314769379131891472489178239197720010843570996805398450530856087914723922026517728261068004), SC_(46681.13910932863514692673356251657298788786211149127194108456212408192478529014875518269720403989473) }}, + {{ SC_(447976.40625), SC_(0.12707412242889404296875), SC_(0.632396042346954345703125), SC_(65120.97649742027261635798513850769877013435252223655251562328807365809347684518801175854233446230617), SC_(65305.8564311068669144896497768007874610303496876016522873232441124263575099188323450965313451394283), SC_(3079002.009777455847614095833427016491775436928079602959037554706864401189117120976234121602271559739), SC_(3075673.343007852414765473783587634909885248447311793172436329302049106864266224074483562352620124036) }}, + {{ SC_(448846.15625), SC_(0.9688708782196044921875), SC_(0.905801355838775634765625), SC_(13942148.14815611659064722112747818128627692558477209845530274937530403703010314738619713308434710383), SC_(13997877.13137363238891165544798253008428157956288687495976169844140682358130508342293587223794208822), SC_(14582.20509558332364458183492591473653375236960659867288176623116326823028248461128186433315865346464), SC_(14261.25976832042826122812485513044218145263768128533306080932256002127144716956873137761320234726799) }}, + {{ SC_(467754.28125), SC_(0.9688708782196044921875), SC_(0.1355634629726409912109375), SC_(14582307.27749050806862514534441144029293736814556627825608323590943974657212073974512771840178001964), SC_(14534709.85379777204144202250848456557271434486494359952219887901749931232339169351948582272785520112), SC_(14892.0869980069314749260353980304174964844718061074818482931435407581107499244785056336160375827793), SC_(15166.20253163388900385334372720029740009082048553955730836477017740142502713368416445237970556885013) }}, + {{ SC_(473141.4375), SC_(0.81474220752716064453125), SC_(0.221111953258514404296875), SC_(2083396.177078763261310247756210796709050986068912986314606144732424519707190749275957193786929212863), SC_(2078245.423957970390429173580046940301627576838628045485422158201767188767913815871568210851554479025), SC_(107305.0550947709258110643640197054815587384906300543600549141575195933780408202908438136093287591433), SC_(107863.5317465997746516385261209267501517088116598822296362271288937537024663332026184699882279661038) }}, + {{ SC_(475931.78125), SC_(0.1355634629726409912109375), SC_(0.221111953258514404296875), SC_(74863.22159423657178639135843064319186867849712135432679140745009910166430025378444104631149358051552), SC_(74411.62359846101533194367027997650975048798856694024723181729993473406725909453910573442714644750971), SC_(3031199.27574924233997859053704277970442582820164378907041604417813349570600051850022942680116940976), SC_(3038471.007954823489719352635939274579304822773919251533092003024823266976921005941089319124285500496) }}, + {{ SC_(480505.75), SC_(0.913384497165679931640625), SC_(0.905801355838775634765625), SC_(5057009.137883346991297280272316655884843512474132092967659893246907363070814150415616505779213755808), SC_(5077130.008669136984101475927154584113851934847615921791753015711169641012846352004783223552006266754), SC_(45860.39578823761216780930027528343441271409993632576700986556608110936794777922189190471234767214715), SC_(45272.82619384517959483726844004670545212496499292353295676138585412022031957970747357936964957150843) }}, + {{ SC_(481037.90625), SC_(0.3082362115383148193359375), SC_(0.1355634629726409912109375), SC_(214954.0730415459324272322098059261658344195921911048215227103731874995082410590810383910277671282622), SC_(213728.9433236639020931731891795221242722212174046095998104798208675703012870270153304541107798144009), SC_(1077517.795801841403487141321214750115179387272101781637533476788045360859794269288938283235224199637), SC_(1081636.810871830922880032963090014830142863695032235420818616239563778235210349598024972698342430219) }}, + {{ SC_(485980.90625), SC_(0.1355634629726409912109375), SC_(0.81474220752716064453125), SC_(75947.50287755040088992558685298601037560620447249457062259186705941456229777606961809318551961112457), SC_(76479.30117347133042069077426985013802863207922409730304956347781449509840371152867686698312667407036), SC_(3103196.634482552348526388073690399281667050881158209209257160529514613456386016945448500178200416261), SC_(3094633.498847298449800834614348937260696174622946733336073730690861985736659159836937933593087681597) }}, + {{ SC_(489096.34375), SC_(0.81474220752716064453125), SC_(0.632396042346954345703125), SC_(2149835.420432935738571504824669405535112026843128171823218720145168010286191521063636486128819640379), SC_(2152140.267058834375526429568585141743365314468040624002321395548815791537567896033314059219767174233), SC_(111336.990938262038284792110970236277584339209153903880265239957333478239591138095337997321244983344), SC_(111087.0851343228376540732483260823293660124553023808030297399680696356784984406728076454354233386814) }}, + {{ SC_(490224.65625), SC_(0.8350250720977783203125), SC_(0.9688708782196044921875), SC_(2474059.781112585100225923474277388945644841132414541483235018154724374112161333898186161710511319547), SC_(2488521.187172101754693537105176727049011115863706614369301342646676606307103207412127159070864309253), SC_(97489.16520339287822299971952377074411630970076546169823169145986944645114749814051528899672166177443), SC_(96219.21150955986998802274923363974940278386581612184471409847771598317921003666209856647350389402225) }}, + {{ SC_(492616.1875), SC_(0.81474220752716064453125), SC_(0.9688708782196044921875), SC_(2160097.330587066231445009615179450496605337977400732745848956148755035070499897025280043407966765649), SC_(2172849.060248862788069481343937878596794903922837153025629325486461452111332884974573767684987699383), SC_(112704.513279915547893306409021394612149255526474732330209037454571458216341356862770454420824870536), SC_(111321.8919149126350976334581215168831576517722380867094186255880986306392649715612321977436708934672) }}, + {{ SC_(493067.15625), SC_(0.1355634629726409912109375), SC_(0.9688708782196044921875), SC_(76767.64922907893070937377260795058987611362823891825524085896234884328550113407276897167228036558757), SC_(77882.89867960827431192138690174915177255321134308258910288268085009341055734572331426861469361693711), SC_(3153086.514367219226967064126240311772170736384107525381665234442715424152190338059638973443194990823), SC_(3135128.509847232411063129274533589230908159139891303513987728335691375301577612946664126754477170654) }}, + {{ SC_(497097), SC_(0.12707412242889404296875), SC_(0.1355634629726409912109375), SC_(72681.11415387065674957690132016868169191955575858086107661197432136383823238646114474079457781392721), SC_(72047.41954020240893325737182119598226364424389984420063381611270985375436608408806330762383061821211), SC_(3409065.827055807531678961859073645657230358185950103860885952543964343334592856668738573506077026751), SC_(3420475.169677388105656745142209467687699219296898877898752790493449083963329175908034795593158414778) }}, + {{ SC_(497481.8125), SC_(0.3082362115383148193359375), SC_(0.12707412242889404296875), SC_(222314.1253130015627660072636473322752712891751839119915721545837501534862620518004663188386017641378), SC_(221023.1037330142642378955151286775664560624517786400554218612145985519782410506686001446831861587568), SC_(1114311.595597452012343496149547782092708841542094172969811686130629128619077973244337814566303316361), SC_(1118652.146040181182739176928249543706836426766938346914879802716806902165572254306413904435006003401) }} } }; -#undef SC_ diff --git a/test/ibeta_large_data.ipp b/test/ibeta_large_data.ipp index d9a1b4ef5..80b467c68 100644 --- a/test/ibeta_large_data.ipp +++ b/test/ibeta_large_data.ipp @@ -3,1220 +3,1217 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 1210> ibeta_large_data = { { - { SC_(0.104760829344741068780422210693359375e-4), SC_(39078.1875), SC_(0.913384497165679931640625), SC_(95444.37547576888548779405522478045372688), SC_(BOOST_MATH_SMALL_CONSTANT(0.4076397251031275963346153642645211144346e-41521)), SC_(1), SC_(BOOST_MATH_SMALL_CONSTANT(0.4270966445860582673748568606264586002504e-41526)) }, - { SC_(0.1127331415773369371891021728515625e-4), SC_(0.0226620174944400787353515625), SC_(0.1355634629726409912109375), SC_(88703.20318198098901713372585734808194292), SC_(45.9460483635769831377505786833842050448), SC_(0.9994822930837981780736860587426162687504), SC_(0.0005177069162018219263139412573837312496096) }, - { SC_(0.113778432933031581342220306396484375e-4), SC_(0.03654421865940093994140625), SC_(0.9688708782196044921875), SC_(87893.29210911967129223056449206866305889), SC_(24.13233514927218107101077084629346084654), SC_(0.999725511349976252733137998478545702411), SC_(0.0002744886500237472668620015214542975889712) }, - { SC_(0.1142846667789854109287261962890625e-4), SC_(0.00244517601095139980316162109375), SC_(0.1355634629726409912109375), SC_(87498.94901523223439182946063290895919618), SC_(410.8174698800966982396187764410683048418), SC_(0.9953268278792474174353255397883295739773), SC_(0.004673172120752582564674460211670426022665) }, - { SC_(0.1184685606858693063259124755859375e-4), SC_(0.015964560210704803466796875), SC_(0.3082362115383148193359375), SC_(84409.76586511709213323237371074024560834), SC_(63.42758275377907514602214367744158071269), SC_(0.9992491395179357013663738064942314292026), SC_(0.000750860482064298633626193505768570797446) }, - { SC_(0.1215800511999987065792083740234375e-4), SC_(24110.49609375), SC_(0.1355634629726409912109375), SC_(82239.66859351932879196086451784571067159), SC_(0.1228963536503215267489197519054078145969e-1528), SC_(1), SC_(0.1494368298804234679967895435418141236754e-1533) }, - { SC_(0.130341722979210317134857177734375e-4), SC_(26168.341796875), SC_(0.12707412242889404296875), SC_(76710.65536325700740870385917451316226344), SC_(0.8987481009726700678494101665597031705645e-1548), SC_(1), SC_(0.1171607903382812021950729983554623721701e-1552) }, - { SC_(0.13885271982871927320957183837890625e-4), SC_(0.04976274073123931884765625), SC_(0.632396042346954345703125), SC_(72019.23463150248088958543324182892626471), SC_(19.53662131349699149968802706905083676178), SC_(0.9997288040735046086759949196286322002492), SC_(0.0002711959264953913240050803713677997508421) }, - { SC_(0.139016165121574886143207550048828125e-4), SC_(0.3188882328686304390430450439453125e-4), SC_(0.81474220752716064453125), SC_(71935.56143195648321209894597982190925135), SC_(31357.46843093207518473308985368320533006), SC_(0.6964222225589077802406713530999497187926), SC_(0.3035777774410922197593286469000502812074) }, - { SC_(0.14759907571715302765369415283203125e-4), SC_(2.8241312503814697265625), SC_(0.632396042346954345703125), SC_(67749.64468000029269520566988398084664291), SC_(0.02906706447901268252429885336709779665611), SC_(0.9999995709637719063997441118286889404404), SC_(0.4290362280936002558881713110595595793096e-6) }, - { SC_(0.150794721776037476956844329833984375e-4), SC_(0.4875471131526865065097808837890625e-4), SC_(0.221111953258514404296875), SC_(66314.05927892349341973416366818795267336), SC_(20512.09739510432080805623001488366337009), SC_(0.763756704421306309320206420222803196485), SC_(0.236243295578693690679793579777196803515) }, - { SC_(0.1519624856882728636264801025390625e-4), SC_(16177.537109375), SC_(0.81474220752716064453125), SC_(65795.44709267135893551075697872372424105), SC_(BOOST_MATH_SMALL_CONSTANT(0.2027537374480409874707652773038782413935e-11849)), SC_(1), 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SC_(BOOST_MATH_SMALL_CONSTANT(0.8593009078995238625969168132860357389775e-291741)), SC_(BOOST_MATH_SMALL_CONSTANT(0.4682031506788712249402837988058297965792e-397392)), SC_(1), SC_(BOOST_MATH_SMALL_CONSTANT(0.544865187939051001712434628531605526675e-105651)) }}, + {{ SC_(489093.59375), SC_(101.60869598388671875), SC_(0.221111953258514404296875), SC_(BOOST_MATH_SMALL_CONSTANT(0.2679049247465053509778519007374647739724e-320562)), SC_(0.1239584973345346670544577370734255574289e-418), SC_(BOOST_MATH_SMALL_CONSTANT(0.2161246953675901063139086740469757800594e-320143)), SC_(1) }}, + {{ SC_(489183.34375), SC_(118808.328125), SC_(0.905801355838775634765625), SC_(BOOST_MATH_SMALL_CONSTANT(0.1458359410123570793275225181353576621217e-130434)), SC_(BOOST_MATH_SMALL_CONSTANT(0.259453747115697820698795192063284012701e-142915)), SC_(1), SC_(BOOST_MATH_SMALL_CONSTANT(0.1779079596666185278653733063531830995884e-12480)) }}, + {{ SC_(491651.625), SC_(32.955524444580078125), SC_(0.3082362115383148193359375), SC_(BOOST_MATH_SMALL_CONSTANT(0.1033057257566332368173504705063859426151e-251301)), SC_(0.603837473523874333668117011509794982175e-152), SC_(BOOST_MATH_SMALL_CONSTANT(0.1710820051524158477748585452714475118872e-251149)), SC_(1) }}, + {{ SC_(499024.09375), SC_(0.3617647588253021240234375), SC_(0.221111953258514404296875), SC_(BOOST_MATH_SMALL_CONSTANT(0.1198688160746637782814955712359261486421e-327059)), SC_(0.0213597393543653960374826366383814420494), SC_(BOOST_MATH_SMALL_CONSTANT(0.5611904437877215617130419280865220458283e-327058)), SC_(1) }} } }; -#undef SC_ - diff --git a/test/ibeta_small_data.ipp b/test/ibeta_small_data.ipp index abfb11061..b7fb8530a 100644 --- a/test/ibeta_small_data.ipp +++ b/test/ibeta_small_data.ipp @@ -3,510 +3,507 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 500> ibeta_small_data = { { - { SC_(0.011510574258863925933837890625), SC_(2.726669788360595703125), SC_(0.913345992565155029296875), SC_(85.50804647765112454526520766832090120908), SC_(0.0004969774007283958673037601318581948437309), SC_(0.9999941879795790272650838125485136788379), SC_(0.5812020420972734916187451486321162137375e-5) }, - { SC_(0.0463422574102878570556640625), SC_(0.34317314624786376953125), SC_(0.24176712334156036376953125), SC_(20.36367089471426800179696837574809289039), SC_(3.630773740238788693031723031598949317136), SC_(0.8486827348798151491124959025982318049325), SC_(0.1513172651201848508875040974017681950675) }, - { SC_(0.06715317070484161376953125), SC_(2.30631923675537109375), SC_(0.908442795276641845703125), SC_(13.78727207173260438424514878253152024011), SC_(0.001859217475218142037637565734833320618317), SC_(0.9998651679038930266805148691555636600556), SC_(0.0001348320961069733194851308444363399443688) }, - { SC_(0.1190207004547119140625), SC_(7.26954746246337890625), SC_(0.19963125884532928466796875), SC_(6.225047194692518378537141946282961080975), SC_(0.08420413075357450486624447742592649170405), SC_(0.9866538632858121421788318729611834919717), SC_(0.01334613671418785782116812703881650802825) }, - { SC_(0.1540344059467315673828125), SC_(4.049813747406005859375), SC_(0.3462987840175628662109375), SC_(4.872033861103043731550905432482222659763), SC_(0.08561968850485947325255754361164029251743), SC_(0.9827297959310547093553196782752749843992), SC_(0.01727020406894529064468032172472501560077) }, - { SC_(0.15487124025821685791015625), SC_(8.16117000579833984375), SC_(0.678767263889312744140625), SC_(4.38038087876606402301557100951561214911), SC_(0.1540537895441550779731794373253219559374e-4), SC_(0.999996483108386751271915947803000461492), SC_(0.3516891613248728084052196999538507955892e-5) }, - { SC_(0.2251259386539459228515625), SC_(0.4898320138454437255859375), SC_(0.79967319965362548828125), SC_(4.764013990849157580013322088552892632018), SC_(0.9820281524501242644370508756885101403883), SC_(0.8290948573018540323461920074910160298235), SC_(0.1709051426981459676538079925089839701765) }, - { SC_(0.2867415249347686767578125), SC_(5.96057987213134765625), SC_(0.575251102447509765625), SC_(1.911839728052784613470170990261300207059), SC_(0.001412230939458232329324385634994224021816), SC_(0.9992618688130328170087283879882410324961), SC_(0.0007381311869671829912716120117589675039269) }, - { SC_(0.2922028005123138427734375), SC_(2.659206867218017578125), SC_(0.4733414947986602783203125), SC_(2.306780982820498015018593188560459962841), SC_(0.09785807660771959252183084474688989446611), SC_(0.9593044635018992897241131636398162350677), SC_(0.04069553649810071027588683636018376493234) }, - { SC_(0.30540943145751953125), SC_(4.23978328704833984375), SC_(0.546926796436309814453125), SC_(1.925766552541500211935789109529683925689), SC_(0.01136621113828240461645649770280082638802), SC_(0.9941324563027414190664847981329029657831), SC_(0.005867543697258580933515201867097034216903) }, - { SC_(0.318328440189361572265625), SC_(3.1655042171478271484375), SC_(0.077649272978305816650390625), SC_(1.337499870967964297403057650377070193563), SC_(0.6794195418585711764434318012650276929832), SC_(0.6631399660602084538462156083737590843824), SC_(0.3368600339397915461537843916262409156176) }, - { SC_(0.326008260250091552734375), SC_(0.625432431697845458984375), SC_(0.743158161640167236328125), SC_(3.078454179457483361692247221422692039972), SC_(0.7360974885092882497469458885357603771633), SC_(0.8070290947450602569822924525981547293294), SC_(0.1929709052549397430177075474018452706706) }, - { SC_(0.3360383510589599609375), SC_(5.28920650482177734375), SC_(0.81474220752716064453125), SC_(1.550409503660757234080944256429985207784), SC_(0.2836427788609597588510100729645041742761e-4), SC_(0.9999817056339550018928818220116909157891), SC_(0.1829436604499810711817798830908421094105e-4) }, - { SC_(0.344460785388946533203125), SC_(6.63605499267578125), SC_(0.096544884145259857177734375), SC_(1.138099220831291561221229605806786314538), SC_(0.2341007981779031558780678617792900307434), SC_(0.8293974676177770014617748040947131716032), SC_(0.1706025323822229985382251959052868283968) }, - { SC_(0.3571167886257171630859375), SC_(3.6129398345947265625), SC_(0.046266771852970123291015625), SC_(0.9053135817270937856051949826437502245961), SC_(0.7221758562362922538389449085733137575244), SC_(0.5562638752728180895224241888333329380732), SC_(0.4437361247271819104775758111666670619268) }, - { SC_(0.357627332210540771484375), SC_(8.064510345458984375), SC_(0.92886126041412353515625), SC_(1.197177044295353240338824861021333896969), SC_(0.7152754878374974083055684082879234042397e-10), SC_(0.9999999999402531571079558956505173243843), SC_(0.597468428920441043494826756157346017527e-10) }, - { SC_(0.377388656139373779296875), SC_(8.8396854400634765625), SC_(0.50323975086212158203125), SC_(1.048244561726343473675201855489355128708), SC_(0.0003378999437661089518583588179790252882915), SC_(0.999677755487891791262427317664954237941), SC_(0.0003222445121082087375726823350457620590389) }, - { SC_(0.424311339855194091796875), SC_(8.71805095672607421875), SC_(0.594544112682342529296875), SC_(0.8450634150576302527396320143587314116559), SC_(0.5692485563137910015348490929019764830298e-4), SC_(0.9999326428995458545641785392037209582211), SC_(0.6735710045414543582146079627904177891161e-4) }, - { SC_(0.4302380084991455078125), SC_(9.08433628082275390625), SC_(0.3500487506389617919921875), SC_(0.8041671576172428143402874467426430937693), SC_(0.003657242502533209987243300892131746946366), SC_(0.995472725877070621917637160657188675184), SC_(0.004527274122929378082362839342811324816028) }, - { SC_(0.4617138803005218505859375), SC_(1.49113976955413818359375), SC_(0.081217654049396514892578125), SC_(0.6708426431384324314892486199862307536228), SC_(1.06148098502757264044386168615001572695), SC_(0.3872501836441769856742304061740122471689), SC_(0.6127498163558230143257695938259877528311) }, - { SC_(0.4965442717075347900390625), SC_(8.234554290771484375), SC_(0.3013162314891815185546875), SC_(0.6255445999459755311064947246119255484269), SC_(0.01047121638037352884799746710410909796172), SC_(0.9835362327294694289867309219284499434766), SC_(0.01646376727053057101326907807155005652337) }, - { SC_(0.526769936084747314453125), SC_(9.4657726287841796875), SC_(0.695263326168060302734375), SC_(0.5223867123087661970619213259031225900887), SC_(0.1604184643861934563272584858102025314868e-5), SC_(0.9999969291337627338160603638685334704082), SC_(0.3070866237266183939636131466529591820232e-5) }, - { SC_(0.539501190185546875), SC_(3.5276241302490234375), SC_(0.184897840023040771484375), SC_(0.6337086405553985369329386662133114583969), SC_(0.2298885748176341425212030686754049306522), SC_(0.7338011624802040649313396945278096189402), SC_(0.2661988375197959350686603054721903810598) }, - { SC_(0.596188604831695556640625), SC_(9.52472019195556640625), SC_(0.587086021900177001953125), SC_(0.3957027656575689988900171488472459553927), SC_(0.2784518837222712883966491998692226153708e-4), SC_(0.9999296360008322244237915105214427770265), SC_(0.7036399916777557620848947855722297349452e-4) }, - { SC_(0.597795426845550537109375), SC_(4.3524570465087890625), SC_(0.3404516875743865966796875), SC_(0.5857283108172326731547619033650850279516), SC_(0.05176933170314495414753269319008084049281), SC_(0.9187929048671107105645293523464974421304), SC_(0.08120709513288928943547064765350255786955) }, - { SC_(0.604711830615997314453125), SC_(2.7766406536102294921875), SC_(0.65411365032196044921875), SC_(0.8104703643388840470345296228912560465778), SC_(0.02126375318260348616345995572262831556693), SC_(0.9744344343526894636219031995625457203905), SC_(0.02556556564731053637809680043745427960951) }, - { SC_(0.679927647113800048828125), SC_(9.0447483062744140625), SC_(0.887737333774566650390625), SC_(0.3013615312130418242114530511558325766293), SC_(0.2937963547130558679504530467684762405074e-9), SC_(0.999999999025103326081320534896178383616), SC_(0.9748966739186794651038216163839749164796e-9) }, - { SC_(0.688061058521270751953125), SC_(2.9616763591766357421875), SC_(0.815787494182586669921875), SC_(0.6441996486596996003790817490051121624011), SC_(0.0023593844359375506996753278475536050391), SC_(0.9963508599908640401822148000540199843775), SC_(0.003649140009135959817785199945980015622505) }, - { SC_(0.71445453166961669921875), SC_(9.34602642059326171875), SC_(0.5949366092681884765625), SC_(0.2611868075149835081076007360078062823636), SC_(0.2618210260815823472350439860777132136683e-4), SC_(0.9998997672257934489288388082946320821168), SC_(0.0001002327742065510711611917053679178831703) }, - { SC_(0.75854289531707763671875), SC_(4.042085170745849609375), SC_(0.18398940563201904296875), SC_(0.2869641794222026502350604842071731344923), SC_(0.1433368221355461874324336015227538920014), SC_(0.6668917301687721681209003462437186369765), SC_(0.3331082698312278318790996537562813630235) }, - { SC_(0.759666860103607177734375), SC_(7.62421321868896484375), SC_(0.285910427570343017578125), SC_(0.2494067464807902016116972999567207456019), SC_(0.01285822954049965889923791220383840028034), SC_(0.9509723725387721326945071222846981919121), SC_(0.04902762746122786730549287771530180808794) }, - { SC_(0.78175532817840576171875), SC_(8.5445098876953125), SC_(0.2395785152912139892578125), SC_(0.2092181979177349561806385620026173078435), SC_(0.01454489283267034607676299413579126814072), SC_(0.9349986953438432477441465286773755595707), SC_(0.06500130465615675225585347132262444042931) }, - { SC_(0.811257660388946533203125), SC_(3.7941887378692626953125), SC_(0.379480898380279541015625), SC_(0.3489982897256404699956459179424488728876), SC_(0.04918171477157487449577833255024935191165), SC_(0.876483715364670390428440227316937452589), SC_(0.123516284635329609571559772683062547411) }, - { SC_(0.834698200225830078125), SC_(9.0694408416748046875), SC_(0.644353687763214111328125), SC_(0.1803151611837914682987734789219117172738), SC_(0.9959010328687650223890520801118033780347e-5), SC_(0.9999447719190872199805310662295119611992), SC_(0.5522808091278001946893377048803880084592e-4) }, - { SC_(0.83821380138397216796875), SC_(9.12577533721923828125), SC_(0.22599919140338897705078125), SC_(0.1645323980962702319386216945486588491031), SC_(0.01289064037523516697593443936007900173636), SC_(0.9273451718204823928666892977505184246911), SC_(0.07265482817951760713331070224948157530893) }, - { SC_(0.84435856342315673828125), SC_(3.462334156036376953125), SC_(0.2511587440967559814453125), SC_(0.2764659412617420491570801392360458860717), SC_(0.1225038182191884368747109382285656512776), SC_(0.6929496150821833440766199995023216044932), SC_(0.3070503849178166559233800004976783955068) }, - { SC_(0.8551578521728515625), SC_(9.93534755706787109375), SC_(0.47097623348236083984375), SC_(0.156230204191103226500775887222958181338), SC_(0.0001981074086433488391675923367618586808585), SC_(0.9987335578411774548179603749802068600465), SC_(0.001266442158822545182039625019793139953536) }, - { SC_(0.908232867717742919921875), SC_(0.678848326206207275390625), SC_(0.84073317050933837890625), SC_(1.160861004416774987619512191580855025408), SC_(0.4258943431472485997275346962213866620687), SC_(0.7315941970505542617319292810425302688679), SC_(0.2684058029494457382680707189574697311321) }, - { SC_(0.9111347198486328125), SC_(0.862172305583953857421875), SC_(0.95751106739044189453125), SC_(1.185899552667666342813996371641383797478), SC_(0.07629806988531935777484778370164513501807), SC_(0.9395514073850060300319313133177312277542), SC_(0.06044859261499396996806868668226877224576) }, - { 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SC_(0.9999972333073922884722731137200370283364) }}, + {{ SC_(9.61898136138916015625), SC_(9.79925632476806640625), SC_(0.240151941776275634765625), SC_(0.1353843923794317977412052106059477829317e-7), SC_(0.1632783113888411433729758988565696586839e-5), SC_(0.008223447729414564260765034318619123062768), SC_(0.9917765522705854357392349656813808769372) }}, + {{ SC_(9.63088512420654296875), SC_(6.059281826019287109375), SC_(0.488668859004974365234375), SC_(0.581055997045127220418244921269735439886e-5), SC_(0.3187439986268775277133352875803521062324e-4), SC_(0.1541877713596934710853644077040271007484), SC_(0.8458122286403065289146355922959728992516) }}, + {{ SC_(9.6488857269287109375), SC_(9.67694950103759765625), SC_(0.0185489989817142486572265625), SC_(0.1749481595836606883382303122964370689815e-17), SC_(0.1758002864820450185505025032329301561348e-5), SC_(0.995152869681782569163934165768269529895e-12), SC_(0.9999999999990048471303182174308360658342) }}, + {{ SC_(9.686492919921875), SC_(3.323390960693359375), SC_(0.822622716426849365234375), SC_(0.0007256304807823739090101393096545824752395), SC_(0.0002824860673401657300814152223119963953949), SC_(0.7197882845329221918507242489433549020479), SC_(0.2802117154670778081492757510566450979521) }}, + {{ SC_(9.70592784881591796875), SC_(9.81109714508056640625), SC_(0.0319296605885028839111328125), SC_(0.2412648809123635167598641163183182877987e-15), SC_(0.153247481975863672328821013292784593199e-5), SC_(0.1574348092142740770669069066716607378887e-9), SC_(0.9999999998425651907857259229330930933283) }}, + {{ SC_(9.7297458648681640625), SC_(1.422172069549560546875), SC_(0.62565600872039794921875), SC_(0.0007515285211317483408827317273891061880333), SC_(0.03308064211512736093153684853289103287133), SC_(0.02221342902327139455287559010633701337676), SC_(0.9777865709767286054471244098936629866232) }}, + {{ SC_(9.7868061065673828125), SC_(2.324003696441650390625), SC_(0.580998599529266357421875), SC_(0.0001869421048606273257218647038338269425064), SC_(0.004902502132333050539451707571566560474365), SC_(0.03673133964106605423746931249168049356184), SC_(0.9632686603589339457625306875083195064382) }}, + {{ SC_(9.7974834442138671875), SC_(3.546381473541259765625), SC_(0.43892610073089599609375), SC_(0.8846383934988994958104111659144072787642e-5), SC_(0.0006942444162306305791078085627402992944978), SC_(0.01258213581077315616174240184063815608328), SC_(0.9874178641892268438382575981593618439167) }}, + {{ SC_(9.816379547119140625), SC_(4.97869396209716796875), SC_(0.7558143138885498046875), SC_(0.8471586497414725426535462974925383298225e-4), SC_(0.2600787706776670771042095868990896095329e-4), SC_(0.7651102050188879474911089577484436075733), SC_(0.2348897949811120525088910422515563924267) }}, + {{ SC_(9.82663440704345703125), SC_(8.9943599700927734375), SC_(0.79222810268402099609375), SC_(0.2564909668495030018187514949876471506381e-5), SC_(0.1328272157019951695723866392922830834089e-7), SC_(0.9948480487253848974511529374575346247921), SC_(0.005151951274615102548847062542465375207862) }}, + {{ SC_(9.83052539825439453125), SC_(5.54380321502685546875), SC_(0.711244642734527587890625), SC_(0.4142099063694028106257790388260333526588e-4), SC_(0.1706128131291109079313412403482492307802e-4), SC_(0.7082657573983930918019463517369821910095), SC_(0.2917342426016069081980536482630178089905) }}, + {{ SC_(9.84063720703125), SC_(2.9338824748992919921875), SC_(0.679551780223846435546875), SC_(0.0003620677940926280979183654032292271566579), SC_(0.001398063860838349825529157603027032578726), SC_(0.2057049500122911434857054575556857430709), SC_(0.7942950499877088565142945424443142569291) }}, + {{ SC_(9.8798198699951171875), SC_(7.69243144989013671875), SC_(0.498594343662261962890625), SC_(0.2102276377997196459781769309658523199559e-5), SC_(0.5090672027747954852585150635916233053816e-5), SC_(0.2922690751289229878585770869253518082993), SC_(0.7077309248710770121414229130746481917007) }}, + {{ SC_(9.9613475799560546875), SC_(4.475843906402587890625), SC_(0.2373598515987396240234375), SC_(0.2596148971864002645551220232138375643592e-7), SC_(0.0001912089032647389537199491735362492125718), SC_(0.0001357570950881480228485230092737049890207), SC_(0.999864242904911851977151476990726295011) }}, + {{ SC_(9.9908046722412109375), SC_(6.74212932586669921875), SC_(0.73282539844512939453125), SC_(0.1400972426630799368521044086815964034595e-4), SC_(0.1993917002921952527694349144803786583093e-5), SC_(0.8754085417575787330833090864097798601476), SC_(0.1245914582424212669166909135902201398524) }} } }; -#undef SC_ - diff --git a/test/igamma_big_data.ipp b/test/igamma_big_data.ipp index 99f6ec939..d05dfcb8b 100644 --- a/test/igamma_big_data.ipp +++ b/test/igamma_big_data.ipp @@ -3,296 +3,293 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 287> igamma_big_data = { { - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.1730655441178896580822765827178955078125e-7), SC_(-1), SC_(0.2993117912029903240422582053899047098779533956541385552546168739467202263345519375546082579259835689e-4), SC_(577797.90391619920649973095027584836128926282155274216943338008435801586707772349755359609709258809), SC_(0.9999700688208797009675957741794610095290122046604345861444745383126053279773665448062442806862583006) }, - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.8653277063785935752093791961669921875e-6), SC_(13.38277582367555562294055416847373915500263659346494217875993623821221196887112446988546507684731302), SC_(0.2316099655383339755405731669847576162961123204586203558223557251327214945205980959748823352959805302e-4), SC_(577801.8158305834504756449335090514614341009677858339594077124115869397920785194231187741120056354752), SC_(0.9999768390034461666024459426833015242383703887679541379644177644274867278505479401904023114002150846) }, - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.15575898260067333467304706573486328125e-5), SC_(12.79500378214091254793715786456975103024623413471734292810881005720669047076428987935745392946724363), SC_(0.2214376467251173939070843604623148303831679646741287024258011317172427658231597089388494422353631048e-4), SC_(577802.4036026249851187199369053553654222257241882927070069630627131207976000175299533646400167828553), SC_(0.9999778562353274882606092915639537685169616832035325871297574198868282757234176840291059234224082336) }, - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.1730655412757187150418758392333984375e-5), SC_(12.68964583907062077871829961486723468135682689673266287978904878277523088091119954467857396528045035), SC_(0.2196142619591161296471772336172777007255716660501426039935550192381060291894820144394071807910637318e-4), SC_(577802.5089605680554104891557636050679385746135955306916870113824743952290596073830436993188967470421), SC_(0.9999780385738040883870352822766382722299274428333949857396006444980761893970810517985558692139197711) }, - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.19037209995076409541070461273193359375e-5), SC_(12.59433798893655043954589862357055470940362305301481664366705173244103638298812628401438143132385277), SC_(0.2179648098442542012919725801196235526752581619134538802152189012490537997981862095991665699048812574e-4), SC_(577802.6042684181894808283281645963646185465667993744095332475044714455632541053061169599830892809987), SC_(0.9999782035190155745798708027419880376447324741838086546119784781098750946200201813790398946910551472) }, - { SC_(0.1730655412757187150418758392333984375e-5), SC_(0.346131082551437430083751678466796875e-5), SC_(11.99651588829393824582180456312241868001302147867883382726363976385247472204566448446731588772998297), SC_(0.2076185589653493482621881863527269295135816556729123147246768142978789975019603223353600738511731743e-4), SC_(577803.2020905188320930220522586568127545759574009487455160639078834141518157662485787595301548245925), SC_(0.9999792381441034650651737811813647273070486418344327087685275323185702121002498039677662842228674524) }, - { SC_(0.1730655412757187150418758392333984375e-5), SC_(100), SC_(0.3683627182454331134963955188773865444199332047934531274456895593248745425858894973030111393161584247e-45), SC_(0.6375095690349819561521120606914926108297136245134545709768047316328210161282911224399118544097308838e-51), SC_(577815.1986064071260312678740632199351732559704224270559871729260900645078949694168616600942877298302), SC_(0.9999999999999999999999999999999999999999999999999993624904309650180438478879393085073891702863754865) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.2165750601079707848839461803436279296875e-7), SC_(17.07036298743991829639232909707087901526592903518599127734139540188516463205963663609773648657087723), SC_(0.3697019560232757110772732624480593336583723516402296244222007952690817919777008967240987096315205331e-4), SC_(461716.0286732860299357310725043145832190410385140498351914099753626833373215850444505022444334646984), SC_(0.999963029804397672428892272673755194066634162764835977037557779920473091820802229910327270922330567) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.1082875314750708639621734619140625e-5), SC_(13.15847397691465595815267467658117236635160976637264298180412548481293452753278961720297628581992752), SC_(0.2849800892415757764539734483805658830800200360898241591461531657548830413725265774914562236687744426e-4), SC_(461719.9405622965551980693121587350729256899528333186485397055126326004095516895712975211391936654494), SC_(0.9999715019910758424223546026551619434116919979963910175840853846834245116958627473422506079043676802) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.1949175612026010639965534210205078125e-5), SC_(12.57070526636212517657129379971158284943858132030323149197288591584777613568565108919579056236543589), SC_(0.2722504687794664306569369785134358990534116641373655972975320770778744429628254055229370221303254972e-4), SC_(461720.5283310071077288508935396119425152068658617647179511953438721693747100814184360491463793889039), SC_(0.9999727749531220533569343063021486564100946588335862634402702467922922125557037174594474707528583518) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.216575062950141727924346923828125e-5), SC_(12.46534797873423664682712357366176987162472172738379809193584747614716729169916499965524978602165451), SC_(0.2699686898069866664183548452276314691424700035617881842498407894456650352425582613848998322249744459e-4), SC_(461720.6336882947356173806377098379923281846797213576373845953809106090753189254049221386869201652476), SC_(0.9999730031310193013333581645154772368530857529996438211815750159210554334964757441738612764307485453) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.2382325646976823918521404266357421875e-5), SC_(12.37004071696991805388122752478307298700621276058091950265758048467078476384585545609003052590305182), SC_(0.2679045696050075721547716691574204592244930158617242358470809118887179680331039379286281767451411551e-4), SC_(461720.7289955564999359735836058868710250692982303244402631846591776005517014532582316822521394253662), SC_(0.9999732095430394992427845228330842579540775506984138275764152919088111282031966896062069053683368566) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(0.43315012590028345584869384765625e-5), SC_(11.77222202288641210205964167726460731035184670773110091246245945382178746024664362553109279728970161), SC_(0.2549572912892171401404180030095052432599185661069912133627122154282800848058328121324720391504851142e-4), SC_(461721.3268142505834419254051917343894907459525963772900817748542986314006987568574435128110771539796), SC_(0.9999745042708710782859859581996990494756740081433893008786637287784571719915194167187865320972916923) }, - { SC_(0.216575062950141727924346923828125e-5), SC_(100), SC_(0.3683634579017030862943995949753137846949736979296757741127256914376144677962154307133740093495808363e-45), SC_(0.7977843881466350722692047722021738976382706440159930605192038431116437783506465250207545631610617926e-51), SC_(461733.0990362734698540274648334116540980563044430846528192294150549989280866221287773176113335726772), SC_(0.999999999999999999999999999999999999999999999999999202215611853364927730795227797826102361729355984) }, - { SC_(0.72700195232755504548549652099609375e-5), SC_(0.7270019608540678746066987514495849609375e-7), SC_(15.85873131324027603680994500593701083673995551510827497457378784799406402441597983944788065984676601), SC_(0.0001152937700708314574190375921633958573930633611632172214032709001883959995018869165672190219989383104), SC_(137534.7765154773198155043727784530103263311602038221971826660153368209797591918890572085146268195923), SC_(0.9998847062299291685425809624078366041426069366388367827785967290998116040004981130834317859606150677) }, - { SC_(0.72700195232755504548549652099609375e-5), SC_(0.363500976163777522742748260498046875e-5), SC_(11.94712370377855206849356853972802387128008268591504291389545599044297977188193456270625002844103574), SC_(0.868561870495419015631694962376837056380169046553848836742030704855372577688384839675927895023169524e-4), SC_(137538.688123086781539472689154919219313296620076651390414726693668678530843444423102485256257450998), SC_(0.9999131438129504580984368305037623162943619830953446151163257969295144627422311615160316563336632746) }, - { SC_(0.72700195232755504548549652099609375e-5), SC_(0.654301766189746558666229248046875e-5), SC_(11.35939219617933366143120008086493854405691096926337486689608980095578074772077473924953323650483309), SC_(0.8258334958467143799950171794348266133126127344865110178937324906877842427949992341364148713573494716e-4), SC_(137539.2758545943807578797515233780823986238432483680420827736930348680180424685842623087129742429342), SC_(0.9999174166504153285620004982820565173386687387265513488982106267509312215757205000765856443189256825) }, - { SC_(0.72700195232755504548549652099609375e-5), SC_(0.72700195232755504548549652099609375e-5), SC_(11.25404152411781013189063221030791950069213486896481451201744166449599357258178579846150790743580515), SC_(0.8181744492801532375947886460140903722510746521679776491443785314602565395703504194717704954065827439e-4), SC_(137539.3812052664422814092920912486394176672080244683406431285716830044778296437232512495009995720032), 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SC_(0.3028106368525605792533815094012307413502326516792414546986435189331818430898812546597463686315212235), SC_(BOOST_MATH_SMALL_CONSTANT(0.7978229894844543239003397587270469382229335073444162983048262954417740318171509197684583742725146624e-32814)), SC_(0.3795461409907903896345422567793322831580321819313465092025723355362953841755017486543011371443499473), SC_(1) }}, + {{ SC_(246209.65625), SC_(24620966), SC_(BOOST_MATH_SMALL_CONSTANT(0.4218795130057598537892994786340712622578174601909957638667112927337404423218835974564954011299333039e-8872946)), SC_(BOOST_MATH_SMALL_CONSTANT(0.1111536826338056944878094416758566250614970740769053202708092623400624092701546619232542474200597198e-10093407)), SC_(0.3795461409907903896345422567793322831580321819313465092025723355362953841755017486543011371443499473), SC_(1) }}, + {{ SC_(513669.1875), SC_(1), SC_(0.1026762455478787231848021279669200901989201648818956533640028599511278074166334792418412467632444988), SC_(1), SC_(0.7161810875625776919149453032960193795284794690428570619324428055126959546925115687394362341113623494e-6), SC_(BOOST_MATH_SMALL_CONSTANT(0.6975139027932385209985700478995386866834770542910755702232497033765481032627476632277947185763659989e-2710322)) }}, + {{ SC_(513669.1875), SC_(256834.59375), SC_(0.1026762455478787231848021279669200901989201648818956533640028599511278074166334792418412467632444988), SC_(1), SC_(0.1179256191243649493831993743640418317298811821795430361888926604340800596592353697112775763521543988), SC_(BOOST_MATH_SMALL_CONSTANT(0.1148519002570807149221546626327644677390044371986909218318793705480156216422385159554639234488107623e-43090)) }}, + {{ SC_(513669.1875), SC_(513667.1875), SC_(0.5143337766625515754329179034524882655009493028013958771386522493338908966015454144364713090116144692), SC_(0.5009277208355985110675899414981370183301000099671155624683102665494895878885434589591042983062216035), SC_(0.5124286788162356564151033762167126364882523460175606565013763501773871775647893779819411586208305185), SC_(0.4990722791644014889324100585018629816698999900328844375316897334505104121114565410408957016937783965) }}, + {{ SC_(513669.1875), SC_(513669.1875), SC_(0.513190718063553564130040168577537778516363342785796579467535763268909112927188480469216134219027671), SC_(0.4998144559388361978364898291206210101144861575499062946445741052920369397398298507664833795665274182), SC_(0.5135717374152336677179811110916631234728383060331599541724928362423689612391463119491963334134173167), SC_(0.5001855440611638021635101708793789898855138424500937053554258947079630602601701492335166204334725818) }}, + {{ SC_(513669.1875), SC_(513671.1875), SC_(0.5120476639151014538416521123801457361015160733924052036088039434031905274122651457869413162280154569), SC_(0.4987011953766167745079679008028061016888578219761375469627524901736850480086714928528588625770267132), SC_(0.5147147915636857780063691672890551658876855754265513300312246561080875467540696466314711514044295309), SC_(0.5012988046233832254920320991971938983111421780238624530372475098263149519913285071471411374229732868) }}, + {{ SC_(513669.1875), SC_(1027338.375), SC_(0.7882562004488893531792380896763559346521793801402340843242125104839381998149118866123437196614608104), SC_(BOOST_MATH_SMALL_CONSTANT(0.7677103854380022328284291764195301824754129513473442461734939397474939700912174426752498922553981473e-68457)), SC_(0.1026762455478787231848021279669200901989201648818956533640028599511278074166334792418412467632444988), SC_(1) }}, + {{ SC_(513669.1875), SC_(51366920), SC_(BOOST_MATH_SMALL_CONSTANT(0.8455141442594780273582857781742586590386122698859368213816566938022783163150883258176324338235587287e-18347637)), SC_(BOOST_MATH_SMALL_CONSTANT(0.8234759069615652019245476397172569750885541471334500479714655987220876801411179354025002722103325368e-21057953)), SC_(0.1026762455478787231848021279669200901989201648818956533640028599511278074166334792418412467632444988), SC_(1) }}, + {{ SC_(788352.3125), SC_(1), SC_(0.3254350252275514924133907801285120979971963169854519087242435548802716922496825809327006216635954494), SC_(1), SC_(0.4666440397038730095030131088923330001395921365337505093937538015695853474965515882892883491065022498e-6), SC_(BOOST_MATH_SMALL_CONSTANT(0.1433908471829622508376220400714432285652733465995812102127318484064704211691023381454450301792300023e-4306319)) }}, + {{ SC_(788352.3125), SC_(394176.15625), SC_(0.3254350252275514924133907801285120979971963169854519087242435548802716922496825809327006216635954494), SC_(1), SC_(0.2006257520633973004844236201403980302780110902909388684784270381180202010418543872474966575049005566), SC_(BOOST_MATH_SMALL_CONSTANT(0.6164848172783960800240480360461358265727377175617248578986815365384881763390067655148178076072402911e-66132)) }}, + {{ SC_(788352.3125), SC_(788350.3125), SC_(0.162961216861866486196123635890099179907765436181771479621640418745608625572387287597608545912315394), SC_(0.5007488568506734531584407973208886646226494394047062415392632213315407911442369980288546641886893887), SC_(0.1624738083656850062172671442384129180894308808036804291026031361346630666772952933350920757512800554), SC_(0.4992511431493265468415592026791113353773505605952937584607367786684592088557630019711453358113106113) }}, + {{ SC_(788352.3125), SC_(788352.3125), SC_(0.1626687717822932899593035312904247710866671194963517534486901004447793852560311314241268483442598936), SC_(0.4998502286855928443434206403315169955579486533591805378314370596112904256380207126657714482687295139), SC_(0.1627662534452582024540872488380873269105291974891001552755534544354923069936514495085737733193355558), SC_(0.5001497713144071556565793596684830044420513466408194621685629403887095743619792873342285517312704861) }}, + {{ SC_(788352.3125), SC_(788354.3125), SC_(0.1623763274446328985015387393773169322760017933096679464665287143383813538555079409462603516012733209), SC_(0.4989516028002693214791004285569604766689865869988938477436476252444986636812350914588652370815612146), SC_(0.1630586977829185939118520407511951657211945236757839622577148405418903383941746399864402700623221286), SC_(0.5010483971997306785208995714430395233310134130011061522563523747555013363187649085411347629184387854) }}, + {{ SC_(788352.3125), SC_(1576704.625), SC_(0.62966881391456604663265189232296651965212021691993178179931323658375951801607008550560163062833006), SC_(BOOST_MATH_SMALL_CONSTANT(0.1934852628337369167484390536774609470572595166386051921886173923840391906771189648683653522231175771e-105062)), SC_(0.3254350252275514924133907801285120979971963169854519087242435548802716922496825809327006216635954494), SC_(1) }}, + {{ SC_(788352.3125), SC_(78835232), SC_(BOOST_MATH_SMALL_CONSTANT(0.4164740077948943840500786922849307561907212018086545639004814350805550398839532201156819761152062039e-28012316)), SC_(BOOST_MATH_SMALL_CONSTANT(0.1279745496059271390694582975257723346837265207507390129414161314216004095755396957400977650588924393e-32318629)), SC_(0.3254350252275514924133907801285120979971963169854519087242435548802716922496825809327006216635954494), SC_(1) }}, + {{ SC_(1736170), SC_(1), SC_(0.1262281517971042004488252985099758947734405887636182671673445904506523435537050416445084616475212426), SC_(1), SC_(0.2118914928047443977144200433110895948573532788053230331876929560838004923241637943455403176192920957e-6), SC_(BOOST_MATH_SMALL_CONSTANT(0.1678638954845296242754981240024346426980228514280855063671268705695352948287648087179192945942541815e-10078987)) }}, + {{ SC_(1736170), SC_(868085), SC_(0.1262281517971042004488252985099758947734405887636182671673445904506523435537050416445084616475212426), SC_(1), SC_(0.1448940961583454163407547513975813077281954384418820421315934004081116003090269523192520567562712675), SC_(BOOST_MATH_SMALL_CONSTANT(0.1147874654706537747553860317681134464810452807999399860509102977323900833593912850990760752412482674e-145637)) }}, + {{ SC_(1736170), SC_(1736168), SC_(0.6317777290022475594523330311129906002358832226132013915031845078518775760353610272181933223363237277), SC_(0.500504618033028326360191641057343755999405997498206839871815176619438983969420893139030447209664989), SC_(0.6305037889687944450359199539867683474985226650229812801702613966546458595016893892268912941388886983), SC_(0.499495381966971673639808358942656244000594002501793160128184823380561016030579106860969552790335011) }}, + {{ SC_(1736170), SC_(1736170), SC_(0.6310133650036994505936467834743236622047002119530026486269595591827934240774463130132409395432514033), SC_(0.49989907641044580817879562048675209725080620507540160516376663057508236554638837205467803575236936), SC_(0.6312681529673425538946062016254352855297056756831800230464863453237300114596041034318436769319610226), SC_(0.50010092358955419182120437951324790274919379492459839483623336942491763445361162794532196424763064) }}, + {{ SC_(1736170), SC_(1736172), SC_(0.63024900188566778658967343804876836928228054774250423301619921925975649543556103050219224039778483), SC_(0.4992935354854227744062593568501916692180042004614849112072827608836331168589189268904245367712978671), SC_(0.632032516085374217898579547050990578452125339893678438657246685246766940101489385942892376077427596), SC_(0.5007064645145772255937406431498083307819957995385150887927172391163668831410810731095754632287021329) }}, + {{ SC_(1736170), SC_(3472340), SC_(0.6014445720839096678691921265326588051367345601002845203175453094832083718879547519600219908634900144), SC_(BOOST_MATH_SMALL_CONSTANT(0.4764741965410820548147263974496875110171884751124591798801059384427379413001614590138374358389181743e-231373)), SC_(0.1262281517971042004488252985099758947734405887636182671673445904506523435537050416445084616475212426), SC_(1) }}, + {{ SC_(1736170), SC_(173616992), SC_(BOOST_MATH_SMALL_CONSTANT(0.1028718049106474382663595835099645962497203244264180111334446299544683261400046764833876858973945412e-61095576)), SC_(BOOST_MATH_SMALL_CONSTANT(0.8149672117199407490039815813486797316083480325648451121983304934903758539219857770713382104685664004e-71174558)), SC_(0.1262281517971042004488252985099758947734405887636182671673445904506523435537050416445084616475212426), SC_(1) }} } }; -#undef SC_ - diff --git a/test/igamma_int_data.ipp b/test/igamma_int_data.ipp index 77e20f289..7bb5581fc 100644 --- a/test/igamma_int_data.ipp +++ b/test/igamma_int_data.ipp @@ -3,149 +3,147 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 140> igamma_int_data = { { - { SC_(0.5), SC_(0.004999999888241291046142578125), SC_(1.631267845368323485191815380032984903074365412587098308286220239190324188420710121791871591309590004), SC_(0.9203443263332001265162236927545643793578786527087679769237787431564844748135321134774112708209554194), SC_(0.1411860055371925421063521033081602797231840435352888199275875506625870961703220596656577919527041757), SC_(0.07965567366679987348377630724543562064212134729123202307622125684351552518646788652258872917904458057) }, - { SC_(0.5), SC_(0.25), SC_(0.8498918380799311297867616098602389766300312781938048348528626579829435160004444680322048858624092311), SC_(0.479500122186953462317253346108035471263548424242036299941194274352806478283146429109461900411394659), SC_(0.9225620128255848975114058734809062061675181779285822933609451318699677685905877134253244973998849491), SC_(0.520499877813046537682746653891964528736451575757963700058805725647193521716853570890538099588605341) }, - { SC_(0.5), SC_(0.449999988079071044921875), SC_(0.6075647752751784703583581789426278456752564880945645704809989500539948786183333019925969429005007538), SC_(0.3427817175407890768272360273834711985342418909050114189064883223090985450970247707985828865357086527), SC_(1.164889075630337556939809304398517337122292968027822557732808839798916405972698879464932440361793426), SC_(0.6572182824592109231727639726165288014657581090949885810935116776909014549029752292014171134642913473) }, - { SC_(0.5), SC_(0.5), SC_(0.5624182315944071242794949573020430690267675647965080152711827351225288269777202721053138351861008813), SC_(0.3173105078629141028295349087359241550441740665467912180252110995140171160255903409776584970430004241), SC_(1.210035619311108903018672526039102113770781891325879112942625054730382457613311909352215548076193299), SC_(0.6826894921370858971704650912640758449558259334532087819747889004859828839744096590223415029569995759) }, - { SC_(0.5), SC_(0.550000011920928955078125), SC_(0.5215730804923022694296157870452972118167645274078781347659207691038036243173236920652888890778334457), SC_(0.2942660990726723860419838415374453483460616872211918064199672606812661428450855377898215276021760526), SC_(1.250880770413213757868551696295847970980784928714508993447887020749107660273708489392240494184460734), SC_(0.7057339009273276139580161584625546516539383127788081935800327393187338571549144622101784723978239474) }, - { SC_(0.5), SC_(1), SC_(0.2788055852806619764992326110774391720885500824971744701584987919357006294674865183689945658651387992), SC_(0.1572992070502851306587793649173907407039330020336970915400621021652827459039891587248999441840165472), SC_(1.493648265624854050798934872263706010708999373625212658055308997917210655123545663088534817397155381), SC_(0.8427007929497148693412206350826092592960669979663029084599378978347172540960108412751000558159834528) }, - { SC_(0.5), SC_(100), SC_(0.3701747860408278920253566448133907572136210252033768764800615129976497004743801458060294976199881689e-44), SC_(0.2088487583762544757000786294957788611560818119321163727012213713938174695833440290513463628030792355e-44), SC_(1.772453850905516027298167483341145182797549452420639267805528869599344836457124609321319131228525415), SC_(0.999999999999999999999999999999999999999999997911512416237455242999213705042211388439181880678836273) }, - { SC_(1), SC_(0.00999999977648258209228515625), SC_(0.9900498339704614360382138392834551161113407838357779440886813669674202814166581683103367609018741592), SC_(0.9900498339704614360382138392834551161113407838357779440886813669674202814166581683014245491001600443), 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SC_(0.6551054840177879262202838055178238977649686246185494745858613088664320488954571979829161932944085685) }}, + {{ SC_(33), SC_(66), SC_(690689197981234573971964538903.9217983821756186614812519665732869336692719821881476009486685956504548), SC_(0.2624888842485921506876304750022556823451127207465239231677013156569163155317600802678203776018185223e-5), SC_(263130146244495548932644040195461096.0782016178243813385187480334267132064757178529662340477056328127), SC_(0.9999973751111575140784931236952499774431765488727925347607683229868434308368446823991973217962239818) }}, + {{ SC_(33), SC_(3300), SC_(0.2660029095005274146733635911570338124648146558855644546617488369820519446790559159046816506915223932e-1320), SC_(0.1010914998030267427355024834993305293670497251700514115155290007590672282491624577981977807588016461e-1355), SC_(263130836933693530167218012160000000.0000000000000000000000000000000001401449898351543816486543014083), SC_(1) }}, + {{ SC_(36.5), SC_(0.3650000095367431640625), SC_(61783994085109905285617221075553185632871.46593990870317617905112221558346802474495293361093686477298), SC_(0.9999999999999999999999999999999999999999999999999999999999671715496188758407628085162996316950792355), SC_(0.2028272784170699070176744961750260016534774310992690385363535341051709960919433646055822700438618255e-17), SC_(0.3282845038112415923719148370036830492076450037779705575700234148891870089197147052054094034784675396e-58) }}, + {{ SC_(36.5), SC_(18.25), SC_(61777254520646317770028385636707658594498.76692706361131964752360928908845136386547082001572396520059), SC_(0.9998909173069273653963982410400592541189386034850415758139503734982352352344255678028981107922458406), SC_(6739564463587515588835438845527038372.699012845091856533555785710665715731056227075345472916107167543), SC_(0.0001090826930726346036017589599407458810613965149584241860496265017647647655744321971018892077541594021) }}, + {{ SC_(36.5), SC_(34.5), SC_(37747609725485141381203912943265322693554.60633588885976291637124692013534422509674151917211311041349), SC_(0.6109609824429011506164679172242535904254179657867172438923963043601755299082871880515734973007440131), SC_(24036384359624763904413308132287862939316.85960401984341326470814807961882286982495637618908377089426), SC_(0.3890390175570988493835320827757464095745820342132827561076036956398244700917128119484265026992559869) }}, + {{ SC_(36.5), SC_(36.5), SC_(29531867110567733996206172826469404227498.9311927638816270130276092332480177066415858688849469128158), SC_(0.477985723452686052398471307401499970104499214598903118308733135180099804927481749049570771313257641), SC_(32252126974542171289411048249083781405372.53474714482154916805178576650614938828011202647624996849196), SC_(0.522014276547313947601528692598500029895500785401096881691266864819900195072518250950429228686742359) }}, + {{ SC_(36.5), SC_(38.5), SC_(21742960397427655971999858476245787542154.15150586635725616093880001666211564993165974656956851031785), SC_(0.3519189835392620395302152269324892873693310528827889471335875731231959108019664428015002605063426072), SC_(40041033687682249313617362599307398090717.31443404234592002014059498309205144499003814879162837098991), SC_(0.6480810164607379604697847730675107126306689471172110528664124268768040891980335571984997394936573928) }}, + {{ SC_(36.5), SC_(73), SC_(52949442154506109118983369217871874.38246594734925702394423038249326654537455487682886341892236797151), SC_(0.8570090512692680556802347857159858050844535163506777789989580690865292168793799100092698899450718342e-6), SC_(61783941135667750779508102092183967760997.08347396135391915713516461726090054954714301853233346238539), SC_(0.9999991429909487307319443197652142840141949155464836493222210010419309134707831206200899907301100549) }}, + {{ SC_(36.5), SC_(3650), SC_(0.1953355084312233771020954281999372828097757306846922312364706684936133958688600435101169722435920175e-1458), SC_(0.3161587581439635603576946151249429130551615750835979291506861400626078334974808393076908597655919673e-1499), SC_(61783994085109905285617221075553185632871.46593990870317618107939499975416709492169789536119688130775), SC_(1) }}, + {{ SC_(37), SC_(0.37000000476837158203125), SC_(371993326789901217467999448150835199999999.999999999999999998010144152088536780620259902094609630282), SC_(0.9999999999999999999999999999999999999999999999999999999999946508291802582432073734328927504122445964), SC_(0.1989855848803199113330559282105407777739456877542387398548067882388920416527083270608322077134689013e-17), SC_(0.5349170819741756792626567107249587755403553332314009452247515306615350728798447484985751790393880222e-59) }}, + {{ SC_(37), SC_(18.5), SC_(371956712793231153197597830186294584210422.2758111030818172279500018253795285911205314038120175905779), SC_(0.9999015735121217818090760205581543280418411120156879903724853447672046973321848456420679481585530018), SC_(36613996670064270401617964540615789577.72418889691818277204999817551220730283028778038799981744356341), SC_(0.9842648787821819092397944184567195815888798431200962751465523279530266781515435793205184144699823239e-4) }}, + {{ SC_(37), SC_(35), SC_(226989024014514715184435975122876165449017.4354380189351676839148067141921226508640903916939172052318), SC_(0.6101964945804424491761955895760276454618789066404902936457902256016569955365846250467251759013351627), SC_(145004302775386502283563473027959034550982.5645619810648323160851932866996132430867287925061002027896), SC_(0.3898035054195575508238044104239723545381210933595097063542097743983430044634153749532748240986648373) }}, + {{ SC_(37), SC_(37), SC_(177863034503958843994685514205494501614349.5019963234044377047596609195056110031786919237288259549572), SC_(0.4781350139767814391926669215604954535637725270056258313717131858978224542335868299177336178494837268), SC_(194130292285942373473313933945340698385650.4980036765955622952403390813861248907721272604711914530642), SC_(0.5218649860232185608073330784395045464362274729943741686282868141021775457664131700822663821505162732) }}, + {{ SC_(37), SC_(39), SC_(131256580134582475503504585688775961443809.3151145960527074790695530203993802515906461401417853004337), SC_(0.3528465988012605299562448021483701523550172331761938728513557987821171322564921159639473486646029879), SC_(240736746655318741964494862462059238556190.6848854039472925209304469804923556423601730440582321075878), SC_(0.6471534011987394700437551978516298476449827668238061271486442012178828677435078840360526513353970121) }}, + {{ SC_(37), SC_(74), SC_(271778651018441097347065883466473848.2746511977815237362658432276453536467157425861343116997640371484), SC_(0.730600877611816548123508890538883154677474348252631497380790705322862094368509049491763524535733931e-6), SC_(371993055011250199026902101084951733526151.7253488022184762637341567732463822472350765980657057082574), SC_(0.9999992693991223881834518764911094611168453225256517473685026192092946771379056314909505082364754643) }}, + {{ SC_(37), SC_(3700), SC_(0.3714703196437381532843643639864485147019841838742418471961281810239780186658714011436027292802695334e-1478), SC_(0.9985940415902717138423033467831033580547327587141446387368733042084326864839438382850644573580819965e-1520), SC_(371993326789901217467999448150835200000000.0000000000000000000000000008917358939508191842000174080214), SC_(1) }} } }; -#undef SC_ diff --git a/test/igamma_inva_data.ipp b/test/igamma_inva_data.ipp index 573821934..15e69566a 100644 --- a/test/igamma_inva_data.ipp +++ b/test/igamma_inva_data.ipp @@ -3,443 +3,441 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 435> igamma_inva_data = { { - { SC_(0.11342023313045501708984375), SC_(0.097540400922298431396484375), SC_(1.035869900800721563193351335409353423054156223778352824799732510014114331303190861923913851617789576), SC_(0.05862165929221091309602935851268320728966552926925608108837955463403857541085640683871851098187935567) }, - { SC_(0.11342023313045501708984375), SC_(0.12698681652545928955078125), SC_(0.93513162632210132756150227031041961003749580131891848591112697892138664595709032559736553036690404), SC_(0.07702073629515159209895492482246819546302457039495283952439305125976814739590655422243170396591695024) }, - { SC_(0.11342023313045501708984375), SC_(0.135477006435394287109375), SC_(0.9100380607375349140135424653157145054283763683426464165277887838730942363760587929004439481331867906), SC_(0.08239454114833290164904666725589763295213501324448854257672874472236795673343348101283994380015493955) }, - { SC_(0.11342023313045501708984375), SC_(0.188381969928741455078125), SC_(0.779595202624673387363485521164023245809684162801375448392802218438362825559076033610794317185133861), SC_(0.1166391941338030559840976122781824609204768300357456413264936214065498992433137767918843993082512688) }, - { SC_(0.11342023313045501708984375), SC_(0.22103404998779296875), SC_(0.7145928353898281531229899766663421465043332388718242321020543488710755276457340056824233507290026167), SC_(0.1384900078344770795221486812547034082011104407568501332022902743558707268824034463784809050893959221) }, - { SC_(0.11342023313045501708984375), SC_(0.278498232364654541015625), SC_(0.6182586795562308310975349170899684675397900921120847475062459321020936519806102953807288680346855742), SC_(0.1784721480822330050905288284953586748392689370078276538971887861788093058242214704511862158537019216) }, - { SC_(0.11342023313045501708984375), SC_(0.308167040348052978515625), SC_(0.5750762878067446972629162563822329468974137308881623861798146424843915189358227607746127802679658861), SC_(0.1999745971366197606214810194646538480932240109343778328885211338343706229230203595508410364650077464) }, - { SC_(0.11342023313045501708984375), SC_(0.546881496906280517578125), SC_(0.3158581972518262198680262971873178145282238457421313069361242252141961771513906035921435181902024621), SC_(0.40399522554055015965171997281891601803562228187095717362147123937459020167864162427846789506528334) }, - { SC_(0.11342023313045501708984375), SC_(0.54722058773040771484375), SC_(0.3155616219617029735803748550238394725944210138946535670470388364147063820887200160768983610508607508), SC_(0.4043391538070912752469413697358973847567093976055568141867354582154449982775159287792880341381161789) }, - { SC_(0.11342023313045501708984375), SC_(0.6323592662811279296875), SC_(0.2451306925552628674700116671932204741230337234325446757090933316372456823776133088401164345457104668), SC_(0.4981721948503688022008818739022596218839268441108020243647633715157177066183221315388893154605681197) }, - { SC_(0.11342023313045501708984375), SC_(0.814723670482635498046875), SC_(0.1145907253421634340428550841021180213245634728137200905215078642375729374894281996476238899008128165), SC_(0.7862852295173094376574861816166162829803656701458377721112754273299144168379358322286031004477952406) }, - { SC_(0.11342023313045501708984375), SC_(0.835008561611175537109375), SC_(0.101331527591007847744573524795847576083929747580314104040226733069549334001280984610814567479857817), SC_(0.8326058923439134249687721563121076618130208457176003407255229510096659223637127918548740068611902389) }, - { SC_(0.11342023313045501708984375), SC_(0.905791938304901123046875), SC_(0.05656193657838154866774148682961754372226868790952633895057593923638262083267913677844800561062284631), SC_(1.04896840759462485702081614165933409290459738742990942007871315448214243965980816410908535790073786) }, - { SC_(0.11342023313045501708984375), SC_(0.9133758544921875), SC_(0.05189064964852823459637928419581919698509481017420310002496395476818562158762986899770261198573844241), SC_(1.080435768098731745020005560573961257374011084999542196321375433066538881295544756909074244422125722) }, - { SC_(0.11342023313045501708984375), SC_(0.968867778778076171875), SC_(0.01835818396061160048337643098614074549706602146731102647725732066970461614194476008520575667903820769), SC_(1.448797407656090219493165071703219939123058592597047518890784499076538070587802667567859080671028321) }, - { SC_(0.1419346332550048828125), SC_(0.097540400922298431396484375), SC_(1.124578830537963702051998473796288168586685310061027732355203576629632283960817297660062046074915143), SC_(0.0659284721147043282303849180640934562566897224895804233539249128398260667430925608435729540214754515) }, - { SC_(0.1419346332550048828125), SC_(0.12698681652545928955078125), SC_(1.017033751189331824504325403924341720905739138565526684761461549984097760120918333327463981882765665), SC_(0.08649278031454385525728666007963182163925805103763420954040262025741180677454847460411841098791601186) }, - { SC_(0.1419346332550048828125), SC_(0.135477006435394287109375), SC_(0.9902142921858343274435115921427109074354611809918110403382037220186217516256053009853608288056704689), SC_(0.09248877472325344088393739866931009589190859884078310814802341635680304235539767062268472977333731618) }, - { SC_(0.1419346332550048828125), SC_(0.188381969928741455078125), SC_(0.8505785998195794526287491308010932266793339719426224792262622633066161829593612618292878964211114605), SC_(0.1305982554060110903644352571539294106230392294124679024676030185902887691963181187121592257303657878) }, - { SC_(0.1419346332550048828125), SC_(0.22103404998779296875), SC_(0.7808395661964723025065274478432724703812506573362937686319290770429457825258588979051496462804184209), SC_(0.1548317951205897711220384965795747080251080507849479059158897171375778172596890940331713045635641511) }, - { SC_(0.1419346332550048828125), SC_(0.278498232364654541015625), SC_(0.6772609184694136395829214678207043149699253868567694609654501808726365693498576674966232500529840506), SC_(0.1990250470315257234650602086315659437473047214824637904232710507788991505540315624327049715768915247) }, - { SC_(0.1419346332550048828125), SC_(0.308167040348052978515625), SC_(0.630732340145806754814474818656317258739611054139979482135367574881529997048038535582075675545383329), SC_(0.2227203252084107833339010674280717585720589607238234483333954941372899120632213762241351353111801409) }, - { SC_(0.1419346332550048828125), SC_(0.546881496906280517578125), SC_(0.349708717751391355159479214660277171464283691195026088708202769671562811924679353305737371727474314), 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SC_(6225464.31285320598579378900341589648562621739072429909204840552840676406014931804970799580191477189), SC_(6234771.512485767533460305424549342618110995053933756316716261789635898723192636506248708591368854061) }}, + {{ SC_(15083605), SC_(0.097540400922298431396484375), SC_(15088637.78129839240544084967639490379844477975678197902399407486600207945266721185803386193838048788), SC_(15078573.44497624163292763488000992712939959763710279840335208548585316282432025007551150520834892593) }}, + {{ SC_(15083605), SC_(0.12698681652545928955078125), SC_(15088035.95454486752580740261889753816930358428372354823140840080143163186851089423134281705030456187), SC_(15079175.14589260744374955642608743874599125416522689478871576618133114925591835305586515102168450869) }}, + {{ SC_(15083605), SC_(0.135477006435394287109375), SC_(15087881.04516515058008645681821244786240897066985410758979447193614902902100508841528459831467151797), SC_(15079330.02547179892254772110264023468178754075598873509528620157408889322324875656941277086187068723) }}, + {{ SC_(15083605), SC_(0.188381969928741455078125), SC_(15087038.22164129576331239830876873353215959212349671143829660806147341521657730913830483880795924604), SC_(15080172.70543677309686154480478630061895108326075818775376184189438877404905927698452585456460439436) }}, + {{ SC_(15083605), SC_(0.22103404998779296875), SC_(15086590.90118294501418553538586701765236949743021493354695067962707784877870875603880811865737188093), SC_(15080619.96245315283600996122158277029601757754302700450619766582009047870716487351388585974357884923) }}, + {{ SC_(15083605), SC_(0.278498232364654541015625), SC_(15085886.35747723304468589943584481796024609839822718371399281266195551388857413330568267228846771924), SC_(15081324.42416656292294392879954060790691623450955961557020548135058993368970804049112726766191292319) }}, + {{ SC_(15083605), SC_(0.308167040348052978515625), SC_(15085551.34420515641571775001974011059238876676606782093094374386448901839125525873664701387018457173), SC_(15081659.4061460886503203161240084124632660964064929967501551529928113396007364677184216561021748007) }}, + {{ SC_(15083605), SC_(0.546881496906280517578125), SC_(15083147.88182872830072612604647044724558765934450113173248706039646401749665137590731770281561564279), SC_(15084062.78946247115173608372375734029812941014549468133844220227152081657865687456247081611122282205) }}, + {{ SC_(15083605), SC_(0.54722058773040771484375), SC_(15083144.55761682266607161006212263153448991348641093068040602030513183087566712109971802285493643745), SC_(15084066.11374183255127774349397874273282083208958473269307345912470558386422663180275755856718286894) }}, + {{ SC_(15083605), SC_(0.6323592662811279296875), SC_(15082292.21976072050789874456495350894784125555141581904825165790430182222017429560913482757052410598), SC_(15084918.4850117169954112119454349395093713303826023318028934780952962765491698393599514678303984078) }}, + {{ SC_(15083605), SC_(0.814723670482635498046875), SC_(15080127.79672086471855145296910274760322807117874269748523561539117756164468929742101440033412619451), SC_(15087083.13721591300051187437457165132686653041492870555194851269781626386717551279263922333330837915) }}, + {{ SC_(15083605), SC_(0.835008561611175537109375), SC_(15079822.13137600794879441883791234166660844799568532069150956980805393588464890726312515528384620475), SC_(15087388.85161233849662625412502891217716929149866356777620050803844415678951962999244150794846728711) }}, + {{ SC_(15083605), SC_(0.905791938304901123046875), SC_(15078497.39111859196942643525234208299210155465881136002686264100877073259043613787120296293082019187), SC_(15088713.85220110248343127416083317298417971060035075742320769629655969166242700390981290477097864291) }}, + {{ SC_(15083605), SC_(0.9133758544921875), SC_(15078316.57925461811008046272040141036219718278649375130100601062440179434244992344435579799277359019), SC_(15088894.70561504836921552772384009007949176914160796656104057265657981769338965029262519632953830189) }}, + {{ SC_(15083605), SC_(0.968867778778076171875), SC_(15076364.99664491882324687003477038147511063884443803257690739420141880711939968486790583272510921072), SC_(15090846.82869404432549959125993359239420390163029355290721639099401542481263745861685706736887672797) }}, + {{ SC_(30203694), SC_(0.097540400922298431396484375), SC_(30210815.47566831752036352507646724966902397170938923180599788499483624078712473926944711066637024068), SC_(30196573.75060631617324365602586584702812846344145665137998045911407907692772654641163877762705456397) }}, + {{ SC_(30203694), SC_(0.12698681652545928955078125), SC_(30209963.8757157795480995601711819490850855177202359573561810789532756328719973708836474351335854889), SC_(30197425.22472169556982870125185614985218844456494507799910460728140621558219262938938751348734740307) }}, + {{ SC_(30203694), SC_(0.135477006435394287109375), SC_(30209744.67452031337899415070813774353602917889889616197547160928602825672821125303891065223640309171), SC_(30197644.39611663637853198149681272295131038344158276965149015781362885264090975193062615327536605494) }}, + {{ SC_(30203694), SC_(0.188381969928741455078125), SC_(30208552.05131349505367548465974563992383024423755241876800896941592304014554064168696807336242707805), SC_(30198836.87576457451947027519100177908268502372878129639212126829680623490205917339927211144716523626) }}, + {{ SC_(30203694), SC_(0.22103404998779296875), SC_(30207919.07540045596968115923357225804129946123666237495696182304373656661881886764705270512529825631), SC_(30199469.78823564276686545281804196696004068558549613806405242745080779095956522018947522727857563533) }}, + {{ SC_(30203694), SC_(0.278498232364654541015625), SC_(30206922.11482883621349902576400149622677934703180000493881690157818678904256430739792356870432623573), SC_(30200466.66681496083817322221637013993723066065566124378008761476684957400999798723604743234095626697) }}, + {{ SC_(30203694), SC_(0.308167040348052978515625), SC_(30206448.05460290491450971241953253008423903107052255039907494646751223838472473892280165946724898133), SC_(30200940.69574834130317660059010636635891931231336377577854780281206532038547042794469057516760843273) }}, + {{ SC_(30203694), SC_(0.546881496906280517578125), SC_(30203047.00717058636669137357304329205959160149968637834771106489786699129221742385725439984711498261), SC_(30204341.66412061438892037858238817499573385966690259844837484508562445579642440156011876568390745967) }}, + {{ SC_(30203694), SC_(0.54722058773040771484375), SC_(30203042.30316911510841423755943355619862052255525737384753926509535075864473371673718417804236785854), SC_(30204346.36818954141196718386901594529173091315276193703386689325465835489738438729376667618975581351) }}, + {{ SC_(30203694), SC_(0.6323592662811279296875), SC_(30201836.17980432310579115059624887819436825142777050805037400727522822838623497800967776780877762698), SC_(30205552.52496811563988534014867005476936232886423535822792563048853981792883735017378794452129469264) }}, + {{ SC_(30203694), SC_(0.814723670482635498046875), SC_(30198773.32543295466384303637189930446471572734223223892225111721858159661322380144370334171399592945), SC_(30208615.60850382374838123766556759581715316364613287151987225419255301976073762617401758260722361711) }}, + {{ SC_(30203694), SC_(0.835008561611175537109375), SC_(30198340.77785915372227694900099056895390988180231312503107906339171260486697177517187178707615377744), SC_(30209048.20512919326855490888268848804451625500482635894067819189284827655903055503571740161890393015) }}, + {{ SC_(30203694), SC_(0.905791938304901123046875), SC_(30196466.12565226888150073567973527983647592469381424487408323665472782970590030369753565377529416458), SC_(30210923.11766742515441063993124028259470221758493890083864245553374244107973324231229306719090975719) }}, + {{ SC_(30203694), SC_(0.9133758544921875), SC_(30196210.25585998280064237944520762297790392031265667224175460272447471873119884901896113469469345057), SC_(30211179.02900968308035831437060149239618022354135751179509266594271502924955014841375878474172002289) }}, + {{ SC_(30203694), SC_(0.968867778778076171875), SC_(30193448.52065679169569881618335847186614165117290739943799101539336869203467308211264064437967727749), SC_(30213941.30468216779982532499490538896952642738252393109170337539122327630305298668623088994994675055) }} } }; -#undef SC_ diff --git a/test/igamma_med_data.ipp b/test/igamma_med_data.ipp index c4968dd8f..c3d66f476 100644 --- a/test/igamma_med_data.ipp +++ b/test/igamma_med_data.ipp @@ -3,710 +3,708 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 700> igamma_med_data = { { - { SC_(0.9759566783905029296875), SC_(0.009759566746652126312255859375), SC_(1.003339192007827076679495082852814844336347745360235976200689788561799007730110137330271807878843422), SC_(0.9890348932311204142405476428315735322132825375129739181325170152149560168983641202727073881868421137), SC_(0.01112369385656880593053787042266942213006008594885039559843996330162391632861423778173725952365124566), SC_(0.01096510676887958575945235716842646778671746248702608186748298478504398310163587972729261181315788632) }, - { SC_(0.9759566783905029296875), SC_(0.48797833919525146484375), SC_(0.6107075742899761923771199703161020169732161418698525715736270035568544567698769445946517198087313906), SC_(0.60200090392622800556746880021527940973985765617427715855663599678855269649431562996389062378697249), SC_(0.4037553115744196902329129829593822494931916894392338002255027483065684672888474305173573475937632775), SC_(0.39799909607377199443253119978472059026014234382572284144336400321144730350568437003610937621302751) }, - { SC_(0.9759566783905029296875), SC_(0.8783609867095947265625), SC_(0.4103188243195825736649265764483608742565650301514019080978258727846258380934756822777647401521337079), SC_(0.4044690348331089562847173039266064850324957624072768224521011340506874965505832795400716939018472498), SC_(0.6041440615448133089451063768271233922098428011576844637013038790787970859652486928342443272503609601), SC_(0.5955309651668910437152826960733935149675042375927231775478988659493125034494167204599283060981527502) }, - { SC_(0.9759566783905029296875), SC_(0.9759566783905029296875), SC_(0.3716156455565117999679764359314206771522167659503088545148165288456984447337491300360711644068227913), SC_(0.3663176354055262891120913532650947355579995910412343114483952548046833846145392929954730440121592797), SC_(0.6428472403078840826420565173440635893141910653587775172843132230177244793249752450759379029956718767), SC_(0.6336823645944737108879086467349052644420004089587656885516047451953166153854607070045269559878407203) }, - { SC_(0.9759566783905029296875), SC_(1.0735523700714111328125), SC_(0.3365957734341682416974116339033939077306129158759127039900907555371173447101305942124236590906355356), SC_(0.331797030846884313930450730877113627495191936019305203409885944607670085443529202208539000516429768), SC_(0.6778671124302276409126213193720903587357949154331736678090389963263055793485937808995854083118591324), SC_(0.668202969153115686069549269122886372504808063980694796590114055392329914556470797791460999483570232) }, - { SC_(0.9759566783905029296875), SC_(1.951913356781005859375), SC_(0.1385088659605976262491193813236600847409759615506046462442726458845512900567187865481680178692283672), SC_(0.1365341875889111868905471971345765310104098007339706625166294395122010561441478434485743781967094833), SC_(0.8759540199037982563609135719518241817254318697584817255548571059788716340020055885638410495332663008), SC_(0.8634658124110888131094528028654234689895901992660293374833705604877989438558521565514256218032905167) }, - { SC_(0.9759566783905029296875), SC_(100), SC_(0.3329367866516218882556933190525174260789494242751242200806022302568879706613898466339952656223149765e-43), SC_(0.3281902091153740166486606492940994602463196281189732879787170311504671582868285770684776274764428056e-43), SC_(1.014462885864395882610032953275484266466407798015407706636940926294091018806981767406982208969380557), SC_(0.9999999999999999999999999999999999999999999671809790884625983351339350705900539753680371881026712021) }, - { SC_(3.6673679351806640625), SC_(0.03667367994785308837890625), SC_(4.015456203482594363703108922457754241931144753022213644581757557362565251633751067204031319947614119), SC_(0.9999996416031942390887720081336876066391718689312749653540593938756701333363441103622007068271772676), SC_(0.1439127192779586379672567684497393093482122996236962325320321035788002657163475408231449064922934748e-5), SC_(0.3583968057609112279918663123933608281310687250346459406061243298666636558896377992931728227323669815e-6) }, - { SC_(3.6673679351806640625), SC_(1.83368396759033203125), SC_(3.385019930725903437101102788992704693233898009050769147408163022452742444496498683915469724406386969), SC_(0.8429972949548684405745767660490086691148623810631514321669785188982553992208514843501333648638513432), SC_(0.6304377118838837061883858060327340460903402260944407341359198552308585951399095467639698269902920728), SC_(0.1570027050451315594254232339509913308851376189368485678330214811017446007791485156498666351361486568) }, - { SC_(3.6673679351806640625), SC_(3.300631046295166015625), SC_(2.042636694164828921905502083385700066735693044660836778705857972635214071130121556552436672447216837), SC_(0.5086933734500178903640699120946947210401396612791668913147219471061294630383430188409151403350782137), SC_(1.972820948444958221383986511639738672588545190484373102838224905048386968506286674127002878949462205), SC_(0.4913066265499821096359300879053052789598603387208331086852780528938705369616569811590848596649217863) }, - { SC_(3.6673679351806640625), SC_(3.6673679351806640625), SC_(1.728735745904876644611421612335214154871948437794169498245863240719631120462386158739239016328353788), SC_(0.4305202295151868380055049423689706093538316338471304831830580882615064594948400767660055044416881203), SC_(2.286721896704910498678066982690224584452289797351040383298219636963969919174022071940200535068325254), SC_(0.5694797704848131619944950576310293906461683661528695168169419117384935405051599232339944955583118797) }, - { SC_(3.6673679351806640625), 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SC_(0.3597624564984979874650854926866432905161310445950019636523602570162960992596525061377901113302937769e155), SC_(1), SC_(0.001860653680996480746120215693416169775474692575384950751232870362171917307754109381576689713381564001), SC_(0.5171895086290775861902886429200427445322214598498490011747917328426230694453350912549248682639434057e-157) }}, + {{ SC_(99.29168701171875), SC_(49.645843505859375), SC_(0.3597624563660405669769966065476653256904599130972006072640997946387738493048496378318045373246759746e155), SC_(0.9999999996318197797033279445461782059086398697320519541274375216503024650752574302018488206145517109), SC_(0.1324574204880888861389779648256711314978013563882604623775222499548028683059855740056178023196625975e146), SC_(0.3681802202966720554538217940913601302679480458725624783496975349247425697981511793854482890744472973e-9) }}, + {{ SC_(99.29168701171875), SC_(97.29168701171875), SC_(0.2039595298602704488808504417746175401883689267588590015231184635430435875756193943407960954331784377e155), SC_(0.5669283333379784789854031798208565520520003304176385930356300549361939017465670842801981648578905589), SC_(0.1558029266382275385842350509120257503277621178361429621292417934732525116840331117969940158971153392e155), SC_(0.4330716666620215210145968201791434479479996695823614069643699450638060982534329157198018351421094411) }}, + {{ SC_(99.29168701171875), SC_(99.29168701171875), SC_(0.1750797832530988328169132173893130174254008496321055685339008114105910726769212926522925729047997561e155), SC_(0.4866538464216590454440676436349334932426876959021907449396188196024282900170669737839801733323471724), SC_(0.1846826732453991546481722752973302730907301949628963951184594456057050265827312134854975384254940208e155), SC_(0.5133461535783409545559323563650665067573123040978092550603811803975717099829330262160198266676528276) }}, + {{ SC_(99.29168701171875), SC_(101.29168701171875), SC_(0.1467702746048460278502892487691477658037913099545341024587246861819735300178044798974726957500010696e155), SC_(0.407964399713450354129594185814006095866732327668751744622880206051640575152975771178319565882907657), SC_(0.2129921818936519596147962439174955247123397346404678611936355708343225692418480262403174155802927073e155), SC_(0.592035600286549645870405814185993904133267672331248255377119793948359424847024228821680434117092343) }}, + {{ SC_(99.29168701171875), SC_(198.5833740234375), SC_(0.827233542896868997011855796813781815677230400991992891565280334025260219053460972781573951373944216e140), SC_(0.229938818782866162381957384742067701211139315001140649983601537152353780603212112398035629790115604e-14), SC_(0.3597624564984971602315425958176462786603342308131862864219592650234045339793184808775710578693209953e155), SC_(0.9999999999999977006118121713383761804261525793229878886068499885935001639846284764621939678788760196) }}, + {{ SC_(99.29168701171875), SC_(9929.1689453125), SC_(0.4834473233080081830333768520751663665093597177735535847660483721488578903585873065526523207939684243e-3919), SC_(0.1343795925826480955658960684191085655544382968324780717244341336895034665163230020619295313734211649e-4073), SC_(0.3597624564984979874650854926866432905161310445950019636523602570162960992596525061377901113302937769e155), SC_(1) }}, + {{ SC_(99.40981292724609375), SC_(0.994098126888275146484375), SC_(0.6189775403998407011012861882761402733097287676441233200787688479850177921372028259997245685694001147e155), SC_(1), SC_(0.00208738650682762943074724179328328460912087074928959890241928233000629188305710213804783747970955094), SC_(0.3372313808800301725169188483181072887659421985588169372890476556137167360016957658877023326983095951e-157) }}, + {{ SC_(99.40981292724609375), SC_(49.704906463623046875), SC_(0.6189775401772136033366649694131709554114237751328974114695223637149822231246713201702283730746409055e155), SC_(0.9999999996403308953329536449926347585079614442743745335075024035068298900441595001383387493915938425), SC_(0.2226270977646212188629693178983049925112259086092464842700355690125315058294961954947592092115827498e146), SC_(0.3596691046670463550073652414920385557256254664924975964931701099558404998616612506084061575015153272e-9) }}, + {{ SC_(99.40981292724609375), SC_(97.40981292724609375), SC_(0.3508911365196629713996826314769176339475002271815756817668854924735257948695597303600379465355294383e155), SC_(0.5668883176164969556694640046035019373021062926401136236228527719055084133507101313260179116199909852), SC_(0.2680864038801777297016035567992226393622285404625476383118833555114919972676430956396866220338706763e155), SC_(0.4331116823835030443305359953964980626978937073598863763771472280944915866492898686739820883800090148) }}, + {{ SC_(99.40981292724609375), SC_(99.40981292724609375), SC_(0.3012327110073060776126306088558402484398597921259981479632252878490593671505499604951644728373842357e155), SC_(0.4866617790569895164132848585800606033635106037347255456377686770273865390342095779746840038072262761), SC_(0.317744829392534623488655579420300024869868975518125172115543560135958424986652865504560095732015879e155), SC_(0.5133382209430104835867151414199393966364893962652744543622313229726134609657904220253159961927737239) }}, + {{ SC_(99.40981292724609375), SC_(101.40981292724609375), SC_(0.2525536615874421367012932901172485860763539011272499932099422653784982044920184787105406746658177969e155), SC_(0.4080174886867464334217982943121703482051615723869957786212134749545282348319943206732155228552149625), SC_(0.3664238788123985643999928981588916872333748665168733268688265826065195876451843472891838939035823178e155), SC_(0.5919825113132535665782017056878296517948384276130042213787865250454717651680056793267844771447850375) }}, + {{ SC_(99.40981292724609375), SC_(198.8196258544921875), SC_(0.1371819884134727259345696989796477150536656151060715801081402111868202863481570951651604961881278798e141), SC_(0.221626762620267814217739611891735278077275735293365054216933274355798919338201866535892704439999524e-14), SC_(0.6189775403998393292814020535488809276127389711669727834226177872692167107350909577968610869984484631e155), SC_(0.9999999999999977837323737973218578226038810826472192272426470663494578306672564420108066179813346411) }}, + {{ SC_(99.40981292724609375), SC_(9940.9814453125), SC_(0.1194537579446871083493681851309120071876520743662587465911793406448948030112600502063890936876032829e-3923), SC_(0.1929856095707828218066317814300956090965211451849739733633670381338185644181153034168965828385051012e-4078), SC_(0.6189775403998407011012861882761402733097287676441233200787688479850177921372028259997245685694001147e155), SC_(1) }}, + {{ SC_(99.6479034423828125), SC_(0.996479034423828125), SC_(0.1848618324328595326256540103756933748634832912163837099714564642354930615866313317180770173409626267e156), SC_(1), SC_(0.002632953621713545975680045402254573025958139457581454220024431257252884916204475441566275959699470982), SC_(0.1424281901278791824660099798410885257699748667114052276410912168756372599058364270087640660099318927e-157) }}, + {{ SC_(99.6479034423828125), SC_(49.82395172119140625), SC_(0.1848618323694318986984968527056010536947721607403919764188529025226665743038734891777793577541211654e156), SC_(0.9999999996568916736763733473241955787224548174526161914240157740209114383969351598000863202596909474), SC_(0.6342763392715715767009232116871113047599173355260356171282648728275784254029765958684146128176885942e146), SC_(0.3431083263236266526758044212775451825473838085759842259790885616030648401999136797403090526350547118e-9) }}, + {{ SC_(99.6479034423828125), SC_(97.6479034423828125), SC_(0.104781143510080106941519063115430082168881879110811778245289071826214589716454123584899890589776219e156), SC_(0.5668078809514984818732949250616079106146259355202233070637680474174180977553905187864349475271238675), SC_(0.8008068892277942568413494726026329269460141210557193172616739240927847187017720813317712675118640764e155), SC_(0.4331921190485015181267050749383920893853740644797766929362319525825819022446094812135650524728761325) }}, + {{ SC_(99.6479034423828125), SC_(99.6479034423828125), SC_(0.8996813603114861425627742217275710021870970554377666868921695606836039683900496541598731785012627279e155), SC_(0.4866777249101670793371012779886767047310287873694062698229024013112932567958949261113829499504654837), SC_(0.9489369640171091836937658820293627464477358567260704128223950816713266474762636630208969949083635387e155), SC_(0.5133222750898329206628987220113232952689712126305937301770975986887067432041050738886170500495345163) }}, + {{ SC_(99.6479034423828125), SC_(101.6479034423828125), SC_(0.7544659013596046014875316445704815685260451593376435295742314736115164671432240751181442400434537482e155), SC_(0.4081242144094947811955420069383153567301560395689175929907159931951304506349246950413365552505599538), SC_(0.1094152422968990724769008459186452180108787752826193570140333168743414148723089242062625933366172518e156), SC_(0.5918757855905052188044579930616846432698439604310824070092840068048695493650753049586634447494400462) }}, + {{ SC_(99.6479034423828125), SC_(199.295806884765625), SC_(0.3804006384186390812353329092798841093741132631690706197243637647942568433128668478754826060017677696e141), SC_(0.2057756506101917034700047476092601152101401495116289370474041581162582830156798739943260060771748412e-14), SC_(0.1848618324328591522250155917366121395305740113322743358581932951648733372228665374612337044741147512e156), SC_(0.9999999999999979422434938980829652999525239073988478985985048837106295259584188374171698432012600567) }}, + {{ SC_(99.6479034423828125), SC_(9964.7900390625), SC_(0.6187187441149196707967788811980241646983120637234991013972314808151116439559127711068191156963192852e-3933), SC_(0.3346925300762848381679977351230198692364721942446516591127645420968259313810798749854292537402422257e-4088), SC_(0.1848618324328595326256540103756933748634832912163837099714564642354930615866313317180770173409626267e156), SC_(1) }} } }; -#undef SC_ diff --git a/test/igamma_small_data.ipp b/test/igamma_small_data.ipp index 9a915b80b..bfe6fc30a 100644 --- a/test/igamma_small_data.ipp +++ b/test/igamma_small_data.ipp @@ -3,262 +3,259 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 252> igamma_small_data = { { - { SC_(0.165048161769598689119220580323599278926849365234375e-11), SC_(0.165048164480104120332981665342231281101703643798828125e-13), SC_(31.15790848492937617968754572910879626038987427321665501824062445965678033809696860327421033588997389), SC_(0.5142555520027874508595595722328287870710653491133268223717400674935981376413784737279829921742056631e-10), SC_(605883754914.8750136902267543620760601500284208480879474455026885251060577270869941538181411625849707), SC_(0.9999999999485744447997212549140440427767171212928934650886673177628259932506401862358621522444918976) }, - { SC_(0.165048161769598689119220580323599278926849365234375e-11), SC_(0.825240808847993445596102901617996394634246826171875e-12), SC_(27.24588549611682625963801859326817650865189920983978484217386169027034380426371292313397641222047523), SC_(0.4496883316923336685099678252541612612557662391990416220973173325702496188138998642060577791819560088e-10), SC_(605883754918.7870366790393042821255872858690405998259225088795587011728204964734306876513968427252046), SC_(0.9999999999550311668307666331490032174745838738744233760800958377902682667429750381186100131967398492) }, - { SC_(0.165048161769598689119220580323599278926849365234375e-11), SC_(0.1485433412558301302652807862614281475543975830078125e-11), SC_(26.65809886043765184861833815671322602877461879268583897860494287446522932950747972178867249013415618), SC_(0.4399870213191659715445515622143744278264487110204265430288897607131180016977120873571283497579633446e-10), SC_(605883754919.3748233147184786931452677224239910797032029260335045647417393122785451624076300440705085), SC_(0.9999999999560012978680834028455448437785625572173551288979573456971110239286881998302287908816411206) }, - { SC_(0.165048161769598689119220580323599278926849365234375e-11), SC_(0.165048161769598689119220580323599278926849365234375e-11), SC_(26.55273831558914007164077488340563437622573207289701433865490306535179619489488183113436762977413663), SC_(0.4382480648941352919111303365625055162099824756683096022952805756000873913572998244587797811350613329e-10), SC_(605883754919.4801838595669904701228309957315827322520896458223292046917791213919782970202279347248134), SC_(0.9999999999561751935105864708088869663437494483790017524331690397704719424399912608642700171714774703) }, - { SC_(0.165048161769598689119220580323599278926849365234375e-11), SC_(0.1815529822833672479731603743857704102993011474609375e-11), SC_(26.45742811190195049533727267568504724879726922010500532361189289376431739839451074960681764629918148), SC_(0.4366749875024881266012524590033039215380435741991291470061983416947539967123967894565937878826126117e-10), SC_(605883754919.5754940632541800464263332034521698596805524986143382197347892929794570935205990162523633), SC_(0.9999999999563325012497511873398747540996696078461956425800870852993801658305246003287603206716974201) }, - { SC_(0.165048161769598689119220580323599278926849365234375e-11), SC_(0.33009632353919737823844116064719855785369873046875e-11), SC_(25.85959113506148614558473903473463000631861077966174981641096804406377885881031868583310284349737406), SC_(0.4268077980959374477897019960137392551284102019659605405168797702263707908186064406194329606569899375e-10), SC_(605883754920.1733310400946443961788668444025871021592109390575937269357141426799956331047910800260781), SC_(0.9999999999573192201904062552210298003986260744871589798034039459483120229773629209181393555554219737) }, - { SC_(0.165048161769598689119220580323599278926849365234375e-11), SC_(100), SC_(0.3683597761710089903097254101781941823648659605630519043409070893481216676279802460792521302677220332e-45), SC_(0.6079710392694377664924030954068840443869972626811800754595244480141084992747696378316144427416336236e-57), SC_(605883754946.0329221751561305417636058791372171084778217183509837671756731964340490869383638804970089), SC_(0.9999999999999999999999999999999999999999999999999999999993920289607305622335075969045931159556130027) }, - { SC_(0.20654207510961697380480472929775714874267578125e-11), SC_(0.206542072399111542591043644279125146567821502685546875e-13), SC_(30.93364168989949088662225783062562821275952768601909775986922127020315858008889124877888658573404498), SC_(0.6389098545336816619892930503520603759746754856217578076876091016189435240618029150566633773613501762e-10), SC_(484162851275.7955760243922734768637389008721827255248363671120740129064287230363410221766509320371893), 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SC_(0.08826853910591643763067442789157912471708232570630547469480133709625147782109251555169415725060617567), SC_(29.95870940228148614297456873046996816659585997805307329577723172706004771628200925190338989873331007), SC_(0.9117314608940835623693255721084208752829176742936945253051986629037485221789074844474329514837168865) }}, + {{ SC_(0.0299333669245243072509765625), SC_(0.0299333669245243072509765625), SC_(2.80837448661732195170761906499999493821123607368254428592631444869917451230049026839722143354330746), SC_(0.08546707867283131075432095045307988463257577828543753893332063453617336634663328499785869123628549113), SC_(30.05076297574760671296736387767951252156658487518353403363438245351932115803286148436613070835859738), SC_(0.9145329213271686892456790495469201153674242217145624610666793654638266336533667150012954175041413206) }}, + {{ SC_(0.0299333669245243072509765625), SC_(0.0329267047345638275146484375), SC_(2.725101221535109535021413719100843696433626664532974402284107300109171958371467977939595309468299124), SC_(0.08293282879553038976697110966809591185042939605421337827594738688004093044577294705637033103753406651), SC_(30.13403624082981912965356922357866376334419428433310391727658960210932371196188377482375683243360572), SC_(0.9170671712044696102330288903319040881495706039457866217240526131199590695542270529428082023784467733) }}, + {{ SC_(0.0299333669245243072509765625), SC_(0.059866733849048614501953125), SC_(2.204476228650003963881192397589198776933448409172425381454446680594408859247730852369919972696722456), SC_(0.06708868214130365722661165568506456062512493800386324405219217526484257111958289695748025178580326486), SC_(30.65466123371492470079379054509030868284437253969365293810625022162408681108562090039343216920518239), SC_(0.9329113178586963427733883443149354393748750619961367559478078247351574288804171030418509848600074949) }}, + {{ SC_(0.0299333669245243072509765625), SC_(100), SC_(0.4229279999195938340595688371433305871889682449285871973650802503052523480463068726888829167170666972e-45), SC_(0.1287094040140258076521551344643561104581741100997942473491238945795244936062181105143232448905621274e-46), SC_(32.85913746236492866467498294267950745977782094844315031964110306815892683319002116589180337092808888), SC_(0.9999999999999999999999999999999999999999999999871290595985974192347844865535643889541825889900205753) }}, + {{ SC_(0.05124260485172271728515625), SC_(0.00051242602057754993438720703125), SC_(5.750398977913244900274962421353297368031325639433868586950794911944578215691256892664192413362591034), SC_(0.3028722400658670309060582521260906731221817754690304799285207885428553696560930593067285904368322388), SC_(13.23582100930869053226053270179389011404206015970023183245494980462996606312399917775634092248377199), SC_(0.6971277599341329690939417478739093268778182245309695200714792114571446303439069406900635548967258876) }}, + {{ SC_(0.05124260485172271728515625), SC_(0.025621302425861358642578125), SC_(2.832141251899738927184198830918552560705390731127443324742929027769956627452021708549562866974237375), SC_(0.1491682522274481432092518761039267269452211637367753155145843941704919377471471128043007783037985871), SC_(16.15407873532219650535129629222863492136799506800665709466281568880458765136323436187097046887212565), SC_(0.85083174777255185679074812389607327305477883626322468448541560582950806225285288719409849230013501) }}, + {{ SC_(0.05124260485172271728515625), SC_(0.0461183451116085052490234375), SC_(2.354535041475650840188296544626824459348071689176520405240621833882890783690260790374595349243249817), SC_(0.1240128389463671496190159389825520574179898719077050768343103933526658807883438828524452225211835791), SC_(16.63168494574628459234719857852036302272531410995758001416512288269165349512499528004593798660311321), SC_(0.8759871610536328503809840610174479425820101280922949231656896066473341192116561171462170724905049019) }}, + {{ SC_(0.05124260485172271728515625), SC_(0.05124260485172271728515625), SC_(2.268581955935316913153430290814781029572894726877321715668417204937011887527880456166238463358814554), SC_(0.119485708975357549703407111440249731302572941365773848592259365032731048905891169977364697529085816), SC_(16.71763803128661851938206483233240645250049107225677870373732751163753239128737561425429487248754847), SC_(0.8805142910246424502965928885597502686974270586342261514077406349672689510941088300213449330467672867) }}, + {{ SC_(0.05124260485172271728515625), SC_(0.0563668645918369293212890625), SC_(2.190826928493114755175474738392958609573869639135473828240129903375769251681938201165488344589073467), SC_(0.1153903689079543131568507907786239460633868239209515305709967719710419887432512190607714956691512904), SC_(16.79539305872882067736002038475422887249951615999862659116561481319877502713331786925504499125728956), SC_(0.8846096310920456868431492092213760539366131760790484694290032280289580112567487809379809556858218957) }}, + {{ SC_(0.05124260485172271728515625), SC_(0.1024852097034454345703125), SC_(1.705832980948029655675174791358196762256920326164848611959849532446454449849713723349992966594024533), SC_(0.08984584514959194964111225566819986886942747214355191893796722859826575799935451129133496979377311521), SC_(17.2803870062739057768603203317889907198164654729692518074458951841280898289655423470705403692523385), SC_(0.9101541548504080503588877443318001311305725278564480810620327714017342420006454887076845744989248092) }}, + {{ SC_(0.05124260485172271728515625), SC_(100), SC_(0.4666332762470370840214357140870669083484141793110941527015291021554978221892371620740912810024635374e-45), SC_(0.2457747126921997105292850810706506718048727997191850109419737442424277356633748861407006331354595514e-46), SC_(18.98621998722193543253549512314718748207338579866746714315870763255310856472818916227141762310922602), SC_(0.9999999999999999999999999999999999999999999999754225287307800289470714918929349328195127200280814989) }} } }; -#undef SC_ - diff --git a/test/laguerre2.ipp b/test/laguerre2.ipp index ccbb26fe5..f203784b0 100644 --- a/test/laguerre2.ipp +++ b/test/laguerre2.ipp @@ -3,288 +3,286 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 280> laguerre2 = { - SC_(0.5e1), SC_(0.9754039764404296875e2), SC_(-0.56218428868911115998451316426215010600803852349048e8), - SC_(0.5e1), SC_(0.12698681640625e3), SC_(-0.2243354877625806499089339248835065869040287604245e9), - SC_(0.5e1), SC_(0.1354770050048828125e3), SC_(-0.31418973293934559300911242611564538290439848722478e9), - SC_(0.5e1), SC_(0.1883819732666015625e3), SC_(-0.17256344438562512861154328485542977773202418102338e10), - SC_(0.5e1), SC_(0.2210340576171875e3), SC_(-0.39170586692926680364193521563384606561329196831404e10), - SC_(0.5e1), SC_(0.27849822998046875e3), SC_(-0.12743797194803555297871516510157023166259117561797e11), - SC_(0.5e1), SC_(0.30816705322265625e3), SC_(-0.21330001890239721242857731991140245635183835676285e11), - SC_(0.5e1), SC_(0.5468814697265625e3), SC_(-0.38928352555423736374909603306210170085670252415611e12), - SC_(0.5e1), SC_(0.5472205810546875e3), SC_(-0.39050320967058708332723880470821630124002299400132e12), - SC_(0.5e1), SC_(0.6323592529296875e3), SC_(-0.8097387851220286833483200510030936982898650914701e12), - SC_(0.5e1), SC_(0.81472369384765625e3), SC_(-0.29004794312410106580901353153584987792805041014836e13), - SC_(0.5e1), SC_(0.835008544921875e3), SC_(-0.32824640180206380842810590985413965806061220575884e13), - SC_(0.5e1), SC_(0.90579193115234375e3), SC_(-0.49421323240476384503475902217971923134518824327159e13), - SC_(0.5e1), SC_(0.9133758544921875e3), SC_(-0.51537136874727263493269087352302138644536549927366e13), - SC_(0.5e1), SC_(0.9575068359375e3), SC_(-0.65333402285178696166233025823588675962128036189824e13), - SC_(0.5e1), SC_(0.96488848876953125e3), SC_(-0.67904577991104770306176706554532355404413293600378e13), - SC_(0.5e1), SC_(0.9676949462890625e3), SC_(-0.68903095684447650874743766361869788199054585412876e13), - SC_(0.5e1), SC_(0.9688677978515625e3), SC_(-0.69323852072435892067304941218115151610034557760898e13), - SC_(0.5e1), SC_(0.99288128662109375e3), SC_(-0.78400756116163888448805990221667549169323386803558e13), - SC_(0.5e1), SC_(0.9964613037109375e3), SC_(-0.79831715395647963750699081595768764433417262009011e13), - SC_(0.6e1), SC_(0.9754039764404296875e2), SC_(0.80820995722555766966204481326428921093819853380883e9), - SC_(0.6e1), SC_(0.12698681640625e3), SC_(0.43287285333593211699487383676400548034517465653989e10), - SC_(0.6e1), SC_(0.1354770050048828125e3), SC_(0.65078719322668723671436292885961437403753159577959e10), - SC_(0.6e1), SC_(0.1883819732666015625e3), SC_(0.50975971206548972048503974573840505796401940705308e11), - SC_(0.6e1), SC_(0.2210340576171875e3), SC_(0.13704228670315682904098855918609456694715553605731e12), - SC_(0.6e1), SC_(0.27849822998046875e3), SC_(0.56796012600833411397117536544899859778691289306697e12), - SC_(0.6e1), SC_(0.30816705322265625e3), SC_(0.10561318402049538938483073960821297722447423948919e13), - SC_(0.6e1), SC_(0.5468814697265625e3), SC_(0.34765288907987505446684019181571310232694381424255e14), - SC_(0.6e1), SC_(0.5472205810546875e3), SC_(0.34896286395332650547095052626160857783947143332365e14), - SC_(0.6e1), SC_(0.6323592529296875e3), SC_(0.83851035075753307874674729684024391015233495095035e14), - SC_(0.6e1), SC_(0.81472369384765625e3), SC_(0.38851567401648686934604173193933429726823924901636e15), - SC_(0.6e1), SC_(0.835008544921875e3), SC_(0.45077984162776358272899308358214843622672411937698e15), - SC_(0.6e1), SC_(0.90579193115234375e3), SC_(0.73700705849391831486587833923818658629022423687651e15), - SC_(0.6e1), SC_(0.9133758544921875e3), SC_(0.77507405395421988441046439866170936792437945158589e15), - SC_(0.6e1), SC_(0.9575068359375e3), SC_(0.10306131640131364207923517549718197693249532864712e16), - SC_(0.6e1), SC_(0.96488848876953125e3), SC_(0.10795269882491233868704393921117749304908016202882e16), - SC_(0.6e1), SC_(0.9676949462890625e3), SC_(0.10986241099950023947147288133858596641922819961585e16), - SC_(0.6e1), SC_(0.9688677978515625e3), SC_(0.11066879989104805588335103036958066630483588267248e16), - SC_(0.6e1), SC_(0.99288128662109375e3), SC_(0.12829707187512957309933510816037300428272415242332e16), - SC_(0.6e1), SC_(0.9964613037109375e3), SC_(0.13111507527148485594511524621819926397653608283432e16), - SC_(0.7e1), SC_(0.9754039764404296875e2), SC_(-0.97127257986443053526417273414388194974570607385935e10), - SC_(0.7e1), SC_(0.12698681640625e3), SC_(-0.70295995953992755265946027355243029063331213138355e11), - SC_(0.7e1), SC_(0.1354770050048828125e3), SC_(-0.11359707497453571901517561189586228142270903451764e12), - SC_(0.7e1), SC_(0.1883819732666015625e3), SC_(-0.12757018018175550435561074775586631022961625260251e13), - SC_(0.7e1), SC_(0.2210340576171875e3), SC_(-0.40694229451399857384340512241235666223436876850873e13), - SC_(0.7e1), SC_(0.27849822998046875e3), SC_(-0.21530849338789697137868260826250260284211997386438e14), - SC_(0.7e1), SC_(0.30816705322265625e3), SC_(-0.44515334725225153366608120310697334717448915933102e14), - SC_(0.7e1), SC_(0.5468814697265625e3), SC_(-0.26511725480730864342211918127699219873844104369464e16), - SC_(0.7e1), SC_(0.5472205810546875e3), SC_(-0.26628530536439102004691253957341772339263353080574e16), - SC_(0.7e1), SC_(0.6323592529296875e3), SC_(-0.74184365727412655859533662592614553371253178512618e16), - SC_(0.7e1), SC_(0.81472369384765625e3), SC_(-0.44494974059088898431029461327818954373425462460445e17), - SC_(0.7e1), SC_(0.835008544921875e3), SC_(-0.52932169558920439326767431099304484428916542881846e17), - SC_(0.7e1), SC_(0.90579193115234375e3), SC_(-0.93994900318821345331729187319793077343112028474933e17), - SC_(0.7e1), SC_(0.9133758544921875e3), SC_(-0.99689577334518532843192829626785299168262387676718e17), - SC_(0.7e1), SC_(0.9575068359375e3), SC_(-0.13905456836803030189577542899606637451372078172117e18), - SC_(0.7e1), SC_(0.96488848876953125e3), SC_(-0.14679265295479813112392016144737523708985227232103e18), - SC_(0.7e1), SC_(0.9676949462890625e3), SC_(-0.1498299348323053192424220347660666492880084886241e18), - SC_(0.7e1), SC_(0.9688677978515625e3), SC_(-0.1511151180165814270743545859553488460065643424192e18), - SC_(0.7e1), SC_(0.99288128662109375e3), SC_(-0.17958742259050562450977760208841036922467251612191e18), - SC_(0.7e1), SC_(0.9964613037109375e3), SC_(-0.18420258994246922874363794194214384956627167378336e18), - SC_(0.9e1), SC_(0.9754039764404296875e2), SC_(-0.88182421198196903206078231205307338249650868832064e12), - SC_(0.9e1), SC_(0.12698681640625e3), SC_(-0.11916795524742195589589499951943501492084977319524e14), - SC_(0.9e1), SC_(0.1354770050048828125e3), SC_(-0.22344296397638552568674348465205379613306362764566e14), - SC_(0.9e1), SC_(0.1883819732666015625e3), SC_(-0.52450137180856257840726851581544345839939827576715e15), - SC_(0.9e1), SC_(0.2210340576171875e3), 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SC_(-0.84582529186776869237021206078881700754491798000552e61), - SC_(0.33e2), SC_(0.96488848876953125e3), SC_(-0.11000226620410340743835989544374720411357868296468e62), - SC_(0.33e2), SC_(0.9676949462890625e3), SC_(-0.12149322908840894133499880791452022966588461024746e62), - SC_(0.33e2), SC_(0.9688677978515625e3), SC_(-0.12663293722507282266407117288015925037770799060973e62), - SC_(0.33e2), SC_(0.99288128662109375e3), SC_(-0.29247499878319565468778047006263649127299274582216e62), - SC_(0.33e2), SC_(0.9964613037109375e3), SC_(-0.33075364818279888462182974219279083273759877224615e62), - SC_(0.36e2), SC_(0.9754039764404296875e2), SC_(-0.14202381258875603292784398243371786895083677644968e21), - SC_(0.36e2), SC_(0.12698681640625e3), SC_(-0.99689260408784512857796674097683890787134923850651e23), - SC_(0.36e2), SC_(0.1354770050048828125e3), SC_(0.33085802053384704162061389949004801316875589574167e29), - SC_(0.36e2), SC_(0.1883819732666015625e3), SC_(0.29691002837109064218075098689453177656242661416649e37), - SC_(0.36e2), SC_(0.2210340576171875e3), SC_(0.50722869577926074483465513588442579657337298353026e40), - SC_(0.36e2), SC_(0.27849822998046875e3), SC_(0.12276018084343264808614960453898425578975135870535e45), - SC_(0.36e2), SC_(0.30816705322265625e3), SC_(0.86176792520194608969749051518980054897501919421191e46), - SC_(0.36e2), SC_(0.5468814697265625e3), SC_(0.77496906300517296899212867022166471009005365376408e56), - SC_(0.36e2), SC_(0.5472205810546875e3), SC_(0.79380346709534996703125888877181202810222361959297e56), - SC_(0.36e2), SC_(0.6323592529296875e3), SC_(0.20837628323063930783612574671644907853428390635937e59), - SC_(0.36e2), SC_(0.81472369384765625e3), SC_(0.31805284832302734783735872178451062267986916005535e63), - SC_(0.36e2), SC_(0.835008544921875e3), SC_(0.80427224577995045297081384061933456722295034711368e63), - SC_(0.36e2), SC_(0.90579193115234375e3), SC_(0.17180125938368536870586199334103942944296763636498e65), - SC_(0.36e2), SC_(0.9133758544921875e3), SC_(0.2349585543781729049082862094571853647181110727758e65), - SC_(0.36e2), SC_(0.9575068359375e3), SC_(0.13788032216346989091599957999852901194859847097388e66), - SC_(0.36e2), SC_(0.96488848876953125e3), SC_(0.18383754088256510557951005527578044897458936835611e66), - SC_(0.36e2), SC_(0.9676949462890625e3), SC_(0.20496108373672385020966386552222912655862108987654e66), - SC_(0.36e2), SC_(0.9688677978515625e3), SC_(0.21447176171446511024838576925006696393416059852805e66), - SC_(0.36e2), SC_(0.99288128662109375e3), SC_(0.53619191227443818889184097649341805455543103147757e66), - SC_(0.36e2), SC_(0.9964613037109375e3), SC_(0.6134634193224111642857607073780448563124536964454e66), - SC_(0.38e2), SC_(0.9754039764404296875e2), SC_(0.13026109621262939918139850088931337407072881569374e21), - SC_(0.38e2), SC_(0.12698681640625e3), SC_(-0.39045802697684580087249595226480504736900650572604e27), - SC_(0.38e2), SC_(0.1354770050048828125e3), SC_(0.4703084156408515882792903403585270483597230661564e28), - SC_(0.38e2), SC_(0.1883819732666015625e3), SC_(0.21811950666425589665298269088166544127028329061958e38), - SC_(0.38e2), SC_(0.2210340576171875e3), SC_(0.68226335876612312689262066243026383595759661918497e41), - SC_(0.38e2), SC_(0.27849822998046875e3), SC_(0.3417431296914681619225852746415756851618849310483e46), - SC_(0.38e2), SC_(0.30816705322265625e3), SC_(0.31970819524145633109548465679514234447503951190819e48), - SC_(0.38e2), SC_(0.5468814697265625e3), SC_(0.12178742579145686663348414006307088453127654992376e59), - SC_(0.38e2), SC_(0.5472205810546875e3), SC_(0.12492841620300639426815182320836485753685517201536e59), - SC_(0.38e2), SC_(0.6323592529296875e3), SC_(0.45810661530573839216333825165973798523285084973924e61), - SC_(0.38e2), SC_(0.81472369384765625e3), SC_(0.12351347140304796554466586331231292139128275112892e66), - SC_(0.38e2), SC_(0.835008544921875e3), SC_(0.32975853153845151581573454625890910497305801446349e66), - SC_(0.38e2), SC_(0.90579193115234375e3), SC_(0.84216312274962467518837779101216307869158288654706e67), - SC_(0.38e2), SC_(0.9133758544921875e3), SC_(0.11729374185740406136241147249355309364674121773484e68), - SC_(0.38e2), SC_(0.9575068359375e3), SC_(0.76287452793236059887210998415733522854114359820263e68), - SC_(0.38e2), SC_(0.96488848876953125e3), SC_(0.10342759141411866835170522110986503338234205828331e69), - SC_(0.38e2), SC_(0.9676949462890625e3), SC_(0.11604186211493955868813819686880547173842867350967e69), - SC_(0.38e2), SC_(0.9688677978515625e3), SC_(0.12174646477307642518592858476271949696633470067733e69), - SC_(0.38e2), SC_(0.99288128662109375e3), SC_(0.32098315809650975303906367704092470560267558301581e69), - SC_(0.38e2), SC_(0.9964613037109375e3), SC_(0.37011679718261969297940214190611219199030995011675e69), - SC_(0.39e2), SC_(0.9754039764404296875e2), SC_(-0.81788056310459660065120382039447835033044197049489e20), - SC_(0.39e2), SC_(0.12698681640625e3), SC_(0.22229715039776080683928576767759683825519547792559e27), - SC_(0.39e2), SC_(0.1354770050048828125e3), SC_(0.15550461280029801190156888344119462891700106953436e29), - SC_(0.39e2), SC_(0.1883819732666015625e3), SC_(-0.54226895058411233344275595074274527247091920347531e38), - SC_(0.39e2), SC_(0.2210340576171875e3), SC_(-0.23342183174200163814210714804874246930233709812346e42), - SC_(0.39e2), SC_(0.27849822998046875e3), SC_(-0.17013038203469478431364477259901167967979013129897e47), - SC_(0.39e2), SC_(0.30816705322265625e3), SC_(-0.18429253515276943444879261921619357066598024943888e49), - SC_(0.39e2), SC_(0.5468814697265625e3), SC_(-0.14577093593047894021012074885872239431277128765197e60), - SC_(0.39e2), SC_(0.5472205810546875e3), SC_(-0.14963982369811780116397608759812127691336981298577e60), - SC_(0.39e2), SC_(0.6323592529296875e3), SC_(-0.6492862403071900096406830281442380096038500168606e62), - SC_(0.39e2), SC_(0.81472369384765625e3), SC_(-0.23301820931113238390488179765094297019115309966495e67), - SC_(0.39e2), SC_(0.835008544921875e3), SC_(-0.6393122118320767120277111175042508309950280050084e67), - SC_(0.39e2), SC_(0.90579193115234375e3), SC_(-0.1785926484809201389439108598459489796533771170743e69), - SC_(0.39e2), SC_(0.9133758544921875e3), SC_(-0.25102368049271316850934544583200188325859894245069e69), - SC_(0.39e2), SC_(0.9575068359375e3), SC_(-0.17191430467481203804500407886563167282958450012617e70), - SC_(0.39e2), SC_(0.96488848876953125e3), SC_(-0.2350360204862166230883463530178770075607651772555e70), - SC_(0.39e2), SC_(0.9676949462890625e3), SC_(-0.26453813089044823183666856904573749479668606778886e70), - SC_(0.39e2), SC_(0.9688677978515625e3), SC_(-0.27790958611107454497958236687689216620181150284596e70), - SC_(0.39e2), SC_(0.99288128662109375e3), SC_(-0.75250430660256030378942490914723092683335523198301e70), - SC_(0.39e2), SC_(0.9964613037109375e3), SC_(-0.87109521955089946525219892186343098358449543636311e70) - }; -#undef SC_ + static const boost::array, 280> laguerre2 = {{ + {{ SC_(0.5e1), SC_(0.9754039764404296875e2), SC_(-0.56218428868911115998451316426215010600803852349048e8) }}, + {{ SC_(0.5e1), SC_(0.12698681640625e3), SC_(-0.2243354877625806499089339248835065869040287604245e9) }}, + {{ SC_(0.5e1), SC_(0.1354770050048828125e3), SC_(-0.31418973293934559300911242611564538290439848722478e9) }}, + {{ SC_(0.5e1), SC_(0.1883819732666015625e3), SC_(-0.17256344438562512861154328485542977773202418102338e10) }}, + {{ SC_(0.5e1), SC_(0.2210340576171875e3), SC_(-0.39170586692926680364193521563384606561329196831404e10) }}, + {{ SC_(0.5e1), SC_(0.27849822998046875e3), SC_(-0.12743797194803555297871516510157023166259117561797e11) }}, + {{ SC_(0.5e1), SC_(0.30816705322265625e3), SC_(-0.21330001890239721242857731991140245635183835676285e11) }}, + {{ SC_(0.5e1), SC_(0.5468814697265625e3), SC_(-0.38928352555423736374909603306210170085670252415611e12) }}, + {{ SC_(0.5e1), SC_(0.5472205810546875e3), SC_(-0.39050320967058708332723880470821630124002299400132e12) }}, + {{ SC_(0.5e1), SC_(0.6323592529296875e3), SC_(-0.8097387851220286833483200510030936982898650914701e12) }}, + {{ SC_(0.5e1), SC_(0.81472369384765625e3), SC_(-0.29004794312410106580901353153584987792805041014836e13) }}, + {{ SC_(0.5e1), SC_(0.835008544921875e3), SC_(-0.32824640180206380842810590985413965806061220575884e13) }}, + {{ SC_(0.5e1), SC_(0.90579193115234375e3), SC_(-0.49421323240476384503475902217971923134518824327159e13) }}, + {{ SC_(0.5e1), SC_(0.9133758544921875e3), SC_(-0.51537136874727263493269087352302138644536549927366e13) }}, + {{ SC_(0.5e1), SC_(0.9575068359375e3), SC_(-0.65333402285178696166233025823588675962128036189824e13) }}, + {{ SC_(0.5e1), SC_(0.96488848876953125e3), SC_(-0.67904577991104770306176706554532355404413293600378e13) }}, + {{ SC_(0.5e1), SC_(0.9676949462890625e3), SC_(-0.68903095684447650874743766361869788199054585412876e13) }}, + {{ SC_(0.5e1), SC_(0.9688677978515625e3), SC_(-0.69323852072435892067304941218115151610034557760898e13) }}, + {{ SC_(0.5e1), SC_(0.99288128662109375e3), SC_(-0.78400756116163888448805990221667549169323386803558e13) }}, + {{ SC_(0.5e1), SC_(0.9964613037109375e3), SC_(-0.79831715395647963750699081595768764433417262009011e13) }}, + {{ SC_(0.6e1), SC_(0.9754039764404296875e2), SC_(0.80820995722555766966204481326428921093819853380883e9) }}, + {{ SC_(0.6e1), SC_(0.12698681640625e3), SC_(0.43287285333593211699487383676400548034517465653989e10) }}, + {{ SC_(0.6e1), SC_(0.1354770050048828125e3), SC_(0.65078719322668723671436292885961437403753159577959e10) }}, + {{ SC_(0.6e1), SC_(0.1883819732666015625e3), SC_(0.50975971206548972048503974573840505796401940705308e11) }}, + {{ SC_(0.6e1), SC_(0.2210340576171875e3), SC_(0.13704228670315682904098855918609456694715553605731e12) }}, + {{ SC_(0.6e1), SC_(0.27849822998046875e3), SC_(0.56796012600833411397117536544899859778691289306697e12) }}, + {{ SC_(0.6e1), SC_(0.30816705322265625e3), SC_(0.10561318402049538938483073960821297722447423948919e13) }}, + {{ SC_(0.6e1), SC_(0.5468814697265625e3), SC_(0.34765288907987505446684019181571310232694381424255e14) }}, + {{ SC_(0.6e1), SC_(0.5472205810546875e3), SC_(0.34896286395332650547095052626160857783947143332365e14) }}, + {{ SC_(0.6e1), SC_(0.6323592529296875e3), SC_(0.83851035075753307874674729684024391015233495095035e14) }}, + {{ SC_(0.6e1), SC_(0.81472369384765625e3), SC_(0.38851567401648686934604173193933429726823924901636e15) }}, + {{ SC_(0.6e1), SC_(0.835008544921875e3), SC_(0.45077984162776358272899308358214843622672411937698e15) }}, + {{ SC_(0.6e1), SC_(0.90579193115234375e3), SC_(0.73700705849391831486587833923818658629022423687651e15) }}, + {{ SC_(0.6e1), SC_(0.9133758544921875e3), SC_(0.77507405395421988441046439866170936792437945158589e15) }}, + {{ SC_(0.6e1), SC_(0.9575068359375e3), SC_(0.10306131640131364207923517549718197693249532864712e16) }}, + {{ SC_(0.6e1), SC_(0.96488848876953125e3), SC_(0.10795269882491233868704393921117749304908016202882e16) }}, + {{ SC_(0.6e1), SC_(0.9676949462890625e3), SC_(0.10986241099950023947147288133858596641922819961585e16) }}, + {{ SC_(0.6e1), SC_(0.9688677978515625e3), SC_(0.11066879989104805588335103036958066630483588267248e16) }}, + {{ SC_(0.6e1), SC_(0.99288128662109375e3), SC_(0.12829707187512957309933510816037300428272415242332e16) }}, + {{ SC_(0.6e1), SC_(0.9964613037109375e3), SC_(0.13111507527148485594511524621819926397653608283432e16) }}, + {{ SC_(0.7e1), SC_(0.9754039764404296875e2), SC_(-0.97127257986443053526417273414388194974570607385935e10) }}, + {{ SC_(0.7e1), SC_(0.12698681640625e3), SC_(-0.70295995953992755265946027355243029063331213138355e11) }}, + {{ SC_(0.7e1), SC_(0.1354770050048828125e3), SC_(-0.11359707497453571901517561189586228142270903451764e12) }}, + {{ SC_(0.7e1), SC_(0.1883819732666015625e3), 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SC_(0.5468814697265625e3), SC_(0.2124691778655363299602608193872213697408649234399e52) }}, + {{ SC_(0.32e2), SC_(0.5472205810546875e3), SC_(0.21701146117737990401627817320898898731158045140974e52) }}, + {{ SC_(0.32e2), SC_(0.6323592529296875e3), SC_(0.29453956822267682637622660585710995711330784866261e54) }}, + {{ SC_(0.32e2), SC_(0.81472369384765625e3), SC_(0.14579187010342463619209867543395472012389261100613e58) }}, + {{ SC_(0.32e2), SC_(0.835008544921875e3), SC_(0.33104915961295333458609667123641141490590693664242e58) }}, + {{ SC_(0.32e2), SC_(0.90579193115234375e3), SC_(0.49617254391613681021336977691940022261460402301085e59) }}, + {{ SC_(0.32e2), SC_(0.9133758544921875e3), SC_(0.65447509655180124047279400990868215055245034097822e59) }}, + {{ SC_(0.32e2), SC_(0.9575068359375e3), SC_(0.31314186002835766887651202030265122705420348145384e60) }}, + {{ SC_(0.32e2), SC_(0.96488848876953125e3), SC_(0.40390183129399277888276794404622531827627609452775e60) }}, + {{ SC_(0.32e2), SC_(0.9676949462890625e3), SC_(0.44470349220352623223005295792036557179541953880227e60) }}, + {{ SC_(0.32e2), SC_(0.9688677978515625e3), SC_(0.46291347880797126364720392445817548485904681626203e60) }}, + {{ SC_(0.32e2), SC_(0.99288128662109375e3), SC_(0.10414215853249607927566783846023113314868365327492e61) }}, + {{ SC_(0.32e2), SC_(0.9964613037109375e3), SC_(0.11731839293063017507522289233426225751615807834469e61) }}, + {{ SC_(0.33e2), SC_(0.9754039764404296875e2), SC_(-0.15519766552964914960282162902087252393890944756729e21) }}, + {{ SC_(0.33e2), SC_(0.12698681640625e3), SC_(-0.49834394329409786429107636406724247060325054488444e27) }}, + {{ SC_(0.33e2), SC_(0.1354770050048828125e3), SC_(-0.19840581047253598115611184022145906036118542457808e29) }}, + {{ SC_(0.33e2), SC_(0.1883819732666015625e3), SC_(-0.98212428153399951310107146404282928611923578181199e35) }}, + {{ SC_(0.33e2), SC_(0.2210340576171875e3), SC_(-0.72578044049144687694845377262857641629094641588691e38) }}, + {{ SC_(0.33e2), SC_(0.27849822998046875e3), SC_(-0.62057397100619303564513894784492557621908539158042e42) }}, + {{ SC_(0.33e2), SC_(0.30816705322265625e3), SC_(-0.28714296782385167119124999018599500804762523101335e44) }}, + {{ SC_(0.33e2), SC_(0.5468814697265625e3), SC_(-0.30888931981090919336348667046948287489524269522361e53) }}, + {{ SC_(0.33e2), SC_(0.5472205810546875e3), SC_(-0.31571691597216716720754649436373448511713945451381e53) }}, + {{ SC_(0.33e2), SC_(0.6323592529296875e3), SC_(-0.50478315840421718669131419020872977517323737909924e55) }}, + {{ SC_(0.33e2), SC_(0.81472369384765625e3), SC_(-0.33062025262205293767486203308022299641518265442287e59) }}, + {{ SC_(0.33e2), SC_(0.835008544921875e3), SC_(-0.77112383731383286471230156867910260520520657245124e59) }}, + {{ SC_(0.33e2), SC_(0.90579193115234375e3), SC_(-0.1262346064599467935961005524047195599692654321956e61) }}, + {{ SC_(0.33e2), SC_(0.9133758544921875e3), SC_(-0.16801567279045565630405655696613192336457136904877e61) }}, + {{ SC_(0.33e2), SC_(0.9575068359375e3), SC_(-0.84582529186776869237021206078881700754491798000552e61) }}, + {{ SC_(0.33e2), SC_(0.96488848876953125e3), SC_(-0.11000226620410340743835989544374720411357868296468e62) }}, + {{ SC_(0.33e2), SC_(0.9676949462890625e3), SC_(-0.12149322908840894133499880791452022966588461024746e62) }}, + {{ SC_(0.33e2), SC_(0.9688677978515625e3), SC_(-0.12663293722507282266407117288015925037770799060973e62) }}, + {{ SC_(0.33e2), SC_(0.99288128662109375e3), SC_(-0.29247499878319565468778047006263649127299274582216e62) }}, + {{ SC_(0.33e2), SC_(0.9964613037109375e3), SC_(-0.33075364818279888462182974219279083273759877224615e62) }}, + {{ SC_(0.36e2), SC_(0.9754039764404296875e2), SC_(-0.14202381258875603292784398243371786895083677644968e21) }}, + {{ SC_(0.36e2), SC_(0.12698681640625e3), SC_(-0.99689260408784512857796674097683890787134923850651e23) }}, + {{ SC_(0.36e2), SC_(0.1354770050048828125e3), SC_(0.33085802053384704162061389949004801316875589574167e29) }}, + {{ SC_(0.36e2), SC_(0.1883819732666015625e3), SC_(0.29691002837109064218075098689453177656242661416649e37) }}, + {{ SC_(0.36e2), SC_(0.2210340576171875e3), SC_(0.50722869577926074483465513588442579657337298353026e40) }}, + {{ SC_(0.36e2), SC_(0.27849822998046875e3), SC_(0.12276018084343264808614960453898425578975135870535e45) }}, + {{ SC_(0.36e2), SC_(0.30816705322265625e3), SC_(0.86176792520194608969749051518980054897501919421191e46) }}, + {{ SC_(0.36e2), SC_(0.5468814697265625e3), SC_(0.77496906300517296899212867022166471009005365376408e56) }}, + {{ SC_(0.36e2), SC_(0.5472205810546875e3), SC_(0.79380346709534996703125888877181202810222361959297e56) }}, + {{ SC_(0.36e2), SC_(0.6323592529296875e3), SC_(0.20837628323063930783612574671644907853428390635937e59) }}, + {{ SC_(0.36e2), SC_(0.81472369384765625e3), SC_(0.31805284832302734783735872178451062267986916005535e63) }}, + {{ SC_(0.36e2), SC_(0.835008544921875e3), SC_(0.80427224577995045297081384061933456722295034711368e63) }}, + {{ SC_(0.36e2), SC_(0.90579193115234375e3), SC_(0.17180125938368536870586199334103942944296763636498e65) }}, + {{ SC_(0.36e2), SC_(0.9133758544921875e3), SC_(0.2349585543781729049082862094571853647181110727758e65) }}, + {{ SC_(0.36e2), SC_(0.9575068359375e3), SC_(0.13788032216346989091599957999852901194859847097388e66) }}, + {{ SC_(0.36e2), SC_(0.96488848876953125e3), SC_(0.18383754088256510557951005527578044897458936835611e66) }}, + {{ SC_(0.36e2), SC_(0.9676949462890625e3), SC_(0.20496108373672385020966386552222912655862108987654e66) }}, + {{ SC_(0.36e2), SC_(0.9688677978515625e3), SC_(0.21447176171446511024838576925006696393416059852805e66) }}, + {{ SC_(0.36e2), SC_(0.99288128662109375e3), SC_(0.53619191227443818889184097649341805455543103147757e66) }}, + {{ SC_(0.36e2), SC_(0.9964613037109375e3), SC_(0.6134634193224111642857607073780448563124536964454e66) }}, + {{ SC_(0.38e2), SC_(0.9754039764404296875e2), SC_(0.13026109621262939918139850088931337407072881569374e21) }}, + {{ SC_(0.38e2), SC_(0.12698681640625e3), SC_(-0.39045802697684580087249595226480504736900650572604e27) }}, + {{ SC_(0.38e2), SC_(0.1354770050048828125e3), SC_(0.4703084156408515882792903403585270483597230661564e28) }}, + {{ SC_(0.38e2), SC_(0.1883819732666015625e3), SC_(0.21811950666425589665298269088166544127028329061958e38) }}, + {{ SC_(0.38e2), SC_(0.2210340576171875e3), SC_(0.68226335876612312689262066243026383595759661918497e41) }}, + {{ SC_(0.38e2), SC_(0.27849822998046875e3), SC_(0.3417431296914681619225852746415756851618849310483e46) }}, + {{ SC_(0.38e2), SC_(0.30816705322265625e3), SC_(0.31970819524145633109548465679514234447503951190819e48) }}, + {{ SC_(0.38e2), SC_(0.5468814697265625e3), SC_(0.12178742579145686663348414006307088453127654992376e59) }}, + {{ SC_(0.38e2), SC_(0.5472205810546875e3), SC_(0.12492841620300639426815182320836485753685517201536e59) }}, + {{ SC_(0.38e2), SC_(0.6323592529296875e3), SC_(0.45810661530573839216333825165973798523285084973924e61) }}, + {{ SC_(0.38e2), SC_(0.81472369384765625e3), SC_(0.12351347140304796554466586331231292139128275112892e66) }}, + {{ SC_(0.38e2), SC_(0.835008544921875e3), SC_(0.32975853153845151581573454625890910497305801446349e66) }}, + {{ SC_(0.38e2), SC_(0.90579193115234375e3), SC_(0.84216312274962467518837779101216307869158288654706e67) }}, + {{ SC_(0.38e2), SC_(0.9133758544921875e3), SC_(0.11729374185740406136241147249355309364674121773484e68) }}, + {{ SC_(0.38e2), SC_(0.9575068359375e3), SC_(0.76287452793236059887210998415733522854114359820263e68) }}, + {{ SC_(0.38e2), SC_(0.96488848876953125e3), SC_(0.10342759141411866835170522110986503338234205828331e69) }}, + {{ SC_(0.38e2), SC_(0.9676949462890625e3), SC_(0.11604186211493955868813819686880547173842867350967e69) }}, + {{ SC_(0.38e2), SC_(0.9688677978515625e3), SC_(0.12174646477307642518592858476271949696633470067733e69) }}, + {{ SC_(0.38e2), SC_(0.99288128662109375e3), SC_(0.32098315809650975303906367704092470560267558301581e69) }}, + {{ SC_(0.38e2), SC_(0.9964613037109375e3), SC_(0.37011679718261969297940214190611219199030995011675e69) }}, + {{ SC_(0.39e2), SC_(0.9754039764404296875e2), SC_(-0.81788056310459660065120382039447835033044197049489e20) }}, + {{ SC_(0.39e2), SC_(0.12698681640625e3), SC_(0.22229715039776080683928576767759683825519547792559e27) }}, + {{ SC_(0.39e2), SC_(0.1354770050048828125e3), SC_(0.15550461280029801190156888344119462891700106953436e29) }}, + {{ SC_(0.39e2), SC_(0.1883819732666015625e3), SC_(-0.54226895058411233344275595074274527247091920347531e38) }}, + {{ SC_(0.39e2), SC_(0.2210340576171875e3), SC_(-0.23342183174200163814210714804874246930233709812346e42) }}, + {{ SC_(0.39e2), SC_(0.27849822998046875e3), SC_(-0.17013038203469478431364477259901167967979013129897e47) }}, + {{ SC_(0.39e2), SC_(0.30816705322265625e3), SC_(-0.18429253515276943444879261921619357066598024943888e49) }}, + {{ SC_(0.39e2), SC_(0.5468814697265625e3), SC_(-0.14577093593047894021012074885872239431277128765197e60) }}, + {{ SC_(0.39e2), SC_(0.5472205810546875e3), SC_(-0.14963982369811780116397608759812127691336981298577e60) }}, + {{ SC_(0.39e2), SC_(0.6323592529296875e3), SC_(-0.6492862403071900096406830281442380096038500168606e62) }}, + {{ SC_(0.39e2), SC_(0.81472369384765625e3), SC_(-0.23301820931113238390488179765094297019115309966495e67) }}, + {{ SC_(0.39e2), SC_(0.835008544921875e3), SC_(-0.6393122118320767120277111175042508309950280050084e67) }}, + {{ SC_(0.39e2), SC_(0.90579193115234375e3), SC_(-0.1785926484809201389439108598459489796533771170743e69) }}, + {{ SC_(0.39e2), SC_(0.9133758544921875e3), SC_(-0.25102368049271316850934544583200188325859894245069e69) }}, + {{ SC_(0.39e2), SC_(0.9575068359375e3), SC_(-0.17191430467481203804500407886563167282958450012617e70) }}, + {{ SC_(0.39e2), SC_(0.96488848876953125e3), SC_(-0.2350360204862166230883463530178770075607651772555e70) }}, + {{ SC_(0.39e2), SC_(0.9676949462890625e3), SC_(-0.26453813089044823183666856904573749479668606778886e70) }}, + {{ SC_(0.39e2), SC_(0.9688677978515625e3), SC_(-0.27790958611107454497958236687689216620181150284596e70) }}, + {{ SC_(0.39e2), SC_(0.99288128662109375e3), SC_(-0.75250430660256030378942490914723092683335523198301e70) }}, + {{ SC_(0.39e2), SC_(0.9964613037109375e3), SC_(-0.87109521955089946525219892186343098358449543636311e70) }} + }}; diff --git a/test/laguerre3.ipp b/test/laguerre3.ipp index 3567163f7..53bb01861 100644 --- a/test/laguerre3.ipp +++ b/test/laguerre3.ipp @@ -3,2248 +3,2246 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 2240> laguerre3 = { - SC_(0.6e1), SC_(0.4e1), SC_(0.9754039764404296875e2), SC_(0.61248773400035441372705568899743424188675775638604e9), - SC_(0.6e1), SC_(0.4e1), SC_(0.12698681640625e3), SC_(0.35204789737752362425049635886299775785128782532338e10), - SC_(0.6e1), SC_(0.4e1), SC_(0.1354770050048828125e3), SC_(0.53680020529340456542399945558001901900007952546989e10), - SC_(0.6e1), SC_(0.4e1), SC_(0.1883819732666015625e3), SC_(0.44534031167752568381323984620072514172994661540171e11), - SC_(0.6e1), SC_(0.4e1), SC_(0.2210340576171875e3), SC_(0.12226434763229329677261432059244153549746269983841e12), - SC_(0.6e1), SC_(0.4e1), SC_(0.27849822998046875e3), SC_(0.51928144111428742292292453631991614690587389994904e12), - SC_(0.6e1), SC_(0.4e1), SC_(0.30816705322265625e3), SC_(0.97428426563622634057559347373791034771828164883086e12), - SC_(0.6e1), SC_(0.4e1), SC_(0.5468814697265625e3), SC_(0.3324381244018248505151003408444078258062512743881e14), - SC_(0.6e1), SC_(0.4e1), SC_(0.5472205810546875e3), SC_(0.33370020703520225304974334354074929274249826530701e14), - SC_(0.6e1), SC_(0.4e1), SC_(0.6323592529296875e3), SC_(0.80676208197265431223389966116130786752172758946929e14), - SC_(0.6e1), SC_(0.4e1), SC_(0.81472369384765625e3), SC_(0.37709198164073899574491439717306334644653651087643e15), - SC_(0.6e1), SC_(0.4e1), SC_(0.835008544921875e3), SC_(0.43784677681230003590939175326930086254310296977861e15), - SC_(0.6e1), SC_(0.4e1), SC_(0.90579193115234375e3), SC_(0.71751164134703529160531275753374390004620108776236e15), - SC_(0.6e1), SC_(0.4e1), SC_(0.9133758544921875e3), SC_(0.75474163633107959381273333540455867778846765466731e15), - SC_(0.6e1), SC_(0.4e1), SC_(0.9575068359375e3), SC_(0.10048213277050885981803871378237693755448856069989e16), - SC_(0.6e1), SC_(0.4e1), SC_(0.96488848876953125e3), 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SC_(0.49e2), SC_(0.7e1), SC_(0.96488848876953125e3), SC_(-0.14025775342430385358172225488952951794398488374678e83), - SC_(0.49e2), SC_(0.7e1), SC_(0.9676949462890625e3), SC_(-0.16321539684532505702958890499479028964977348220227e83), - SC_(0.49e2), SC_(0.7e1), SC_(0.9688677978515625e3), SC_(-0.17386556763109194719289301467918033721023976147537e83), - SC_(0.49e2), SC_(0.7e1), SC_(0.99288128662109375e3), SC_(-0.6231791505997373453068530187395236100949189310302e83), - SC_(0.49e2), SC_(0.7e1), SC_(0.9964613037109375e3), SC_(-0.75168730851786642244750592451710506720345517904775e83), - SC_(0.49e2), SC_(0.13e2), SC_(0.9754039764404296875e2), SC_(-0.22157149482634265165652967518786429863749635685014e19), - SC_(0.49e2), SC_(0.13e2), SC_(0.12698681640625e3), SC_(-0.37016552044438285038013963527040899364809626611224e24), - SC_(0.49e2), SC_(0.13e2), SC_(0.1354770050048828125e3), SC_(-0.82844535979521606557661572890691104503832959473779e25), - SC_(0.49e2), SC_(0.13e2), SC_(0.1883819732666015625e3), SC_(0.16937690276952177649994161649173282592330859563473e37), - SC_(0.49e2), SC_(0.13e2), SC_(0.2210340576171875e3), SC_(-0.1123319299398139847252326381312609617695809610224e44), - SC_(0.49e2), SC_(0.13e2), SC_(0.27849822998046875e3), SC_(-0.60187182694954086721444463173366342578016936417654e51), - SC_(0.49e2), SC_(0.13e2), SC_(0.30816705322265625e3), SC_(-0.55291906616527193443616911285859673919321234280903e54), - SC_(0.49e2), SC_(0.13e2), SC_(0.5468814697265625e3), SC_(-0.46330766570433160351012234202895592132557379077432e69), - SC_(0.49e2), SC_(0.13e2), SC_(0.5472205810546875e3), SC_(-0.479691246084109583779748311318364602958253393456e69), - SC_(0.49e2), SC_(0.13e2), SC_(0.6323592529296875e3), SC_(-0.14557179112057066391551669126086976311368495942244e73), - SC_(0.49e2), SC_(0.13e2), SC_(0.81472369384765625e3), SC_(-0.1295329418484016324758981437269406217454343072264e79), - SC_(0.49e2), SC_(0.13e2), SC_(0.835008544921875e3), SC_(-0.480160202630671811974690597745726960399950703036e79), - SC_(0.49e2), SC_(0.13e2), SC_(0.90579193115234375e3), SC_(-0.35894167969179998441359002403031274490177610091877e81), - SC_(0.49e2), SC_(0.13e2), SC_(0.9133758544921875e3), SC_(-0.55754327828735213847507517998059581944727327203439e81), - SC_(0.49e2), SC_(0.13e2), SC_(0.9575068359375e3), SC_(-0.67017132883446003779409784631118453849390720368906e82), - SC_(0.49e2), SC_(0.13e2), SC_(0.96488848876953125e3), SC_(-0.10036100400655956103873022404845651255543315747547e83), - SC_(0.49e2), SC_(0.13e2), SC_(0.9676949462890625e3), SC_(-0.11691334699932815101415662742725221700006049862397e83), - SC_(0.49e2), SC_(0.13e2), SC_(0.9688677978515625e3), SC_(-0.12459767366822916659583438902633170085293824041689e83), - SC_(0.49e2), SC_(0.13e2), SC_(0.99288128662109375e3), SC_(-0.4505653337387251708038852993893455212530397241114e83), - SC_(0.49e2), SC_(0.13e2), SC_(0.9964613037109375e3), SC_(-0.54417463316516236218333535495452889567513740674852e83), - SC_(0.49e2), SC_(0.16e2), SC_(0.9754039764404296875e2), SC_(0.16195878468668492500334350503693462701305694020104e19), - SC_(0.49e2), SC_(0.16e2), SC_(0.12698681640625e3), SC_(-0.36856896240517654816422327682648043937913174107659e24), - SC_(0.49e2), SC_(0.16e2), SC_(0.1354770050048828125e3), SC_(0.19859881796548912831158305154291015275078560456686e26), - SC_(0.49e2), SC_(0.16e2), SC_(0.1883819732666015625e3), SC_(-0.23672967187849847069440040765217249660610327095681e36), - SC_(0.49e2), SC_(0.16e2), SC_(0.2210340576171875e3), SC_(-0.22189524123835152332188839893297287905159259126508e43), - SC_(0.49e2), SC_(0.16e2), SC_(0.27849822998046875e3), SC_(-0.25292991496369065504843912064403299970719686840765e51), - SC_(0.49e2), SC_(0.16e2), SC_(0.30816705322265625e3), SC_(-0.26811759256582515949042773559121815694960244836161e54), - SC_(0.49e2), SC_(0.16e2), SC_(0.5468814697265625e3), SC_(-0.33465588069577286826348055416299150706090746022153e69), - SC_(0.49e2), SC_(0.16e2), SC_(0.5472205810546875e3), SC_(-0.34657606038441038404611214060469423120773248842067e69), - SC_(0.49e2), SC_(0.16e2), SC_(0.6323592529296875e3), SC_(-0.11080333365418643651448217207622525665458345454771e73), - SC_(0.49e2), SC_(0.16e2), SC_(0.81472369384765625e3), SC_(-0.10569011916536682361490220330752518535836583233917e79), - SC_(0.49e2), SC_(0.16e2), SC_(0.835008544921875e3), SC_(-0.39397400145962316729456535567553831354513655614438e79), - SC_(0.49e2), SC_(0.16e2), SC_(0.90579193115234375e3), SC_(-0.29965167902642908714407053999885142430037329082242e81), - SC_(0.49e2), SC_(0.16e2), SC_(0.9133758544921875e3), SC_(-0.46622829618959292833994958386574373327102832749242e81), - SC_(0.49e2), SC_(0.16e2), SC_(0.9575068359375e3), SC_(-0.56556493365668541833278026919693598945432955555535e82), - SC_(0.49e2), SC_(0.16e2), SC_(0.96488848876953125e3), SC_(-0.84817836551873634898585602690209361799188978565576e82), - SC_(0.49e2), SC_(0.16e2), SC_(0.9676949462890625e3), SC_(-0.98860165331969355644235260839852564793962728077414e82), - SC_(0.49e2), SC_(0.16e2), SC_(0.9688677978515625e3), SC_(-0.10538163960491416069998803320908176681982874203044e83), - SC_(0.49e2), SC_(0.16e2), SC_(0.99288128662109375e3), SC_(-0.38278803532355350068138688168884754502326101704833e83), - SC_(0.49e2), SC_(0.16e2), SC_(0.9964613037109375e3), SC_(-0.46261531805865013866332685940823444170448300629497e83), - SC_(0.49e2), SC_(0.17e2), SC_(0.9754039764404296875e2), SC_(0.9678801961982469394222069555279757811629299291147e18), - SC_(0.49e2), SC_(0.17e2), SC_(0.12698681640625e3), SC_(-0.66715649788378061990578194521830569785015052573541e23), - SC_(0.49e2), SC_(0.17e2), SC_(0.1354770050048828125e3), SC_(0.94048723489558937347998570759493822927942988225255e25), - SC_(0.49e2), SC_(0.17e2), SC_(0.1883819732666015625e3), SC_(-0.23080079549752376561585945345182398436408597785273e36), - SC_(0.49e2), SC_(0.17e2), SC_(0.2210340576171875e3), SC_(-0.12370943067598158903260672611510810607454415206918e43), - SC_(0.49e2), SC_(0.17e2), SC_(0.27849822998046875e3), SC_(-0.188441754075703296337994902406532805732885715689e51), - SC_(0.49e2), SC_(0.17e2), SC_(0.30816705322265625e3), SC_(-0.209935336600748173050960476854883618187036475357e54), - SC_(0.49e2), SC_(0.17e2), SC_(0.5468814697265625e3), SC_(-0.3001036503648300213634318040082918658169957901321e69), - SC_(0.49e2), SC_(0.17e2), SC_(0.5472205810546875e3), SC_(-0.31081909857553008527348271418795496367838192512264e69), - SC_(0.49e2), SC_(0.17e2), SC_(0.6323592529296875e3), SC_(-0.1011304203695166469989086358196274082787325843099e73), - SC_(0.49e2), SC_(0.17e2), SC_(0.81472369384765625e3), SC_(-0.9874108134018121792830331991078063587146342910788e78), - SC_(0.49e2), SC_(0.17e2), SC_(0.835008544921875e3), SC_(-0.36876108793006925768557990928189631063310720813571e79), - SC_(0.49e2), SC_(0.17e2), SC_(0.90579193115234375e3), SC_(-0.2821060457459603624382772566481300812150609252176e81), - SC_(0.49e2), SC_(0.17e2), SC_(0.9133758544921875e3), SC_(-0.43917541846925892584382321165830350676043824358841e81), - SC_(0.49e2), SC_(0.17e2), SC_(0.9575068359375e3), SC_(-0.5343850880884741917568590463608273698347394604442e82), - SC_(0.49e2), SC_(0.17e2), SC_(0.96488848876953125e3), SC_(-0.80180474480159552253643771438223418945602336714977e82), - SC_(0.49e2), SC_(0.17e2), SC_(0.9676949462890625e3), SC_(-0.93471993584643717135214136370605237446212090973335e82), - SC_(0.49e2), SC_(0.17e2), SC_(0.9688677978515625e3), SC_(-0.99645543570498230538887827549926522870842683941502e82), - SC_(0.49e2), SC_(0.17e2), SC_(0.99288128662109375e3), SC_(-0.36249581985906368117686047759757428116301751615972e83), - SC_(0.49e2), SC_(0.17e2), SC_(0.9964613037109375e3), SC_(-0.43818632824388447164485982142255008760686063166269e83), - SC_(0.49e2), SC_(0.18e2), SC_(0.9754039764404296875e2), SC_(0.40686574455151924353304460061412152512959230500072e17), - SC_(0.49e2), SC_(0.18e2), SC_(0.12698681640625e3), SC_(0.11591264288529981986384413748086738695863142242902e24), - SC_(0.49e2), SC_(0.18e2), SC_(0.1354770050048828125e3), SC_(0.9099298411960060556975677735400851416411454596175e24), - SC_(0.49e2), SC_(0.18e2), SC_(0.1883819732666015625e3), SC_(-0.16869004987981981885530123205778039482199956444297e36), - SC_(0.49e2), SC_(0.18e2), SC_(0.2210340576171875e3), SC_(-0.66966928025275819419203426901598110731158403205496e42), - SC_(0.49e2), SC_(0.18e2), SC_(0.27849822998046875e3), SC_(-0.14000387147493172378617872605956722545794965007043e51), - SC_(0.49e2), SC_(0.18e2), SC_(0.30816705322265625e3), SC_(-0.16409377034828824395983008480810509545077040522068e54), - SC_(0.49e2), SC_(0.18e2), SC_(0.5468814697265625e3), SC_(-0.26904477013213250190672100361664422555370049951479e69), - SC_(0.49e2), SC_(0.18e2), SC_(0.5472205810546875e3), SC_(-0.278674665565198598459134092395978001059483073134e69), - SC_(0.49e2), SC_(0.18e2), SC_(0.6323592529296875e3), SC_(-0.92284494815365704652374149857360786645719291626335e72), - SC_(0.49e2), SC_(0.18e2), SC_(0.81472369384765625e3), SC_(-0.92239552635258593059309458155976712063466657005686e78), - SC_(0.49e2), SC_(0.18e2), SC_(0.835008544921875e3), SC_(-0.34512858054851875954071351431061972504996545308229e79), - SC_(0.49e2), SC_(0.18e2), SC_(0.90579193115234375e3), SC_(-0.26556669766521075893923565956765347856144361889378e81), - SC_(0.49e2), SC_(0.18e2), SC_(0.9133758544921875e3), SC_(-0.4136600894621299443770158108451288909212658208848e81), - SC_(0.49e2), SC_(0.18e2), SC_(0.9575068359375e3), SC_(-0.50488896538331923449327552160796839357376071808939e82), - SC_(0.49e2), SC_(0.18e2), SC_(0.96488848876953125e3), SC_(-0.75791460417341275540027743032639223191692046801329e82), - SC_(0.49e2), SC_(0.18e2), SC_(0.9676949462890625e3), SC_(-0.88371474004688542562937209084337090556325318436441e82), - SC_(0.49e2), SC_(0.18e2), SC_(0.9688677978515625e3), SC_(-0.94215273326309641636679457540066621794181087213452e82), - SC_(0.49e2), SC_(0.18e2), SC_(0.99288128662109375e3), SC_(-0.34325728484874471882419547525954084340127892512171e83), - SC_(0.49e2), SC_(0.18e2), SC_(0.9964613037109375e3), SC_(-0.41502090945064137045190191636038872133346416105012e83), - SC_(0.49e2), SC_(0.19e2), SC_(0.9754039764404296875e2), SC_(-0.61663712273817716300739879419901014852621507911144e18), - SC_(0.49e2), SC_(0.19e2), SC_(0.12698681640625e3), SC_(0.1675430112440268373613541360720189614118096720872e24), - SC_(0.49e2), SC_(0.19e2), SC_(0.1354770050048828125e3), SC_(-0.36203423641601449861439508141043294295914036346919e25), - SC_(0.49e2), SC_(0.19e2), SC_(0.1883819732666015625e3), SC_(-0.10272178240175230561295703124970331439270256322051e36), - SC_(0.49e2), SC_(0.19e2), SC_(0.2210340576171875e3), SC_(-0.34921517344252239369977129825344283081950490966475e42), - SC_(0.49e2), SC_(0.19e2), SC_(0.27849822998046875e3), SC_(-0.10371808309763375449302184547572129491195124253703e51), - SC_(0.49e2), SC_(0.19e2), SC_(0.30816705322265625e3), SC_(-0.12803547154646164632369924559470108002603228843851e54), - SC_(0.49e2), SC_(0.19e2), SC_(0.5468814697265625e3), SC_(-0.24113353240140959870792822563702853446331984631747e69), - SC_(0.49e2), SC_(0.19e2), SC_(0.5472205810546875e3), SC_(-0.24978551889984855064578695981129738716613213464926e69), - SC_(0.49e2), SC_(0.19e2), SC_(0.6323592529296875e3), SC_(-0.84196343603241778006381658157743181354377885775922e72), - SC_(0.49e2), SC_(0.19e2), SC_(0.81472369384765625e3), SC_(-0.86157318204398801067418464221683001202735009451485e78), - SC_(0.49e2), SC_(0.19e2), SC_(0.835008544921875e3), SC_(-0.3229794917111444064930798736319578366982249750048e79), - SC_(0.49e2), SC_(0.19e2), SC_(0.90579193115234375e3), SC_(-0.24997713010410319875351696557857678569354844836328e81), - SC_(0.49e2), SC_(0.19e2), SC_(0.9133758544921875e3), SC_(-0.38959675198826857041536767909021901669084098876338e81), - SC_(0.49e2), SC_(0.19e2), SC_(0.9575068359375e3), SC_(-0.47698754627870214398837894364370617412641440207875e82), - SC_(0.49e2), SC_(0.19e2), SC_(0.96488848876953125e3), SC_(-0.7163777266035546050195813883475085233727823154041e82), - SC_(0.49e2), SC_(0.19e2), SC_(0.9676949462890625e3), SC_(-0.83543571310763374889834849414881575556735386136858e82), - SC_(0.49e2), SC_(0.19e2), SC_(0.9688677978515625e3), SC_(-0.89074864582832301584239019351245730273845614840483e82), - SC_(0.49e2), SC_(0.19e2), SC_(0.99288128662109375e3), SC_(-0.32501886194029633537695219597823561980219500935259e83), - SC_(0.49e2), SC_(0.19e2), SC_(0.9964613037109375e3), SC_(-0.39305507139881250084440920416798458859478419817795e83) - }; -#undef SC_ + static const boost::array, 2240> laguerre3 = {{ + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.9754039764404296875e2), SC_(0.61248773400035441372705568899743424188675775638604e9) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.12698681640625e3), SC_(0.35204789737752362425049635886299775785128782532338e10) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.1354770050048828125e3), SC_(0.53680020529340456542399945558001901900007952546989e10) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.1883819732666015625e3), SC_(0.44534031167752568381323984620072514172994661540171e11) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.2210340576171875e3), SC_(0.12226434763229329677261432059244153549746269983841e12) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.27849822998046875e3), SC_(0.51928144111428742292292453631991614690587389994904e12) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.30816705322265625e3), SC_(0.97428426563622634057559347373791034771828164883086e12) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.5468814697265625e3), SC_(0.3324381244018248505151003408444078258062512743881e14) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.5472205810546875e3), SC_(0.33370020703520225304974334354074929274249826530701e14) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.6323592529296875e3), SC_(0.80676208197265431223389966116130786752172758946929e14) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.81472369384765625e3), SC_(0.37709198164073899574491439717306334644653651087643e15) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.835008544921875e3), SC_(0.43784677681230003590939175326930086254310296977861e15) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.90579193115234375e3), SC_(0.71751164134703529160531275753374390004620108776236e15) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.9133758544921875e3), SC_(0.75474163633107959381273333540455867778846765466731e15) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.9575068359375e3), SC_(0.10048213277050885981803871378237693755448856069989e16) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.96488848876953125e3), SC_(0.10527174037983159903287634170928938343127358723874e16) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.9676949462890625e3), SC_(0.10714192604719650298629709048594099989758377336641e16) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.9688677978515625e3), SC_(0.10793165886036598413491640043052411777219226808173e16) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.99288128662109375e3), SC_(0.12520056327602887353590139034934048397213872282597e16) }}, + {{ SC_(0.6e1), SC_(0.4e1), SC_(0.9964613037109375e3), SC_(0.12796190491413846860531891431736127176350842769258e16) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.9754039764404296875e2), SC_(0.57021748735352796844833665641714981145537658965832e9) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.12698681640625e3), SC_(0.33392337350031500089312750393952812869969520242424e10) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.1354770050048828125e3), SC_(0.51104706607057706503593300411908865340079809564711e10) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.1883819732666015625e3), SC_(0.43033684039351042149204372971415695875947452322601e11) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.2210340576171875e3), SC_(0.11878421144708082332834762334306478479136415095637e12) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.27849822998046875e3), SC_(0.50766913019696586493282931975810537104713641422173e12) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.30816705322265625e3), SC_(0.95466760718538857591082062972549747072346150612994e12) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.5468814697265625e3), SC_(0.32872226240917190297091739750525454366627699186064e14) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.5472205810546875e3), SC_(0.32997259328655255330496759553150199138853700279145e14) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.6323592529296875e3), SC_(0.79898329260889892967192058996859678757129709781078e14) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.81472369384765625e3), SC_(0.37428017493482775405894670005457409154697608991328e15) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.835008544921875e3), SC_(0.43466223450876443481509940956447737669130708637296e15) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.90579193115234375e3), SC_(0.71270545904261412829731553082318032163659205189309e15) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.9133758544921875e3), SC_(0.7497285196890962326633452898612092751671091947701e15) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.9575068359375e3), SC_(0.99845803303929955008572627409241608030868175838179e15) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.96488848876953125e3), SC_(0.10461023358117816588476498791118019449318399295782e16) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.9676949462890625e3), SC_(0.10647064052554109781969489136618692170398077176558e16) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.9688677978515625e3), SC_(0.10725625259217407089116034019717976945427232766523e16) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.99288128662109375e3), SC_(0.12443623656417308867522424203310475916181187862679e16) }}, + {{ SC_(0.6e1), SC_(0.5e1), SC_(0.9964613037109375e3), SC_(0.12718355604200258530774511416682851768226221644704e16) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.9754039764404296875e2), SC_(0.49284811793209280365434949754966958001727610684493e9) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.12698681640625e3), SC_(0.29997862506208045020727302705263463492969194184528e10) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.1354770050048828125e3), SC_(0.46259460134591536879819144489901451018431480056059e10) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.1883819732666015625e3), SC_(0.40158369321443255951219796747513198534532980552585e11) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.2210340576171875e3), SC_(0.1120699625624019830448773936385820118244175747615e12) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.27849822998046875e3), SC_(0.48509038473703058950212476663392650648272020840751e12) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.30816705322265625e3), SC_(0.91641718510448442971341501529316096562199222581998e12) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.5468814697265625e3), SC_(0.32139411296589331991485384644984994696859399675058e14) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.5472205810546875e3), SC_(0.32262120245377330138811808763450924797742804132045e14) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.6323592529296875e3), SC_(0.78361281470358220056716850107433788659136608638212e14) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.81472369384765625e3), SC_(0.36870888982652886020361269968737789868814568588064e15) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.835008544921875e3), SC_(0.42835095990188177652844730504615356961881860142468e15) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.90579193115234375e3), SC_(0.70317345799024105504252323584691230510601850060279e15) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.9133758544921875e3), SC_(0.73978540734723097232993500405412015992828695917165e15) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.9575068359375e3), SC_(0.98583204388899485014640108498828265136751380914859e15) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.96488848876953125e3), SC_(0.10329759730285883611535736100827742332871039794527e16) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.9676949462890625e3), SC_(0.10513856938469798930399543075676194173463962645542e16) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.9688677978515625e3), SC_(0.10591599150778794161004483492934728758631873253144e16) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.99288128662109375e3), SC_(0.1229192323834801613580240381635673120588670474927e16) }}, + {{ SC_(0.6e1), SC_(0.7e1), SC_(0.9964613037109375e3), SC_(0.12563867825730434806513584802886506865386445819117e16) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.9754039764404296875e2), SC_(0.31056176609328262744354290307490499447749128627984e9) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.12698681640625e3), SC_(0.21474641645375196945003617651061372691638804186296e10) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.1354770050048828125e3), SC_(0.33939912866617433675302309449585922660229492695138e10) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.1883819732666015625e3), SC_(0.3246939393485798363604662321181037517515150375214e11) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.2210340576171875e3), SC_(0.93785476831971153918912095143821834557237292167987e11) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.27849822998046875e3), SC_(0.42229348699358054630103206097276707070997137917402e12) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.30816705322265625e3), SC_(0.80921665035606831983918570980305083995391250863279e12) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.5468814697265625e3), SC_(0.30021987362168608006705510091464548855616102605746e14) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.5472205810546875e3), SC_(0.3013793009404698889289850495408042782537109837479e14) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.6323592529296875e3), SC_(0.7389695059502189306373674846273437884319461768123e14) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.81472369384765625e3), SC_(0.35240744843758068568366054624709488158274087060876e15) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.835008544921875e3), SC_(0.4098729207588772848089021141281301420706627999216e15) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.90579193115234375e3), SC_(0.67521178818255342139438661537971495337615596039104e15) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.9133758544921875e3), SC_(0.71061224267344889512925363465089197035709820934262e15) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.9575068359375e3), SC_(0.94874872695964208516621641733125659722361544545777e15) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.96488848876953125e3), SC_(0.99441667971961652225223077796484088222447277866909e15) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.9676949462890625e3), SC_(0.10122530692858831068332258430998293296495283930143e16) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.9688677978515625e3), SC_(0.10197856775415755500167732055815127952881513946199e16) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.99288128662109375e3), SC_(0.11846028047307665541922047585702480764211063113749e16) }}, + {{ SC_(0.6e1), SC_(0.13e2), SC_(0.9964613037109375e3), SC_(0.12109745881583554125132338218009211405499508666071e16) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.9754039764404296875e2), SC_(0.24278455726195980361923424496753165147487010730985e9) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.12698681640625e3), SC_(0.18030561300133652370839361014673853459811752535873e10) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.1354770050048828125e3), SC_(0.28881912653305133981890911698470926640429114963515e10) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.1883819732666015625e3), SC_(0.29108812862427597218212064605049495961212544330731e11) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.2210340576171875e3), SC_(0.85616143635967071526809182235517018079343589729518e11) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.27849822998046875e3), SC_(0.39352212446993374561133734251485121814802348879652e12) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.30816705322265625e3), SC_(0.75965534404424419844204496845212470192096727671235e12) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.5468814697265625e3), SC_(0.29007606682763749078137760938450840888887892431046e14) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.5472205810546875e3), SC_(0.29120279915635749780172021234758221516201513893146e14) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.6323592529296875e3), SC_(0.71745423807489525509070867847267145602821278253669e14) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.81472369384765625e3), SC_(0.34448448721794017468717487738286623037893967559024e15) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.835008544921875e3), SC_(0.4008857272032547098139448124146495500684039156006e15) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.90579193115234375e3), SC_(0.66158192958719979428580597488440490193264309489379e15) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.9133758544921875e3), SC_(0.69638877078679263739469509705373976108324301755808e15) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.9575068359375e3), SC_(0.9306471468871133044489467037648480350793545046173e15) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.96488848876953125e3), SC_(0.97559109159816676915953242609482016333608597005721e15) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.9676949462890625e3), SC_(0.99314621712374015523569716516073804333679788291835e15) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.9688677978515625e3), SC_(0.10005602904979136235528290138828979990104151199654e16) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.99288128662109375e3), SC_(0.11628181660003715807927735007640600139772036681539e16) }}, + {{ SC_(0.6e1), SC_(0.16e2), SC_(0.9964613037109375e3), SC_(0.11887861388958864158184058615107773425485087664827e16) }}, + {{ SC_(0.6e1), SC_(0.17e2), SC_(0.9754039764404296875e2), SC_(0.22309335653387736494310721981505397269088117661973e9) }}, + {{ SC_(0.6e1), SC_(0.17e2), SC_(0.12698681640625e3), SC_(0.16989221636139193381325228565875327380060701000354e10) }}, + {{ SC_(0.6e1), SC_(0.17e2), SC_(0.1354770050048828125e3), SC_(0.27341067762482514123133136489132498264704946000748e10) }}, + {{ SC_(0.6e1), SC_(0.17e2), SC_(0.1883819732666015625e3), 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SC_(-0.39305507139881250084440920416798458859478419817795e83) }} + }}; diff --git a/test/ldouble_test_instances.cpp b/test/ldouble_test_instances.cpp new file mode 100644 index 000000000..6391fe6d8 --- /dev/null +++ b/test/ldouble_test_instances.cpp @@ -0,0 +1,20 @@ +// Copyright John Maddock 2011. +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include "pch.hpp" + +#ifndef BOOST_BUILD_PCH_ENABLED +#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error +#include +#endif + +#include + +#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS + +#define BOOST_MATH_TEST_TYPE long double +#include "test_instances.hpp" + +#endif diff --git a/test/legendre_p.ipp b/test/legendre_p.ipp index 0a21b9279..295f86e4c 100644 --- a/test/legendre_p.ipp +++ b/test/legendre_p.ipp @@ -3,148 +3,146 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 140> legendre_p = { - SC_(3), SC_(-0.804919183254241943359375), SC_(-0.09637879251279735399302410605920296560178428535437), SC_(-0.84585603807674271376114723023136351467791030262194), - SC_(3), SC_(-0.74602639675140380859375), SC_(0.081027074619746344180737168075984167003866787126753), SC_(-0.80282652754865351221792807765781454966620965987346), - SC_(3), SC_(-0.72904598712921142578125), SC_(0.12483445078630286253952851342405305778981983166886), SC_(-0.77778604740049228448138273219369426999256253154477), - SC_(3), SC_(-0.62323606014251708984375), SC_(0.32965574890576083785628027375894100181596968468511), SC_(-0.54513199810739721932916528089324249381856320981233), - SC_(3), SC_(-0.5579319000244140625), SC_(0.40270407973501426077134190961714921286329627037048), SC_(-0.36518655840013507868281802164420656404202160032323), - SC_(3), SC_(-0.44300353527069091796875), SC_(0.44715433191447753543307951822408097264371917844983), SC_(-0.036791936427532285617966259083782977179826877960429), - SC_(3), SC_(-0.38366591930389404296875), SC_(0.43431026413595020613207998332397363761003816762241), SC_(0.12305391050245773781086426664843252339855233834581), - SC_(3), SC_(0.09376299381256103515625), SC_(-0.13858369755095318860018104847528497280961801152444), SC_(0.63165561565784611978985918320060987131739507929363), - SC_(3), SC_(0.0944411754608154296875), SC_(-0.13955592906053357908142302859499928047171124489978), SC_(0.63114960637026901412475946814198954544987429570206), - SC_(3), SC_(0.264718532562255859375), SC_(-0.35070182432271000038054645231433426033618161454797), SC_(0.39637508312826953308089998658220280933868101174524), - SC_(3), SC_(0.62944734096527099609375), SC_(-0.32069719648529449984920462269136209876307930244366), SC_(-0.561319593950734471650860089348537659182887471015), - SC_(3), SC_(0.67001712322235107421875), SC_(-0.25306053375130974366335052634993663112084050226258), SC_(-0.66081564793406011705012545543655510789740391137235), - SC_(3), SC_(0.81158387660980224609375), SC_(0.11903579598709513016345544955329471825677956076106), SC_(-0.84529721625683760880474150426292608647145977571808), - SC_(3), SC_(0.826751708984375), SC_(0.1726224256643575927228084765374660491943359375), SC_(-0.83881729781391507585288129748948101183986537673708), - SC_(3), SC_(0.91501367092132568359375), SC_(0.54271752467888026988712457448701953488523486157646), SC_(-0.58117864722536578272928121147096403274716994164107), - SC_(3), SC_(0.92977702617645263671875), SC_(0.61478093203605979210896718576903619002393952541752), SC_(-0.47601316933958185359002896997987802108555441085956), - SC_(3), SC_(0.93538987636566162109375), SC_(0.6429734865180513243156944550547871042311953715398), SC_(-0.42776266738524467923677588882284251961316602328383), - SC_(3), SC_(0.93773555755615234375), SC_(0.65488632484399120345028300071987814590102061629295), SC_(-0.40599139678289761995855284290619999445381396586062), - SC_(3), SC_(0.98576259613037109375), SC_(0.91608863936432686136610015203984858089825138449669), SC_(0.49911743300628611193386173368321463301956284745397), - SC_(3), SC_(0.99292266368865966796875), SC_(0.95791076106518834501582130387317692843396343960194), SC_(0.90345674705561627727354266945334737890516023119515), - SC_(5), SC_(-0.804919183254241943359375), SC_(0.39312973382980111956333250391790337182567613112521), SC_(-0.30797722800923861903533473474484308050729533072248), - SC_(5), SC_(-0.74602639675140380859375), SC_(0.4144532363564166856565791456062465926118819061177), SC_(0.036750999302184486102911681342167235245694654813727), - SC_(5), SC_(-0.72904598712921142578125), SC_(0.40170549167165668611417028849058086074027575851596), SC_(0.12520396031165822675600338672833850727710544023424), - SC_(5), SC_(-0.62323606014251708984375), SC_(0.20914641668663499200234579439954172182527145448352), SC_(0.50490192751447088632949650396821036768725468002192), - SC_(5), SC_(-0.5579319000244140625), SC_(0.047804048918209109846499488120279081448233535491368), SC_(0.58010824986594190037517814500067698165903587991196), - SC_(5), SC_(-0.44300353527069091796875), SC_(-0.20426834340719068505951661242682923196540890996203), SC_(0.46263002281764960331577712774593562735119375851165), - SC_(5), SC_(-0.38366591930389404296875), SC_(-0.29067957811088193540744987867754401309946084909752), SC_(0.31516732667905959819121026003137539434799697742685), - SC_(5), SC_(0.09376299381256103515625), SC_(0.16864990731338440263027533820227754755159887863031), SC_(-0.46423435769108284256474941359029876833900529649787), - SC_(5), SC_(0.0944411754608154296875), SC_(0.1697659485252767697264924108060913297868060247664), SC_(-0.46324927263674125093814131181689301223878566421762), - SC_(5), SC_(0.264718532562255859375), SC_(0.34426832813003273714672924371824224133559143244821), SC_(-0.049432441822728069543372084272506540578906568566679), - SC_(5), SC_(0.62944734096527099609375), SC_(-0.22382279528405448977447983371074041669623686569369), SC_(0.49147664711760436466007581944059038967809611892101), - SC_(5), SC_(0.67001712322235107421875), SC_(-0.31223652976417549895070288708720094161868379195206), SC_(0.37610337461310797969209584800253042022904925554525), - SC_(5), SC_(0.81158387660980224609375), SC_(-0.38292680966875416452976755202641274083447045975907), SC_(-0.34885118284757894374218709400505373551960888245662), - SC_(5), SC_(0.826751708984375), SC_(-0.35269763131671469331857533366092200943081591546502), SC_(-0.44136440965471238150156372311112451085353528866709), - SC_(5), SC_(0.91501367092132568359375), SC_(0.063446713438062204473932078136911612759332109107889), SC_(-0.82663633769127728796241230589411701186971587004582), - SC_(5), SC_(0.92977702617645263671875), SC_(0.18225073809630641977015280395310276646936069311641), SC_(-0.82168035297079603201814519993667772968868461426771), - SC_(5), SC_(0.93538987636566162109375), SC_(0.23180510604150429189260138185795569842018206442858), SC_(-0.80887163427971286589959630152315983255456115675709), - SC_(5), SC_(0.93773555755615234375), SC_(0.25325565314935514475658826960850521331006389130604), SC_(-0.80136139259062971113064196979296442577453518790514), - SC_(5), SC_(0.98576259613037109375), SC_(0.79688047965898906667942422168075865228912496237335), SC_(-0.050056541330186097160719119175881895101011997635397), - SC_(5), SC_(0.99292266368865966796875), SC_(0.89644489554848727542361918961404754824639399670787), SC_(0.37903738567797794270627705612855765856516256104433), - SC_(6), SC_(-0.804919183254241943359375), SC_(-0.39836758461472829348998598547346973134856336403357), SC_(-0.11186770789341157073263552304164952167231422725269), - SC_(6), SC_(-0.74602639675140380859375), SC_(-0.26942943612721316815918357350921061418816560550185), SC_(-0.42602747957292468844799426387152791743497741383254), - SC_(6), SC_(-0.72904598712921142578125), SC_(-0.21840146170346573698680050916460454542235139698046), SC_(-0.48296923649820365053381714059193346150823509339657), - SC_(6), SC_(-0.62323606014251708984375), SC_(0.11229562713036701432807908627179645376710821780817), SC_(-0.52579618536742217260788491630929608589881417853436), - SC_(6), SC_(-0.5579319000244140625), SC_(0.25809538238812630583446736370855025636974655379774), SC_(-0.35443454005327430793711175663169328286248363280561), - SC_(6), SC_(-0.44300353527069091796875), SC_(0.32627027269443981686050692334106934126675080884247), SC_(0.076978364356597061911602221500765420329999192593694), - SC_(6), SC_(-0.38366591930389404296875), SC_(0.27296210523874472670236080623125046782530388804834), SC_(0.27741174731966691723650037805968774957839220262642), - SC_(6), SC_(0.09376299381256103515625), SC_(-0.25631763331851885315854599502995062449465614809422), SC_(-0.28268746516151787527692774690914081177303614109476), - SC_(6), SC_(0.0944411754608154296875), SC_(-0.25552408862019782534903797380377055156453603599383), SC_(-0.28448177559590539095516583083575884593430785034601), - SC_(6), SC_(0.264718532562255859375), SC_(0.055663225234594337836693345273561919051283660765644), SC_(-0.49211101331909515135704356361137060677480116821877), - SC_(6), SC_(0.62944734096527099609375), SC_(0.095034738211053556569114686960941777812118998024525), SC_(0.53595663488501203764878594691541436002403012434814), - SC_(6), SC_(0.67001712322235107421875), SC_(-0.027907528859134634498084497388775217092645960712684), SC_(0.56739928086411463246848716706273921826782270933536), - SC_(6), SC_(0.81158387660980224609375), SC_(-0.40564261599347283927948120545903068249295719183982), SC_(0.065698612969198511696728446106187822049301308842024), - SC_(6), SC_(0.826751708984375), SC_(-0.41441668785915980661759850483046331378288487166901), SC_(-0.046051089316127435599875211778830659378778305951565), - SC_(6), SC_(0.91501367092132568359375), SC_(-0.14534417319305000517260528484257988550512306946976), SC_(-0.73321199968869349837797508987098833755655170036581), - SC_(6), SC_(0.92977702617645263671875), SC_(-0.02497873763140766287065827948618680160671583843944), SC_(-0.80187400193518611909857727430796462753119035734657), - SC_(6), SC_(0.93538987636566162109375), SC_(0.028201141383986142054022312024873160606967286580461), SC_(-0.81740119198478364508466660088619509288367234232148), - SC_(6), SC_(0.93773555755615234375), SC_(0.051703886374808225952970501830818053254301264204132), SC_(-0.82169997971024778036115328485043201232954643879117), - SC_(6), SC_(0.98576259613037109375), SC_(0.72170038823497209265542323838206061870527088205587), SC_(-0.25448294588059600387767244854330786413565245709897), - SC_(6), SC_(0.99292266368865966796875), SC_(0.85656129838850274253099953133227725425228299308345), SC_(0.17625410031563921455149796282056956604031098075843), - SC_(13), SC_(-0.804919183254241943359375), SC_(-0.021346989675489582899777513316783512919027984178499), SC_(-0.44112202059370695044753367609499513618897172902607), - SC_(13), SC_(-0.74602639675140380859375), SC_(0.24666838562906154791363844279971485004009388494544), SC_(-0.1559921230869429475133589681910169153699159544855), - SC_(13), SC_(-0.72904598712921142578125), SC_(0.26205171362935296430727406212496048008100313584788), SC_(-0.017605179298092333976782550762974395271667547123874), - SC_(13), SC_(-0.62323606014251708984375), SC_(-0.080372069801645230864998901272264760659582933477599), SC_(0.36425485923732018458592174575151844471405378913141), - SC_(13), SC_(-0.5579319000244140625), SC_(-0.23583528015736737224719659667717786026703268284614), SC_(0.053245393722305081751995109192359134354871591534969), - SC_(13), SC_(-0.44300353527069091796875), SC_(0.018972604977717555259851272576261414873385597702604), SC_(-0.35886939657929715282594368713239077257966834584912), - SC_(13), SC_(-0.38366591930389404296875), SC_(0.18550250811451569348004068552647395938057310465493), SC_(-0.20246148054258569990560069049122417793152050446365), - SC_(13), SC_(0.09376299381256103515625), SC_(0.20769838303968474575312727060982309147206670120161), SC_(-0.10173158142023370803559517312227984933062321078173), - SC_(13), SC_(0.0944411754608154296875), SC_(0.20829227701017635616317556146048162430074934166827), SC_(-0.098728123460385300129782227650749493941872811511327), - SC_(13), SC_(0.264718532562255859375), SC_(-0.1016381458266690823353213981274025318520849829061), SC_(0.30835386562966326517046404619145380164126531151263), - SC_(13), SC_(0.62944734096527099609375), SC_(0.055159037199559177575178459223260433973722342159236), SC_(0.37691576754738027132316322394241161656121459482015), - SC_(13), SC_(0.67001712322235107421875), SC_(-0.11980080975332609846766208424077118471193674213212), SC_(0.34804362893711095691292965673736967284289808313288), - SC_(13), SC_(0.81158387660980224609375), SC_(0.064420961086402494165295142893303224035523617990131), SC_(-0.43419593067780672264639624363068831709493843634964), - SC_(13), SC_(0.826751708984375), SC_(0.16013654257672660076220863480719945813853670795106), SC_(-0.37830883499601794980891054166266352530711732686068), - SC_(13), SC_(0.91501367092132568359375), SC_(0.02981406506695430902920205723465070991144692911286), SC_(0.53391573874244763290223203488170268282792221646375), - SC_(13), SC_(0.92977702617645263671875), SC_(-0.14928783504228836625545729908131879929441545864731), SC_(0.5094824048642415323846575901763459962675439032328), - SC_(13), SC_(0.93538987636566162109375), SC_(-0.21821472006169780300413719938049820079476182672815), SC_(0.45809358526457816919278185678834785451752393960047), - SC_(13), SC_(0.93773555755615234375), SC_(-0.24593495540807619378595982256918019147674926458319), SC_(0.42889513803137504816802334074350455620384537313833), - SC_(13), SC_(0.98576259613037109375), SC_(0.06582920955682109946957491732104452005420774878568), SC_(-0.81713360182404631829162888606556475045158637145556), - SC_(13), SC_(0.99292266368865966796875), SC_(0.45168281361591264659940935116533646174194486856019), SC_(-0.66523405291864568469611605694139032227348875420525), - SC_(16), SC_(-0.804919183254241943359375), SC_(-0.24617676998426440746802697580367697602069689994431), SC_(-0.10342588249052076335368259863624425129111161555058), - SC_(16), SC_(-0.74602639675140380859375), SC_(0.05589693997183205349782501045594495596630477937041), SC_(-0.36756591277520722601404123599925254242454264467136), - SC_(16), SC_(-0.72904598712921142578125), SC_(0.1435839632236998433207972126531002284333052188772), SC_(-0.29678713314015209268198753833877314533807120416601), - SC_(16), SC_(-0.62323606014251708984375), SC_(0.025006544465484963551355899284888512107603542872025), SC_(0.34655424303519465823894024987098609170947386899599), - SC_(16), SC_(-0.5579319000244140625), SC_(-0.20273668414164894060160750060929827332311158866899), SC_(0.1149894928335745044316704348175343096216902152789), - SC_(16), SC_(-0.44300353527069091796875), SC_(0.0568430344346968196836808967847074379571404518767), SC_(-0.31329734713414163463145524081279862392937646591181), - SC_(16), SC_(-0.38366591930389404296875), SC_(0.19955350157037941974526184597940130951592808285846), SC_(-0.069121706148999889753860133645349635646774147838909), - SC_(16), SC_(0.09376299381256103515625), SC_(0.004077511401713283600036273485948150451706308548591), SC_(0.3090887073999325166929620341518083398087059069866), - SC_(16), SC_(0.0944411754608154296875), SC_(0.0018646455756569841632128890021862805086238621865179), SC_(0.30915113128562592599142879370578903469780546339442), - SC_(16), SC_(0.264718532562255859375), SC_(-0.057138811421491531852629180943328986609990232285623), SC_(-0.30102711196776165823913047161703041527490961215075), - SC_(16), SC_(0.62944734096527099609375), SC_(0.053905813652862864225047719177357021912552840167578), SC_(-0.3394893321631230893291882500714616497801870033187), - SC_(16), SC_(0.67001712322235107421875), SC_(0.20571755182888692558409436652095184688145604215735), SC_(-0.15400029036097541197972382773740560927016105513573), - SC_(16), SC_(0.81158387660980224609375), SC_(-0.25610293236665229776934216307688324622589786937523), SC_(0.029961309199690485279175505247898935243066233951638), - SC_(16), SC_(0.826751708984375), SC_(-0.24467257950234667771221825741251222771947492803914), SC_(-0.14584909786233540893014977656569646339205583145946), - SC_(16), SC_(0.91501367092132568359375), SC_(0.30042521371658467516725427482154698462078838756), SC_(0.11242410274334292000251659391599358954645603738835), - SC_(16), SC_(0.92977702617645263671875), SC_(0.20912498055485121957345853172873004479220934035096), SC_(0.38711457227561848903449378495312209659537067985191), - SC_(16), SC_(0.93538987636566162109375), SC_(0.14228176834914109691746234218230423568131480850111), SC_(0.46724475576348077611133336497614776597835295379528), - SC_(16), SC_(0.93773555755615234375), SC_(0.10947822546659067656059296835577708662292349876443), SC_(0.49345958632627785174194039683464075153298036877136), - SC_(16), SC_(0.98576259613037109375), SC_(-0.18053759743174070857427031356500616942177764243751), SC_(-0.69129540587532453519248426712601771804500778047449), - SC_(16), SC_(0.99292266368865966796875), SC_(0.24467850628321941403216962899355195806033451938156), SC_(-0.79611153201220615596111924787398204555433320171123), - SC_(18), SC_(-0.804919183254241943359375), SC_(-0.0091062060443244939758547861277241601517458288228401), SC_(-0.37780874716766649794749661161502596284251171176729), - SC_(18), SC_(-0.74602639675140380859375), SC_(0.22554068680311218202775373160884926839138620763174), SC_(0.043450468136242147653982143862844811198611491554443), - SC_(18), SC_(-0.72904598712921142578125), SC_(0.18653718888369370131458265584018026946159296567964), SC_(0.19518736469516489835563573974741507967360934238079), - SC_(18), SC_(-0.62323606014251708984375), SC_(-0.20837325214812717413067018822585361068165851336255), SC_(-0.037088866497216472583736911887498188987603773369659), - SC_(18), SC_(-0.5579319000244140625), SC_(0.0083537300257362812848909087265145663947906734657682), SC_(-0.31950967163170480424900959261902943297087436887194), - SC_(18), SC_(-0.44300353527069091796875), SC_(0.11695183881480336805185423703698692829975597728824), SC_(0.24681367379374692383023201907678584193776277803732), - SC_(18), SC_(-0.38366591930389404296875), SC_(-0.10358901613970675221183097893317277350294739582856), SC_(0.25578907869474625948919953810862798903271057530686), - SC_(18), SC_(0.09376299381256103515625), SC_(0.030899020693203570750329014297680833991336820156792), SC_(-0.28791754441150052849520877694768651589010597918611), - SC_(18), SC_(0.0944411754608154296875), SC_(0.033208344966164570458319052396398896477890882959009), SC_(-0.28729203288102887394022408730410045130704945170246), - SC_(18), SC_(0.264718532562255859375), SC_(-0.045964012675459912647004385671790829004749499845969), SC_(0.28775273984847125983134846044367147353322574723096), - SC_(18), SC_(0.62944734096527099609375), SC_(-0.21025192720175270695719746239016794207250758550671), SC_(-0.011451910307176188739521846496709015868005938376706), - SC_(18), SC_(0.67001712322235107421875), SC_(-0.11209473575977880537554630008831322938651681961203), SC_(-0.28861574077574071045967706163764266303939167641235), - SC_(18), SC_(0.81158387660980224609375), SC_(-0.059414308841952830929071045427642264332649709039605), SC_(0.36941533931174362399141104265754795528484218175544), - SC_(18), SC_(0.826751708984375), SC_(-0.1661861116384618036402153021294856784649918532195), SC_(0.28742497280291907514593608858531889117823779493292), - SC_(18), SC_(0.91501367092132568359375), SC_(0.24104179066621669826861428047478740284125071072384), SC_(-0.25816581242891276150855737931173321477113736399573), - SC_(18), SC_(0.92977702617645263671875), SC_(0.30345956430814040115575308179633295683878952009221), SC_(0.053205379543234927660568467761641814470230916738039), - SC_(18), SC_(0.93538987636566162109375), SC_(0.28695924419323148602457516358630434274549630594269), SC_(0.19040502613280754358590157800975680518526525190133), - SC_(18), SC_(0.93773555755615234375), SC_(0.27214637032176476176235696410333280489913435468021), SC_(0.24695230662862708114901251701483136230530918002153), - SC_(18), SC_(0.98576259613037109375), SC_(-0.30043454768104230746662772278855454488514250456508), SC_(-0.52586497321495004128692505709794988132542865806662), - SC_(18), SC_(0.99292266368865966796875), SC_(0.10905904618186494808823511070262036756283922080124), SC_(-0.8190043052645567950966181297246945012178431035647), - SC_(19), SC_(-0.804919183254241943359375), SC_(-0.13197080377202665736616914483295430386103226798339), SC_(0.30439185079461838727386102511417679445130143697504), - SC_(19), SC_(-0.74602639675140380859375), SC_(-0.145888472515752488322967820082056444353328274887), SC_(-0.26146280837274387072049326070853702574943967213499), - SC_(19), SC_(-0.72904598712921142578125), SC_(-0.049543273739376098938164118341034405465324305394334), SC_(-0.33399130950651187664252780722066231231086715215037), - SC_(19), SC_(-0.62323606014251708984375), SC_(0.108462474462736719241499115773313996144190665045), SC_(0.27188868340165133975799203281538322711757069710654), - SC_(19), SC_(-0.5579319000244140625), SC_(-0.16898700597587011902855624616392747901805702881528), SC_(0.16296957620279172219978419815087191821651266886829), - SC_(19), SC_(-0.44300353527069091796875), SC_(0.086774244261237041187502205186727910747248943821998), SC_(-0.2669005399736008170995423913834449884708993279043), - SC_(19), SC_(-0.38366591930389404296875), SC_(0.18518233719073980253783272267881493406790394149709), SC_(0.050815807727239433167794934837935315089529954541468), - SC_(19), SC_(0.09376299381256103515625), SC_(-0.1749285947092888721974786955725138685456169025118), SC_(-0.073354024188019371331713593919507214584741353774141), - SC_(19), SC_(0.0944411754608154296875), SC_(-0.17429825143908666454510603569046385180196182465626), SC_(-0.077001126265999192631865199712139132518527301044888), - SC_(19), SC_(0.264718532562255859375), SC_(0.16022500206625985912825819052448183125933330717671), SC_(0.14198924834209712722889554522828334583526568794205), - SC_(19), SC_(0.62944734096527099609375), SC_(-0.13438326361094362774586020859943409104199788819994), SC_(0.24300673266449070282404274854258133237165626165118), - SC_(19), SC_(0.67001712322235107421875), SC_(-0.20602713406941943301157630033028134054188569383329), SC_(-0.060940372673870113382880029493240963759634545830116), - SC_(19), SC_(0.81158387660980224609375), SC_(0.086971455844324875234132438927179131969983584970598), SC_(0.34508503887069582338167006750623249283260807122053), - SC_(19), SC_(0.826751708984375), SC_(-0.033442914793680897952010218712581529745899360903155), SC_(0.37454337915916963566398826067574338174597268932648), - SC_(19), SC_(0.91501367092132568359375), SC_(0.15007656103598576739971044779394255546718356845339), SC_(-0.37908868831917397336990106081043384870642885722423), - SC_(19), SC_(0.92977702617645263671875), SC_(0.28693501649909716776829384064013974960722420152263), SC_(-0.12313038336912701300360856578205807776474791522058), - SC_(19), SC_(0.93538987636566162109375), SC_(0.30324802829239922164147482899163792077902516015462), SC_(0.017801725881771420248228319415115282604840122400748), - SC_(19), SC_(0.93773555755615234375), SC_(0.30185089350015097041813236342216465473811492066808), SC_(0.080512539757557010183574032982523614885735562454396), - SC_(19), SC_(0.98576259613037109375), SC_(-0.34396150797274909426987918450335894287593307514199), SC_(-0.42686745322594445556165789826564473675847159812306), - SC_(19), SC_(0.99292266368865966796875), SC_(0.043969381393564338898972458003559718667557179801894), SC_(-0.81279540498362619452519349374691829897388634698573) - }; -#undef SC_ + static const boost::array, 140> legendre_p = {{ + {{ SC_(3), SC_(-0.804919183254241943359375), SC_(-0.09637879251279735399302410605920296560178428535437), SC_(-0.84585603807674271376114723023136351467791030262194) }}, + {{ SC_(3), SC_(-0.74602639675140380859375), SC_(0.081027074619746344180737168075984167003866787126753), SC_(-0.80282652754865351221792807765781454966620965987346) }}, + {{ SC_(3), SC_(-0.72904598712921142578125), SC_(0.12483445078630286253952851342405305778981983166886), SC_(-0.77778604740049228448138273219369426999256253154477) }}, + {{ SC_(3), SC_(-0.62323606014251708984375), SC_(0.32965574890576083785628027375894100181596968468511), SC_(-0.54513199810739721932916528089324249381856320981233) }}, + {{ SC_(3), SC_(-0.5579319000244140625), SC_(0.40270407973501426077134190961714921286329627037048), SC_(-0.36518655840013507868281802164420656404202160032323) }}, + {{ SC_(3), SC_(-0.44300353527069091796875), SC_(0.44715433191447753543307951822408097264371917844983), SC_(-0.036791936427532285617966259083782977179826877960429) }}, + {{ SC_(3), SC_(-0.38366591930389404296875), SC_(0.43431026413595020613207998332397363761003816762241), SC_(0.12305391050245773781086426664843252339855233834581) }}, + {{ SC_(3), SC_(0.09376299381256103515625), SC_(-0.13858369755095318860018104847528497280961801152444), SC_(0.63165561565784611978985918320060987131739507929363) }}, + {{ SC_(3), SC_(0.0944411754608154296875), SC_(-0.13955592906053357908142302859499928047171124489978), SC_(0.63114960637026901412475946814198954544987429570206) }}, + {{ SC_(3), SC_(0.264718532562255859375), SC_(-0.35070182432271000038054645231433426033618161454797), SC_(0.39637508312826953308089998658220280933868101174524) }}, + {{ SC_(3), SC_(0.62944734096527099609375), SC_(-0.32069719648529449984920462269136209876307930244366), SC_(-0.561319593950734471650860089348537659182887471015) }}, + {{ SC_(3), SC_(0.67001712322235107421875), SC_(-0.25306053375130974366335052634993663112084050226258), SC_(-0.66081564793406011705012545543655510789740391137235) }}, + {{ SC_(3), SC_(0.81158387660980224609375), SC_(0.11903579598709513016345544955329471825677956076106), SC_(-0.84529721625683760880474150426292608647145977571808) }}, + {{ SC_(3), SC_(0.826751708984375), SC_(0.1726224256643575927228084765374660491943359375), SC_(-0.83881729781391507585288129748948101183986537673708) }}, + {{ SC_(3), SC_(0.91501367092132568359375), SC_(0.54271752467888026988712457448701953488523486157646), SC_(-0.58117864722536578272928121147096403274716994164107) }}, + {{ SC_(3), SC_(0.92977702617645263671875), SC_(0.61478093203605979210896718576903619002393952541752), SC_(-0.47601316933958185359002896997987802108555441085956) }}, + {{ SC_(3), SC_(0.93538987636566162109375), SC_(0.6429734865180513243156944550547871042311953715398), SC_(-0.42776266738524467923677588882284251961316602328383) }}, + {{ SC_(3), SC_(0.93773555755615234375), SC_(0.65488632484399120345028300071987814590102061629295), SC_(-0.40599139678289761995855284290619999445381396586062) }}, + {{ SC_(3), SC_(0.98576259613037109375), SC_(0.91608863936432686136610015203984858089825138449669), SC_(0.49911743300628611193386173368321463301956284745397) }}, + {{ SC_(3), SC_(0.99292266368865966796875), SC_(0.95791076106518834501582130387317692843396343960194), SC_(0.90345674705561627727354266945334737890516023119515) }}, + {{ SC_(5), SC_(-0.804919183254241943359375), SC_(0.39312973382980111956333250391790337182567613112521), SC_(-0.30797722800923861903533473474484308050729533072248) }}, + {{ SC_(5), SC_(-0.74602639675140380859375), SC_(0.4144532363564166856565791456062465926118819061177), SC_(0.036750999302184486102911681342167235245694654813727) }}, + {{ SC_(5), SC_(-0.72904598712921142578125), SC_(0.40170549167165668611417028849058086074027575851596), SC_(0.12520396031165822675600338672833850727710544023424) }}, + {{ SC_(5), SC_(-0.62323606014251708984375), SC_(0.20914641668663499200234579439954172182527145448352), SC_(0.50490192751447088632949650396821036768725468002192) }}, + {{ SC_(5), SC_(-0.5579319000244140625), SC_(0.047804048918209109846499488120279081448233535491368), SC_(0.58010824986594190037517814500067698165903587991196) }}, + {{ SC_(5), SC_(-0.44300353527069091796875), SC_(-0.20426834340719068505951661242682923196540890996203), SC_(0.46263002281764960331577712774593562735119375851165) }}, + {{ SC_(5), SC_(-0.38366591930389404296875), SC_(-0.29067957811088193540744987867754401309946084909752), SC_(0.31516732667905959819121026003137539434799697742685) }}, + {{ SC_(5), SC_(0.09376299381256103515625), SC_(0.16864990731338440263027533820227754755159887863031), SC_(-0.46423435769108284256474941359029876833900529649787) }}, + {{ SC_(5), SC_(0.0944411754608154296875), SC_(0.1697659485252767697264924108060913297868060247664), SC_(-0.46324927263674125093814131181689301223878566421762) }}, + {{ SC_(5), SC_(0.264718532562255859375), SC_(0.34426832813003273714672924371824224133559143244821), SC_(-0.049432441822728069543372084272506540578906568566679) }}, + {{ SC_(5), SC_(0.62944734096527099609375), SC_(-0.22382279528405448977447983371074041669623686569369), SC_(0.49147664711760436466007581944059038967809611892101) }}, + {{ SC_(5), SC_(0.67001712322235107421875), SC_(-0.31223652976417549895070288708720094161868379195206), SC_(0.37610337461310797969209584800253042022904925554525) }}, + {{ SC_(5), SC_(0.81158387660980224609375), SC_(-0.38292680966875416452976755202641274083447045975907), SC_(-0.34885118284757894374218709400505373551960888245662) }}, + {{ SC_(5), SC_(0.826751708984375), SC_(-0.35269763131671469331857533366092200943081591546502), SC_(-0.44136440965471238150156372311112451085353528866709) }}, + {{ SC_(5), SC_(0.91501367092132568359375), SC_(0.063446713438062204473932078136911612759332109107889), SC_(-0.82663633769127728796241230589411701186971587004582) }}, + {{ SC_(5), SC_(0.92977702617645263671875), SC_(0.18225073809630641977015280395310276646936069311641), SC_(-0.82168035297079603201814519993667772968868461426771) }}, + {{ SC_(5), SC_(0.93538987636566162109375), SC_(0.23180510604150429189260138185795569842018206442858), SC_(-0.80887163427971286589959630152315983255456115675709) }}, + {{ SC_(5), SC_(0.93773555755615234375), SC_(0.25325565314935514475658826960850521331006389130604), SC_(-0.80136139259062971113064196979296442577453518790514) }}, + {{ SC_(5), SC_(0.98576259613037109375), SC_(0.79688047965898906667942422168075865228912496237335), SC_(-0.050056541330186097160719119175881895101011997635397) }}, + {{ SC_(5), SC_(0.99292266368865966796875), SC_(0.89644489554848727542361918961404754824639399670787), SC_(0.37903738567797794270627705612855765856516256104433) }}, + {{ SC_(6), SC_(-0.804919183254241943359375), SC_(-0.39836758461472829348998598547346973134856336403357), SC_(-0.11186770789341157073263552304164952167231422725269) }}, + {{ SC_(6), SC_(-0.74602639675140380859375), SC_(-0.26942943612721316815918357350921061418816560550185), SC_(-0.42602747957292468844799426387152791743497741383254) }}, + {{ SC_(6), SC_(-0.72904598712921142578125), SC_(-0.21840146170346573698680050916460454542235139698046), SC_(-0.48296923649820365053381714059193346150823509339657) }}, + {{ SC_(6), SC_(-0.62323606014251708984375), SC_(0.11229562713036701432807908627179645376710821780817), SC_(-0.52579618536742217260788491630929608589881417853436) }}, + {{ SC_(6), SC_(-0.5579319000244140625), SC_(0.25809538238812630583446736370855025636974655379774), SC_(-0.35443454005327430793711175663169328286248363280561) }}, + {{ SC_(6), SC_(-0.44300353527069091796875), SC_(0.32627027269443981686050692334106934126675080884247), SC_(0.076978364356597061911602221500765420329999192593694) }}, + {{ SC_(6), SC_(-0.38366591930389404296875), SC_(0.27296210523874472670236080623125046782530388804834), SC_(0.27741174731966691723650037805968774957839220262642) }}, + {{ SC_(6), SC_(0.09376299381256103515625), SC_(-0.25631763331851885315854599502995062449465614809422), SC_(-0.28268746516151787527692774690914081177303614109476) }}, + {{ SC_(6), SC_(0.0944411754608154296875), SC_(-0.25552408862019782534903797380377055156453603599383), SC_(-0.28448177559590539095516583083575884593430785034601) }}, + {{ SC_(6), SC_(0.264718532562255859375), SC_(0.055663225234594337836693345273561919051283660765644), SC_(-0.49211101331909515135704356361137060677480116821877) }}, + {{ SC_(6), SC_(0.62944734096527099609375), SC_(0.095034738211053556569114686960941777812118998024525), SC_(0.53595663488501203764878594691541436002403012434814) }}, + {{ SC_(6), SC_(0.67001712322235107421875), SC_(-0.027907528859134634498084497388775217092645960712684), SC_(0.56739928086411463246848716706273921826782270933536) }}, + {{ SC_(6), SC_(0.81158387660980224609375), SC_(-0.40564261599347283927948120545903068249295719183982), SC_(0.065698612969198511696728446106187822049301308842024) }}, + {{ SC_(6), SC_(0.826751708984375), SC_(-0.41441668785915980661759850483046331378288487166901), SC_(-0.046051089316127435599875211778830659378778305951565) }}, + {{ SC_(6), SC_(0.91501367092132568359375), SC_(-0.14534417319305000517260528484257988550512306946976), SC_(-0.73321199968869349837797508987098833755655170036581) }}, + {{ SC_(6), SC_(0.92977702617645263671875), SC_(-0.02497873763140766287065827948618680160671583843944), SC_(-0.80187400193518611909857727430796462753119035734657) }}, + {{ SC_(6), SC_(0.93538987636566162109375), SC_(0.028201141383986142054022312024873160606967286580461), SC_(-0.81740119198478364508466660088619509288367234232148) }}, + {{ SC_(6), SC_(0.93773555755615234375), SC_(0.051703886374808225952970501830818053254301264204132), SC_(-0.82169997971024778036115328485043201232954643879117) }}, + {{ SC_(6), SC_(0.98576259613037109375), SC_(0.72170038823497209265542323838206061870527088205587), SC_(-0.25448294588059600387767244854330786413565245709897) }}, + {{ SC_(6), SC_(0.99292266368865966796875), SC_(0.85656129838850274253099953133227725425228299308345), SC_(0.17625410031563921455149796282056956604031098075843) }}, + {{ SC_(13), SC_(-0.804919183254241943359375), SC_(-0.021346989675489582899777513316783512919027984178499), SC_(-0.44112202059370695044753367609499513618897172902607) }}, + {{ SC_(13), SC_(-0.74602639675140380859375), SC_(0.24666838562906154791363844279971485004009388494544), SC_(-0.1559921230869429475133589681910169153699159544855) }}, + {{ SC_(13), SC_(-0.72904598712921142578125), SC_(0.26205171362935296430727406212496048008100313584788), SC_(-0.017605179298092333976782550762974395271667547123874) }}, + {{ SC_(13), SC_(-0.62323606014251708984375), SC_(-0.080372069801645230864998901272264760659582933477599), SC_(0.36425485923732018458592174575151844471405378913141) }}, + {{ SC_(13), SC_(-0.5579319000244140625), SC_(-0.23583528015736737224719659667717786026703268284614), SC_(0.053245393722305081751995109192359134354871591534969) }}, + {{ SC_(13), SC_(-0.44300353527069091796875), SC_(0.018972604977717555259851272576261414873385597702604), SC_(-0.35886939657929715282594368713239077257966834584912) }}, + {{ SC_(13), SC_(-0.38366591930389404296875), SC_(0.18550250811451569348004068552647395938057310465493), SC_(-0.20246148054258569990560069049122417793152050446365) }}, + {{ SC_(13), SC_(0.09376299381256103515625), SC_(0.20769838303968474575312727060982309147206670120161), SC_(-0.10173158142023370803559517312227984933062321078173) }}, + {{ SC_(13), SC_(0.0944411754608154296875), SC_(0.20829227701017635616317556146048162430074934166827), SC_(-0.098728123460385300129782227650749493941872811511327) }}, + {{ SC_(13), SC_(0.264718532562255859375), SC_(-0.1016381458266690823353213981274025318520849829061), SC_(0.30835386562966326517046404619145380164126531151263) }}, + {{ SC_(13), SC_(0.62944734096527099609375), SC_(0.055159037199559177575178459223260433973722342159236), SC_(0.37691576754738027132316322394241161656121459482015) }}, + {{ SC_(13), SC_(0.67001712322235107421875), SC_(-0.11980080975332609846766208424077118471193674213212), SC_(0.34804362893711095691292965673736967284289808313288) }}, + {{ SC_(13), SC_(0.81158387660980224609375), SC_(0.064420961086402494165295142893303224035523617990131), SC_(-0.43419593067780672264639624363068831709493843634964) }}, + {{ SC_(13), SC_(0.826751708984375), SC_(0.16013654257672660076220863480719945813853670795106), SC_(-0.37830883499601794980891054166266352530711732686068) }}, + {{ SC_(13), SC_(0.91501367092132568359375), SC_(0.02981406506695430902920205723465070991144692911286), SC_(0.53391573874244763290223203488170268282792221646375) }}, + {{ SC_(13), SC_(0.92977702617645263671875), SC_(-0.14928783504228836625545729908131879929441545864731), SC_(0.5094824048642415323846575901763459962675439032328) }}, + {{ SC_(13), SC_(0.93538987636566162109375), SC_(-0.21821472006169780300413719938049820079476182672815), SC_(0.45809358526457816919278185678834785451752393960047) }}, + {{ SC_(13), SC_(0.93773555755615234375), SC_(-0.24593495540807619378595982256918019147674926458319), SC_(0.42889513803137504816802334074350455620384537313833) }}, + {{ SC_(13), SC_(0.98576259613037109375), SC_(0.06582920955682109946957491732104452005420774878568), SC_(-0.81713360182404631829162888606556475045158637145556) }}, + {{ SC_(13), SC_(0.99292266368865966796875), SC_(0.45168281361591264659940935116533646174194486856019), SC_(-0.66523405291864568469611605694139032227348875420525) }}, + {{ SC_(16), SC_(-0.804919183254241943359375), SC_(-0.24617676998426440746802697580367697602069689994431), SC_(-0.10342588249052076335368259863624425129111161555058) }}, + {{ SC_(16), SC_(-0.74602639675140380859375), SC_(0.05589693997183205349782501045594495596630477937041), SC_(-0.36756591277520722601404123599925254242454264467136) }}, + {{ SC_(16), SC_(-0.72904598712921142578125), SC_(0.1435839632236998433207972126531002284333052188772), SC_(-0.29678713314015209268198753833877314533807120416601) }}, + {{ SC_(16), SC_(-0.62323606014251708984375), SC_(0.025006544465484963551355899284888512107603542872025), SC_(0.34655424303519465823894024987098609170947386899599) }}, + {{ SC_(16), SC_(-0.5579319000244140625), SC_(-0.20273668414164894060160750060929827332311158866899), SC_(0.1149894928335745044316704348175343096216902152789) }}, + {{ SC_(16), SC_(-0.44300353527069091796875), SC_(0.0568430344346968196836808967847074379571404518767), SC_(-0.31329734713414163463145524081279862392937646591181) }}, + {{ SC_(16), SC_(-0.38366591930389404296875), SC_(0.19955350157037941974526184597940130951592808285846), SC_(-0.069121706148999889753860133645349635646774147838909) }}, + {{ SC_(16), SC_(0.09376299381256103515625), SC_(0.004077511401713283600036273485948150451706308548591), SC_(0.3090887073999325166929620341518083398087059069866) }}, + {{ SC_(16), SC_(0.0944411754608154296875), SC_(0.0018646455756569841632128890021862805086238621865179), SC_(0.30915113128562592599142879370578903469780546339442) }}, + {{ SC_(16), SC_(0.264718532562255859375), SC_(-0.057138811421491531852629180943328986609990232285623), SC_(-0.30102711196776165823913047161703041527490961215075) }}, + {{ SC_(16), SC_(0.62944734096527099609375), SC_(0.053905813652862864225047719177357021912552840167578), SC_(-0.3394893321631230893291882500714616497801870033187) }}, + {{ SC_(16), SC_(0.67001712322235107421875), SC_(0.20571755182888692558409436652095184688145604215735), SC_(-0.15400029036097541197972382773740560927016105513573) }}, + {{ SC_(16), SC_(0.81158387660980224609375), SC_(-0.25610293236665229776934216307688324622589786937523), SC_(0.029961309199690485279175505247898935243066233951638) }}, + {{ SC_(16), SC_(0.826751708984375), SC_(-0.24467257950234667771221825741251222771947492803914), SC_(-0.14584909786233540893014977656569646339205583145946) }}, + {{ SC_(16), SC_(0.91501367092132568359375), SC_(0.30042521371658467516725427482154698462078838756), SC_(0.11242410274334292000251659391599358954645603738835) }}, + {{ SC_(16), SC_(0.92977702617645263671875), SC_(0.20912498055485121957345853172873004479220934035096), SC_(0.38711457227561848903449378495312209659537067985191) }}, + {{ SC_(16), SC_(0.93538987636566162109375), SC_(0.14228176834914109691746234218230423568131480850111), SC_(0.46724475576348077611133336497614776597835295379528) }}, + {{ SC_(16), SC_(0.93773555755615234375), SC_(0.10947822546659067656059296835577708662292349876443), SC_(0.49345958632627785174194039683464075153298036877136) }}, + {{ SC_(16), SC_(0.98576259613037109375), SC_(-0.18053759743174070857427031356500616942177764243751), SC_(-0.69129540587532453519248426712601771804500778047449) }}, + {{ SC_(16), SC_(0.99292266368865966796875), SC_(0.24467850628321941403216962899355195806033451938156), SC_(-0.79611153201220615596111924787398204555433320171123) }}, + {{ SC_(18), SC_(-0.804919183254241943359375), SC_(-0.0091062060443244939758547861277241601517458288228401), SC_(-0.37780874716766649794749661161502596284251171176729) }}, + {{ SC_(18), SC_(-0.74602639675140380859375), SC_(0.22554068680311218202775373160884926839138620763174), SC_(0.043450468136242147653982143862844811198611491554443) }}, + {{ SC_(18), SC_(-0.72904598712921142578125), SC_(0.18653718888369370131458265584018026946159296567964), SC_(0.19518736469516489835563573974741507967360934238079) }}, + {{ SC_(18), SC_(-0.62323606014251708984375), SC_(-0.20837325214812717413067018822585361068165851336255), SC_(-0.037088866497216472583736911887498188987603773369659) }}, + {{ SC_(18), SC_(-0.5579319000244140625), SC_(0.0083537300257362812848909087265145663947906734657682), SC_(-0.31950967163170480424900959261902943297087436887194) }}, + {{ SC_(18), SC_(-0.44300353527069091796875), SC_(0.11695183881480336805185423703698692829975597728824), SC_(0.24681367379374692383023201907678584193776277803732) }}, + {{ SC_(18), SC_(-0.38366591930389404296875), SC_(-0.10358901613970675221183097893317277350294739582856), SC_(0.25578907869474625948919953810862798903271057530686) }}, + {{ SC_(18), SC_(0.09376299381256103515625), SC_(0.030899020693203570750329014297680833991336820156792), SC_(-0.28791754441150052849520877694768651589010597918611) }}, + {{ SC_(18), SC_(0.0944411754608154296875), SC_(0.033208344966164570458319052396398896477890882959009), SC_(-0.28729203288102887394022408730410045130704945170246) }}, + {{ SC_(18), SC_(0.264718532562255859375), SC_(-0.045964012675459912647004385671790829004749499845969), SC_(0.28775273984847125983134846044367147353322574723096) }}, + {{ SC_(18), SC_(0.62944734096527099609375), SC_(-0.21025192720175270695719746239016794207250758550671), SC_(-0.011451910307176188739521846496709015868005938376706) }}, + {{ SC_(18), SC_(0.67001712322235107421875), SC_(-0.11209473575977880537554630008831322938651681961203), SC_(-0.28861574077574071045967706163764266303939167641235) }}, + {{ SC_(18), SC_(0.81158387660980224609375), SC_(-0.059414308841952830929071045427642264332649709039605), SC_(0.36941533931174362399141104265754795528484218175544) }}, + {{ SC_(18), SC_(0.826751708984375), SC_(-0.1661861116384618036402153021294856784649918532195), SC_(0.28742497280291907514593608858531889117823779493292) }}, + {{ SC_(18), SC_(0.91501367092132568359375), SC_(0.24104179066621669826861428047478740284125071072384), SC_(-0.25816581242891276150855737931173321477113736399573) }}, + {{ SC_(18), SC_(0.92977702617645263671875), SC_(0.30345956430814040115575308179633295683878952009221), SC_(0.053205379543234927660568467761641814470230916738039) }}, + {{ SC_(18), SC_(0.93538987636566162109375), SC_(0.28695924419323148602457516358630434274549630594269), SC_(0.19040502613280754358590157800975680518526525190133) }}, + {{ SC_(18), SC_(0.93773555755615234375), SC_(0.27214637032176476176235696410333280489913435468021), SC_(0.24695230662862708114901251701483136230530918002153) }}, + {{ SC_(18), SC_(0.98576259613037109375), SC_(-0.30043454768104230746662772278855454488514250456508), SC_(-0.52586497321495004128692505709794988132542865806662) }}, + {{ SC_(18), SC_(0.99292266368865966796875), SC_(0.10905904618186494808823511070262036756283922080124), SC_(-0.8190043052645567950966181297246945012178431035647) }}, + {{ SC_(19), SC_(-0.804919183254241943359375), SC_(-0.13197080377202665736616914483295430386103226798339), SC_(0.30439185079461838727386102511417679445130143697504) }}, + {{ SC_(19), SC_(-0.74602639675140380859375), SC_(-0.145888472515752488322967820082056444353328274887), SC_(-0.26146280837274387072049326070853702574943967213499) }}, + {{ SC_(19), SC_(-0.72904598712921142578125), SC_(-0.049543273739376098938164118341034405465324305394334), SC_(-0.33399130950651187664252780722066231231086715215037) }}, + {{ SC_(19), SC_(-0.62323606014251708984375), SC_(0.108462474462736719241499115773313996144190665045), SC_(0.27188868340165133975799203281538322711757069710654) }}, + {{ SC_(19), SC_(-0.5579319000244140625), SC_(-0.16898700597587011902855624616392747901805702881528), SC_(0.16296957620279172219978419815087191821651266886829) }}, + {{ SC_(19), SC_(-0.44300353527069091796875), SC_(0.086774244261237041187502205186727910747248943821998), SC_(-0.2669005399736008170995423913834449884708993279043) }}, + {{ SC_(19), SC_(-0.38366591930389404296875), SC_(0.18518233719073980253783272267881493406790394149709), SC_(0.050815807727239433167794934837935315089529954541468) }}, + {{ SC_(19), SC_(0.09376299381256103515625), SC_(-0.1749285947092888721974786955725138685456169025118), SC_(-0.073354024188019371331713593919507214584741353774141) }}, + {{ SC_(19), SC_(0.0944411754608154296875), SC_(-0.17429825143908666454510603569046385180196182465626), SC_(-0.077001126265999192631865199712139132518527301044888) }}, + {{ SC_(19), SC_(0.264718532562255859375), SC_(0.16022500206625985912825819052448183125933330717671), SC_(0.14198924834209712722889554522828334583526568794205) }}, + {{ SC_(19), SC_(0.62944734096527099609375), SC_(-0.13438326361094362774586020859943409104199788819994), SC_(0.24300673266449070282404274854258133237165626165118) }}, + {{ SC_(19), SC_(0.67001712322235107421875), SC_(-0.20602713406941943301157630033028134054188569383329), SC_(-0.060940372673870113382880029493240963759634545830116) }}, + {{ SC_(19), SC_(0.81158387660980224609375), SC_(0.086971455844324875234132438927179131969983584970598), SC_(0.34508503887069582338167006750623249283260807122053) }}, + {{ SC_(19), SC_(0.826751708984375), SC_(-0.033442914793680897952010218712581529745899360903155), SC_(0.37454337915916963566398826067574338174597268932648) }}, + {{ SC_(19), SC_(0.91501367092132568359375), SC_(0.15007656103598576739971044779394255546718356845339), SC_(-0.37908868831917397336990106081043384870642885722423) }}, + {{ SC_(19), SC_(0.92977702617645263671875), SC_(0.28693501649909716776829384064013974960722420152263), SC_(-0.12313038336912701300360856578205807776474791522058) }}, + {{ SC_(19), SC_(0.93538987636566162109375), SC_(0.30324802829239922164147482899163792077902516015462), SC_(0.017801725881771420248228319415115282604840122400748) }}, + {{ SC_(19), SC_(0.93773555755615234375), SC_(0.30185089350015097041813236342216465473811492066808), SC_(0.080512539757557010183574032982523614885735562454396) }}, + {{ SC_(19), SC_(0.98576259613037109375), SC_(-0.34396150797274909426987918450335894287593307514199), SC_(-0.42686745322594445556165789826564473675847159812306) }}, + {{ SC_(19), SC_(0.99292266368865966796875), SC_(0.043969381393564338898972458003559718667557179801894), SC_(-0.81279540498362619452519349374691829897388634698573) }} + }}; diff --git a/test/legendre_p_large.ipp b/test/legendre_p_large.ipp index a1f7d1ac8..0d62df097 100644 --- a/test/legendre_p_large.ipp +++ b/test/legendre_p_large.ipp @@ -3,168 +3,166 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 160> legendre_p_large = { - SC_(29), SC_(-0.74602639675140380859375), SC_(0.050915219643735786802064817454102557266509665552523), SC_(-0.27118035040452065163236941090242943684321195237749), - SC_(29), SC_(-0.72904598712921142578125), SC_(0.15209960929167220423613043592541930303920942697128), SC_(-0.1438359066051312703697159687668902900032679225431), - SC_(29), SC_(-0.5579319000244140625), SC_(0.15849246733249484229246386045081847903407720368835), SC_(-0.046562152771403674797644638451970346262085750814402), - SC_(29), SC_(-0.38366591930389404296875), SC_(0.12421123432704035296982084866318407821031736589989), SC_(-0.13993608234219292039527623183264127314107515942999), - SC_(29), SC_(0.264718532562255859375), SC_(0.14939214703729469665461134129487953904270632801499), SC_(0.011880798886655750194841085329195617037793542295307), - SC_(29), SC_(0.62944734096527099609375), SC_(0.15752641351603055527713997332857496041323176430518), SC_(-0.085333543185746265108134728242042619782666873361817), - SC_(29), SC_(0.67001712322235107421875), SC_(0.054837169775284662482177068305626352949947763721645), SC_(0.25355488589896471253311476119270056443895635234837), - SC_(29), SC_(0.81158387660980224609375), SC_(0.063381360227496634467950288363046198618583970049264), SC_(0.28493842219370104406874711812243725560916796813782), - SC_(29), SC_(0.826751708984375), SC_(-0.08420018636937566660354955907203801287585967235842), SC_(0.27769559592859630765679556893873497642068025145103), - SC_(29), SC_(0.93773555755615234375), SC_(-0.24176816577505910452921016056528287088649954762181), SC_(0.094296671036158090707906492415425184420130303729612), - SC_(32), SC_(-0.74602639675140380859375), SC_(-0.10624862108385367062544557604098705758947684718283), SC_(-0.21143967375447832725357384431573889445833865564692), - SC_(32), SC_(-0.72904598712921142578125), SC_(0.025162565093345926014241859993355739041989277225088), SC_(-0.26274148479323222549160374105375114037174210402628), - SC_(32), SC_(-0.5579319000244140625), SC_(0.14211456817063838568644446010057604214542220046016), SC_(-0.09163254161603810457705450004999666401809984055068), - SC_(32), SC_(-0.38366591930389404296875), SC_(0.14171288019304087574298677776314705938680717437038), SC_(-0.052711866447932948820821929976771090258669811818703), - SC_(32), SC_(0.264718532562255859375), SC_(-0.10746376970464863575465113222711354062288152228845), SC_(0.14703447108655800801097998317667773187484429086529), - SC_(32), SC_(0.62944734096527099609375), SC_(-0.15721886386953844900014008976876572130375292635363), SC_(-0.03463115417113285817814346783115703627607698101613), - SC_(32), SC_(0.67001712322235107421875), SC_(0.048628774250235041116639532793364743422360425715375), SC_(-0.24343097490553436355382554969125452470269482841518), - SC_(32), SC_(0.81158387660980224609375), SC_(0.14709429758897851782623104453504062279048901484918), SC_(-0.17120780885496551232352932901235943774904473019944), - SC_(32), SC_(0.826751708984375), SC_(0.18197608635110136442722424209924919380946511973609), SC_(0.064598428569533734464113024874557402334768980022172), - SC_(32), SC_(0.93773555755615234375), SC_(-0.061512016664104396409494145001588438528631649237376), SC_(0.36010369834698605740012216441227373597825633684005), - SC_(33), SC_(-0.74602639675140380859375), SC_(-0.010238220971698350467857407217583972140726845648941), SC_(0.26483415891807978747956511959896313413438051711664), - SC_(33), SC_(-0.72904598712921142578125), SC_(-0.1308485763851203410864936505227876528881511136519), SC_(0.16199934006548616731309863119775152390583901324519), - SC_(33), SC_(-0.5579319000244140625), SC_(-0.12577548566890528018101278253700971908249029962743), SC_(-0.13213214605592102018000812058769351569734360406003), - SC_(33), SC_(-0.38366591930389404296875), SC_(-0.084070866208971510118625762007538569384131026389396), SC_(-0.18256278466727144314587766075483055968035831220494), - SC_(33), SC_(0.264718532562255859375), SC_(0.060892666049180052331868898508597370624428803024817), SC_(0.19866890409777954034785008801181600022935344886198), - SC_(33), SC_(0.62944734096527099609375), SC_(-0.11433728271514716149262038842691043741855456620044), SC_(0.16755876228487195768012212741139439591382292792337), - SC_(33), SC_(0.67001712322235107421875), SC_(-0.081236062053488889130078168052517557727777089991736), SC_(-0.21649027108290998691804424765459226889986656795972), - SC_(33), SC_(0.81158387660980224609375), SC_(0.054836608100875136695247613465739163323207341583917), SC_(-0.26983701252599468973584716961923532939147494467454), - SC_(33), SC_(0.826751708984375), SC_(0.17096451544704338934795787534509579387648987239154), SC_(-0.10583253904494668067403419241018401345294284279768), - SC_(33), SC_(0.93773555755615234375), SC_(0.021689551526675134145413087356244487320455743955836), SC_(0.36566095216176988383802606024502153062571425905414), - SC_(38), SC_(-0.74602639675140380859375), SC_(-0.084123836557398448368713685848077796605866311328419), SC_(0.20927452879651299362933031503631704855861507328485), - SC_(38), SC_(-0.72904598712921142578125), SC_(-0.15529625891826503441381053635222357317586896447525), SC_(0.0095728141123042996678374510905606631222574103483576), - SC_(38), SC_(-0.5579319000244140625), SC_(0.098453621336514494698473554065871517874604718865768), SC_(-0.15887228344501787123307716070402047502579097616639), - SC_(38), SC_(-0.38366591930389404296875), SC_(0.1142998723616291395401060145662954970184529162179), SC_(0.10927652072714659779878476348183517273638952750771), - SC_(38), SC_(0.264718532562255859375), SC_(0.082342405948218235800013849335056084637027957309688), SC_(0.15992426917043357157539330709673818274284050011282), - SC_(38), SC_(0.62944734096527099609375), SC_(-0.068455729281013919450961847170789295612305662562268), SC_(-0.20232791952033959865517436817152841139901171805722), - SC_(38), SC_(0.67001712322235107421875), SC_(0.14923503774161864776328729535793778940014260423005), SC_(-0.00081555462858474175721539924197608607382214710104177), - SC_(38), SC_(0.81158387660980224609375), SC_(-0.054544375275263481570647398342926037642622621118648), SC_(0.24995338198241340981855015694448657310842038102797), - SC_(38), SC_(0.826751708984375), SC_(-0.16721624694409901980215061835708625790102572947942), SC_(0.059275472334568365380770389586353873529433513464428), - SC_(38), SC_(0.93773555755615234375), SC_(0.20855301957399606773775871068964050472366514949047), SC_(-0.10030484670657737103060450542322599342156588398843), - SC_(42), SC_(-0.74602639675140380859375), SC_(0.049566019304086784068530075774279790089365026819016), SC_(-0.2223326328142980698042327834311390349548637605267), - SC_(42), SC_(-0.72904598712921142578125), SC_(0.14591441453221755504339013126253144361512927416181), SC_(-0.03816847032424030854934985301169674005663852971074), - SC_(42), SC_(-0.5579319000244140625), SC_(-0.13430204358943900275964577227355331227334636201161), SC_(0.0051973684528497691222879613574650304460896053520729), - SC_(42), SC_(-0.38366591930389404296875), SC_(0.065763896800574200794337123835235188691341407252599), SC_(-0.1713134367479732947155934942710203117432539046046), - SC_(42), SC_(0.264718532562255859375), SC_(-0.047554509216288149280305803250205697401306151867419), SC_(0.18095441384071096874666701309266904943143926028736), - SC_(42), SC_(0.62944734096527099609375), SC_(0.10935216508815166523730605326515550073363675346191), SC_(0.1343668237290581228732195022404437327151868599812), - SC_(42), SC_(0.67001712322235107421875), SC_(-0.13896760821264559453299826838169576033084249809532), SC_(0.046166285445723758516981086429175967795330032118854), - SC_(42), SC_(0.81158387660980224609375), SC_(0.13257761059856394025891806012454608734090842373859), SC_(-0.14099679657580961322235886444766213263432122864624), - SC_(42), SC_(0.826751708984375), SC_(0.14083726257982003772240761087663193372628899052788), SC_(0.12939522669379464935358907263220136856872326106689), - SC_(42), SC_(0.93773555755615234375), SC_(-0.030227297367381724405890694551090646808341233639839), SC_(-0.32263036348629243619745931620595788155104891833781), - SC_(47), SC_(-0.74602639675140380859375), SC_(0.10555867750979365926641158999955582823336205722782), SC_(-0.14886382691569576113160226420850148145570650896964), - SC_(47), SC_(-0.72904598712921142578125), SC_(0.12518796913926798559687521769888776380193823473818), SC_(0.098180244656107285818363063590386661434884234727998), - SC_(47), SC_(-0.5579319000244140625), SC_(0.019958376774871797942991524370694468827252910590651), SC_(-0.19713453245538155745224332261651795745681090546712), - SC_(47), SC_(-0.38366591930389404296875), SC_(-0.017374612252196858651395396286373314512171227712276), SC_(0.18725030551272538736891544492946995866076663640595), - SC_(47), SC_(0.264718532562255859375), SC_(-0.018801793887180091986096938136652872878107965315931), SC_(0.1828072182041642441226028996345379902315722570693), - SC_(47), SC_(0.62944734096527099609375), SC_(-0.10497355122531684338594399243517694074545593042325), SC_(0.12395441308292615650354652321967372630461017577647), - SC_(47), SC_(0.67001712322235107421875), SC_(0.042375691594523493089898030922098260697978949901084), SC_(-0.20027976349819205062196975868907081288964978457637), - SC_(47), SC_(0.81158387660980224609375), SC_(-0.12720249332232236538255468589569255750641552199498), SC_(0.12911204921470701304207453622146811162549192306205), - SC_(47), SC_(0.826751708984375), SC_(-0.11972156572489977935845748400575031716451757509736), SC_(-0.15299307930087258161082851169709559917733372444518), - SC_(47), SC_(0.93773555755615234375), SC_(-0.18448824265114203879229766781768231984156422989655), SC_(0.10574076834730194623398317285604209247245691580845), - SC_(50), SC_(-0.74602639675140380859375), SC_(-0.015930599657360476251420277903683541838529410897537), SC_(-0.21465912896739233133099578206788459237386714150655), - SC_(50), SC_(-0.72904598712921142578125), SC_(0.12409002491708828479268113070514774903536846383229), SC_(-0.086287169891479867966715770145964370224141052863963), - SC_(50), SC_(-0.5579319000244140625), SC_(-0.005798165247856899753189081564247189672477629817479), SC_(-0.19337852580649058999917721542653095981057374271772), - SC_(50), SC_(-0.38366591930389404296875), SC_(-0.059497023650103635064046099627669865791536750381894), SC_(0.15794384507010689572165607053156094367974620258235), - SC_(50), SC_(0.264718532562255859375), SC_(-0.065209573905631036859687403696160942576965840778783), SC_(-0.14751871407424188124249576268838594921576865374728), - SC_(50), SC_(0.62944734096527099609375), SC_(0.1254648614906361354063479552814166773167878049504), SC_(-0.034440129398110338581115403924597511980186351811602), - SC_(50), SC_(0.67001712322235107421875), SC_(-0.10619347339517479426067516348745796102076178371881), SC_(0.11862572725603045508458932631769711812763534799817), - SC_(50), SC_(0.81158387660980224609375), SC_(0.11273074165283415173181149763996018303702643671155), SC_(0.14790659055314203028889130297212665219056965725573), - SC_(50), SC_(0.826751708984375), SC_(-0.066592210444900044500145874300565502648306521922739), SC_(0.21057227237727695731942424868416443302373930752217), - SC_(50), SC_(0.93773555755615234375), SC_(-0.02964420684396612633089666751568875846128660261089), SC_(0.29554119190479578704553201067740518317569997711165), - SC_(74), SC_(-0.74602639675140380859375), SC_(-0.11276175922769771071169791815382160822979193457584), SC_(-0.016948886125033992210699876903298192468926010338659), - SC_(74), SC_(-0.72904598712921142578125), SC_(0.043325082362381951121810614501313351872910740229927), SC_(-0.16177588767320896275870106383776756479873939526599), - SC_(74), SC_(-0.5579319000244140625), SC_(-0.10080435030792016569597859069478841148013073447729), SC_(0.018251782587574233476818350810881185458410525739317), - SC_(74), SC_(-0.38366591930389404296875), SC_(0.046884436541549348713098747004974391148402679382921), SC_(-0.13193735158761539160783845591049668332581458959337), - SC_(74), SC_(0.264718532562255859375), SC_(-0.041828012721919454058249300993966878486562319326719), SC_(-0.13246532996002790918584053275877515690218265371078), - SC_(74), SC_(0.62944734096527099609375), SC_(-0.094030311892407800682586230577407806078989970029721), SC_(-0.072919542245915760263666497413547057327808714299635), - SC_(74), SC_(0.67001712322235107421875), SC_(0.029245586267240350595851651237554590988267446471066), SC_(0.16214505190101967431610553130957058464946341991298), - SC_(74), SC_(0.81158387660980224609375), SC_(-0.017184547316074253794515299386081262373448628108694), SC_(-0.18803727598401509696193566641796932606576440421714), - SC_(74), SC_(0.826751708984375), SC_(0.11918365992241106370554467669124109309788511498893), SC_(0.049271190137184585759693541797865288317081249630842), - SC_(74), SC_(0.93773555755615234375), SC_(0.13720035943050209633696665899170965118560455647167), SC_(-0.11934635271777084702112356352205097073497522539851), - SC_(83), SC_(-0.74602639675140380859375), SC_(0.099722551700102296576333533087493494141629020623715), SC_(0.060920145263796023814234079688232261856372810771644), - SC_(83), SC_(-0.72904598712921142578125), SC_(-0.082673563441569816515278309758665439909493115318683), SC_(0.10304666821416430755952808837580442197138532186102), - SC_(83), SC_(-0.5579319000244140625), SC_(-0.071469557226080465580663942218061835065596029503675), SC_(0.10032073353554464505277586981830025137954384680805), - SC_(83), SC_(-0.38366591930389404296875), SC_(0.090342825331683058526707865550737058600999436851883), SC_(0.015229849936687863148217151178879823068202772258005), - SC_(83), SC_(0.264718532562255859375), SC_(0.032973965659052868308616011181565750057675408468301), SC_(-0.12971015008879036949215807951525454450331853071241), - SC_(83), SC_(0.62944734096527099609375), SC_(-0.029540121157521228269021443084960584105688041972903), SC_(0.14851201098143861160585951812951951622661772174285), - SC_(83), SC_(0.67001712322235107421875), SC_(0.10122142405146658235259251832888419156202562486693), SC_(0.0077420083935597411748271095780871224198331320212672), - SC_(83), SC_(0.81158387660980224609375), SC_(0.057246164186558041309336522292709213691507098187941), SC_(-0.15527890012859959180010630068393674149758957305009), - SC_(83), SC_(0.826751708984375), SC_(0.046180391617246980558614459450209311982173717330398), SC_(0.16785562098976736293735241808043927696415685748103), - SC_(83), SC_(0.93773555755615234375), SC_(-0.12572490913391149598157598741888682182134531126631), SC_(0.12308046852619065606878331099164630107367082534757), - SC_(101), SC_(-0.74602639675140380859375), SC_(0.058653496347056952338276621328805913660326830178208), SC_(0.12145297221972220508843876281155663375125894189862), - SC_(101), SC_(-0.72904598712921142578125), SC_(-0.090473034865819302928187941359278959062428518755725), SC_(-0.049121669560248310898765467668228847931197026959131), - SC_(101), SC_(-0.5579319000244140625), SC_(0.032856366144512093838472879802827945157670404434094), SC_(0.12642835711847836774479013663589314743072554059549), - SC_(101), SC_(-0.38366591930389404296875), SC_(-0.063163736094262211023950792526928416942278796176713), SC_(0.08315035982603328572025956598160739433185168321863), - SC_(101), SC_(0.264718532562255859375), SC_(0.071163045255901039101130479356531344296261959626307), SC_(0.059605104967104404152251553269156920601599226776817), - SC_(101), SC_(0.62944734096527099609375), SC_(-0.0007727131004341142524741554693628840685676674658113), SC_(-0.14111849131537663857555529499523590733520446597943), - SC_(101), SC_(0.67001712322235107421875), SC_(-0.070407995641034625719001861506953232343608676996959), SC_(-0.092817700559800711222725905975289230096607292859021), - SC_(101), SC_(0.81158387660980224609375), SC_(0.099307321362112185306610136683788343902740025414221), SC_(0.046418617748086995449796412250804429903067746389578), - SC_(101), SC_(0.826751708984375), SC_(-0.1041094321529210978436084887455176793203883621926), SC_(0.027652245608769378268189646446135419146885683214923), - SC_(101), SC_(0.93773555755615234375), SC_(-0.10613119080999585675059148209842336075096154309699), SC_(0.12944930189574758589151748582113145300025202556463), - SC_(103), SC_(-0.74602639675140380859375), SC_(-0.069509159753968058194042786081992949167966470822951), SC_(0.1042540571293701201528028813211055287246877892261), - SC_(103), SC_(-0.72904598712921142578125), SC_(0.025263082930279778421327606486190138820142052030236), SC_(-0.14351968257852565285920081107438326042937783381617), - SC_(103), SC_(-0.5579319000244140625), SC_(-0.086090797701103710780927800364190497383336250842762), SC_(0.73563687415286537614692801503996295947038747498055e-4), - SC_(103), SC_(-0.38366591930389404296875), SC_(0.0069903138700112647861271558581807248069002924998414), SC_(-0.12772502121884169194613640292720812041466814164591), - SC_(103), SC_(0.264718532562255859375), SC_(-0.041410666477160831448449369636364604203824717736859), SC_(-0.10726985707386768666039161492413816004770025158786), - SC_(103), SC_(0.62944734096527099609375), SC_(-0.086869296604861708037479158615097773729001515720048), SC_(0.030189104543447976063127397009596619632060749539848), - SC_(103), SC_(0.67001712322235107421875), SC_(-0.05108553281416170397625929563635477985617692288556), SC_(0.11834130734691348519983812797384944794665350021719), - SC_(103), SC_(0.81158387660980224609375), SC_(0.058956687321621474446809458105596372447480179278297), SC_(-0.131908419975604481181323208249846590177155219106), - SC_(103), SC_(0.826751708984375), SC_(-0.021621095970943942775281831322383200051308475737036), SC_(0.16069626010796515826935041981775936523380391638463), - SC_(103), SC_(0.93773555755615234375), SC_(-0.026566877946901700789372137814260494007273459963555), SC_(0.20481046345010719355266366241281814363105606775192), - SC_(110), SC_(-0.74602639675140380859375), SC_(-0.033942958151465668508584449603964158663794075720858), SC_(-0.13602869614463514275977560482278281839843937232776), - SC_(110), SC_(-0.72904598712921142578125), SC_(0.061608143475272538317308473633212181102846034412592), SC_(0.10678453148405205098663916975358345244841432153652), - SC_(110), SC_(-0.5579319000244140625), SC_(0.070207133539044196827310003993778517549356416945079), SC_(0.070477582350084174929316416542386486473261420732256), - SC_(110), SC_(-0.38366591930389404296875), SC_(-0.070383145106891206011892398176473132776246310124518), SC_(-0.056304633257010713541779389121079213335581039992689), - SC_(110), SC_(0.264718532562255859375), SC_(0.018413502281400223048564975179622159141770330579945), SC_(0.1179172684960028730149587291496622038750077559426), - SC_(110), SC_(0.62944734096527099609375), SC_(-0.084946393685047629698742653748849213204262536726215), SC_(0.02212137389603911574713594832891805519677492495707), - SC_(110), SC_(0.67001712322235107421875), SC_(-0.075205818842405280724589166472562327621104655346223), SC_(0.072065721597278484368730413339141193881824291866732), - SC_(110), SC_(0.81158387660980224609375), SC_(0.057209406868467160414288975624360868544196124966652), SC_(0.12749587894184737263697744890517205077643805330212), - SC_(110), SC_(0.826751708984375), SC_(-0.074856792842343494297327888969538339348549563347874), SC_(-0.10696602381164176466519470638170406570388141831222), - SC_(110), SC_(0.93773555755615234375), SC_(0.097528283970739845680724641236094845179184947489201), SC_(-0.13210730523293428301663298753017310169984684526741), - SC_(111), SC_(-0.74602639675140380859375), SC_(-0.032200675894540407249249527986931235112743426249519), SC_(0.13636975986133435085016449724426916756505823281803), - SC_(111), SC_(-0.72904598712921142578125), SC_(0.0016092508123221426259782618321854563885148486902523), SC_(-0.14344152276755107203423370387654056491916060539013), - SC_(111), SC_(-0.5579319000244140625), SC_(-0.0019266546022300930027573050620657297985689216768549), SC_(-0.13025449845936477071498681592486478446863468033711), - SC_(111), SC_(-0.38366591930389404296875), SC_(-0.00607083307494418231810803422278831700786776274005), SC_(0.12314301905657725821736747827712979258060988004664), - SC_(111), SC_(0.264718532562255859375), SC_(0.076917600598861354810476795406500521438714159220046), SC_(0.0033075920020254493876180380438220398526976541180716), - SC_(111), SC_(0.62944734096527099609375), SC_(-0.042334521409296933382182292266822707946314463083643), SC_(0.11707980002880993162285312441701953239742048843854), - SC_(111), SC_(0.67001712322235107421875), SC_(-0.01625732237213437043904647280255024284754469471479), SC_(0.13536990666014865190613699141291179267903978819174), - SC_(111), SC_(0.81158387660980224609375), SC_(0.093429234850716867173081121412126317601100287085826), SC_(0.050740491224134820431672350744872870880796379842562), - SC_(111), SC_(0.826751708984375), SC_(-0.099746842249768677069851749588989036311889774927283), SC_(-0.02218254391038425158040959896075971134469612198156), - SC_(111), SC_(0.93773555755615234375), SC_(0.061960098625334578699531381570226002216446334987954), SC_(-0.17630158114468011704453109150917307426932700963538), - SC_(115), SC_(-0.74602639675140380859375), SC_(0.011659882634088537821264971193347238274907192891989), SC_(-0.1417288093884680768867130033428123726827027042855), - SC_(115), SC_(-0.72904598712921142578125), SC_(0.0097131893606856202751128572690136150201795716231646), SC_(0.14012961153023905234915467648238152308202483249179), - SC_(115), SC_(-0.5579319000244140625), SC_(-0.055599872031625140506136394171510860309410123809349), SC_(0.093594483130628843819694780782575925754784924670163), - SC_(115), SC_(-0.38366591930389404296875), SC_(0.077050446497529102420650609981634503271775399693683), SC_(0.0088565512206407663055683543736671275288183109816667), - SC_(115), SC_(0.264718532562255859375), SC_(0.034359839114246272577599724967370326173387403660347), SC_(0.10578248128418573373870536860675213912264059240692), - SC_(115), SC_(0.62944734096527099609375), SC_(0.0082643990325571512244908953318239675941855106132265), SC_(-0.13165640504236233394765218021604504786233485133267), - SC_(115), SC_(0.67001712322235107421875), SC_(-0.0015721055642368064825337799606692523719130974520218), SC_(-0.1353286900783831392195565600906463227612561145681), - SC_(115), SC_(0.81158387660980224609375), SC_(-0.054210930576897856499034808655933306801074683806062), SC_(-0.12659507936588546926051398902517626516964689218928), - SC_(115), SC_(0.826751708984375), SC_(0.06212883372643213611372963364539976692767234086995), SC_(0.12103709534949250997508001328034108589273615963615), - SC_(115), SC_(0.93773555755615234375), SC_(-0.09980919675793132053530446510639647979845319955803), SC_(-0.12070840338940873219064713828143611372512223844091), - SC_(116), SC_(-0.74602639675140380859375), SC_(-0.068487247444151474237653315277483909414503521300912), SC_(0.093133560384715286625946002729620416337163521029867), - SC_(116), SC_(-0.72904598712921142578125), SC_(0.053747789206590672037151315696697693783833792642693), SC_(-0.11211897478819628686868719378051029417346515093252), - SC_(116), SC_(-0.5579319000244140625), SC_(0.080122819627702864075844102189789799443576781457988), SC_(0.020173351559352067990742477146036299831908728103273), - SC_(116), SC_(-0.38366591930389404296875), SC_(-0.024249827411491278686372542928360990815946534826784), SC_(-0.11467110049800068759284312552536360348652573880772), - SC_(116), SC_(0.264718532562255859375), SC_(0.073718014154393579573780297435185676405997097861731), SC_(-0.023941183188976671650101777466534611583995107650774), - SC_(116), SC_(0.62944734096527099609375), SC_(-0.059668625982518363289929597563274657874779402078409), SC_(-0.09255759087664323717343674706577199358384636772319), - SC_(116), SC_(0.67001712322235107421875), SC_(-0.064729455762043452505626574517572044801030359192088), SC_(-0.088456402518418445483355798933259689021877395507254), - SC_(116), SC_(0.81158387660980224609375), SC_(-0.09069070444539916571162153776802786573166522696411), SC_(-0.0527625562114936996735580314666853717965865324919), - SC_(116), SC_(0.826751708984375), SC_(0.094306540731834905126868750171910154657206855132072), SC_(0.044969460070177494430473922626932676591613349156668), - SC_(116), SC_(0.93773555755615234375), SC_(-0.11977051432565183689355134402005152657631906753244), SC_(-0.058477756477300972556925093606746906197796783801524), - SC_(119), SC_(-0.74602639675140380859375), SC_(0.0087647065593993755222972658179029408444330186700542), SC_(0.13981912827212672744690925773170472610548387878822), - SC_(119), SC_(-0.72904598712921142578125), SC_(-0.020501605529893412888893201088044338252329402923723), SC_(-0.13478486824495203061528622211548575586334551817436), - SC_(119), SC_(-0.5579319000244140625), SC_(0.080036079293206370171512732389414344286704185353321), SC_(-0.0057776707755366365863380008852867161540142918927643), - SC_(119), SC_(-0.38366591930389404296875), SC_(0.0052218893934731418741815240011222420959400585517152), SC_(-0.11902359008249444427689952801477258632653373728298), - SC_(119), SC_(0.264718532562255859375), SC_(-0.041958445146548813480092404170567661553263062970998), SC_(0.096369084287714671301426340819694101521306372531871), - SC_(119), SC_(0.62944734096527099609375), SC_(0.026043742963778131871545929796683083958834802939707), SC_(0.12346064721462223505658160979882243719998039566685), - SC_(119), SC_(0.67001712322235107421875), SC_(0.018730148385420890536233247762177938725955754094692), SC_(0.12977342706190187482418503847938799787319981967217), - SC_(119), SC_(0.81158387660980224609375), SC_(-0.0051210369574630302606435588094752910907524904265636), SC_(0.14977897540214287229711857221722487285805056065051), - SC_(119), SC_(0.826751708984375), SC_(0.0070994904638281005505473502488606481760552210237098), SC_(-0.15244878741668898076438519389186244649902911784835), - SC_(119), SC_(0.93773555755615234375), SC_(-0.089511411656126705336943924861664813522610049042024), SC_(0.13442707735952316190476066030580938662981623871763) - }; -#undef SC_ + static const boost::array, 160> legendre_p_large = {{ + {{ SC_(29), SC_(-0.74602639675140380859375), SC_(0.050915219643735786802064817454102557266509665552523), SC_(-0.27118035040452065163236941090242943684321195237749) }}, + {{ SC_(29), SC_(-0.72904598712921142578125), SC_(0.15209960929167220423613043592541930303920942697128), SC_(-0.1438359066051312703697159687668902900032679225431) }}, + {{ SC_(29), SC_(-0.5579319000244140625), SC_(0.15849246733249484229246386045081847903407720368835), SC_(-0.046562152771403674797644638451970346262085750814402) }}, + {{ SC_(29), SC_(-0.38366591930389404296875), SC_(0.12421123432704035296982084866318407821031736589989), SC_(-0.13993608234219292039527623183264127314107515942999) }}, + {{ SC_(29), SC_(0.264718532562255859375), SC_(0.14939214703729469665461134129487953904270632801499), SC_(0.011880798886655750194841085329195617037793542295307) }}, + {{ SC_(29), SC_(0.62944734096527099609375), SC_(0.15752641351603055527713997332857496041323176430518), SC_(-0.085333543185746265108134728242042619782666873361817) }}, + {{ SC_(29), SC_(0.67001712322235107421875), SC_(0.054837169775284662482177068305626352949947763721645), SC_(0.25355488589896471253311476119270056443895635234837) }}, + {{ SC_(29), SC_(0.81158387660980224609375), SC_(0.063381360227496634467950288363046198618583970049264), SC_(0.28493842219370104406874711812243725560916796813782) }}, + {{ SC_(29), SC_(0.826751708984375), SC_(-0.08420018636937566660354955907203801287585967235842), SC_(0.27769559592859630765679556893873497642068025145103) }}, + {{ SC_(29), SC_(0.93773555755615234375), SC_(-0.24176816577505910452921016056528287088649954762181), SC_(0.094296671036158090707906492415425184420130303729612) }}, + {{ SC_(32), SC_(-0.74602639675140380859375), SC_(-0.10624862108385367062544557604098705758947684718283), SC_(-0.21143967375447832725357384431573889445833865564692) }}, + {{ SC_(32), SC_(-0.72904598712921142578125), SC_(0.025162565093345926014241859993355739041989277225088), SC_(-0.26274148479323222549160374105375114037174210402628) }}, + {{ SC_(32), SC_(-0.5579319000244140625), SC_(0.14211456817063838568644446010057604214542220046016), SC_(-0.09163254161603810457705450004999666401809984055068) }}, + {{ SC_(32), SC_(-0.38366591930389404296875), SC_(0.14171288019304087574298677776314705938680717437038), SC_(-0.052711866447932948820821929976771090258669811818703) }}, + {{ SC_(32), SC_(0.264718532562255859375), SC_(-0.10746376970464863575465113222711354062288152228845), SC_(0.14703447108655800801097998317667773187484429086529) }}, + {{ SC_(32), SC_(0.62944734096527099609375), SC_(-0.15721886386953844900014008976876572130375292635363), SC_(-0.03463115417113285817814346783115703627607698101613) }}, + {{ SC_(32), SC_(0.67001712322235107421875), SC_(0.048628774250235041116639532793364743422360425715375), SC_(-0.24343097490553436355382554969125452470269482841518) }}, + {{ SC_(32), SC_(0.81158387660980224609375), SC_(0.14709429758897851782623104453504062279048901484918), SC_(-0.17120780885496551232352932901235943774904473019944) }}, + {{ SC_(32), SC_(0.826751708984375), SC_(0.18197608635110136442722424209924919380946511973609), SC_(0.064598428569533734464113024874557402334768980022172) }}, + {{ SC_(32), SC_(0.93773555755615234375), SC_(-0.061512016664104396409494145001588438528631649237376), SC_(0.36010369834698605740012216441227373597825633684005) }}, + {{ SC_(33), SC_(-0.74602639675140380859375), SC_(-0.010238220971698350467857407217583972140726845648941), SC_(0.26483415891807978747956511959896313413438051711664) }}, + {{ SC_(33), SC_(-0.72904598712921142578125), SC_(-0.1308485763851203410864936505227876528881511136519), SC_(0.16199934006548616731309863119775152390583901324519) }}, + {{ SC_(33), SC_(-0.5579319000244140625), SC_(-0.12577548566890528018101278253700971908249029962743), SC_(-0.13213214605592102018000812058769351569734360406003) }}, + {{ SC_(33), SC_(-0.38366591930389404296875), SC_(-0.084070866208971510118625762007538569384131026389396), SC_(-0.18256278466727144314587766075483055968035831220494) }}, + {{ SC_(33), 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SC_(0.93773555755615234375), SC_(0.061960098625334578699531381570226002216446334987954), SC_(-0.17630158114468011704453109150917307426932700963538) }}, + {{ SC_(115), SC_(-0.74602639675140380859375), SC_(0.011659882634088537821264971193347238274907192891989), SC_(-0.1417288093884680768867130033428123726827027042855) }}, + {{ SC_(115), SC_(-0.72904598712921142578125), SC_(0.0097131893606856202751128572690136150201795716231646), SC_(0.14012961153023905234915467648238152308202483249179) }}, + {{ SC_(115), SC_(-0.5579319000244140625), SC_(-0.055599872031625140506136394171510860309410123809349), SC_(0.093594483130628843819694780782575925754784924670163) }}, + {{ SC_(115), SC_(-0.38366591930389404296875), SC_(0.077050446497529102420650609981634503271775399693683), SC_(0.0088565512206407663055683543736671275288183109816667) }}, + {{ SC_(115), SC_(0.264718532562255859375), SC_(0.034359839114246272577599724967370326173387403660347), SC_(0.10578248128418573373870536860675213912264059240692) }}, + {{ SC_(115), SC_(0.62944734096527099609375), SC_(0.0082643990325571512244908953318239675941855106132265), SC_(-0.13165640504236233394765218021604504786233485133267) }}, + {{ SC_(115), SC_(0.67001712322235107421875), SC_(-0.0015721055642368064825337799606692523719130974520218), SC_(-0.1353286900783831392195565600906463227612561145681) }}, + {{ SC_(115), SC_(0.81158387660980224609375), SC_(-0.054210930576897856499034808655933306801074683806062), SC_(-0.12659507936588546926051398902517626516964689218928) }}, + {{ SC_(115), SC_(0.826751708984375), SC_(0.06212883372643213611372963364539976692767234086995), SC_(0.12103709534949250997508001328034108589273615963615) }}, + {{ SC_(115), SC_(0.93773555755615234375), SC_(-0.09980919675793132053530446510639647979845319955803), SC_(-0.12070840338940873219064713828143611372512223844091) }}, + {{ SC_(116), SC_(-0.74602639675140380859375), SC_(-0.068487247444151474237653315277483909414503521300912), SC_(0.093133560384715286625946002729620416337163521029867) }}, + {{ SC_(116), SC_(-0.72904598712921142578125), SC_(0.053747789206590672037151315696697693783833792642693), SC_(-0.11211897478819628686868719378051029417346515093252) }}, + {{ SC_(116), SC_(-0.5579319000244140625), SC_(0.080122819627702864075844102189789799443576781457988), SC_(0.020173351559352067990742477146036299831908728103273) }}, + {{ SC_(116), SC_(-0.38366591930389404296875), SC_(-0.024249827411491278686372542928360990815946534826784), SC_(-0.11467110049800068759284312552536360348652573880772) }}, + {{ SC_(116), SC_(0.264718532562255859375), SC_(0.073718014154393579573780297435185676405997097861731), SC_(-0.023941183188976671650101777466534611583995107650774) }}, + {{ SC_(116), SC_(0.62944734096527099609375), SC_(-0.059668625982518363289929597563274657874779402078409), SC_(-0.09255759087664323717343674706577199358384636772319) }}, + {{ SC_(116), SC_(0.67001712322235107421875), SC_(-0.064729455762043452505626574517572044801030359192088), SC_(-0.088456402518418445483355798933259689021877395507254) }}, + {{ SC_(116), SC_(0.81158387660980224609375), SC_(-0.09069070444539916571162153776802786573166522696411), SC_(-0.0527625562114936996735580314666853717965865324919) }}, + {{ SC_(116), SC_(0.826751708984375), SC_(0.094306540731834905126868750171910154657206855132072), SC_(0.044969460070177494430473922626932676591613349156668) }}, + {{ SC_(116), SC_(0.93773555755615234375), SC_(-0.11977051432565183689355134402005152657631906753244), SC_(-0.058477756477300972556925093606746906197796783801524) }}, + {{ SC_(119), SC_(-0.74602639675140380859375), SC_(0.0087647065593993755222972658179029408444330186700542), SC_(0.13981912827212672744690925773170472610548387878822) }}, + {{ SC_(119), SC_(-0.72904598712921142578125), SC_(-0.020501605529893412888893201088044338252329402923723), SC_(-0.13478486824495203061528622211548575586334551817436) }}, + {{ SC_(119), SC_(-0.5579319000244140625), SC_(0.080036079293206370171512732389414344286704185353321), SC_(-0.0057776707755366365863380008852867161540142918927643) }}, + {{ SC_(119), SC_(-0.38366591930389404296875), SC_(0.0052218893934731418741815240011222420959400585517152), SC_(-0.11902359008249444427689952801477258632653373728298) }}, + {{ SC_(119), SC_(0.264718532562255859375), SC_(-0.041958445146548813480092404170567661553263062970998), SC_(0.096369084287714671301426340819694101521306372531871) }}, + {{ SC_(119), SC_(0.62944734096527099609375), SC_(0.026043742963778131871545929796683083958834802939707), SC_(0.12346064721462223505658160979882243719998039566685) }}, + {{ SC_(119), SC_(0.67001712322235107421875), SC_(0.018730148385420890536233247762177938725955754094692), SC_(0.12977342706190187482418503847938799787319981967217) }}, + {{ SC_(119), SC_(0.81158387660980224609375), SC_(-0.0051210369574630302606435588094752910907524904265636), SC_(0.14977897540214287229711857221722487285805056065051) }}, + {{ SC_(119), SC_(0.826751708984375), SC_(0.0070994904638281005505473502488606481760552210237098), SC_(-0.15244878741668898076438519389186244649902911784835) }}, + {{ SC_(119), SC_(0.93773555755615234375), SC_(-0.089511411656126705336943924861664813522610049042024), SC_(0.13442707735952316190476066030580938662981623871763) }} + }}; diff --git a/test/log1p_expm1_data.ipp b/test/log1p_expm1_data.ipp index a4cd8da04..ca000218c 100644 --- a/test/log1p_expm1_data.ipp +++ b/test/log1p_expm1_data.ipp @@ -2,89 +2,90 @@ // Use, modification and distribution are subject to the // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) - +#ifndef SC_ #define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif static const boost::array, 80> log1p_expm1_data = { { - { SC_(-0.69330310821533203125e0), SC_(-0.1181895342296499380302723361817935835636e1), SC_(-0.5000779577496508480606742934033661111325e0) }, - { SC_(-0.650003612041473388671875e0), SC_(-0.1049832444670425873798449427248829256278e1), SC_(-0.477956108886575099597621504254337139212e0) }, - { SC_(-0.5634434223175048828125e0), SC_(-0.8288372954181591063099417140530721209296e0), SC_(-0.4307544676154126107123951950891833745657e0) }, - { SC_(-0.546193540096282958984375e0), SC_(-0.7900844716039173375586798387434829539395e0), SC_(-0.4208498682390169422105137923243733478616e0) }, - { SC_(-0.542549669742584228515625e0), SC_(-0.7820869679038185958797390511513816016257e0), SC_(-0.4187356706519199578716316143188015118402e0) }, - { SC_(-0.5222184658050537109375e0), SC_(-0.7386016923991178813343233368825674656574e0), SC_(-0.4067969136237976293436891521638796489665e0) }, - { SC_(-0.510332167148590087890625e0), SC_(-0.7140280098902130849529032452448458253718e0), SC_(-0.3997038529677125427667940816216463479375e0) }, - { SC_(-0.50135910511016845703125e0), SC_(-0.6958690918220109127943821843553816517932e0), SC_(-0.3942931192785328340465460021958309251731e0) }, - { SC_(-0.479341685771942138671875e0), SC_(-0.6526612791947966365578043302467499708984e0), SC_(-0.3808091201700817035685503987715593769588e0) }, - { SC_(-0.4362652301788330078125e0), SC_(-0.5731714043684679946812364099230074705554e0), SC_(-0.3535537538578334381043477595638178633635e0) }, - { SC_(-0.4033059179782867431640625e0), SC_(-0.5163507223485766856253687547437478575359e0), SC_(-0.3318923180936536087108170796894639170118e0) }, - { SC_(-0.3905523121356964111328125e0), SC_(-0.4952021616945213559322173628246423264147e0), SC_(-0.3233169689815286035820337522007644642142e0) }, - { SC_(-0.3101024627685546875e0), SC_(-0.3712121891835896680955152331639073308925e0), SC_(-0.2666281909314749260551669118328805822824e0) }, - { SC_(-0.2841587960720062255859375e0), SC_(-0.3342969188422780419049667231102322921458e0), SC_(-0.247352882189668478949423010818860745509e0) }, - { SC_(-0.268566131591796875e0), SC_(-0.3127484680657795755742977783527708289938e0), SC_(-0.2355251348015818742687440901815837983695e0) }, - { SC_(-0.19418840110301971435546875e0), SC_(-0.215905312065666655084617543044814851896e0), SC_(-0.1764972591721576227824907304661137322776e0) }, - { SC_(-0.14176605641841888427734375e0), SC_(-0.1528785551425763265780363302506293842933e0), SC_(-0.1321757453457543023426366655287893957346e0) }, - { SC_(-0.109534211456775665283203125e0), SC_(-0.1160105952462048156067755365883457898243e0), SC_(-0.1037484982319069072752933517880363955799e0) }, - { SC_(-0.2047410048544406890869140625e-1), SC_(-0.2068660038044094868521052319477265955827e-1), SC_(-0.2026592921724753704129022027337835687888e-1) }, - { SC_(0.1690093176520690576580818742513656616211e-8), SC_(0.1690093175092483105529122131518271037775e-8), SC_(0.16900931779488980500463190560092746436e-8) }, - { SC_(0.2114990849122477811761200428009033203125e-8), SC_(0.2114990846885884668978873262661703032735e-8), SC_(0.2114990851359070959273901626052243209537e-8) }, - { SC_(0.7099628440698779741069301962852478027344e-8), SC_(0.7099628415496417862364745346932718974223e-8), SC_(0.7099628465901141798701264063185361883662e-8) }, - { SC_(0.136718796284185373224318027496337890625e-7), SC_(0.1367187953495839188729947299064627330362e-7), SC_(0.1367187972187868403533999531964021065056e-7) }, - { SC_(0.1679341288252089725574478507041931152344e-7), SC_(0.1679341274151154071302093036120830402912e-7), SC_(0.1679341302353025616649699444201095417115e-7) }, - { SC_(0.586768322818898013792932033538818359375e-7), SC_(0.5867683056040454540164807679535005383825e-7), SC_(0.5867683400337515836824145241465956859382e-7) }, - { SC_(0.1140460881288163363933563232421875e-6), SC_(0.1140460816255617220976462903776019835232e-6), SC_(0.1140460946320716923598363683695123099251e-6) }, - { SC_(0.1455586016163579188287258148193359375e-6), SC_(0.1455585910227056945720521239406972268757e-6), SC_(0.1455586122100116850826593912609916845078e-6) }, - { SC_(0.38918477685001562349498271942138671875e-6), SC_(0.3891847011176400068545868550436683472421e-6), SC_(0.3891848525824207140259509650302544482884e-6) }, - { SC_(0.623782625552848912775516510009765625e-6), SC_(0.6237824310005478475318960793412787601785e-6), SC_(0.623782820105271336383228077398355607783e-6) }, - { SC_(0.104669607026153244078159332275390625e-5), SC_(0.1046695522475582933881286527214809459507e-5), SC_(0.1046696618048055313232628353357778906342e-5) }, - { SC_(0.2951089072666945867240428924560546875e-5), SC_(0.2951084718212155380639451770777340673208e-5), SC_(0.2951093427134586747271699561094046027716e-5) }, - { SC_(0.4877083483734168112277984619140625e-5), SC_(0.4877071590801182991613986686611799404767e-5), SC_(0.487709537672515613069814424540824650525e-5) }, - { SC_(0.9066634447663091123104095458984375e-5), SC_(0.9066593345981423108474522054350755440144e-5), SC_(0.9066675549717413905283549214899456610946e-5) }, - { SC_(0.2360353755648247897624969482421875e-4), SC_(0.2360325899737320048013584393963240356542e-4), SC_(0.236038161221667766684232806678163246188e-4) }, - { SC_(0.60817910707555711269378662109375e-4), SC_(0.6081606137340567462263175491115417378507e-4), SC_(0.6081976015418009724388783415958425809014e-4) }, - { SC_(0.119476739200763404369354248046875e-3), SC_(0.1194696024236052968763590872811035649465e-3), SC_(0.1194838768306258449523761123420162837989e-3) }, - { SC_(0.2437086659483611583709716796875e-3), SC_(0.2436789738154874267053728955508067082563e-3), SC_(0.2437383653179059006664060856490910639369e-3) }, - { SC_(0.47970912419259548187255859375e-3), SC_(0.4795941005544676642733520039561612799338e-3), SC_(0.4798242030152303995117671825532525519771e-3) }, - { SC_(0.960788573138415813446044921875e-3), SC_(0.9603273112237537137213831663159454349065e-3), SC_(0.9612502783347382477096533911074491600195e-3) }, - { SC_(0.113048148341476917266845703125e-2), SC_(0.112984297039538753162021050860817616211e-2), SC_(0.1131120718465376073328378699867756887911e-2) }, - { SC_(0.33707791008055210113525390625e-2), SC_(0.3365110759179022039875145678841719780479e-2), SC_(0.3376466565278741394700008076507908493073e-2) }, - { SC_(0.512778759002685546875e-2), SC_(0.5114685258802700303545874906083848033916e-2), SC_(0.5140957193498527263160102812012697907234e-2) }, - { SC_(0.7697627879679203033447265625e-2), SC_(0.7668152306886386648889951166330157951323e-2), SC_(0.7727330782215801339522867700900079915854e-2) }, - { SC_(0.154774188995361328125e-1), SC_(0.1535886535535876489145011045382406354476e-1), SC_(0.1559781448309931312470733745915557934013e-1) }, - { SC_(0.305807329714298248291015625e-1), SC_(0.3012246177452263928099228685195389251529e-1), SC_(0.3105312667138388983748287762435717112768e-1) }, - { SC_(0.346831791102886199951171875e-1), SC_(0.3409527271716101078966670703672108048896e-1), SC_(0.3529165481200088712490838501531684667149e-1) }, - { SC_(0.65634094178676605224609375e-1), SC_(0.6357001557994644965537090025497140391848e-1), SC_(0.6783591829384049159063415288088650400045e-1) }, - { SC_(0.6610882282257080078125e-1), SC_(0.6401540573272318085520396443445644947172e-1), SC_(0.6834297093791793596420077701374399081879e-1) }, - { SC_(0.9283597767353057861328125e-1), SC_(0.8877613176091369848730538080276748892544e-1), SC_(0.9728174180292914206798492307510621372797e-1) }, - { SC_(0.1853029727935791015625e0), SC_(0.1699984151517873986675151014366108622057e0), SC_(0.2035830378085867638230987836336350617284e0) }, - { SC_(0.195668697357177734375e0), SC_(0.1787056082557073958655865192859050644124e0), SC_(0.2161239335120153310995245962871550390859e0) }, - { SC_(0.218036949634552001953125e0), SC_(0.1972405051449346869157040783806052110702e0), SC_(0.2436330185556740271801313404522599276529e0) }, - { SC_(0.22476322948932647705078125e0), SC_(0.2027475432657783430097849833923015479242e0), SC_(0.2520262382028310304455135247279894706452e0) }, - { SC_(0.250229179859161376953125e0), SC_(0.2233268783961024315029665215194302402664e0), SC_(0.2843197231751691135236590716143900016849e0) }, - { SC_(0.253903329372406005859375e0), SC_(0.2262613494244882135168356599690803021814e0), SC_(0.2890471852440059179173797372107595021134e0) }, - { SC_(0.3161745369434356689453125e0), SC_(0.2747294509656754848973082105230889771257e0), SC_(0.3718696766716845552650417052219688730639e0) }, - { SC_(0.409090220928192138671875e0), SC_(0.3429442627531700751753321547062422000484e0), SC_(0.5054475372328648428694815984023805796901e0) }, - { SC_(0.41710007190704345703125e0), SC_(0.3486125805910782371810230966107318794672e0), SC_(0.5175543698964877990407235081110698982288e0) }, - { SC_(0.4173481762409210205078125e0), SC_(0.3487876441750920349995178382655357863143e0), SC_(0.5179309284235235985742545616245146385983e0) }, - { SC_(0.42039263248443603515625e0), SC_(0.3509333351432084595068912946293452186787e0), SC_(0.522559244493788135782100429719474184743e0) }, - { SC_(0.4406131207942962646484375e0), SC_(0.3650688012994099484177768785497336743499e0), SC_(0.5536595074987176176278695373720601072416e0) }, - { SC_(0.4500701129436492919921875e0), SC_(0.3716119090177188338876380950054248074284e0), SC_(0.5684221483289186932443765450666370231476e0) }, - { SC_(0.4690119922161102294921875e0), SC_(0.3845900606819792767555511238898325590012e0), SC_(0.5984141671678306664208145374987554621041e0) }, - { SC_(0.488781034946441650390625e0), SC_(0.3979576877817231446668587804772904526162e0), SC_(0.6303276957438828775174515106733850816524e0) }, - { 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SC_(0.2951089072666945867240428924560546875e-5), SC_(0.2951084718212155380639451770777340673208e-5), SC_(0.2951093427134586747271699561094046027716e-5) }}, + {{ SC_(0.4877083483734168112277984619140625e-5), SC_(0.4877071590801182991613986686611799404767e-5), SC_(0.487709537672515613069814424540824650525e-5) }}, + {{ SC_(0.9066634447663091123104095458984375e-5), SC_(0.9066593345981423108474522054350755440144e-5), SC_(0.9066675549717413905283549214899456610946e-5) }}, + {{ SC_(0.2360353755648247897624969482421875e-4), SC_(0.2360325899737320048013584393963240356542e-4), SC_(0.236038161221667766684232806678163246188e-4) }}, + {{ SC_(0.60817910707555711269378662109375e-4), SC_(0.6081606137340567462263175491115417378507e-4), SC_(0.6081976015418009724388783415958425809014e-4) }}, + {{ SC_(0.119476739200763404369354248046875e-3), SC_(0.1194696024236052968763590872811035649465e-3), SC_(0.1194838768306258449523761123420162837989e-3) }}, + {{ SC_(0.2437086659483611583709716796875e-3), 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SC_(0.7727330782215801339522867700900079915854e-2) }}, + {{ SC_(0.154774188995361328125e-1), SC_(0.1535886535535876489145011045382406354476e-1), SC_(0.1559781448309931312470733745915557934013e-1) }}, + {{ SC_(0.305807329714298248291015625e-1), SC_(0.3012246177452263928099228685195389251529e-1), SC_(0.3105312667138388983748287762435717112768e-1) }}, + {{ SC_(0.346831791102886199951171875e-1), SC_(0.3409527271716101078966670703672108048896e-1), SC_(0.3529165481200088712490838501531684667149e-1) }}, + {{ SC_(0.65634094178676605224609375e-1), SC_(0.6357001557994644965537090025497140391848e-1), SC_(0.6783591829384049159063415288088650400045e-1) }}, + {{ SC_(0.6610882282257080078125e-1), SC_(0.6401540573272318085520396443445644947172e-1), SC_(0.6834297093791793596420077701374399081879e-1) }}, + {{ SC_(0.9283597767353057861328125e-1), SC_(0.8877613176091369848730538080276748892544e-1), SC_(0.9728174180292914206798492307510621372797e-1) }}, + {{ SC_(0.1853029727935791015625e0), SC_(0.1699984151517873986675151014366108622057e0), SC_(0.2035830378085867638230987836336350617284e0) }}, + {{ SC_(0.195668697357177734375e0), SC_(0.1787056082557073958655865192859050644124e0), SC_(0.2161239335120153310995245962871550390859e0) }}, + {{ SC_(0.218036949634552001953125e0), SC_(0.1972405051449346869157040783806052110702e0), SC_(0.2436330185556740271801313404522599276529e0) }}, + {{ SC_(0.22476322948932647705078125e0), SC_(0.2027475432657783430097849833923015479242e0), SC_(0.2520262382028310304455135247279894706452e0) }}, + {{ SC_(0.250229179859161376953125e0), SC_(0.2233268783961024315029665215194302402664e0), SC_(0.2843197231751691135236590716143900016849e0) }}, + {{ SC_(0.253903329372406005859375e0), SC_(0.2262613494244882135168356599690803021814e0), SC_(0.2890471852440059179173797372107595021134e0) }}, + {{ SC_(0.3161745369434356689453125e0), SC_(0.2747294509656754848973082105230889771257e0), SC_(0.3718696766716845552650417052219688730639e0) }}, + {{ 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SC_(0.5984141671678306664208145374987554621041e0) }}, + {{ SC_(0.488781034946441650390625e0), SC_(0.3979576877817231446668587804772904526162e0), SC_(0.6303276957438828775174515106733850816524e0) }}, + {{ SC_(0.52980291843414306640625e0), SC_(0.4251389156264805389990504406429844143619e0), SC_(0.6985975133709526468615664928080778563331e0) }}, + {{ SC_(0.56810867786407470703125e0), SC_(0.4498702293886911216071551868503271338352e0), SC_(0.7649258494577443195036874224587751059599e0) }}, + {{ SC_(0.57872617244720458984375e0), SC_(0.4566183018986474768197353974513078612477e0), SC_(0.7837647742172442075416378527651943088102e0) }}, + {{ SC_(0.582029759883880615234375e0), SC_(0.4587086807259736626531803258754840111707e0), SC_(0.7896673415707786528734865994546559029663e0) }}, + {{ SC_(0.607590496540069580078125e0), SC_(0.474736471992995596813856979079879927429e0), SC_(0.836002211172822800500580737750918478977e0) }}, + {{ SC_(0.640033721923828125e0), SC_(0.4947168037733846594212322562172572984505e0), SC_(0.8965448333670257147748892521303229061693e0) }}, + {{ SC_(0.640509545803070068359375e0), SC_(0.4950068922396821400142385044888446891867e0), SC_(0.8974474694176578931586020775970152155848e0) }}, + {{ SC_(0.643289387226104736328125e0), SC_(0.4966999569758336894986723845165627033027e0), SC_(0.9027294105692233274199303070362746252986e0) }}, + {{ SC_(0.64851474761962890625e0), SC_(0.4998747295737266888041967257469236722589e0), SC_(0.9126978792095101927158614842576974964632e0) }}, + {{ SC_(0.650843918323516845703125e0), SC_(0.5012866228091318430397939496252397876475e0), SC_(0.9171580713331758702589264747154474769605e0) }}, + {{ SC_(0.65477287769317626953125e0), SC_(0.5036637653893261974582119443232408393674e0), SC_(0.9247053242168904876365979871823094489023e0) }}, + {{ SC_(0.65641486644744873046875e0), SC_(0.504655547804425337585747233639878779038e0), SC_(0.927868264760303541518755094801625468889e0) }}, + {{ SC_(0.6588299274444580078125e0), SC_(0.5061124908504770714998094003973873746865e0), SC_(0.932529810907327764547265337859703076731e0) }}, + {{ SC_(0.673553526401519775390625e0), SC_(0.5149492258613715166147831918156453824087e0), SC_(0.9611941077924732903931571711562687857294e0) }}, + {{ SC_(0.69003379344940185546875e0), SC_(0.5247485248589687068613254590642295922543e0), SC_(0.9937829089064982966773652105234409046975e0) }}, + {{ SC_(0.69504582881927490234375e0), SC_(0.5277097781183924897416903820415806504912e0), SC_(0.1003800903666412193968978978979482061619e1) }} } }; #undef SC_ diff --git a/test/log1p_expm1_test.cpp b/test/log1p_expm1_test.cpp index f2dae3b9c..bc0832981 100644 --- a/test/log1p_expm1_test.cpp +++ b/test/log1p_expm1_test.cpp @@ -16,10 +16,7 @@ #include #include #include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" +#include "log1p_expm1_test.hpp" // // DESCRIPTION: @@ -69,82 +66,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void do_test(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = &boost::math::log1p; -#else - pg funcp = &boost::math::log1p; -#endif - - boost::math::tools::test_result result; - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - // - // test log1p against data: - // -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::log1p; -#else - funcp = &boost::math::log1p; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(1)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::log1p", "log1p and expm1"); - std::cout << std::endl; - // - // test expm1 against data: - // -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::expm1; -#else - funcp = boost::math::expm1; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::expm1", "log1p and expm1"); - std::cout << std::endl; -} - -template -void test(T, const char* type_name) -{ -# include "log1p_expm1_data.ipp" - - do_test(log1p_expm1_data, type_name, "expm1 and log1p"); - - // - // C99 Appendix F special cases: - static const T zero = 0; - static const T m_one = -1; - BOOST_CHECK_EQUAL(boost::math::log1p(zero), zero); - BOOST_CHECK_EQUAL(boost::math::log1p(-zero), zero); - BOOST_CHECK_EQUAL(boost::math::expm1(zero), zero); - if(std::numeric_limits::has_infinity) - { - BOOST_CHECK_EQUAL(boost::math::log1p(m_one), -std::numeric_limits::infinity()); - BOOST_CHECK_EQUAL(boost::math::expm1(-std::numeric_limits::infinity()), m_one); - BOOST_CHECK_EQUAL(boost::math::expm1(std::numeric_limits::infinity()), std::numeric_limits::infinity()); -#ifndef __BORLANDC__ - // When building with Borland's compiler, simply the *presence* - // of these tests cause other unrelated tests to fail!!! :-( - using namespace boost::math::policies; - typedef policy > pol; - BOOST_CHECK_THROW(boost::math::log1p(m_one, pol()), std::overflow_error); - BOOST_CHECK_THROW(boost::math::expm1(std::numeric_limits::infinity(), pol()), std::overflow_error); -#endif - } -} - int test_main(int, char* []) { diff --git a/test/log1p_expm1_test.hpp b/test/log1p_expm1_test.hpp new file mode 100644 index 000000000..bad342fe5 --- /dev/null +++ b/test/log1p_expm1_test.hpp @@ -0,0 +1,88 @@ +// Copyright John Maddock 2005. +// Copyright Paul A. Bristow 2010 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" + + +template +void do_test(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = &boost::math::log1p; +#else + pg funcp = &boost::math::log1p; +#endif + + boost::math::tools::test_result result; + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + // + // test log1p against data: + // +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::log1p; +#else + funcp = &boost::math::log1p; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(1)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::log1p", "log1p and expm1"); + std::cout << std::endl; + // + // test expm1 against data: + // +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::expm1; +#else + funcp = boost::math::expm1; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::expm1", "log1p and expm1"); + std::cout << std::endl; +} + +template +void test(T, const char* type_name) +{ +# include "log1p_expm1_data.ipp" + + do_test(log1p_expm1_data, type_name, "expm1 and log1p"); + + // + // C99 Appendix F special cases: + static const T zero = 0; + static const T m_one = -1; + BOOST_CHECK_EQUAL(boost::math::log1p(zero), zero); + BOOST_CHECK_EQUAL(boost::math::log1p(-zero), zero); + BOOST_CHECK_EQUAL(boost::math::expm1(zero), zero); + if(std::numeric_limits::has_infinity) + { + BOOST_CHECK_EQUAL(boost::math::log1p(m_one), -std::numeric_limits::infinity()); + BOOST_CHECK_EQUAL(boost::math::expm1(-std::numeric_limits::infinity()), m_one); + BOOST_CHECK_EQUAL(boost::math::expm1(std::numeric_limits::infinity()), std::numeric_limits::infinity()); +#ifndef __BORLANDC__ + // When building with Borland's compiler, simply the *presence* + // of these tests cause other unrelated tests to fail!!! :-( + using namespace boost::math::policies; + typedef policy > pol; + BOOST_CHECK_THROW(boost::math::log1p(m_one, pol()), std::overflow_error); + BOOST_CHECK_THROW(boost::math::expm1(std::numeric_limits::infinity(), pol()), std::overflow_error); +#endif + } +} + diff --git a/test/ncbeta.ipp b/test/ncbeta.ipp index 0506706cd..6704e3b4b 100644 --- a/test/ncbeta.ipp +++ b/test/ncbeta.ipp @@ -5,3006 +5,3006 @@ #define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 3000> ncbeta = {{ - { SC_(1.454305052757263183593750000000000000000), SC_(1.454305052757263183593750000000000000000e-1), SC_(5.940588760375976562500000000000000000000e1), SC_(9.976066350936889648437500000000000000000e-1), SC_(2.759834870217354705236013708534509068967e-1), SC_(7.240165129782645294763986291465490931033e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.454305052757263183593750000000000000000e-1), SC_(1.451677856445312500000000000000000000000e2), SC_(9.990068674087524414062500000000000000000e-1), SC_(2.757975665000284929998400439182434398680e-1), SC_(7.242024334999715070001599560817565601320e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.454305052757263183593750000000000000000e-1), SC_(1.929777069091796875000000000000000000000e2), SC_(9.992512464523315429687500000000000000000e-1), SC_(2.757802819095769722518059796277858159202e-1), SC_(7.242197180904230277481940203722141840798e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(3.635762631893157958984375000000000000000e-1), SC_(6.038262176513671875000000000000000000000e1), SC_(9.961022734642028808593750000000000000000e-1), SC_(4.949484084085013882284839924844591052030e-1), SC_(5.050515915914986117715160075155408947970e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(3.635762631893157958984375000000000000000e-1), SC_(1.481294555664062500000000000000000000000e2), SC_(9.983823299407958984375000000000000000000e-1), SC_(4.946201811284367289305268285202655846240e-1), SC_(5.053798188715632710694731714797344153760e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(3.635762631893157958984375000000000000000e-1), SC_(1.935389862060546875000000000000000000000e2), SC_(9.987584948539733886718750000000000000000e-1), SC_(4.945965085725495633413346642780624277086e-1), SC_(5.054034914274504366586653357219375722914e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(7.271525263786315917968750000000000000000e-1), SC_(6.163340759277343750000000000000000000000e1), SC_(9.943350553512573242187500000000000000000e-1), SC_(7.067242511174509034733895807356551147428e-1), SC_(2.932757488825490965266104192643448852572e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(7.271525263786315917968750000000000000000e-1), SC_(1.486264953613281250000000000000000000000e2), SC_(9.975933432579040527343750000000000000000e-1), SC_(7.063204046711177968479175758665909815947e-1), SC_(2.936795953288822031520824241334090184053e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(7.271525263786315917968750000000000000000e-1), SC_(1.937735595703125000000000000000000000000e2), SC_(9.981468915939331054687500000000000000000e-1), SC_(7.062805762166387906359787891104213355210e-1), SC_(2.937194237833612093640212108895786644790e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.090728759765625000000000000000000000000), SC_(7.225879669189453125000000000000000000000e1), SC_(9.942231774330139160156250000000000000000e-1), SC_(8.372920335940658618578320877705617571936e-1), SC_(1.627079664059341381421679122294382428064e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.090728759765625000000000000000000000000), SC_(1.515480346679687500000000000000000000000e2), SC_(9.971802234649658203125000000000000000000e-1), SC_(8.370187919390128563087545041366727719913e-1), SC_(1.629812080609871436912454958633272280087e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.090728759765625000000000000000000000000), SC_(1.941185607910156250000000000000000000000e2), SC_(9.977884292602539062500000000000000000000e-1), SC_(8.369846256186989556701034949935290540605e-1), SC_(1.630153743813010443298965050064709459395e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.308874487876892089843750000000000000000), SC_(9.566968083381652832031250000000000000000e-1), SC_(5.778348073363304138183593750000000000000e-2), SC_(1.409704128923593153631527182055535438009e-2), SC_(9.859029587107640684636847281794446456199e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.308874487876892089843750000000000000000), SC_(7.844540405273437500000000000000000000000e1), SC_(9.681322425603866577148437500000000000000e-2), SC_(2.569096227285625192995992565780836758662e-17), SC_(9.999999999999999743090377271437480700401e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.308874487876892089843750000000000000000), SC_(1.584414672851562500000000000000000000000e2), SC_(9.838468581438064575195312500000000000000e-2), SC_(7.148747906745571900269746100091585733876e-33), SC_(9.999999999999999999999999999999928512521e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.308874487876892089843750000000000000000), SC_(1.962219390869140625000000000000000000000e2), SC_(9.868995845317840576171875000000000000000e-2), SC_(3.133324157161160812982715199693443151905e-40), SC_(9.999999999999999999999999999999999999997e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.439761996269226074218750000000000000000), SC_(7.142335891723632812500000000000000000000), SC_(1.895702630281448364257812500000000000000e-1), SC_(8.246187378326890920818812693938620222737e-3), SC_(9.917538126216731090791811873060613797773e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.439761996269226074218750000000000000000), SC_(7.974770355224609375000000000000000000000e1), SC_(2.414003908634185791015625000000000000000e-1), SC_(2.743306172427076308949349814705500897953e-14), SC_(9.999999999999725669382757292369105065019e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.439761996269226074218750000000000000000), SC_(1.595857238769531250000000000000000000000e2), SC_(2.455961406230926513671875000000000000000e-1), SC_(3.615587311674064774434229582160414432976e-27), SC_(9.999999999999999999999999963844126883259e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.439761996269226074218750000000000000000), SC_(1.985762634277343750000000000000000000000e2), SC_(2.464439719915390014648437500000000000000e-1), SC_(1.769432346388276500700335757818980807043e-33), SC_(9.999999999999999999999999999999982305677e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.452850818634033203125000000000000000000), SC_(1.950807952880859375000000000000000000000e1), SC_(4.391348361968994140625000000000000000000e-1), SC_(2.673764091042295518866919574008896029552e-3), SC_(9.973262359089577044811330804259911039704e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.452850818634033203125000000000000000000), SC_(8.435225677490234375000000000000000000000e1), SC_(4.835526645183563232421875000000000000000e-1), SC_(4.197372846541376004107385263233562496292e-10), SC_(9.999999995802627153458623995892614736766e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.452850818634033203125000000000000000000), 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SC_(7.253233790397644042968750000000000000000e-1), SC_(1.828399814138725196172294345445724389776e-5), SC_(9.999817160018586127480382770565455427561e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.454305052757263183593750000000000000000), SC_(1.600560913085937500000000000000000000000e2), SC_(7.366956472396850585937500000000000000000e-1), SC_(1.838909377742473059089666873575275698077e-9), SC_(9.999999981610906222575269409103331264247e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.454450488090515136718750000000000000000), SC_(2.249290275573730468750000000000000000000e1), SC_(8.023343086242675781250000000000000000000e-1), SC_(1.444816643582166349744437266238358383054e-1), SC_(8.555183356417833650255562733761641616946e-1) }, - { SC_(1.454305052757263183593750000000000000000), SC_(1.454450488090515136718750000000000000000), SC_(9.495173645019531250000000000000000000000e1), SC_(8.735338449478149414062500000000000000000e-1), 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SC_(4.989732795630805723848590307493391769473e-1) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(2.391528472900390625000000000000000000000e2), SC_(1.357470245361328125000000000000000000000e2), SC_(5.275872349739074707031250000000000000000e-1), SC_(4.992607985019704978634733819705020939039e-1), SC_(5.007392014980295021365266180294979060961e-1) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(2.391528472900390625000000000000000000000e2), SC_(1.915013732910156250000000000000000000000e2), SC_(5.522084236145019531250000000000000000000e-1), SC_(4.984164375342037717494529682030173040345e-1), SC_(5.015835624657962282505470317969826959655e-1) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(2.590822448730468750000000000000000000000e2), SC_(5.569964599609375000000000000000000000000e1), SC_(4.676264822483062744140625000000000000000e-1), SC_(5.095053228212935201635041010229151710497e-1), SC_(4.904946771787064798364958989770848289503e-1) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(2.590822448730468750000000000000000000000e2), SC_(1.362719116210937500000000000000000000000e2), SC_(5.082982182502746582031250000000000000000e-1), SC_(5.074424524427759223559954784280518560541e-1), SC_(4.925575475572240776440045215719481439459e-1) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(2.590822448730468750000000000000000000000e2), SC_(1.918984832763671875000000000000000000000e2), SC_(5.329382419586181640625000000000000000000e-1), SC_(5.063337766350549554224443528311951973485e-1), SC_(4.936662233649450445775556471688048026515e-1) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(2.989410400390625000000000000000000000000e2), SC_(5.940588760375976562500000000000000000000e1), SC_(4.393039345741271972656250000000000000000e-1), SC_(6.000880582476749937027945569110420971437e-1), SC_(3.999119417523250062972054430889579028563e-1) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(2.989410400390625000000000000000000000000e2), SC_(1.451677856445312500000000000000000000000e2), SC_(4.813641905784606933593750000000000000000e-1), SC_(5.915511925062548988647870025827413811056e-1), SC_(4.084488074937451011352129974172586188944e-1) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(2.989410400390625000000000000000000000000e2), SC_(1.929777069091796875000000000000000000000e2), SC_(5.021858811378479003906250000000000000000e-1), SC_(5.880647936741149501087277723487364132878e-1), SC_(4.119352063258850498912722276512635867122e-1) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(3.985880737304687500000000000000000000000e2), SC_(6.038262176513671875000000000000000000000e1), SC_(4.230284094810485839843750000000000000000e-1), SC_(9.977851090407225359839297939595457214636e-1), SC_(2.214890959277464016070206040454278536350e-3) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(3.985880737304687500000000000000000000000e2), SC_(1.481294555664062500000000000000000000000e2), SC_(4.606534242630004882812500000000000000000e-1), SC_(9.957282424377606356346329644628312528585e-1), SC_(4.271757562239364365367035537168747141534e-3) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(3.985880737304687500000000000000000000000e2), SC_(1.935389862060546875000000000000000000000e2), SC_(4.782629907131195068359375000000000000000e-1), SC_(9.945960851426927928055493135079582151791e-1), SC_(5.403914857307207194450686492041784820904e-3) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(5.978820800781250000000000000000000000000e2), SC_(6.163340759277343750000000000000000000000e1), SC_(3.982345759868621826171875000000000000000e-1), SC_(9.999999999983652719310843670759144107488e-1), SC_(1.634728068915632924085589251240883044304e-12) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(5.978820800781250000000000000000000000000e2), SC_(1.486264953613281250000000000000000000000e2), SC_(4.282388091087341308593750000000000000000e-1), SC_(9.999999999441405803165315291403807033859e-1), SC_(5.585941968346847085961929661413163659822e-11) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(5.978820800781250000000000000000000000000e2), SC_(1.937735595703125000000000000000000000000e2), SC_(4.426617622375488281250000000000000000000e-1), SC_(9.999999997983110564053295602949830922408e-1), SC_(2.016889435946704397050169077592286063336e-10) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(7.971761474609375000000000000000000000000e2), SC_(7.225879669189453125000000000000000000000e1), SC_(4.061267971992492675781250000000000000000e-1), SC_(9.999999999999999999999999999997290246639e-1), SC_(2.709753361367076002320691695420448945649e-31) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(7.971761474609375000000000000000000000000e2), SC_(1.515480346679687500000000000000000000000e2), SC_(4.280660748481750488281250000000000000000e-1), SC_(9.999999999999999999999999991303421392948e-1), SC_(8.696578607051932204338673773133285372742e-28) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(7.971761474609375000000000000000000000000e2), SC_(1.941185607910156250000000000000000000000e2), SC_(4.391900300979614257812500000000000000000e-1), SC_(9.999999999999999999999999789782532523897e-1), SC_(2.102174674761034080045110832943420015762e-26) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(9.964702148437500000000000000000000000000e2), SC_(9.566968083381652832031250000000000000000e-1), SC_(4.446664154529571533203125000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(6.723822936759331715719218974775798182259e-93) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(9.964702148437500000000000000000000000000e2), SC_(7.844540405273437500000000000000000000000e1), SC_(4.620748460292816162109375000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(2.547617018541288535048352060726128288630e-80) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(9.964702148437500000000000000000000000000e2), SC_(1.584414672851562500000000000000000000000e2), SC_(4.789382815361022949218750000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(2.016791451093890693491633506946470794739e-72) }}, + {{ SC_(1.992940368652343750000000000000000000000e2), SC_(9.964702148437500000000000000000000000000e2), SC_(1.962219390869140625000000000000000000000e2), SC_(4.865405857563018798828125000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(1.362436549196397892011134548818387099631e-69) }} }}; #undef SC_ diff --git a/test/ncbeta_big.ipp b/test/ncbeta_big.ipp index eeaac305f..b67c9bd07 100644 --- a/test/ncbeta_big.ipp +++ b/test/ncbeta_big.ipp @@ -5,78 +5,78 @@ #define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 72> ncbeta_big = {{ - { SC_(2.322846374511718750000000000000000000000e2), SC_(2.090561676025390625000000000000000000000e2), SC_(2.322846374511718750000000000000000000000e2), SC_(6.248598918318748474121093750000000000000e-2), SC_(5.822794103663371475941613559141512048716e-200), SC_(1.000000000000000000000000000000000000000) }, - { SC_(2.322846374511718750000000000000000000000e2), SC_(2.299617919921875000000000000000000000000e2), SC_(2.906821289062500000000000000000000000000e2), SC_(1.553418934345245361328125000000000000000e-1), SC_(2.376427035888773394585864365564861664654e-112), SC_(1.000000000000000000000000000000000000000) }, - { SC_(2.322846374511718750000000000000000000000e2), SC_(2.320523529052734375000000000000000000000e2), SC_(9.757655029296875000000000000000000000000e2), SC_(3.780863285064697265625000000000000000000e-1), SC_(9.534309971409020993977308030456117404144e-89), SC_(1.000000000000000000000000000000000000000) }, - { SC_(2.322846374511718750000000000000000000000e2), SC_(2.322846374511718750000000000000000000000e2), SC_(1.879048828125000000000000000000000000000e3), SC_(6.258654594421386718750000000000000000000e-1), SC_(8.273529404980685686135545983154559305766e-53), SC_(1.000000000000000000000000000000000000000) }, - { SC_(2.322846374511718750000000000000000000000e2), SC_(2.323078765869140625000000000000000000000e2), SC_(2.308069091796875000000000000000000000000e3), SC_(7.707736492156982421875000000000000000000e-1), SC_(6.642746074306700324296888792472255191709e-16), SC_(9.999999999999993357253925693299675703111e-1) }, - { SC_(2.322846374511718750000000000000000000000e2), SC_(2.325169372558593750000000000000000000000e2), SC_(8.064482421875000000000000000000000000000e3), SC_(9.388024210929870605468750000000000000000e-1), SC_(3.784012698595881643945309133853831952949e-3), SC_(9.962159873014041183560546908661461680471e-1) }, - { SC_(2.322846374511718750000000000000000000000e2), SC_(2.346074829101562500000000000000000000000e2), SC_(1.567437500000000000000000000000000000000e4), SC_(9.707729816436767578125000000000000000000e-1), SC_(2.935931059732195123761306546780042425559e-1), SC_(7.064068940267804876238693453219957574441e-1) }, - { SC_(2.322846374511718750000000000000000000000e2), SC_(2.555131072998046875000000000000000000000e2), SC_(2.000542187500000000000000000000000000000e4), SC_(9.756411910057067871093750000000000000000e-1), SC_(4.916958930557002818402814932631962599797e-1), SC_(5.083041069442997181597185067368037400203e-1) }, - { SC_(2.322846374511718750000000000000000000000e2), SC_(2.787415771484375000000000000000000000000e2), SC_(5.348914843750000000000000000000000000000e4), SC_(9.897736907005310058593750000000000000000e-1), SC_(4.926920140457373120750763227119217556742e-1), SC_(5.073079859542626879249236772880782443258e-1) }, - { SC_(2.906821289062500000000000000000000000000e2), SC_(2.906821250915527343750000000000000000000e1), SC_(1.567437500000000000000000000000000000000e4), SC_(9.982179403305053710937500000000000000000e-1), SC_(9.994919920744164088096546647236384815783e-1), SC_(5.080079255835911903453352763615184216904e-4) }, - { SC_(2.906821289062500000000000000000000000000e2), SC_(7.267053222656250000000000000000000000000e1), SC_(2.000542187500000000000000000000000000000e4), SC_(9.976629614830017089843750000000000000000e-1), SC_(9.999999999999983875164826739274160375349e-1), SC_(1.612483517326072583962465078546376039408e-15) }, - { SC_(2.906821289062500000000000000000000000000e2), SC_(1.453410644531250000000000000000000000000e2), SC_(5.348914843750000000000000000000000000000e4), SC_(9.986631274223327636718750000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(3.010804490077860063798231369313535930122e-42) }, - { SC_(2.906821289062500000000000000000000000000e2), SC_(3.778867492675781250000000000000000000000e2), SC_(2.322846374511718750000000000000000000000e2), SC_(5.188288092613220214843750000000000000000e-1), SC_(5.089321557957671134199777152425169214951e-1), SC_(4.910678442042328865800222847574830785049e-1) }, - { SC_(2.906821289062500000000000000000000000000e2), SC_(4.360231933593750000000000000000000000000e2), SC_(2.906821289062500000000000000000000000000e2), SC_(5.048558712005615234375000000000000000000e-1), SC_(6.058697905723221366664491586322735988918e-1), SC_(3.941302094276778633335508413677264011082e-1) }, - { SC_(2.906821289062500000000000000000000000000e2), SC_(5.813642578125000000000000000000000000000e2), SC_(9.757655029296875000000000000000000000000e2), SC_(6.112647652626037597656250000000000000000e-1), SC_(9.955089747240769047271157763291403354685e-1), SC_(4.491025275923095272884223670859664531545e-3) }, - { SC_(2.906821289062500000000000000000000000000e2), SC_(8.720463867187500000000000000000000000000e2), SC_(1.879048828125000000000000000000000000000e3), SC_(6.542472243309020996093750000000000000000e-1), SC_(9.999999972226024110911179121134729543583e-1), SC_(2.777397588908882087886527045641662997938e-9) }, - { SC_(2.906821289062500000000000000000000000000e2), SC_(1.162728515625000000000000000000000000000e3), SC_(2.308069091796875000000000000000000000000e3), SC_(6.569214463233947753906250000000000000000e-1), SC_(9.999999999999999999995533478732255838241e-1), SC_(4.466521267744161758750286812848432918534e-22) }, - { SC_(2.906821289062500000000000000000000000000e2), SC_(1.453410644531250000000000000000000000000e3), SC_(8.064482421875000000000000000000000000000e3), SC_(8.322365880012512207031250000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(1.724098253290586949046235121920786188871e-50) }, - { SC_(9.757655029296875000000000000000000000000e2), SC_(7.318240966796875000000000000000000000000e2), SC_(2.322846374511718750000000000000000000000e2), SC_(9.197415113449096679687500000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(2.098029526746715772059557152803443778923e-305) }, - { SC_(9.757655029296875000000000000000000000000e2), SC_(8.781889038085937500000000000000000000000e2), SC_(2.906821289062500000000000000000000000000e2), SC_(5.607348680496215820312500000000000000000e-2), SC_(4.137966307189253467290003067675414259896e-745), SC_(1.000000000000000000000000000000000000000) }, - { SC_(9.757655029296875000000000000000000000000e2), SC_(9.660078735351562500000000000000000000000e2), SC_(9.757655029296875000000000000000000000000e2), SC_(1.505941897630691528320312500000000000000e-1), SC_(2.312581255996761321216691130907918725012e-439), SC_(1.000000000000000000000000000000000000000) }, - { SC_(9.757655029296875000000000000000000000000e2), SC_(9.747897338867187500000000000000000000000e2), SC_(1.879048828125000000000000000000000000000e3), SC_(3.313369452953338623046875000000000000000e-1), SC_(1.822938095440314319524488179659476739600e-219), SC_(1.000000000000000000000000000000000000000) }, - { SC_(9.757655029296875000000000000000000000000e2), SC_(9.757655029296875000000000000000000000000e2), SC_(2.308069091796875000000000000000000000000e3), SC_(5.143225789070129394531250000000000000000e-1), SC_(1.421828425120214003942552400693765508326e-67), SC_(1.000000000000000000000000000000000000000) }, - { SC_(9.757655029296875000000000000000000000000e2), SC_(9.758630981445312500000000000000000000000e2), SC_(8.064482421875000000000000000000000000000e3), SC_(7.532094120979309082031250000000000000000e-1), SC_(1.278959916011845843611062944857639073496e-47), SC_(1.000000000000000000000000000000000000000) }, - { SC_(9.757655029296875000000000000000000000000e2), SC_(9.767413330078125000000000000000000000000e2), SC_(1.567437500000000000000000000000000000000e4), SC_(8.912172317504882812500000000000000000000e-1), SC_(2.728322119200344826952604570486340362225e-3), SC_(9.972716778807996551730473954295136596378e-1) }, - { SC_(9.757655029296875000000000000000000000000e2), SC_(9.855231323242187500000000000000000000000e2), SC_(2.000542187500000000000000000000000000000e4), SC_(9.167025685310363769531250000000000000000e-1), SC_(3.589860146897613099118333082236256051011e-1), SC_(6.410139853102386900881666917763743948989e-1) }, - { SC_(9.757655029296875000000000000000000000000e2), SC_(1.073342041015625000000000000000000000000e3), SC_(5.348914843750000000000000000000000000000e4), SC_(9.627218246459960937500000000000000000000e-1), SC_(4.959666475640454900645452407891567289414e-1), SC_(5.040333524359545099354547592108432710586e-1) }, - { SC_(1.879048828125000000000000000000000000000e3), SC_(1.879048919677734375000000000000000000000e2), SC_(2.000542187500000000000000000000000000000e4), SC_(9.922152757644653320312500000000000000000e-1), SC_(9.999999999999999906525997974104688623475e-1), SC_(9.347400202589531137652505012008628236569e-18) }, - { SC_(1.879048828125000000000000000000000000000e3), SC_(4.697622070312500000000000000000000000000e2), SC_(5.348914843750000000000000000000000000000e4), SC_(9.946175813674926757812500000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(1.812197155304730289100502335815782533179e-90) }, - { SC_(1.879048828125000000000000000000000000000e3), SC_(2.254858642578125000000000000000000000000e3), SC_(2.322846374511718750000000000000000000000e2), SC_(4.695008695125579833984375000000000000000e-1), SC_(5.029136707270802745099779711341809125434e-1), SC_(4.970863292729197254900220288658190874566e-1) }, - { SC_(1.879048828125000000000000000000000000000e3), SC_(2.442763427734375000000000000000000000000e3), SC_(2.906821289062500000000000000000000000000e2), SC_(4.537145793437957763671875000000000000000e-1), SC_(5.289819531087712125353700747589292943748e-1), SC_(4.710180468912287874646299252410707056252e-1) }, - { SC_(1.879048828125000000000000000000000000000e3), SC_(2.818573242187500000000000000000000000000e3), SC_(9.757655029296875000000000000000000000000e2), SC_(4.618234336376190185546875000000000000000e-1), SC_(7.697208318278162838782020353802049561352e-1), SC_(2.302791681721837161217979646197950438648e-1) }, - { SC_(1.879048828125000000000000000000000000000e3), SC_(3.758097656250000000000000000000000000000e3), SC_(1.879048828125000000000000000000000000000e3), SC_(4.805082082748413085937500000000000000000e-1), SC_(9.999999999999968174474902410920896815627e-1), SC_(3.182552509758907910318437261362448122236e-15) }, - { SC_(1.879048828125000000000000000000000000000e3), SC_(5.637146484375000000000000000000000000000e3), SC_(2.308069091796875000000000000000000000000e3), SC_(4.581811428070068359375000000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(1.102182053081964421449952586342158942845e-77) }, - { SC_(2.308069091796875000000000000000000000000e3), SC_(1.154034545898437500000000000000000000000e3), SC_(2.322846374511718750000000000000000000000e2), SC_(9.193707704544067382812500000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(2.009973732211367743382389112086731774944e-373) }, - { 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SC_(2.009973732211367743382389112086731774944e-373) }}, + {{ SC_(2.308069091796875000000000000000000000000e3), SC_(1.731051757812500000000000000000000000000e3), SC_(2.906821289062500000000000000000000000000e2), SC_(9.172621965408325195312500000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(1.026038931560756120296233644557392281345e-728) }}, + {{ SC_(2.308069091796875000000000000000000000000e3), SC_(2.077262207031250000000000000000000000000e3), SC_(9.757655029296875000000000000000000000000e2), SC_(5.737299844622611999511718750000000000000e-2), SC_(1.179438847006603499209184718675810235937e-1792), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(2.308069091796875000000000000000000000000e3), SC_(2.284988525390625000000000000000000000000e3), SC_(1.879048828125000000000000000000000000000e3), SC_(1.467453837394714355468750000000000000000e-1), SC_(2.170603560826971624886942881463485578948e-993), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(2.308069091796875000000000000000000000000e3), SC_(2.305760986328125000000000000000000000000e3), SC_(2.308069091796875000000000000000000000000e3), SC_(3.001131117343902587890625000000000000000e-1), SC_(8.489166704175388964892782203557684023722e-396), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(2.308069091796875000000000000000000000000e3), SC_(2.308069091796875000000000000000000000000e3), SC_(8.064482421875000000000000000000000000000e3), SC_(5.498300790786743164062500000000000000000e-1), SC_(1.254458591955832602131382517483326851816e-213), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(2.308069091796875000000000000000000000000e3), SC_(2.308300048828125000000000000000000000000e3), SC_(1.567437500000000000000000000000000000000e4), SC_(7.331741452217102050781250000000000000000e-1), SC_(1.826182635021394060381579011272045655768e-85), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(2.308069091796875000000000000000000000000e3), SC_(2.310377197265625000000000000000000000000e3), SC_(2.000542187500000000000000000000000000000e4), SC_(8.335568308830261230468750000000000000000e-1), SC_(4.781961640340889428050915411134222276392e-3), SC_(9.952180383596591105719490845888657777236e-1) }}, + {{ SC_(2.308069091796875000000000000000000000000e3), SC_(2.331149658203125000000000000000000000000e3), SC_(5.348914843750000000000000000000000000000e4), SC_(9.247934818267822265625000000000000000000e-1), SC_(2.711435846327258761421995177897213919361e-1), SC_(7.288564153672741238578004822102786080639e-1) }}, + {{ SC_(8.064482421875000000000000000000000000000e3), SC_(8.064482421875000000000000000000000000000e2), SC_(5.348914843750000000000000000000000000000e4), SC_(9.886781573295593261718750000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(3.572832953557009007878032183153866412857e-70) }}, + {{ SC_(8.064482421875000000000000000000000000000e3), SC_(8.870930664062500000000000000000000000000e3), SC_(2.322846374511718750000000000000000000000e2), SC_(4.797580540180206298828125000000000000000e-1), SC_(5.000745572327812933893269721471576983968e-1), SC_(4.999254427672187066106730278528423016032e-1) }}, + {{ SC_(8.064482421875000000000000000000000000000e3), SC_(9.677378906250000000000000000000000000000e3), SC_(2.906821289062500000000000000000000000000e2), SC_(4.590313434600830078125000000000000000000e-1), SC_(5.059188813196472021413131958200680825291e-1), SC_(4.940811186803527978586868041799319174709e-1) }}, + {{ SC_(8.064482421875000000000000000000000000000e3), SC_(1.048382714843750000000000000000000000000e4), SC_(9.757655029296875000000000000000000000000e2), SC_(4.498181641101837158203125000000000000000e-1), SC_(5.598900959283613304893371453709487210277e-1), SC_(4.401099040716386695106628546290512789723e-1) }}, + {{ SC_(8.064482421875000000000000000000000000000e3), SC_(1.209672363281250000000000000000000000000e4), SC_(1.879048828125000000000000000000000000000e3), SC_(4.323903024196624755859375000000000000000e-1), SC_(9.472136011791436975079346659925488874113e-1), SC_(5.278639882085630249206533400745111258868e-2) }}, + {{ SC_(8.064482421875000000000000000000000000000e3), SC_(1.612896484375000000000000000000000000000e4), SC_(2.308069091796875000000000000000000000000e3), SC_(4.215314388275146484375000000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(8.780570835430068597846932288933646184057e-74) }}, + {{ SC_(1.567437500000000000000000000000000000000e4), SC_(3.918593750000000000000000000000000000000e3), SC_(2.322846374511718750000000000000000000000e2), SC_(9.337261915206909179687500000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(6.669886156648541481539239127712633559563e-822) }}, + {{ SC_(1.567437500000000000000000000000000000000e4), SC_(7.837187500000000000000000000000000000000e3), SC_(2.906821289062500000000000000000000000000e2), SC_(9.171786308288574218750000000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(2.537328853966596437961665214743068422061e-2547) }}, + {{ SC_(1.567437500000000000000000000000000000000e4), SC_(1.175578125000000000000000000000000000000e4), SC_(9.757655029296875000000000000000000000000e2), SC_(9.157835841178894042968750000000000000000e-1), SC_(1.000000000000000000000000000000000000000), BOOST_MATH_SMALL_CONSTANT(SC_(2.578246188050503138375491350089200688257e-4975)) }}, + {{ SC_(1.567437500000000000000000000000000000000e4), SC_(1.410693750000000000000000000000000000000e4), SC_(1.879048828125000000000000000000000000000e3), SC_(5.408018454909324645996093750000000000000e-2), BOOST_MATH_SMALL_CONSTANT(SC_(8.129170124843363135273982574840676966496e-11622)), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(1.567437500000000000000000000000000000000e4), SC_(1.551763183593750000000000000000000000000e4), SC_(2.308069091796875000000000000000000000000e3), SC_(1.300653219223022460937500000000000000000e-1), BOOST_MATH_SMALL_CONSTANT(SC_(9.360587609330494354572770355536264481673e-5810)), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(1.567437500000000000000000000000000000000e4), SC_(1.565870117187500000000000000000000000000e4), SC_(8.064482421875000000000000000000000000000e3), SC_(2.786142826080322265625000000000000000000e-1), SC_(1.261773771265826023398263693589020602527e-2297), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(1.567437500000000000000000000000000000000e4), SC_(1.567437500000000000000000000000000000000e4), SC_(1.567437500000000000000000000000000000000e4), SC_(4.499984383583068847656250000000000000000e-1), SC_(1.100181469524262372222569926548005371912e-657), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(1.567437500000000000000000000000000000000e4), SC_(1.567594238281250000000000000000000000000e4), SC_(2.000542187500000000000000000000000000000e4), SC_(5.588295459747314453125000000000000000000e-1), SC_(2.560684482889387137691472255137878939473e-124), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(1.567437500000000000000000000000000000000e4), SC_(1.569004980468750000000000000000000000000e4), SC_(5.348914843750000000000000000000000000000e4), SC_(7.226873636245727539062500000000000000000e-1), SC_(1.364294949865959215854400373254240620072e-4), SC_(9.998635705050134040784145599626745759380e-1) }}, + {{ SC_(2.000542187500000000000000000000000000000e4), SC_(2.020547656250000000000000000000000000000e4), SC_(2.322846374511718750000000000000000000000e2), SC_(4.984606206417083740234375000000000000000e-1), SC_(4.207010290007294561360169037428775918686e-1), SC_(5.792989709992705438639830962571224081314e-1) }}, + {{ SC_(2.000542187500000000000000000000000000000e4), SC_(2.200596484375000000000000000000000000000e4), SC_(2.906821289062500000000000000000000000000e2), SC_(4.779963195323944091796875000000000000000e-1), SC_(5.000532054426537105845574884793934312647e-1), SC_(4.999467945573462894154425115206065687353e-1) }}, + {{ SC_(2.000542187500000000000000000000000000000e4), SC_(2.400650781250000000000000000000000000000e4), SC_(9.757655029296875000000000000000000000000e2), SC_(4.605794548988342285156250000000000000000e-1), SC_(5.091425099452637143386757843925728266261e-1), SC_(4.908574900547362856613242156074271733739e-1) }}, + {{ SC_(2.000542187500000000000000000000000000000e4), SC_(2.600704687500000000000000000000000000000e4), SC_(1.879048828125000000000000000000000000000e3), SC_(4.466459453105926513671875000000000000000e-1), SC_(5.942780802025344552207236227109420873466e-1), SC_(4.057219197974655447792763772890579126534e-1) }}, + {{ SC_(2.000542187500000000000000000000000000000e4), SC_(3.000813281250000000000000000000000000000e4), SC_(2.308069091796875000000000000000000000000e3), SC_(4.193387329578399658203125000000000000000e-1), SC_(9.956380547431874873496935745113045362901e-1), SC_(4.361945256812512650306425488695463709880e-3) }}, + {{ SC_(2.000542187500000000000000000000000000000e4), SC_(4.001084375000000000000000000000000000000e4), SC_(8.064482421875000000000000000000000000000e3), SC_(4.320940375328063964843750000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(2.312959578619525129783342844601108813625e-171) }}, + {{ SC_(5.348914843750000000000000000000000000000e4), SC_(5.348915039062500000000000000000000000000e3), SC_(2.322846374511718750000000000000000000000e2), SC_(9.546350240707397460937500000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(2.237637941712600702639280257134814673880e-479) }}, + {{ SC_(5.348914843750000000000000000000000000000e4), SC_(1.337228710937500000000000000000000000000e4), SC_(2.906821289062500000000000000000000000000e2), SC_(9.334779381752014160156250000000000000000e-1), SC_(1.000000000000000000000000000000000000000), SC_(7.697670330139327953085651655652971629062e-2801) }}, + {{ SC_(5.348914843750000000000000000000000000000e4), SC_(2.674457421875000000000000000000000000000e4), SC_(9.757655029296875000000000000000000000000e2), SC_(9.171703457832336425781250000000000000000e-1), SC_(1.000000000000000000000000000000000000000), BOOST_MATH_SMALL_CONSTANT(SC_(4.351032154164457022358781300987678516698e-8686)) }}, + {{ SC_(5.348914843750000000000000000000000000000e4), SC_(4.814023046875000000000000000000000000000e4), SC_(2.308069091796875000000000000000000000000e3), SC_(5.316342040896415710449218750000000000000e-2), BOOST_MATH_SMALL_CONSTANT(SC_(7.149393115066689998913230513163359568986e-39230)), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(5.348914843750000000000000000000000000000e4), SC_(5.295425781250000000000000000000000000000e4), SC_(8.064482421875000000000000000000000000000e3), SC_(1.301675438880920410156250000000000000000e-1), BOOST_MATH_SMALL_CONSTANT(SC_(8.209475494274670414553430270177931678225e-19833)), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(5.348914843750000000000000000000000000000e4), SC_(5.343566015625000000000000000000000000000e4), SC_(1.567437500000000000000000000000000000000e4), SC_(2.671890854835510253906250000000000000000e-1), BOOST_MATH_SMALL_CONSTANT(SC_(9.106575025886434917832830930013038223616e-7308)), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(5.348914843750000000000000000000000000000e4), SC_(5.348914843750000000000000000000000000000e4), SC_(2.000542187500000000000000000000000000000e4), SC_(4.070649147033691406250000000000000000000e-1), SC_(8.116577402645222335506750742438163224103e-1745), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(5.348914843750000000000000000000000000000e4), SC_(5.349450000000000000000000000000000000000e4), SC_(5.348914843750000000000000000000000000000e4), SC_(5.399778485298156738281250000000000000000e-1), SC_(4.303272623463637069485056374998013097226e-372), SC_(1.000000000000000000000000000000000000000) }} }}; #undef SC_ diff --git a/test/nccs.ipp b/test/nccs.ipp index c6471a052..7e0fd9243 100644 --- a/test/nccs.ipp +++ b/test/nccs.ipp @@ -5,3206 +5,3206 @@ #define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 3200> nccs = {{ - { SC_(1.951913356781005859375000000000000000000), SC_(9.566968083381652832031250000000000000000e-1), SC_(2.908610105514526367187500000000000000000e-1), SC_(9.191713210042786241188236234883914114395e-2), SC_(9.080828678995721375881176376511608588560e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(6.366568565368652343750000000000000000000), SC_(2.079620361328125000000000000000000000000), SC_(8.979177306921986952474050864260945461537e-2), SC_(9.102082269307801304752594913573905453846e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(6.889215946197509765625000000000000000000), SC_(4.420564651489257812500000000000000000000), SC_(2.322522640917811378036214577533389504074e-1), SC_(7.677477359082188621963785422466610495926e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(7.142335891723632812500000000000000000000), SC_(6.820687294006347656250000000000000000000), SC_(4.029439026943616888034033394094687890419e-1), SC_(5.970560973056383111965966605905312109581e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(9.234277725219726562500000000000000000000), SC_(1.006757259368896484375000000000000000000e1), SC_(4.912552959077002677485496881218430896094e-1), SC_(5.087447040922997322514503118781569103906e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(1.942635536193847656250000000000000000000e1), SC_(2.116448593139648437500000000000000000000e1), SC_(5.344158171377402637365393278378581649496e-1), SC_(4.655841828622597362634606721621418350504e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(1.950807952880859375000000000000000000000e1), SC_(2.143853378295898437500000000000000000000e1), SC_(5.427110898702781884985658638646815339571e-1), SC_(4.572889101297218115014341361353184660429e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(2.197235107421875000000000000000000000000e1), SC_(2.392426490783691406250000000000000000000e1), SC_(5.412751121814981951824612055009695852890e-1), SC_(4.587248878185018048175387944990304147110e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(2.249290275573730468750000000000000000000e1), SC_(2.444726181030273437500000000000000000000e1), SC_(5.409219532207546156929103529206929272982e-1), SC_(4.590780467792453843070896470793070727018e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(2.503655242919921875000000000000000000000e1), SC_(2.701545524597167968750000000000000000000e1), SC_(5.398488681606659449009007854898639088100e-1), SC_(4.601511318393340550990992145101360911900e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(2.539736366271972656250000000000000000000e1), SC_(2.762277030944824218750000000000000000000e1), SC_(5.489826827593184212047987802360330000285e-1), SC_(4.510173172406815787952012197639669999715e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(2.709540176391601562500000000000000000000e1), SC_(3.195204734802246093750000000000000000000e1), SC_(6.402283129477376083547421708583723034402e-1), SC_(3.597716870522623916452578291416276965598e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(2.837726783752441406250000000000000000000e1), SC_(3.639501953125000000000000000000000000000e1), SC_(7.328503378322701372366867357591531160795e-1), SC_(2.671496621677298627633132642408468839205e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(2.982279586791992187500000000000000000000e1), SC_(4.130712127685546875000000000000000000000e1), SC_(8.120315212974665140882026008610420369286e-1), SC_(1.879684787025334859117973991389579630714e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(3.152261734008789062500000000000000000000e1), SC_(5.021179199218750000000000000000000000000e1), SC_(9.186319322366888176750588602864877172835e-1), SC_(8.136806776331118232494113971351228271646e-2) }, - { SC_(1.951913356781005859375000000000000000000), SC_(3.423733520507812500000000000000000000000e1), SC_(7.237849426269531250000000000000000000000e1), SC_(9.951873088673392922733292174972560412168e-1), SC_(4.812691132660707726670782502743958783235e-3) }, - { SC_(1.951913356781005859375000000000000000000), SC_(3.477303314208984375000000000000000000000e1), SC_(1.101748352050781250000000000000000000000e2), SC_(9.999971837793305211473087127894649237140e-1), SC_(2.816220669478852691287210535076286027043e-6) }, - { SC_(1.951913356781005859375000000000000000000), SC_(3.767639541625976562500000000000000000000e1), SC_(1.585132293701171875000000000000000000000e2), SC_(9.999999999217985889295034646019210191196e-1), SC_(7.820141107049653539807898088039446209823e-11) }, - { SC_(1.951913356781005859375000000000000000000), SC_(4.238486480712890625000000000000000000000e1), SC_(2.216838836669921875000000000000000000000e2), SC_(9.999999999999999601293913998035171348369e-1), SC_(3.987060860019648286516310053058333358666e-17) }, - { SC_(1.951913356781005859375000000000000000000), SC_(4.420680999755859375000000000000000000000e1), SC_(4.615872383117675781250000000000000000000), SC_(1.905661027512242706659103721587818984333e-6), SC_(9.999980943389724877572933408962784121810e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(5.538459396362304687500000000000000000000e1), SC_(1.433412647247314453125000000000000000000e1), SC_(9.034581449355297571199439006101212682858e-5), SC_(9.999096541855064470242880056099389878732e-1) }, - { SC_(1.951913356781005859375000000000000000000), SC_(5.569964599609375000000000000000000000000e1), SC_(2.882577896118164062500000000000000000000e1), SC_(1.502491024742726900721768573150553664461e-2), SC_(9.849750897525727309927823142684944633554e-1) }, - { 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SC_(1.000237582081951046145742432553355955693e-96) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.584414672851562500000000000000000000000e2), SC_(1.788686401367187500000000000000000000000e3), SC_(1.000000000000000000000000000000000000000), SC_(5.957827315427703908759646403474290650064e-146) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.594559783935546875000000000000000000000e2), SC_(3.587517929077148437500000000000000000000e1), SC_(1.356176082172300107520771145977600912607e-69), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.595857238769531250000000000000000000000e2), SC_(8.972038269042968750000000000000000000000e1), SC_(8.216070643082009610897966985030390252065e-34), SC_(9.999999999999999999999999999999991783929e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.596211700439453125000000000000000000000e2), SC_(1.794584960937500000000000000000000000000e2), SC_(7.166324162989548688114040163345096606824e-12), SC_(9.999999999928336758370104513118859598367e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.600560913085937500000000000000000000000e2), SC_(2.695139160156250000000000000000000000000e2), SC_(1.327523249276128325865905450265666297728e-3), SC_(9.986724767507238716741340945497343337023e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.629447326660156250000000000000000000000e2), SC_(3.260164794921875000000000000000000000000e2), SC_(1.301004072687408931880643785374331713448e-1), SC_(8.698995927312591068119356214625668286552e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.643806610107421875000000000000000000000e2), SC_(3.600397033691406250000000000000000000000e2), SC_(4.660182128381547289926298172432381841274e-1), SC_(5.339817871618452710073701827567618158726e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.646915740966796875000000000000000000000e2), SC_(3.636233825683593750000000000000000000000e2), SC_(5.062665303560026040030081445813429265462e-1), SC_(4.937334696439973959969918554186570734538e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.670017089843750000000000000000000000000e2), SC_(3.662975158691406250000000000000000000000e2), SC_(5.106973005574084169848510356025972361947e-1), SC_(4.893026994425915830151489643974027638053e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.698258666992187500000000000000000000000e2), SC_(3.691585998535156250000000000000000000000e2), SC_(5.111052702424046835457855804537903702324e-1), SC_(4.888947297575953164542144195462096297676e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.744857635498046875000000000000000000000e2), SC_(3.741553649902343750000000000000000000000e2), SC_(5.150887834143480940075807657281644704146e-1), SC_(4.849112165856519059924192342718355295854e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.756861267089843750000000000000000000000e2), SC_(3.787317504882812500000000000000000000000e2), SC_(5.553201941675350167646371773361318286268e-1), SC_(4.446798058324649832353628226638681713732e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.811583862304687500000000000000000000000e2), SC_(4.184996337890625000000000000000000000000e2), SC_(8.705310827199552808744555344825350400779e-1), SC_(1.294689172800447191255444655174649599221e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.826751708984375000000000000000000000000e2), SC_(4.583652038574218750000000000000000000000e2), SC_(9.852368357723595013366611071898316886584e-1), SC_(1.476316422764049866333889281016831134165e-2) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.831471099853515625000000000000000000000e2), SC_(4.971757812500000000000000000000000000000e2), SC_(9.992475277030363823098749022492933911247e-1), SC_(7.524722969636176901250977507066088753398e-4) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.867986450195312500000000000000000000000e2), SC_(5.791416625976562500000000000000000000000e2), SC_(9.999997868073928052689964204548628458249e-1), SC_(2.131926071947310035795451371541751186443e-7) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.900444183349609375000000000000000000000e2), SC_(7.786804199218750000000000000000000000000e2), SC_(9.999999999999999999842890448735225215767e-1), SC_(1.571095512647747842332431001488736906025e-20) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.914333953857421875000000000000000000000e2), SC_(1.172187500000000000000000000000000000000e3), SC_(1.000000000000000000000000000000000000000), SC_(3.535476598966853255870979872762898186893e-58) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.915013732910156250000000000000000000000e2), SC_(1.563188720703125000000000000000000000000e3), SC_(1.000000000000000000000000000000000000000), SC_(1.503818272229840966678812511638176571203e-104) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.918984832763671875000000000000000000000e2), SC_(1.955971435546875000000000000000000000000e3), SC_(1.000000000000000000000000000000000000000), SC_(2.310477211914576555408738212352063615286e-156) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.929777069091796875000000000000000000000e2), SC_(3.922735214233398437500000000000000000000e1), SC_(5.529022449107786967054709588291909745351e-72), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.935389862060546875000000000000000000000e2), SC_(9.820869445800781250000000000000000000000e1), SC_(3.003464474651918107665338937597739013444e-35), SC_(9.999999999999999999999999999999999699654e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.937735595703125000000000000000000000000e2), SC_(1.965346832275390625000000000000000000000e2), SC_(2.080463495775573742672052667674087592048e-12), SC_(9.999999999979195365042244262573279473323e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.941185607910156250000000000000000000000e2), SC_(2.950607910156250000000000000000000000000e2), SC_(9.973915776745850702522937113932704987176e-4), SC_(9.990026084223254149297477062886067295013e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.962219390869140625000000000000000000000e2), SC_(3.559659729003906250000000000000000000000e2), SC_(1.231238558149305651892248029845975246239e-1), SC_(8.768761441850694348107751970154024753761e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.985762634277343750000000000000000000000e2), SC_(3.938933410644531250000000000000000000000e2), SC_(4.642429596210990429025849224204611903317e-1), SC_(5.357570403789009570974150775795388096683e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.988137054443359375000000000000000000000e2), SC_(3.977113952636718750000000000000000000000e2), SC_(5.056692632383849664727396199463872273040e-1), SC_(4.943307367616150335272603800536127726960e-1) }}, + {{ SC_(1.992958068847656250000000000000000000000e2), SC_(1.992922668457031250000000000000000000000e2), SC_(3.985880737304687500000000000000000000000e2), SC_(5.102581793845303603671068481454659458711e-1), SC_(4.897418206154696396328931518545340541289e-1) }} }}; #undef SC_ diff --git a/test/nccs_big.ipp b/test/nccs_big.ipp index f40536ebe..01c498070 100644 --- a/test/nccs_big.ipp +++ b/test/nccs_big.ipp @@ -10,231 +10,231 @@ // #define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 216> nccs_big = {{ - { SC_(1.018147201538085937500000000000000000000e2), SC_(1.814723730087280273437500000000000000000), SC_(1.036294460296630859375000000000000000000e1), SC_(6.015496565199092654771842521716269252752e-33), SC_(9.999999999999999999999999999999939845034e-1) }, - { SC_(1.018147201538085937500000000000000000000e2), SC_(2.270954132080078125000000000000000000000), SC_(2.602141952514648437500000000000000000000e1), SC_(6.271325708033427466636203558887430713942e-16), SC_(9.999999999999993728674291966572533363796e-1) }, - { SC_(1.018147201538085937500000000000000000000e2), SC_(7.623167991638183593750000000000000000000), SC_(5.471894454956054687500000000000000000000e1), SC_(5.592130493491734836774684682197361443348e-6), SC_(9.999944078695065082651632253153178026386e-1) }, - { SC_(1.018147201538085937500000000000000000000e2), SC_(1.468006896972656250000000000000000000000e1), SC_(8.737109375000000000000000000000000000000e1), SC_(2.710350845630041378510514217949405178637e-2), SC_(9.728964915436995862148948578205059482136e-1) }, - { SC_(1.018147201538085937500000000000000000000e2), SC_(1.803178977966308593750000000000000000000e1), SC_(1.078618545532226562500000000000000000000e2), SC_(2.416865577598000489309403624290209365410e-1), SC_(7.583134422401999510690596375709790634590e-1) }, - { SC_(1.018147201538085937500000000000000000000e2), SC_(6.300376892089843750000000000000000000000e1), SC_(1.631703033447265625000000000000000000000e2), SC_(4.850524327039212486399364362407790060498e-1), SC_(5.149475672960787513600635637592209939502e-1) }, - { SC_(1.018147201538085937500000000000000000000e2), SC_(1.224560546875000000000000000000000000000e2), SC_(2.240465087890625000000000000000000000000e2), SC_(5.102803820072670629735512094460263022259e-1), SC_(4.897196179927329370264487905539736977741e-1) }, - { SC_(1.018147201538085937500000000000000000000e2), SC_(1.562923583984375000000000000000000000000e2), SC_(2.581070861816406250000000000000000000000e2), SC_(5.127291899610524813372367620548767727485e-1), SC_(4.872708100389475186627632379451232272515e-1) }, - { SC_(1.018147201538085937500000000000000000000e2), SC_(4.178839721679687500000000000000000000000e2), SC_(5.197506713867187500000000000000000000000e2), SC_(5.093600674154814778853402924042807787787e-1), SC_(4.906399325845185221146597075957192212213e-1) }, - { SC_(1.018147201538085937500000000000000000000e2), SC_(6.697814941406250000000000000000000000000e2), SC_(7.723677978515625000000000000000000000000e2), SC_(5.129845120964498366078694646976298310694e-1), SC_(4.870154879035501633921305353023701689306e-1) }, - { SC_(1.018147201538085937500000000000000000000e2), SC_(1.123881347656250000000000000000000000000e3), SC_(1.237953002929687500000000000000000000000e3), SC_(5.763985263535360329428622940628006790554e-1), SC_(4.236014736464639670571377059371993209446e-1) }, - { SC_(1.018147201538085937500000000000000000000e2), SC_(3.168707763671875000000000000000000000000e3), SC_(3.597574707031250000000000000000000000000e3), SC_(9.976074228142860532304918135060016111210e-1), SC_(2.392577185713946769508186493998388879014e-3) }, - { SC_(1.018147201538085937500000000000000000000e2), SC_(5.236728515625000000000000000000000000000e3), SC_(6.406252441406250000000000000000000000000e3), SC_(9.999999999988234458037685450814132140028e-1), SC_(1.176554196231454918586785997205692327229e-12) }, - { SC_(1.018147201538085937500000000000000000000e2), SC_(9.735224609375000000000000000000000000000e3), SC_(1.278815039062500000000000000000000000000e4), SC_(1.000000000000000000000000000000000000000), SC_(1.793740612159310215972825187830541699059e-44) }, - //{ SC_(1.018147201538085937500000000000000000000e2), SC_(2.534410546875000000000000000000000000000e4), SC_(3.816887890625000000000000000000000000000e4), SC_(1.000000000000000000000000000000000000000), SC_(2.624557028577293196236760011838770407123e-282) }, - { SC_(1.022709503173828125000000000000000000000e2), SC_(1.814723730087280273437500000000000000000), SC_(2.081713409423828125000000000000000000000e2), SC_(9.999999918310188386408291661140606777109e-1), SC_(8.168981161359170833885939322289111656020e-9) }, - { SC_(1.022709503173828125000000000000000000000e2), SC_(2.270954132080078125000000000000000000000), SC_(3.136257019042968750000000000000000000000e2), SC_(9.999999999999999999997481941485462016787e-1), SC_(2.518058514537983212510200000883718673124e-22) }, - { SC_(1.022709503173828125000000000000000000000e2), SC_(7.623167991638183593750000000000000000000), SC_(4.395764770507812500000000000000000000000e2), SC_(9.999999999999999999999999999999999999891e-1), SC_(1.093991813308405906816815119997010831382e-38) }, - { SC_(1.022709503173828125000000000000000000000e2), SC_(1.468006896972656250000000000000000000000e1), SC_(5.847551269531250000000000000000000000000e2), SC_(1.000000000000000000000000000000000000000), SC_(1.417351093183736492767210449419689603273e-57) }, - { SC_(1.022709503173828125000000000000000000000e2), SC_(1.803178977966308593750000000000000000000e1), SC_(1.203027439117431640625000000000000000000e1), SC_(2.489187894860431662832274494325344409044e-33), SC_(9.999999999999999999999999999999975108121e-1) }, - { SC_(1.022709503173828125000000000000000000000e2), SC_(6.300376892089843750000000000000000000000e1), SC_(4.131867980957031250000000000000000000000e1), SC_(1.863717764438118737209026563549291091122e-17), SC_(9.999999999999999813628223556188126279097e-1) }, - { SC_(1.022709503173828125000000000000000000000e2), SC_(1.224560546875000000000000000000000000000e2), SC_(1.123635025024414062500000000000000000000e2), SC_(1.562309944720834483076150644397119189573e-7), SC_(9.999998437690055279165516923849355602881e-1) }, - { SC_(1.022709503173828125000000000000000000000e2), SC_(1.562923583984375000000000000000000000000e2), SC_(1.939224700927734375000000000000000000000e2), SC_(8.258780457581631026955349046902786232602e-3), SC_(9.917412195424183689730446509530972137674e-1) }, - { SC_(1.022709503173828125000000000000000000000e2), SC_(4.178839721679687500000000000000000000000e2), SC_(4.681394042968750000000000000000000000000e2), SC_(1.127617352458129417761740693640329728914e-1), SC_(8.872382647541870582238259306359670271086e-1) }, - { SC_(1.022709503173828125000000000000000000000e2), SC_(6.697814941406250000000000000000000000000e2), SC_(7.643319091796875000000000000000000000000e2), SC_(4.498977537652141854059258795223599226429e-1), SC_(5.501022462347858145940741204776400773571e-1) }, - { SC_(1.022709503173828125000000000000000000000e2), SC_(1.123881347656250000000000000000000000000e3), SC_(1.224926147460937500000000000000000000000e3), SC_(4.985999647216386426350875863423295225661e-1), SC_(5.014000352783613573649124136576704774339e-1) }, - { SC_(1.022709503173828125000000000000000000000e2), SC_(3.168707763671875000000000000000000000000e3), SC_(3.270978759765625000000000000000000000000e3), SC_(5.034969893045204369695930956253638797689e-1), SC_(4.965030106954795630304069043746361202311e-1) }, - { SC_(1.022709503173828125000000000000000000000e2), SC_(5.236728515625000000000000000000000000000e3), SC_(5.339533691406250000000000000000000000000e3), SC_(5.041995783547151692163350304141522450987e-1), SC_(4.958004216452848307836649695858477549013e-1) }, - { SC_(1.022709503173828125000000000000000000000e2), SC_(9.735224609375000000000000000000000000000e3), SC_(9.847333007812500000000000000000000000000e3), SC_(5.218324048038104189906770175658517840455e-1), SC_(4.781675951961895810093229824341482159545e-1) }, - { SC_(1.022709503173828125000000000000000000000e2), SC_(2.534410546875000000000000000000000000000e4), SC_(2.570083984375000000000000000000000000000e4), SC_(7.880103151988891744733896616244249648153e-1), SC_(2.119896848011108255266103383755750351847e-1) }, - { SC_(1.076231689453125000000000000000000000000e2), SC_(1.814723730087280273437500000000000000000), SC_(1.203816833496093750000000000000000000000e2), SC_(7.750624369611961643063262555200813807594e-1), SC_(2.249375630388038356936737444799186192406e-1) }, - { SC_(1.076231689453125000000000000000000000000e2), SC_(2.270954132080078125000000000000000000000), SC_(1.318729553222656250000000000000000000000e2), SC_(9.228340394039078619369894783923632677951e-1), SC_(7.716596059609213806301052160763673220487e-2) }, - { SC_(1.076231689453125000000000000000000000000e2), SC_(7.623167991638183593750000000000000000000), SC_(1.498202362060546875000000000000000000000e2), SC_(9.803864144780559501573182632699657782309e-1), SC_(1.961358552194404984268173673003422176910e-2) }, - { SC_(1.076231689453125000000000000000000000000e2), SC_(1.468006896972656250000000000000000000000e1), SC_(1.834548645019531250000000000000000000000e2), SC_(9.994450477369483313976504627305397704752e-1), SC_(5.549522630516686023495372694602295248293e-4) }, - { SC_(1.076231689453125000000000000000000000000e2), SC_(1.803178977966308593750000000000000000000e1), SC_(2.513099212646484375000000000000000000000e2), SC_(9.999999978494698815923024286513386419513e-1), SC_(2.150530118407697571348661358048672055570e-9) }, - { SC_(1.076231689453125000000000000000000000000e2), SC_(6.300376892089843750000000000000000000000e1), SC_(5.118807983398437500000000000000000000000e2), SC_(9.999999999999999999999999996281454655250e-1), SC_(3.718545344749508823584391984811260019469e-28) }, - { SC_(1.076231689453125000000000000000000000000e2), SC_(1.224560546875000000000000000000000000000e2), SC_(9.203168945312500000000000000000000000000e2), SC_(1.000000000000000000000000000000000000000), SC_(1.844040117407159954894223705683882648116e-61) }, - { SC_(1.076231689453125000000000000000000000000e2), SC_(1.562923583984375000000000000000000000000e2), SC_(1.319577636718750000000000000000000000000e3), SC_(1.000000000000000000000000000000000000000), SC_(2.307567466440535440269025223714763348054e-102) }, - { SC_(1.076231689453125000000000000000000000000e2), SC_(4.178839721679687500000000000000000000000e2), SC_(5.255071640014648437500000000000000000000e1), SC_(2.531796845396444591295015433691444544079e-68), SC_(1.000000000000000000000000000000000000000) }, - { SC_(1.076231689453125000000000000000000000000e2), 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BOOST_MATH_SMALL_CONSTANT(SC_(3.538077281516414493897074365065585126946e-7667)) }}, + //{{ SC_(9.835224609375000000000000000000000000000e3), SC_(2.534410546875000000000000000000000000000e4), SC_(3.517932861328125000000000000000000000000e3), SC_(1.099992559780263385542867064735840160345e-4822), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(2.544410546875000000000000000000000000000e4), SC_(1.814723730087280273437500000000000000000), SC_(6.361479980468750000000000000000000000000e3), SC_(1.181726713955470992474919794090175086526e-3518), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(2.544410546875000000000000000000000000000e4), SC_(2.270954132080078125000000000000000000000), SC_(1.272318847656250000000000000000000000000e4), SC_(4.884425625229736252928233330384214577613e-1070), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(2.544410546875000000000000000000000000000e4), SC_(7.623167991638183593750000000000000000000), SC_(1.908879687500000000000000000000000000000e4), SC_(8.962370551702060333750421105332120391485e-211), SC_(1.000000000000000000000000000000000000000) }}, + {{ SC_(2.544410546875000000000000000000000000000e4), SC_(1.468006896972656250000000000000000000000e1), SC_(2.291290625000000000000000000000000000000e4), SC_(8.474346197209301705276834960187638277086e-32), SC_(9.999999999999999999999999999999152565380e-1) }}, + {{ SC_(2.544410546875000000000000000000000000000e4), SC_(1.803178977966308593750000000000000000000e1), SC_(2.520751562500000000000000000000000000000e4), SC_(1.295024406285843621340357720924586110287e-1), SC_(8.704975593714156378659642279075413889713e-1) }}, + {{ SC_(2.544410546875000000000000000000000000000e4), SC_(6.300376892089843750000000000000000000000e1), SC_(2.548160351562500000000000000000000000000e4), SC_(4.562568770648142018768727830933913267766e-1), SC_(5.437431229351857981231272169066086732234e-1) }}, + {{ SC_(2.544410546875000000000000000000000000000e4), SC_(1.224560546875000000000000000000000000000e2), SC_(2.556656250000000000000000000000000000000e4), SC_(5.011806692322517737217772574781293569349e-1), SC_(4.988193307677482262782227425218706430651e-1) }}, + {{ SC_(2.544410546875000000000000000000000000000e4), SC_(1.562923583984375000000000000000000000000e2), SC_(2.560295898437500000000000000000000000000e4), SC_(5.056803760816591586262668258627004583009e-1), SC_(4.943196239183408413737331741372995416991e-1) }}, + {{ SC_(2.544410546875000000000000000000000000000e4), SC_(4.178839721679687500000000000000000000000e2), SC_(2.588785351562500000000000000000000000000e4), SC_(5.460676224635753887770522516056576743617e-1), SC_(4.539323775364246112229477483943423256383e-1) }}, + {{ SC_(2.544410546875000000000000000000000000000e4), SC_(6.697814941406250000000000000000000000000e2), SC_(2.637502539062500000000000000000000000000e4), SC_(8.702351059685343076476037133703416750345e-1), SC_(1.297648940314656923523962866296583249655e-1) }}, + {{ SC_(2.544410546875000000000000000000000000000e4), SC_(1.123881347656250000000000000000000000000e3), SC_(2.922478515625000000000000000000000000000e4), SC_(9.999999999999999999999999996167282036646e-1), SC_(3.832717963354218502430822356853389506342e-28) }}, + {{ SC_(2.544410546875000000000000000000000000000e4), SC_(3.168707763671875000000000000000000000000e3), SC_(3.433537500000000000000000000000000000000e4), SC_(1.000000000000000000000000000000000000000), SC_(1.698150074923070488658872407738404871525e-101) }}, + {{ SC_(2.544410546875000000000000000000000000000e4), SC_(5.236728515625000000000000000000000000000e3), SC_(3.988508203125000000000000000000000000000e4), SC_(1.000000000000000000000000000000000000000), SC_(1.092452334181002182656298507096893396391e-217) }}, + {{ SC_(2.544410546875000000000000000000000000000e4), SC_(9.735224609375000000000000000000000000000e3), SC_(5.276899218750000000000000000000000000000e4), SC_(1.000000000000000000000000000000000000000), SC_(3.597661166334420937810823788802336702587e-576) }}, + {{ SC_(2.544410546875000000000000000000000000000e4), SC_(2.534410546875000000000000000000000000000e4), SC_(1.015764218750000000000000000000000000000e5), SC_(1.000000000000000000000000000000000000000), SC_(2.563248488880158240698244894381770231093e-2382) }} }}; #undef SC_ diff --git a/test/nct.ipp b/test/nct.ipp index 3281d2324..69281c22a 100644 --- a/test/nct.ipp +++ b/test/nct.ipp @@ -7,221 +7,221 @@ #define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 209-7> nct = {{ - { SC_(5.637862086296081542968750000000000000000e-1), SC_(-5.074075460433959960937500000000000000000e-1), SC_(-3.162277862429618835449218750000000000000e-2), SC_(6.862274577179818450132372470056769938949e-1), SC_(3.137725422820181549867627529943230061051e-1) }, - { SC_(9.567963480949401855468750000000000000000e-1), SC_(-9.472283720970153808593750000000000000000e-1), SC_(-7.905694097280502319335937500000000000000e-2), SC_(8.115615601997266002916301508229723403909e-1), SC_(1.884384398002733997083698491770276596091e-1) }, - { SC_(2.380512714385986328125000000000000000000), SC_(-2.378132343292236328125000000000000000000), SC_(-6.344355583190917968750000000000000000000), SC_(1.181983559218041139443788725932712768639e-1), SC_(8.818016440781958860556211274067287231361e-1) }, - { SC_(2.707923889160156250000000000000000000000), SC_(2.707923889160156250000000000000000000000), SC_(6.967820167541503906250000000000000000000), SC_(8.962869141158998144131448676176096050228e-1), SC_(1.037130858841001855868551323823903949772e-1) }, - { SC_(3.554877519607543945312500000000000000000), SC_(3.555233001708984375000000000000000000000), SC_(7.444825649261474609375000000000000000000), SC_(8.868528863556108953156241536058758129831e-1), SC_(1.131471136443891046843758463941241870169e-1) }, - { SC_(6.366665840148925781250000000000000000000), SC_(-6.373032569885253906250000000000000000000), SC_(-1.003813362121582031250000000000000000000e1), SC_(1.297164612941840729663335994423583046378e-1), SC_(8.702835387058159270336664005576416953622e-1) }, - { SC_(6.889312267303466796875000000000000000000), SC_(6.958205223083496093750000000000000000000), SC_(1.067599391937255859375000000000000000000e1), SC_(8.692923253313482797187029403902244593628e-1), SC_(1.307076746686517202812970596097755406372e-1) }, - { SC_(7.142432212829589843750000000000000000000), SC_(-7.856675624847412109375000000000000000000), SC_(-1.186992073059082031250000000000000000000e1), SC_(1.313759752665446453920643109581266741211e-1), SC_(8.686240247334553546079356890418733258789e-1) }, - { SC_(7.288346767425537109375000000000000000000), SC_(-8.746016502380371093750000000000000000000), SC_(-1.308834171295166015625000000000000000000e1), SC_(1.317487167403902234213465542239538177641e-1), SC_(8.682512832596097765786534457760461822359e-1) }, - { SC_(9.234373092651367187500000000000000000000), SC_(-1.200468444824218750000000000000000000000e1), SC_(-1.678483200073242187500000000000000000000e1), SC_(1.371773284108319849485042712205994589836e-1), SC_(8.628226715891680150514957287794005410164e-1) }, - { SC_(1.024338054656982421875000000000000000000e1), SC_(-1.536507034301757812500000000000000000000e1), SC_(-2.095777320861816406250000000000000000000e1), SC_(1.376443537392091127705735460070325295078e-1), SC_(8.623556462607908872294264539929674704922e-1) }, - { SC_(1.079011821746826171875000000000000000000e1), SC_(2.158023643493652343750000000000000000000e1), SC_(2.953773117065429687500000000000000000000e1), SC_(8.756990872254366689422087613232016840613e-1), SC_(1.243009127745633310577912386767983159387e-1) }, - { SC_(1.351916885375976562500000000000000000000e1), SC_(4.055750656127929687500000000000000000000e1), SC_(5.393296432495117187500000000000000000000e1), SC_(8.875082903101746924904055764230529369583e-1), SC_(1.124917096898253075095944235769470630417e-1) }, - { SC_(1.517095088958740234375000000000000000000e1), SC_(6.068380355834960937500000000000000000000e1), SC_(8.029798126220703125000000000000000000000e1), SC_(8.999784514511157146615339407607497230611e-1), SC_(1.000215485488842853384660592392502769389e-1) }, - { SC_(1.942644500732421875000000000000000000000e1), SC_(-9.713222503662109375000000000000000000000e1), SC_(-1.270076446533203125000000000000000000000e2), SC_(7.762632640481949429728015088679192552401e-2), SC_(9.223736735951805057027198491132080744760e-1) }, - { SC_(1.950817108154296875000000000000000000000e1), SC_(-1.950817108154296875000000000000000000000), SC_(-4.251358509063720703125000000000000000000), SC_(3.051855543632768793517707982155241831073e-2), SC_(9.694814445636723120648229201784475816893e-1) }, - { SC_(2.197244071960449218750000000000000000000e1), SC_(5.493110179901123046875000000000000000000), SC_(9.847434997558593750000000000000000000000), SC_(9.929860655432502813979005205517475638750e-1), SC_(7.013934456749718602099479448252436125022e-3) }, - { SC_(2.249299240112304687500000000000000000000e1), SC_(-1.124649620056152343750000000000000000000e1), SC_(-2.007061576843261718750000000000000000000e1), SC_(1.741152139887334291426335869016989927262e-3), SC_(9.982588478601126657085736641309830100727e-1) }, - { SC_(2.379962348937988281250000000000000000000e1), SC_(1.784971809387207031250000000000000000000e1), SC_(3.341829299926757812500000000000000000000e1), SC_(9.996211766573392792339813291721999010055e-1), SC_(3.788233426607207660186708278000989945169e-4) }, - { SC_(2.503664016723632812500000000000000000000e1), SC_(-2.253297615051269531250000000000000000000e1), SC_(-2.359688377380371093750000000000000000000e1), SC_(4.134518081460681240313822521036373281691e-1), SC_(5.865481918539318759686177478963626718309e-1) }, - { SC_(2.517941474914550781250000000000000000000e1), SC_(2.492761993408203125000000000000000000000e1), SC_(2.668598747253417968750000000000000000000e1), SC_(6.429374782181830684645655350039514639861e-1), SC_(3.570625217818169315354344649960485360139e-1) }, - { SC_(2.539745140075683593750000000000000000000e1), SC_(2.537205505371093750000000000000000000000e1), SC_(2.814428710937500000000000000000000000000e1), SC_(7.259483462797133090367177861426920725105e-1), SC_(2.740516537202866909632822138573079274895e-1) }, - { SC_(2.598132896423339843750000000000000000000e1), SC_(-2.598132896423339843750000000000000000000e1), SC_(-2.977846527099609375000000000000000000000e1), SC_(2.056285524153440036454579324861282902585e-1), SC_(7.943714475846559963545420675138717097415e-1) }, - { SC_(2.709548759460449218750000000000000000000e1), SC_(2.709819793701171875000000000000000000000e1), SC_(3.155788612365722656250000000000000000000e1), SC_(8.284319294492629884981570706960038439140e-1), SC_(1.715680705507370115018429293039961560860e-1) }, - { SC_(2.772497558593750000000000000000000000000e1), SC_(-2.775270271301269531250000000000000000000e1), SC_(-3.262088012695312500000000000000000000000e1), SC_(1.533040128385550877036403158398526326095e-1), SC_(8.466959871614449122963596841601473673905e-1) }, - { SC_(2.837735366821289062500000000000000000000e1), SC_(-2.866112709045410156250000000000000000000e1), SC_(-3.364639282226562500000000000000000000000e1), SC_(1.517071461091471563002300276017556302873e-1), SC_(8.482928538908528436997699723982443697127e-1) }, - { SC_(2.982288169860839843750000000000000000000e1), SC_(-3.280517196655273437500000000000000000000e1), SC_(-3.830894470214843750000000000000000000000e1), SC_(1.518216968394176742712403142990093487196e-1), SC_(8.481783031605823257287596857009906512804e-1) }, - { SC_(2.985888671875000000000000000000000000000e1), SC_(-3.583066558837890625000000000000000000000e1), SC_(-4.181766510009765625000000000000000000000e1), SC_(1.517913318103332394681789642601874730845e-1), SC_(8.482086681896667605318210357398125269155e-1) }, - { SC_(3.088776969909667968750000000000000000000e1), SC_(-4.015409851074218750000000000000000000000e1), SC_(-4.670454025268554687500000000000000000000e1), SC_(1.518209117173821183306392204923367360040e-1), SC_(8.481790882826178816693607795076632639960e-1) }, - { SC_(3.152270126342773437500000000000000000000e1), SC_(4.728404998779296875000000000000000000000e1), SC_(5.492649841308593750000000000000000000000e1), SC_(8.498252445594378197691615470039570119257e-1), SC_(1.501747554405621802308384529960429880743e-1) }, - { SC_(3.161160087585449218750000000000000000000e1), SC_(6.322320175170898437500000000000000000000e1), SC_(7.414052581787109375000000000000000000000e1), SC_(8.664876685568435851658590203027698501092e-1), SC_(1.335123314431564148341409796972301498908e-1) }, - { SC_(3.252243041992187500000000000000000000000e1), SC_(9.756729125976562500000000000000000000000e1), SC_(1.153452301025390625000000000000000000000e2), SC_(8.831031107955767113232711697542937898518e-1), SC_(1.168968892044232886767288302457062101482e-1) }, - { SC_(3.423741912841796875000000000000000000000e1), SC_(1.369496765136718750000000000000000000000e2), SC_(1.628426971435546875000000000000000000000e2), SC_(8.979978036187864055320169695913375830185e-1), SC_(1.020021963812135944679830304086624169815e-1) }, - { SC_(3.477311706542968750000000000000000000000e1), SC_(1.738655853271484375000000000000000000000e2), SC_(2.108200988769531250000000000000000000000e2), SC_(9.231547098404640045345676119885187046564e-1), SC_(7.684529015953599546543238801148129534355e-2) }, - { SC_(3.737460327148437500000000000000000000000e1), SC_(-3.737460374832153320312500000000000000000), SC_(-6.062849998474121093750000000000000000000), SC_(2.989407974199651137619128615323098044931e-2), SC_(9.701059202580034886238087138467690195507e-1) }, - { SC_(3.767647552490234375000000000000000000000e1), SC_(9.419118881225585937500000000000000000000), SC_(1.422046089172363281250000000000000000000e1), SC_(9.942432836401959725307634033893315517704e-1), SC_(5.756716359804027469236596610668448229627e-3) }, - { SC_(3.931912994384765625000000000000000000000e1), SC_(-1.965956497192382812500000000000000000000e1), SC_(-3.022105789184570312500000000000000000000e1), SC_(1.018579099877846617752492244992008361556e-3), SC_(9.989814209001221533822475077550079916384e-1) }, - { SC_(4.161368942260742187500000000000000000000e1), SC_(-3.121026611328125000000000000000000000000e1), SC_(-5.041753005981445312500000000000000000000e1), SC_(1.504952224329608441786737013794940554069e-4), SC_(9.998495047775670391558213262986205059446e-1) }, - { SC_(4.204189300537109375000000000000000000000e1), SC_(-3.783770370483398437500000000000000000000e1), SC_(-3.897372055053710937500000000000000000000e1), SC_(4.241964739668615107939485538821951273245e-1), SC_(5.758035260331384892060514461178048726755e-1) }, - { SC_(4.238494491577148437500000000000000000000e1), SC_(4.196109771728515625000000000000000000000e1), SC_(4.394155883789062500000000000000000000000e1), SC_(6.324772961255670448387378401509919194938e-1), SC_(3.675227038744329551612621598490080805062e-1) }, - { SC_(4.344764709472656250000000000000000000000e1), SC_(4.340420150756835937500000000000000000000e1), SC_(4.665811920166015625000000000000000000000e1), SC_(7.171851424088798130212692227040859394821e-1), SC_(2.828148575911201869787307772959140605179e-1) }, - { SC_(4.420688629150390625000000000000000000000e1), SC_(-4.420688629150390625000000000000000000000e1), SC_(-4.873620605468750000000000000000000000000e1), SC_(2.114948742992961572807034016738007587978e-1), SC_(7.885051257007038427192965983261992412022e-1) }, - { SC_(4.476246643066406250000000000000000000000e1), SC_(4.476694488525390625000000000000000000000e1), SC_(5.007346725463867187500000000000000000000e1), SC_(8.245850473011781305822593524388817446911e-1), SC_(1.754149526988218694177406475611182553089e-1) }, - { SC_(4.603128814697265625000000000000000000000e1), SC_(-4.607732009887695312500000000000000000000e1), SC_(-5.190364837646484375000000000000000000000e1), SC_(1.561987365681882768738847432273329720561e-1), SC_(8.438012634318117231261152567726670279439e-1) }, - { SC_(4.870507049560546875000000000000000000000e1), SC_(-4.919211959838867187500000000000000000000e1), SC_(-5.524404907226562500000000000000000000000e1), SC_(1.545907695642567335795228865061980095925e-1), SC_(8.454092304357432664204771134938019904075e-1) }, - { SC_(5.021684646606445312500000000000000000000e1), SC_(-5.523853302001953125000000000000000000000e1), SC_(-6.189676666259765625000000000000000000000e1), SC_(1.544995294701398525596552628473387177431e-1), SC_(8.455004705298601474403447371526612822569e-1) }, - { SC_(5.085651016235351562500000000000000000000e1), SC_(-6.102781295776367187500000000000000000000e1), SC_(-6.831215667724609375000000000000000000000e1), SC_(1.545232378558417400408592895047673900682e-1), SC_(8.454767621441582599591407104952326099318e-1) }, - { SC_(5.101910018920898437500000000000000000000e1), 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SC_(8.190762171405488262885477959898843988348e-1) }}, + {{ SC_(1.974919281005859375000000000000000000000e2), SC_(-1.976894226074218750000000000000000000000e2), SC_(-2.084357757568359375000000000000000000000e2), SC_(1.597848828006174813168828984223774741925e-1), SC_(8.402151171993825186831171015776225258075e-1) }}, + {{ SC_(1.977043151855468750000000000000000000000e2), SC_(1.996813507080078125000000000000000000000e2), SC_(2.106204223632812500000000000000000000000e2), SC_(8.422293832834955684228336504298493504347e-1), SC_(1.577706167165044315771663495701506495653e-1) }}, + {{ SC_(1.985762634277343750000000000000000000000e2), SC_(-2.184338989257812500000000000000000000000e2), SC_(-2.303740386962890625000000000000000000000e2), SC_(1.575531385245673058508978138666145574355e-1), SC_(8.424468614754326941491021861333854425645e-1) }}, + {{ SC_(1.988137054443359375000000000000000000000e2), SC_(2.385764617919921875000000000000000000000e2), SC_(2.516024322509765625000000000000000000000e2), SC_(8.424688825000982079679215138264048043475e-1), SC_(1.575311174999017920320784861735951956525e-1) }}, + {{ SC_(1.992922668457031250000000000000000000000e2), SC_(-2.590799255371093750000000000000000000000e2), SC_(-2.732116088867187500000000000000000000000e2), SC_(1.573382255153084153679636715700757369509e-1), SC_(8.426617744846915846320363284299242630491e-1) }}, + {{ SC_(2.322846374511718750000000000000000000000e2), SC_(3.484269409179687500000000000000000000000e2), SC_(3.660482482910156250000000000000000000000e2), SC_(8.445224219835303698101085035756072755625e-1), SC_(1.554775780164696301898914964243927244375e-1) }}, + {{ SC_(2.906821289062500000000000000000000000000e2), SC_(5.813642578125000000000000000000000000000e2), SC_(6.095877075195312500000000000000000000000e2), SC_(8.635682877769042305180745412047783757853e-1), SC_(1.364317122230957694819254587952216242147e-1) }}, /* // // These last few values are commented out, the complexity of the implementation // depends upon the square of the non-centrality parameter, so these both take // a long time to evaluate and are rather hard to evaluate accurately also. // - { SC_(9.757655029296875000000000000000000000000e2), SC_(-2.927296386718750000000000000000000000000e3), SC_(-3.009226074218750000000000000000000000000e3), SC_(1.164317566424995639445047413284130115370e-1), SC_(8.835682433575004360554952586715869884630e-1) }, - { SC_(1.879048828125000000000000000000000000000e3), SC_(7.516195312500000000000000000000000000000e3), SC_(7.678772949218750000000000000000000000000e3), SC_(9.017566036730798342611358387622429767684e-1), SC_(9.824339632692016573886416123775702323164e-2) }, - { SC_(2.308069091796875000000000000000000000000e3), SC_(-1.154034570312500000000000000000000000000e4), SC_(-1.179905078125000000000000000000000000000e4), SC_(6.872608129209766834994044970484572985093e-2), SC_(9.312739187079023316500595502951542701491e-1) }, - { SC_(8.064482421875000000000000000000000000000e3), SC_(-8.064482421875000000000000000000000000000e2), SC_(-8.193711547851562500000000000000000000000e2), SC_(2.389575887949156628152767472787355181112e-2), SC_(9.761042411205084337184723252721264481889e-1) }, - { SC_(1.567437500000000000000000000000000000000e4), SC_(-3.918593750000000000000000000000000000000e3), SC_(-3.985162353515625000000000000000000000000e3), SC_(1.542392032294953892149510464673239432939e-3), SC_(9.984576079677050461078504895353267605671e-1) }, - { SC_(2.000542187500000000000000000000000000000e4), SC_(-1.000271093750000000000000000000000000000e4), SC_(-1.020245312500000000000000000000000000000e4), SC_(4.337531004895530778641649516506912837255e-5), SC_(9.999566246899510446922135835048349308716e-1) }, - { SC_(5.348914843750000000000000000000000000000e4), SC_(-4.011685937500000000000000000000000000000e4), SC_(-4.073089843750000000000000000000000000000e4), SC_(3.883382003866549840825255916580316551597e-7), SC_(9.999996116617996133450159174744083419683e-1) } + {{ SC_(9.757655029296875000000000000000000000000e2), SC_(-2.927296386718750000000000000000000000000e3), SC_(-3.009226074218750000000000000000000000000e3), SC_(1.164317566424995639445047413284130115370e-1), SC_(8.835682433575004360554952586715869884630e-1) }}, + {{ SC_(1.879048828125000000000000000000000000000e3), SC_(7.516195312500000000000000000000000000000e3), SC_(7.678772949218750000000000000000000000000e3), SC_(9.017566036730798342611358387622429767684e-1), SC_(9.824339632692016573886416123775702323164e-2) }}, + {{ SC_(2.308069091796875000000000000000000000000e3), SC_(-1.154034570312500000000000000000000000000e4), SC_(-1.179905078125000000000000000000000000000e4), SC_(6.872608129209766834994044970484572985093e-2), SC_(9.312739187079023316500595502951542701491e-1) }}, + {{ SC_(8.064482421875000000000000000000000000000e3), SC_(-8.064482421875000000000000000000000000000e2), SC_(-8.193711547851562500000000000000000000000e2), SC_(2.389575887949156628152767472787355181112e-2), SC_(9.761042411205084337184723252721264481889e-1) }}, + {{ SC_(1.567437500000000000000000000000000000000e4), SC_(-3.918593750000000000000000000000000000000e3), SC_(-3.985162353515625000000000000000000000000e3), SC_(1.542392032294953892149510464673239432939e-3), SC_(9.984576079677050461078504895353267605671e-1) }}, + {{ SC_(2.000542187500000000000000000000000000000e4), SC_(-1.000271093750000000000000000000000000000e4), SC_(-1.020245312500000000000000000000000000000e4), SC_(4.337531004895530778641649516506912837255e-5), SC_(9.999566246899510446922135835048349308716e-1) }}, + {{ SC_(5.348914843750000000000000000000000000000e4), SC_(-4.011685937500000000000000000000000000000e4), SC_(-4.073089843750000000000000000000000000000e4), SC_(3.883382003866549840825255916580316551597e-7), SC_(9.999996116617996133450159174744083419683e-1) }} */ }}; #undef SC_ diff --git a/test/negative_binomial_quantile.ipp b/test/negative_binomial_quantile.ipp index e20981f94..d14fa0169 100644 --- a/test/negative_binomial_quantile.ipp +++ b/test/negative_binomial_quantile.ipp @@ -5,798 +5,798 @@ #define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 792> negative_binomial_quantile_data = {{ - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.097540400922298431396484375), SC_(11.568381290037563253305975817351444024377036234904), SC_(49.67581419477884086070549390307050513757197652133) }, - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.12698681652545928955078125), SC_(12.977136041273636067294825573363051160267257422387), SC_(46.43808301937089644496373095130068129633820080023) }, - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.135477006435394287109375), SC_(13.355446548799362499196093574014767375702882517351), SC_(45.626103029359612367556766004407934151298781150048) }, - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.188381969928741455078125), SC_(15.52940284708738793480132106889874510563268887437), SC_(41.360131052208165673316312211602173007116266843573) }, - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.22103404998779296875), SC_(16.764430009390827897971671993143269955166674809408), SC_(39.199062325902508267047473072514261193252696080063) }, - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.278498232364654541015625), SC_(18.827330684864743271502385688632742201801058689866), SC_(35.937947666898633946380128330076651597919337173838) }, - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.308167040348052978515625), SC_(19.859834305054294539273728119716020535354199181236), SC_(34.447725391983382465551236140743414030393753548228) }, - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.546881496906280517578125), SC_(28.286804773212901440345106101213208895684167630136), SC_(24.86330569705991784268291712045956516535854891059) }, - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.54722058773040771484375), SC_(28.299740373205303221140202770183676832612364871957), SC_(24.851358289573499476668996699249466707769441766967) }, - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.6323592662811279296875), SC_(31.73736778560021399190439490465225517649411428882), SC_(21.903093030340690478633356609280583765345155546618) }, - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.814723670482635498046875), SC_(41.581048291789996379031836662067110664529508417554), SC_(15.408543519764343109524257516360446517499916058047) }, - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.835008561611175537109375), SC_(43.10384701106176229875584955487632776474324453572), SC_(14.601011028162507643960564673392801813634068117566) }, - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.905791938304901123046875), SC_(50.094535137629288573734520653142480510400961256303), SC_(11.397121631223656712589512277532338441195467483516) }, - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.9133758544921875), SC_(51.098599887179268255648450676362082449552339318083), SC_(10.996003692440138313901526209414132521171300944181) }, - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.968867778778076171875), SC_(62.716516078499341651738309899935421006173913497388), SC_(7.1855867886566362977974128843005441031906018669252) }, - { SC_(4.285762786865234375), SC_(0.12698681652545928955078125), SC_(0.992881298065185546875), SC_(78.135892109397114634653055502437231742885628698282), SC_(3.8338142963160007269966960400281352929892103698611) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.097540400922298431396484375), SC_(10.624056775155116321252971830163132523696456706443), SC_(46.168116272573933025564829848047689892749815610812) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.12698681652545928955078125), SC_(11.937594680205310062450054769420385143853396936078), SC_(43.147864152428529071931027785565229425525762378092) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.135477006435394287109375), SC_(12.290355004920375860856813963510658282713119461282), SC_(42.39042769495045299438101593160196987419972593678) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.188381969928741455078125), SC_(14.317612777721405445071965596006895653029592961372), SC_(38.411036900535023554001380453088305992611092832638) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.22103404998779296875), SC_(15.469376627895497352658331319256284808359682715295), SC_(36.395161073493776973362594888209284880517853786539) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.278498232364654541015625), SC_(17.393291825275618145260282795413109030294855088256), SC_(33.353171765069675931417999475586842722093226138689) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.308167040348052978515625), SC_(18.356266419524471801981332379322445883128639508671), SC_(31.963094506992116634224442588913436038463193120154) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.546881496906280517578125), SC_(26.216303876726192697224223153981767281844891492988), SC_(23.023033560254770287526386240846949403245291727374) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.54722058773040771484375), SC_(26.228369734253914995541211877634676470672322247943), SC_(23.011889788038572395363617637127196883456914071844) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.6323592662811279296875), SC_(29.434900070748812569225007134187585348456304499303), SC_(20.261985460034048292288157734398458612682708046451) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.814723670482635498046875), SC_(38.617112313927460960335145788267069989607179492264), SC_(14.204904197096488126288100410890126358086514033082) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.835008561611175537109375), SC_(40.03760824455834863265835710080111292324719085546), SC_(13.451845203426820871126354466598672068957015235961) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.905791938304901123046875), SC_(46.558712784341762721625765865482997761343544432876), SC_(10.464381400829619482306015575858157249227101387963) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.9133758544921875), SC_(47.495338004142394072176759174814040313522643424318), SC_(10.090404457802057197979908185083000391010167615374) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.968867778778076171875), SC_(58.332998984396769920995370446832741766431808482186), SC_(6.5387027857285630793165709885860007348429617492412) }, - { SC_(4.285762786865234375), SC_(0.135477006435394287109375), SC_(0.992881298065185546875), SC_(72.716963016212538373008925002498861848899452883834), SC_(3.4174834799389700863014049302100106995335881681039) }, - { SC_(4.285762786865234375), SC_(0.814723670482635498046875), SC_(0.097540400922298431396484375), SC_(0), SC_(1.9547937327529084415676231401628831702037954903797) }, - { SC_(4.285762786865234375), SC_(0.814723670482635498046875), SC_(0.12698681652545928955078125), SC_(0), SC_(1.7041307252991781679323580074723287867760045629066) }, - { SC_(4.285762786865234375), SC_(0.814723670482635498046875), SC_(0.135477006435394287109375), SC_(0), SC_(1.6414748306133560405163701394428396689931747262996) }, - { SC_(4.285762786865234375), SC_(0.814723670482635498046875), SC_(0.188381969928741455078125), SC_(0), SC_(1.3139080330820788064640015554307117317368340089595) }, - { SC_(4.285762786865234375), SC_(0.814723670482635498046875), SC_(0.22103404998779296875), SC_(0), SC_(1.1491765685114908753868077895933142837396779546823) }, - { SC_(4.285762786865234375), SC_(0.814723670482635498046875), SC_(0.278498232364654541015625), SC_(0), SC_(0.90250331040229883092083238887191323216954389922384) }, - { SC_(4.285762786865234375), SC_(0.814723670482635498046875), SC_(0.308167040348052978515625), SC_(0), SC_(0.7906844894303203180025716400800690704614692491791) }, - { SC_(4.285762786865234375), SC_(0.814723670482635498046875), SC_(0.546881496906280517578125), SC_(0.33643388821772044881959233531270322037166163378379), SC_(0.091735147880207113465851696897079149688903180912513) }, - { SC_(4.285762786865234375), SC_(0.814723670482635498046875), SC_(0.54722058773040771484375), SC_(0.33737090254970571341079223904551029855198330085961), SC_(0.090894013814592825141609737324743482898065780375321) }, - { SC_(4.285762786865234375), SC_(0.814723670482635498046875), SC_(0.6323592662811279296875), 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SC_(92.12715911865234375), SC_(0.968867778778076171875), SC_(0.12698681652545928955078125), SC_(0.54693702104896340676770870351785027652089624451382), SC_(4.4749974873298243047715212940538396207571326188943) }}, + {{ SC_(92.12715911865234375), SC_(0.968867778778076171875), SC_(0.135477006435394287109375), SC_(0.59852229259601578140205390739929228720474998682566), SC_(4.3908514588203478301305015017568796195470327513194) }}, + {{ SC_(92.12715911865234375), SC_(0.968867778778076171875), SC_(0.814723670482635498046875), SC_(3.9655537583654966363547957422295326080334084928664), SC_(0.87502311861630798063580935268468363098503146993293) }}, + {{ SC_(92.12715911865234375), SC_(0.968867778778076171875), SC_(0.835008561611175537109375), SC_(4.1268899058228638237672520120171239938716512936606), SC_(0.76697387080780410242928525952810700834268814837358) }}, + {{ SC_(92.12715911865234375), SC_(0.968867778778076171875), SC_(0.905791938304901123046875), SC_(4.8491960557963980035292148074528431720035358814699), SC_(0.3294894953986609916033336626015524599685183842467) }}, + {{ SC_(92.12715911865234375), SC_(0.968867778778076171875), SC_(0.968867778778076171875), SC_(6.0888794890331687161400088157347320247735404922968), SC_(0) }}, + {{ SC_(272.01507568359375), SC_(0.12698681652545928955078125), SC_(0.12698681652545928955078125), SC_(1731.9472261440476649223465153309330130218413488263), SC_(2008.6508614482898537589120267609649496227106232271) }}, + {{ SC_(272.01507568359375), SC_(0.12698681652545928955078125), SC_(0.135477006435394287109375), SC_(1736.5657188363527475950980149268636394029462377856), SC_(2003.5929048812123568598412541899222837974710430322) }}, + {{ SC_(272.01507568359375), SC_(0.12698681652545928955078125), SC_(0.814723670482635498046875), SC_(1977.6658673375844247879890881951720880388365161323), SC_(1760.4768198171724421292970489746793096978268967189) }}, + {{ SC_(272.01507568359375), SC_(0.12698681652545928955078125), SC_(0.835008561611175537109375), SC_(1987.5748594608302442841747545677159525079523245726), SC_(1751.2912055326039226777743030902590011897101925503) }}, + {{ SC_(272.01507568359375), SC_(0.12698681652545928955078125), SC_(0.905791938304901123046875), SC_(2030.8783270970520646604300718973721137858224679932), SC_(1711.8267801508003405716493887320367033273610294175) }}, + {{ SC_(272.01507568359375), SC_(0.12698681652545928955078125), SC_(0.968867778778076171875), SC_(2101.8113422970922083642790340601954025169695424125), SC_(1649.4758057819173329762151299386537052435298561197) }}, + {{ SC_(272.01507568359375), SC_(0.135477006435394287109375), SC_(0.12698681652545928955078125), SC_(1606.9588926170896846656483498669616920264800063803), SC_(1865.057452017667176593967617721748030174574264553) }}, + {{ SC_(272.01507568359375), SC_(0.135477006435394287109375), SC_(0.135477006435394287109375), SC_(1611.2667735720526275769754427075345791326588821219), SC_(1860.3395146496086474589192537460496493858774855093) }}, + {{ SC_(272.01507568359375), SC_(0.135477006435394287109375), SC_(0.814723670482635498046875), SC_(1836.1554479864639370648835563618943915719578810277), SC_(1633.56980365889531443250244303087265264199083508) }}, + {{ SC_(272.01507568359375), SC_(0.135477006435394287109375), SC_(0.835008561611175537109375), SC_(1845.3982911408671590706536085656002496777088731952), SC_(1625.0019321861851545406845067942874599651470621026) }}, + {{ SC_(272.01507568359375), SC_(0.135477006435394287109375), SC_(0.905791938304901123046875), SC_(1885.7907110481644515101822055156909400229778888105), SC_(1588.191658721632658396114548288332485386501979879) }}, + {{ SC_(272.01507568359375), SC_(0.135477006435394287109375), SC_(0.968867778778076171875), SC_(1951.9556388864961118467559147283521688612466094879), SC_(1530.0344949644168449167765519849025766327756184264) }}, + {{ SC_(272.01507568359375), SC_(0.814723670482635498046875), SC_(0.12698681652545928955078125), SC_(51.503721941681047189668059038480794252231740904069), SC_(71.360223781060499173547846106290476517830049479487) }}, + {{ SC_(272.01507568359375), SC_(0.814723670482635498046875), SC_(0.135477006435394287109375), SC_(51.829056034111796423875447973035142234788106480785), SC_(70.99148267506361758813861884362168309942833447231) }}, + {{ SC_(272.01507568359375), SC_(0.814723670482635498046875), SC_(0.814723670482635498046875), SC_(69.104281405069657731505451366525028624435678534001), SC_(53.517167321218393705996392789877790658918806192461) }}, + {{ SC_(272.01507568359375), SC_(0.814723670482635498046875), SC_(0.835008561611175537109375), SC_(69.824954950675200362960955162147776517176019826696), SC_(52.867927614647648258025590068385625191365558659749) }}, + {{ SC_(272.01507568359375), SC_(0.814723670482635498046875), SC_(0.905791938304901123046875), SC_(72.982855186913545331380652454483987653281750601456), SC_(50.08923843424186370264772256663907271895697988192) }}, + {{ SC_(272.01507568359375), SC_(0.814723670482635498046875), SC_(0.968867778778076171875), SC_(78.183695006696982291565746619212447845869116855387), SC_(45.736749832811447970557694445419286643307911857461) }}, + {{ SC_(272.01507568359375), SC_(0.835008561611175537109375), SC_(0.12698681652545928955078125), SC_(44.177738587348597492185295632081119882763555344988), SC_(62.458577106278160523290529921712043695082904324879) }}, + {{ SC_(272.01507568359375), SC_(0.835008561611175537109375), SC_(0.135477006435394287109375), SC_(44.476392366774277795103754104395401317214357006499), SC_(62.118285144987383462995105244146148228230086342889) }}, + {{ SC_(272.01507568359375), SC_(0.835008561611175537109375), SC_(0.814723670482635498046875), SC_(60.377091401302131366299140420937567125788560470436), SC_(46.02661418142873125689282953102477300265575172496) }}, + {{ SC_(272.01507568359375), SC_(0.835008561611175537109375), SC_(0.835008561611175537109375), SC_(61.041927204443486505617423941542288870758355052458), SC_(45.430298472888491006364148499244007010567862887573) }}, + {{ SC_(272.01507568359375), SC_(0.835008561611175537109375), SC_(0.905791938304901123046875), SC_(63.956317317172836031691627567406336902394221150367), SC_(42.879669882871641505234380846022342455357840826787) }}, + {{ SC_(272.01507568359375), SC_(0.835008561611175537109375), SC_(0.968867778778076171875), SC_(68.759945784170108399452621965412641264173823351731), SC_(38.889942400075882510189082009569162251302936255753) }}, + {{ SC_(272.01507568359375), SC_(0.905791938304901123046875), SC_(0.12698681652545928955078125), SC_(21.489496587266890076517016454951601933868240710191), SC_(34.21419151204538642582501073593898455181225393677) }}, + {{ SC_(272.01507568359375), SC_(0.905791938304901123046875), SC_(0.135477006435394287109375), SC_(21.693684376277839805051109736192556966243931278661), SC_(33.9738887895006144506312349546109034434543780342) }}, + {{ SC_(272.01507568359375), SC_(0.905791938304901123046875), SC_(0.814723670482635498046875), SC_(32.746018517690654246567264816843784711545696390601), SC_(22.755946481269646466611582848763719170337310131891) }}, + {{ SC_(272.01507568359375), SC_(0.905791938304901123046875), SC_(0.835008561611175537109375), SC_(33.214512480133603302329410116305283062246842134753), SC_(22.346866227457822973178099650153865406868569125644) }}, + {{ SC_(272.01507568359375), SC_(0.905791938304901123046875), SC_(0.905791938304901123046875), SC_(35.273093826701032451443765605959004625391699421517), SC_(20.603814129178545613790080798274981448289703629005) }}, + {{ SC_(272.01507568359375), SC_(0.905791938304901123046875), SC_(0.968867778778076171875), SC_(38.682163065413445271801733134293205558716062791966), SC_(17.901424501093686966740632922099917275901391863203) }}, + {{ SC_(272.01507568359375), SC_(0.968867778778076171875), SC_(0.12698681652545928955078125), SC_(4.8860982307362946848490148677021209303963709988433), SC_(11.700973803207663097096356923398241331317568902751) }}, + {{ SC_(272.01507568359375), SC_(0.968867778778076171875), SC_(0.135477006435394287109375), SC_(4.9887446454577528986006399833823374787746289587588), SC_(11.566258084594318426060043263571263743668198571926) }}, + {{ SC_(272.01507568359375), SC_(0.968867778778076171875), SC_(0.814723670482635498046875), SC_(10.880759501342490984683807982974895981350858245686), SC_(5.5273280527774480805413749184523466447940455089765) }}, + {{ SC_(272.01507568359375), SC_(0.968867778778076171875), SC_(0.835008561611175537109375), SC_(11.141738049641109754624772567404173364587779651847), SC_(5.3190303970916925333893252428450932703036838979127) }}, + {{ SC_(272.01507568359375), SC_(0.968867778778076171875), SC_(0.905791938304901123046875), SC_(12.296689997181380679405006454997551301575272020897), SC_(4.4443542423997783257006693663771333961825154928459) }}, + {{ SC_(272.01507568359375), SC_(0.968867778778076171875), SC_(0.968867778778076171875), SC_(14.235964125170580443450965323386985634646137027791), SC_(3.1360623190240134481707711472606441020054701402056) }} }}; #undef SC_ diff --git a/test/pch.hpp b/test/pch.hpp index c7b9b7ad1..2d0bd0406 100644 --- a/test/pch.hpp +++ b/test/pch.hpp @@ -5,11 +5,14 @@ #ifdef BOOST_BUILD_PCH_ENABLED +#define ONE +#define TWO + #define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error #include #include -#include -#include +#include ONE +#include TWO #include #include #include diff --git a/test/poisson_quantile.ipp b/test/poisson_quantile.ipp index 4ed508817..5e42f47f9 100644 --- a/test/poisson_quantile.ipp +++ b/test/poisson_quantile.ipp @@ -5,628 +5,628 @@ #define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 619> poisson_quantile_data = {{ - { SC_(2.539736270904541015625), SC_(0.097540400922298431396484375), SC_(0.1236392659323415267286721455855935332272165776019), SC_(4.1794244675777288954971650240102219690023733491107) }, - { SC_(2.539736270904541015625), SC_(0.12698681652545928955078125), SC_(0.29692152360861802647109703200927257466043783201072), SC_(3.8759279753758017243263560996428606489658831749751) }, - { SC_(2.539736270904541015625), SC_(0.135477006435394287109375), SC_(0.34320650665410472759846385302850183249926507900385), SC_(3.7989374337321363992500232228194835442428384328783) }, - { SC_(2.539736270904541015625), SC_(0.188381969928741455078125), SC_(0.60664513287123148932168996645967883616307670876159), SC_(3.3882631942049236108254497545125740345098947059879) }, - { SC_(2.539736270904541015625), SC_(0.22103404998779296875), SC_(0.75418046769318689024626280510389922651894870065918), SC_(3.1760120980068421525868462530802458163753626136545) }, - { SC_(2.539736270904541015625), SC_(0.278498232364654541015625), SC_(0.99696859994338450962602588461832487680146529935052), SC_(2.8498938646809092776273924660633540719728165148386) }, - { SC_(2.539736270904541015625), SC_(0.308167040348052978515625), SC_(1.1167608396721874815750956320715232750965151590926), SC_(2.6983883556775732472454879863323713890715761900718) }, - { SC_(2.539736270904541015625), SC_(0.546881496906280517578125), SC_(2.0537693974299930086549193836285319461125762366927), SC_(1.6814731149266990335114284112670893662702121211471) }, - { SC_(2.539736270904541015625), SC_(0.54722058773040771484375), SC_(2.0551559213142958322292400766992089704970302823545), SC_(1.6801546387421272943620405150189924628945228748043) }, - { SC_(2.539736270904541015625), SC_(0.6323592662811279296875), SC_(2.4185680589969635905362050596047384508137625647103), SC_(1.3504767355410436804577399289250217569583832425216) }, - { SC_(2.539736270904541015625), SC_(0.814723670482635498046875), SC_(3.40979576665416423967927240319519423210777415296), SC_(0.59212166896088946445227134508857054551303877571874) }, - { SC_(2.539736270904541015625), SC_(0.835008561611175537109375), SC_(3.5574160837993229129674267171557135101187245049205), SC_(0.49470169893324134464824483154133205955707995130386) }, - { SC_(2.539736270904541015625), SC_(0.905791938304901123046875), SC_(4.2182796507799899023660816530562600398630233374474), SC_(0.1024923825265003493532574009232399351614327762936) }, - { SC_(2.539736270904541015625), SC_(0.9133758544921875), SC_(4.3110965218524397562863677756993861813110388506657), SC_(0.052913915876507499928705143631874173069654329996695) }, - { SC_(2.539736270904541015625), SC_(0.957506835460662841796875), SC_(5.0507514608729399450273591019931952059180132941558), SC_(0) }, - { SC_(2.539736270904541015625), SC_(0.964888513088226318359375), SC_(5.2367753540079862352449652338334329394906217447274), SC_(0) }, - { SC_(2.539736270904541015625), SC_(0.967694938182830810546875), SC_(5.3166351261369765913994722232174376733439995923696), SC_(0) }, - { SC_(2.539736270904541015625), SC_(0.968867778778076171875), SC_(5.3518355852884420289078324978224092379400640232473), SC_(0) }, - { SC_(2.539736270904541015625), SC_(0.992881298065185546875), SC_(6.6543700270027625401829056826390754932290120871122), SC_(0) }, - { SC_(2.539736270904541015625), SC_(0.996461331844329833984375), SC_(7.2179591549437624231339827362963118968410984819945), SC_(0) }, - { SC_(2.7095401287078857421875), SC_(0.097540400922298431396484375), SC_(0.22508778216127669860840111850046509049124774877757), SC_(4.4182474958341612963906186215326419021373601918705) }, - { SC_(2.7095401287078857421875), SC_(0.12698681652545928955078125), SC_(0.40677008040551596304058142704984892724698474450013), SC_(4.1064853787719233590964661701263902837818258099719) }, - { SC_(2.7095401287078857421875), SC_(0.135477006435394287109375), SC_(0.45520478103550794436443361181077958307722151443163), SC_(4.0273711840535234079944645222273276521046853333475) }, - { SC_(2.7095401287078857421875), SC_(0.188381969928741455078125), 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SC_(13262.026338628394852723091843869472676980570491091) }}, + {{ SC_(13472.287109375), SC_(0.967694938182830810546875), SC_(13686.679853573044805715245773961497453039600405299), SC_(13257.699341444709197060065421653399200238946200322) }}, + {{ SC_(13472.287109375), SC_(0.968867778778076171875), SC_(13688.600726767116170546457425717608064097667372415), SC_(13255.798839109163404233963534674631378011190564693) }}, + {{ SC_(13472.287109375), SC_(0.992881298065185546875), SC_(13757.132735620495312173288987252384908485800121366), SC_(13188.11099623988365459730671377960849979963440631) }}, + {{ SC_(13472.287109375), SC_(0.996461331844329833984375), SC_(13785.42461768262875823645818711186354219560847756), SC_(13160.234048332580281387288998623329226376221006978) }}, + {{ SC_(21533.0078125), SC_(0.097540400922298431396484375), SC_(21342.489530774528422442751297452797856912271534306), SC_(21722.752369341177445966709513523872359998152638084) }}, + {{ SC_(21533.0078125), SC_(0.12698681652545928955078125), SC_(21365.163134860999454698235267807132982623870326046), SC_(21699.952927406596208517823030105742141485690107312) }}, // This next one is disabled, because rounding the expected result to float // results in a change of value when rounding the result. - // { SC_(21533.0078125), SC_(0.135477006435394287109375), SC_(21371.000635839925468224783394436264380332621650997), SC_(21694.085625753365583876792313211090140641237364813) }, - { SC_(21533.0078125), SC_(0.188381969928741455078125), SC_(21402.770687925746754018108265475209057176344684766), SC_(21662.172014146846950443900950560166812044088262695) }, - { SC_(21533.0078125), SC_(0.22103404998779296875), SC_(21419.638962869415971010599238922528933576697585819), SC_(21645.240296989914953912074020329465712841475123166) }, - { SC_(21533.0078125), SC_(0.278498232364654541015625), SC_(21446.216338805119994100950385012299870473665630669), SC_(21618.580928476108223370743123436382577519047601928) }, - { SC_(21533.0078125), SC_(0.308167040348052978515625), SC_(21458.857981420800853369438097216364035795967755877), SC_(21605.907993215065680862411562940327751235639835825) }, - { SC_(21533.0078125), SC_(0.546881496906280517578125), SC_(21549.627545070877730360754111396995498261412405609), SC_(21515.059369307696871271661919837674378168993970665) }, - { SC_(21533.0078125), SC_(0.54722058773040771484375), SC_(21549.753179571013263889918578328687169704467238534), SC_(21514.933802263490359509166807428906690586363289475) }, - { SC_(21533.0078125), SC_(0.6323592662811279296875), SC_(21581.974601302864615857244782514336741884395734384), SC_(21482.745794398686763439050080601847328209204644086) }, - { SC_(21533.0078125), SC_(0.814723670482635498046875), SC_(21663.872367350387475035008256452069501897450083904), SC_(21401.077193458745796458879598059735976167554307072) }, - { SC_(21533.0078125), SC_(0.835008561611175537109375), SC_(21675.446827929503803640203376831878825072934453297), SC_(21389.551784654799299671107702856803076075076776328) }, - { SC_(21533.0078125), SC_(0.905791938304901123046875), SC_(21725.634765736413776389143291809050357300699306627), SC_(21339.6241795405693269559823355712767928082592718) }, - { SC_(21533.0078125), SC_(0.9133758544921875), SC_(21732.48796045968784137781373249147199899474733742), SC_(21332.8125350427175652901170857351517464592136753) }, - { SC_(21533.0078125), SC_(0.957506835460662841796875), SC_(21785.590741330979888005344804033132087524399988861), SC_(21280.080509386589379665484620938712973319935895665) }, - { SC_(21533.0078125), SC_(0.964888513088226318359375), SC_(21798.557218003432867406166855932357022109497728002), SC_(21267.217678374239705649203964780441964266860151737) }, - { SC_(21533.0078125), SC_(0.967694938182830810546875), SC_(21804.079374038028385048187041100264350787618846948), SC_(21261.741224287222313604821025048565879887594278124) }, - { SC_(21533.0078125), SC_(0.968867778778076171875), SC_(21806.505150808045188175269798380893915291446599662), SC_(21259.335818259699059193512358302672174062051718198) }, - { SC_(21533.0078125), SC_(0.992881298065185546875), SC_(21893.035484643765250702345204307305220150252817399), SC_(21173.649644247497441133933107438101115419091883006) }, - { SC_(21533.0078125), SC_(0.996461331844329833984375), SC_(21928.748866501301794010747676997623434830926924354), SC_(21138.35119254861052629794920186014308896076971475) }, - { SC_(36064.203125), SC_(0.097540400922298431396484375), SC_(35817.756768465760157590621734165018504764822234946), SC_(36309.87575645560720888470897187326305111307971067) }, - { SC_(36064.203125), SC_(0.12698681652545928955078125), SC_(35847.118451935014429046646043595383698848956280643), SC_(36280.388235416270565451383221510177119530752580683) }, - { SC_(36064.203125), SC_(0.135477006435394287109375), SC_(35854.677469154058812990446398308816060488884214194), SC_(36272.799417582977292393610184889120531754662042693) }, - { SC_(36064.203125), SC_(0.188381969928741455078125), SC_(35895.813963688688899347185287707174915963110925951), SC_(36231.519363785909686114717073499040831813259848196) }, - { SC_(36064.203125), SC_(0.22103404998779296875), SC_(35917.653456211419739834853063677815640317758960528), SC_(36209.61642914766359611814946788126355540985450165) }, - { SC_(36064.203125), SC_(0.278498232364654541015625), SC_(35952.060752264711660225756482245675795827380357506), SC_(36175.127140627721533908135757767552638737317829985) }, - { SC_(36064.203125), SC_(0.308167040348052978515625), SC_(35968.425594177917174114988015625463665216529807154), SC_(36158.731006107268024793529385791325197439496378759) }, - { SC_(36064.203125), SC_(0.546881496906280517578125), SC_(36085.90704613659583139939209269495550265372509376), SC_(36041.170493976707019744110284599564890573120559004) }, - { SC_(36064.203125), SC_(0.54722058773040771484375), SC_(36086.069626640932451371680215150290901608708630273), SC_(36041.007980928233195582697368438443122786769469145) }, - { SC_(36064.203125), SC_(0.6323592662811279296875), SC_(36127.764204300101112509183105856533197297089468966), SC_(35999.346817101912053061808800875199004294182125904) }, - { SC_(36064.203125), SC_(0.814723670482635498046875), SC_(36233.718875717808828467602793313871953177027240436), SC_(35893.621310482160314578578260464699451147711607827) }, - { SC_(36064.203125), SC_(0.835008561611175537109375), SC_(36248.690808962376388084529607619710721880422487915), SC_(35878.698428929463581276848946039910866441775986925) }, - { SC_(36064.203125), SC_(0.905791938304901123046875), SC_(36313.603520004301043829040859165025143758574372428), SC_(35814.04605003764537924388506916510248513184115016) }, - { SC_(36064.203125), SC_(0.9133758544921875), SC_(36322.466512379710977125706991116296873669955779604), SC_(35805.224607785412252967347192248072950856592829061) }, - { SC_(36064.203125), SC_(0.957506835460662841796875), SC_(36391.135299980195669560575736147367436281777633283), SC_(35736.926574297038969011121854824598284630491333953) }, - { SC_(36064.203125), SC_(0.964888513088226318359375), SC_(36407.900717612615585771720933010639586549398001689), SC_(35720.264801955017393133538609471435523920615869955) }, - { SC_(36064.203125), SC_(0.967694938182830810546875), SC_(36415.040536152281865027842381342733053433785349414), SC_(35713.170685191394470780844154374449975091285878881) }, - { SC_(36064.203125), SC_(0.968867778778076171875), SC_(36418.176877787056615649047742815339774220928179991), SC_(35710.054714220975799133006437370089582352859367611) }, - { SC_(36064.203125), SC_(0.992881298065185546875), SC_(36530.036726520261049674022412341545736190010493948), SC_(35599.039021162752923959319339473143116039188421182) }, - { SC_(36064.203125), SC_(0.996461331844329833984375), SC_(36576.19456101664404260142699288335175602354959484), SC_(35553.29611413405182964733910119676514324895954306) } + // {{ SC_(21533.0078125), SC_(0.135477006435394287109375), SC_(21371.000635839925468224783394436264380332621650997), SC_(21694.085625753365583876792313211090140641237364813) }}, + {{ SC_(21533.0078125), SC_(0.188381969928741455078125), SC_(21402.770687925746754018108265475209057176344684766), SC_(21662.172014146846950443900950560166812044088262695) }}, + {{ SC_(21533.0078125), SC_(0.22103404998779296875), SC_(21419.638962869415971010599238922528933576697585819), SC_(21645.240296989914953912074020329465712841475123166) }}, + {{ SC_(21533.0078125), SC_(0.278498232364654541015625), SC_(21446.216338805119994100950385012299870473665630669), SC_(21618.580928476108223370743123436382577519047601928) }}, + {{ SC_(21533.0078125), SC_(0.308167040348052978515625), SC_(21458.857981420800853369438097216364035795967755877), SC_(21605.907993215065680862411562940327751235639835825) }}, + {{ SC_(21533.0078125), SC_(0.546881496906280517578125), SC_(21549.627545070877730360754111396995498261412405609), SC_(21515.059369307696871271661919837674378168993970665) }}, + {{ SC_(21533.0078125), SC_(0.54722058773040771484375), SC_(21549.753179571013263889918578328687169704467238534), SC_(21514.933802263490359509166807428906690586363289475) }}, + {{ SC_(21533.0078125), SC_(0.6323592662811279296875), SC_(21581.974601302864615857244782514336741884395734384), SC_(21482.745794398686763439050080601847328209204644086) }}, + {{ SC_(21533.0078125), SC_(0.814723670482635498046875), SC_(21663.872367350387475035008256452069501897450083904), SC_(21401.077193458745796458879598059735976167554307072) }}, + {{ SC_(21533.0078125), SC_(0.835008561611175537109375), SC_(21675.446827929503803640203376831878825072934453297), SC_(21389.551784654799299671107702856803076075076776328) }}, + {{ SC_(21533.0078125), SC_(0.905791938304901123046875), SC_(21725.634765736413776389143291809050357300699306627), SC_(21339.6241795405693269559823355712767928082592718) }}, + {{ SC_(21533.0078125), SC_(0.9133758544921875), SC_(21732.48796045968784137781373249147199899474733742), SC_(21332.8125350427175652901170857351517464592136753) }}, + {{ SC_(21533.0078125), SC_(0.957506835460662841796875), SC_(21785.590741330979888005344804033132087524399988861), SC_(21280.080509386589379665484620938712973319935895665) }}, + {{ SC_(21533.0078125), SC_(0.964888513088226318359375), SC_(21798.557218003432867406166855932357022109497728002), SC_(21267.217678374239705649203964780441964266860151737) }}, + {{ SC_(21533.0078125), SC_(0.967694938182830810546875), SC_(21804.079374038028385048187041100264350787618846948), SC_(21261.741224287222313604821025048565879887594278124) }}, + {{ SC_(21533.0078125), SC_(0.968867778778076171875), SC_(21806.505150808045188175269798380893915291446599662), SC_(21259.335818259699059193512358302672174062051718198) }}, + {{ SC_(21533.0078125), SC_(0.992881298065185546875), SC_(21893.035484643765250702345204307305220150252817399), SC_(21173.649644247497441133933107438101115419091883006) }}, + {{ SC_(21533.0078125), SC_(0.996461331844329833984375), SC_(21928.748866501301794010747676997623434830926924354), SC_(21138.35119254861052629794920186014308896076971475) }}, + {{ SC_(36064.203125), SC_(0.097540400922298431396484375), SC_(35817.756768465760157590621734165018504764822234946), SC_(36309.87575645560720888470897187326305111307971067) }}, + {{ SC_(36064.203125), SC_(0.12698681652545928955078125), SC_(35847.118451935014429046646043595383698848956280643), SC_(36280.388235416270565451383221510177119530752580683) }}, + {{ SC_(36064.203125), SC_(0.135477006435394287109375), SC_(35854.677469154058812990446398308816060488884214194), SC_(36272.799417582977292393610184889120531754662042693) }}, + {{ SC_(36064.203125), SC_(0.188381969928741455078125), SC_(35895.813963688688899347185287707174915963110925951), SC_(36231.519363785909686114717073499040831813259848196) }}, + {{ SC_(36064.203125), SC_(0.22103404998779296875), SC_(35917.653456211419739834853063677815640317758960528), SC_(36209.61642914766359611814946788126355540985450165) }}, + {{ SC_(36064.203125), SC_(0.278498232364654541015625), SC_(35952.060752264711660225756482245675795827380357506), SC_(36175.127140627721533908135757767552638737317829985) }}, + {{ SC_(36064.203125), SC_(0.308167040348052978515625), SC_(35968.425594177917174114988015625463665216529807154), SC_(36158.731006107268024793529385791325197439496378759) }}, + {{ SC_(36064.203125), SC_(0.546881496906280517578125), SC_(36085.90704613659583139939209269495550265372509376), SC_(36041.170493976707019744110284599564890573120559004) }}, + {{ SC_(36064.203125), SC_(0.54722058773040771484375), SC_(36086.069626640932451371680215150290901608708630273), SC_(36041.007980928233195582697368438443122786769469145) }}, + {{ SC_(36064.203125), SC_(0.6323592662811279296875), SC_(36127.764204300101112509183105856533197297089468966), SC_(35999.346817101912053061808800875199004294182125904) }}, + {{ SC_(36064.203125), SC_(0.814723670482635498046875), SC_(36233.718875717808828467602793313871953177027240436), SC_(35893.621310482160314578578260464699451147711607827) }}, + {{ SC_(36064.203125), SC_(0.835008561611175537109375), SC_(36248.690808962376388084529607619710721880422487915), SC_(35878.698428929463581276848946039910866441775986925) }}, + {{ SC_(36064.203125), SC_(0.905791938304901123046875), SC_(36313.603520004301043829040859165025143758574372428), SC_(35814.04605003764537924388506916510248513184115016) }}, + {{ SC_(36064.203125), SC_(0.9133758544921875), SC_(36322.466512379710977125706991116296873669955779604), SC_(35805.224607785412252967347192248072950856592829061) }}, + {{ SC_(36064.203125), SC_(0.957506835460662841796875), SC_(36391.135299980195669560575736147367436281777633283), SC_(35736.926574297038969011121854824598284630491333953) }}, + {{ SC_(36064.203125), SC_(0.964888513088226318359375), SC_(36407.900717612615585771720933010639586549398001689), SC_(35720.264801955017393133538609471435523920615869955) }}, + {{ SC_(36064.203125), SC_(0.967694938182830810546875), SC_(36415.040536152281865027842381342733053433785349414), SC_(35713.170685191394470780844154374449975091285878881) }}, + {{ SC_(36064.203125), SC_(0.968867778778076171875), SC_(36418.176877787056615649047742815339774220928179991), SC_(35710.054714220975799133006437370089582352859367611) }}, + {{ SC_(36064.203125), SC_(0.992881298065185546875), SC_(36530.036726520261049674022412341545736190010493948), SC_(35599.039021162752923959319339473143116039188421182) }}, + {{ SC_(36064.203125), SC_(0.996461331844329833984375), SC_(36576.19456101664404260142699288335175602354959484), SC_(35553.29611413405182964733910119676514324895954306) }} }}; #undef SC_ diff --git a/test/powm1_sqrtp1m1_test.cpp b/test/powm1_sqrtp1m1_test.cpp index 2d7206261..2bd48dea1 100644 --- a/test/powm1_sqrtp1m1_test.cpp +++ b/test/powm1_sqrtp1m1_test.cpp @@ -11,10 +11,7 @@ #include #include #include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" +#include "powm1_sqrtp1m1_test.hpp" // // DESCRIPTION: @@ -59,1584 +56,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void test_powm1_sqrtp1m1(T, const char* type_name) -{ -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 141> sqrtp1m1_data = { - SC_(-0.990433037281036376953125), SC_(-0.902189148255607021082179865003660033379), - SC_(-0.928576648235321044921875), SC_(-0.7327485233629588435419837213946140663952), - SC_(-0.804919183254241943359375), SC_(-0.5583204592175928547330219789723812512248), - SC_(-0.780276477336883544921875), SC_(-0.5312532425038905348288090678272629719499), - SC_(-0.775070965290069580078125), SC_(-0.525733160857803152349794525146692520785), - SC_(-0.74602639675140380859375), SC_(-0.4960420620244223284705423670972348730775), - SC_(-0.72904598712921142578125), SC_(-0.4794675678972648545670296583048773096015), - SC_(-0.7162272930145263671875), SC_(-0.4672967927771847619430106324762494277417), - SC_(-0.68477380275726318359375), SC_(-0.4385499156267435234127335149836228483716), - SC_(-0.62323606014251708984375), SC_(-0.3861890031471553130754715740017444288273), - SC_(-0.576151371002197265625), SC_(-0.3489634196162225368137418186622322770468), - SC_(-0.5579319000244140625), SC_(-0.3351179804088653673227401220715512851566), - SC_(-0.44300353527069091796875), SC_(-0.2536780421766293214167684432407843582845), - SC_(-0.40594112873077392578125), SC_(-0.2292478535422518369418742953348121057781), - SC_(-0.38366591930389404296875), SC_(-0.2149305249240001453212315877592832894955), - SC_(-0.277411997318267822265625), SC_(-0.1499482352928545459530860365223688354153), - SC_(-0.202522933483123779296875), SC_(-0.1069842854031759981174720343292165991554), - SC_(-0.156477451324462890625), SC_(-0.08156516362044655434273010203540784115386), - SC_(-0.029248714447021484375), SC_(-0.01473288619127324715091701268111937769847), - SC_(0.1431564604442703013402649929484277542953e-29), SC_(0.7157823022213515067013249647418825993242e-30), - SC_(0.1791466932348087634896446282571611213266e-29), SC_(0.8957334661740438174482231412854044374117e-30), - SC_(0.6013619202535540063110633226832922483532e-29), SC_(0.3006809601267770031555316613411940789777e-29), - SC_(0.115805324961653822428570241697281798758e-28), SC_(0.5790266248082691121428512084847326346288e-29), - SC_(0.1422457400834001098175711728787848259007e-28), SC_(0.711228700417000549087855864391394898182e-29), - SC_(0.4970121018327539153628705477876439795096e-28), SC_(0.2485060509163769576814352738907342268877e-28), - SC_(0.9660079415057497591758174164417478444323e-28), SC_(0.483003970752874879587908708209209280428e-28), - SC_(0.1232929313253182131376331095427391968754e-27), SC_(0.6164646566265910656881655476946945507336e-28), - SC_(0.3296523285617759312781860549364832953326e-27), SC_(0.1648261642808879656390930274546578154505e-27), - SC_(0.528364435768055252017009628713605422886e-27), SC_(0.26418221788402762600850481432190658932e-27), - SC_(0.886586057273120049620324386849842094685e-27), SC_(0.4432930286365600248101621933266666927236e-27), - SC_(0.2499669674831043259218157022821422146034e-26), SC_(0.1249834837415521629609078510629667512608e-26), - SC_(0.4131050397232622964314362671638736040881e-26), SC_(0.2065525198616311482157181333686170847381e-26), - SC_(0.7679738097881433551381658732998641759182e-26), SC_(0.3839869048940716775690829359127023723085e-26), - SC_(0.199929739820949207249437007767740538737e-25), SC_(0.9996486991047460362471850338422150855758e-26), - SC_(0.5151477415246978459754129800826163591626e-25), SC_(0.2575738707623489229877064867240932346063e-25), - SC_(0.101200734533556026342258477595279955025e-24), SC_(0.5060036726677801317112923751744139374608e-25), - SC_(0.2064292695896540981798546456623054911033e-24), SC_(0.1032146347948270490899273175045223276369e-24), - SC_(0.4063294332896333395257434433879773416284e-24), SC_(0.2031647166448166697628717010560376261299e-24), - SC_(0.8138195767936862452966745688936976428456e-24), SC_(0.406909788396843122648337201659060874841e-24), - SC_(0.9575550627132253801929510132578249716542e-24), SC_(0.478777531356612690096475392014950219861e-24), - SC_(0.2855160956298500804375620841706273850616e-23), SC_(0.1427580478149250402187809401860126128887e-23), - SC_(0.65201444297915461398563707001320281266e-23), SC_(0.3260072214895773069928180036030590895584e-23), - SC_(0.1310988374636350038320977491775043421995e-22), SC_(0.6554941873181750191604865975243736714241e-23), - SC_(0.2590288837798696209228010176465529547374e-22), SC_(0.1295144418899348104613996701237435743037e-22), - SC_(0.2937779542193655202274099291941187976629e-22), SC_(0.1468889771096827601137038857784795823862e-22), - SC_(0.7863513178004503049754083414326234074965e-22), SC_(0.3931756589002251524876964413613741224383e-22), - SC_(0.1903818607087388763706780167350761726053e-21), SC_(0.9519093035436943818533447771092722109619e-22), - SC_(0.3812242142377350870566942975497647799754e-21), SC_(0.1906121071188675435283289822871922426703e-21), - SC_(0.5493133580141330277178034419485741501887e-21), SC_(0.2746566790070665138588640028286254797086e-21), - SC_(0.9672153634284186955666772243312215295852e-21), SC_(0.4836076817142093477832216739707042687854e-21), - SC_(0.1702169477623814384559878647986894129041e-20), SC_(0.8510847388119071922795771513771277983779e-21), - SC_(0.4817114569977399785676754474621208412799e-20), SC_(0.2408557284988699892835476663213068137742e-20), - SC_(0.7538352992756463183303278501219690799218e-20), SC_(0.3769176496378231591644535904879420358976e-20), - SC_(0.2596305715949999708394617609422128090557e-19), SC_(0.1298152857974999854188882800497720744566e-19), - SC_(0.4444587480324321591032923385589104015025e-19), SC_(0.2222293740162160795491768745456732380306e-19), - SC_(0.9715574921498573937069095571295029856174e-19), SC_(0.4857787460749286968416557290578449901693e-19), - SC_(0.2036598542733453787268262970278076551267e-18), SC_(0.1018299271366726893582284814835737930738e-18), - SC_(0.4248971931658660264162106698360155121463e-18), SC_(0.2124485965829330131855381318229788476899e-18), - SC_(0.6521097487613458963613731825259556273977e-18), SC_(0.3260548743806729481275307007092796054895e-18), - SC_(0.1436126164096190058281493628911107407475e-17), SC_(0.718063082048095028882939519555349077068e-18), - SC_(0.3118908901459261162419055180006211003274e-17), SC_(0.1559454450729630579993578498052878596544e-17), - SC_(0.3593346613595175715618300349429858897565e-17), SC_(0.1796673306797587856195132689035439820049e-17), - SC_(0.9445874854124767215374919304693435151421e-17), SC_(0.4722937427062383596534390682373393588305e-17), - SC_(0.2566182432094081539023303073498993853718e-16), SC_(0.1283091216047040761280036193264127770924e-16), - SC_(0.3363765695149349330660137891158001366421e-16), SC_(0.1681882847574674651186419380749519252198e-16), - SC_(0.1073581901339262605326457800103412409953e-15), SC_(0.53679095066963128825600266401137964529e-16), - SC_(0.186668406231853462907965823802669547149e-15), SC_(0.9333420311592672709834617625880158673234e-16), - SC_(0.3727540802657755688795382376099496468669e-15), SC_(0.1863770401328877670715685744569461355954e-15), - SC_(0.6211646767866855090717281839829411183018e-15), SC_(0.3105823383933427063051696310530511222847e-15), - SC_(0.1561186859754253464932505224282976996619e-14), SC_(0.7805934298771264278032012284733416682125e-15), - SC_(0.3092010764722992466335682593125966377556e-14), SC_(0.1546005382361495038101520151206746652194e-14), - SC_(0.6192850577371690132255643845837767003104e-14), SC_(0.3096425288685840272203037716324248888074e-14), - SC_(0.1047879028014987723427253740737796761096e-13), SC_(0.5239395140074924891505551783318071383455e-14), - SC_(0.1978473638988408750405412206418986897916e-13), SC_(0.989236819494199482255280888212449451182e-14), - SC_(0.4041816252346730475863978426787070930004e-13), SC_(0.2020908126173344817583717046094650765545e-13), - SC_(0.9410302262901834580155480125540634617209e-13), SC_(0.4705151131450806597841891098742774312111e-13), - SC_(0.1334530223958893535574077304772799834609e-12), SC_(0.6672651119794245056505554066901540498883e-13), - SC_(0.266297021326439287136622624529991298914e-12), SC_(0.1331485106632107793053653966876952769505e-12), - SC_(0.5920415525016708979677559909760020673275e-12), SC_(0.29602077625079163483389193486561174812e-12), - SC_(0.155163989296047688526414276566356420517e-11), SC_(0.7758199464799374943373933162927267207972e-12), - SC_(0.326923297461201300961874949280172586441e-11), SC_(0.1634616487304670519279090616362400067267e-11), - SC_(0.3753785910581841633870681107509881258011e-11), SC_(0.1876892955289159453352533516401529801122e-11), - SC_(0.9579165585749116473834874341264367103577e-11), SC_(0.4789582792863088185252592080679746767978e-11), - SC_(0.1858167439361402273334533674642443656921e-10), SC_(0.9290837196763851538764282981715353513818e-11), - SC_(0.5449485307451595872407779097557067871094e-10), SC_(0.2724742653688676823559737485578304836506e-10), - SC_(0.6089519166696533147842274047434329986572e-10), SC_(0.3044759583301913769320592805847923970217e-10), - SC_(0.1337744776064297980155970435589551925659e-9), SC_(0.6688723880097794765058899684143827289977e-10), - SC_(0.2554458866654840676346793770790100097656e-9), SC_(0.1277229433245854586915920539477320784002e-9), - SC_(0.9285605062636648199259070679545402526855e-9), SC_(0.4642802530240543332889135775318577029962e-9), - SC_(0.1698227447555211711005540564656257629395e-8), SC_(0.8491137234171087978551371134983090509552e-9), - SC_(0.339355921141759608872234821319580078125e-8), SC_(0.1696779604269267531629088042873986404561e-8), - SC_(0.6313728651008432279922999441623687744141e-8), SC_(0.3156864320521319970871232105329124668304e-8), - SC_(0.8383264749056706932606175541877746582031e-8), SC_(0.4191632365743462521529019590756957227221e-8), - SC_(0.1962631124285962869180366396903991699219e-7), SC_(0.9813155573280803193195787399755096477409e-8), - SC_(0.5256384838503436185419559478759765625e-7), SC_(0.2628192384714742037346966666026188341227e-7), - SC_(0.116242290459922514855861663818359375e-6), SC_(0.5812114354092759417537613189484537667262e-7), - SC_(0.1776920584006802528165280818939208984375e-6), SC_(0.8884602525353202473263890111106254261705e-7), - SC_(0.246631174150024889968335628509521484375e-6), SC_(0.1233155794716463747702014149912298889881e-6), - SC_(0.7932688959044753573834896087646484375e-6), SC_(0.3966343692928262265327186740527956086072e-6), - SC_(0.1372093493046122603118419647216796875e-5), SC_(0.6860465111931535414103361330991297079332e-6), - SC_(0.214747751670074649155139923095703125e-5), SC_(0.1073738181893531617762304794194699568343e-5), - SC_(0.527022712049074470996856689453125e-5), SC_(0.2635110088342783512028120843144783486949e-5), - SC_(0.9233162927557714283466339111328125e-5), SC_(0.461657080741584719962950298693491037714e-5), - SC_(0.269396477960981428623199462890625e-4), SC_(0.1346973318119308516416495011442959614762e-4), - SC_(0.3208058114978484809398651123046875e-4), SC_(0.1604016193149502975581143111396377659995e-4), - SC_(0.00010957030463032424449920654296875), SC_(0.5478365169091582645735757270110530879622e-4), - SC_(0.000126518702018074691295623779296875), SC_(0.6325735026285620681070344590408428362373e-4), - SC_(0.00028976381872780621051788330078125), SC_(0.0001448714155003885621472683658275189243597), - SC_(0.000687857042066752910614013671875), SC_(0.0003438693979519525361574726383087724411954), - SC_(0.00145484809763729572296142578125), SC_(0.0007271596682270997885618336103424497281234), - SC_(0.0073254108428955078125), SC_(0.003656022172385267560713803761753901548099), - SC_(0.09376299381256103515625), SC_(0.04583124537975104196281645139037475336575), - SC_(0.0944411754608154296875), SC_(0.04615542605332570615786127417302399776704), - SC_(0.264718532562255859375), SC_(0.1245970534205822199491885900676517027912), - SC_(0.27952671051025390625), SC_(0.1311616641799057655376985599143742875242), - SC_(0.31148135662078857421875), SC_(0.1451992650280511659331021017070743457453), - SC_(0.3574702739715576171875), SC_(0.1651052630434546351309425398611544399279), - SC_(0.362719058990478515625), SC_(0.1673555837834839069815597770182209283592), - SC_(0.45167791843414306640625), SC_(0.2048559741455171397876451754340651729329), - SC_(0.58441460132598876953125), SC_(0.2587353182166570039327003862804562417757), - SC_(0.59585726261138916015625), SC_(0.263272441958340655449252054139087309968), - SC_(0.5962116718292236328125), SC_(0.2634127084326893190571263246997038824839), - SC_(0.6005609035491943359375), SC_(0.265132761234643838648662687260938123223), - SC_(0.62944734096527099609375), SC_(0.2764980771490691893425893413189776581002), - SC_(0.67001712322235107421875), SC_(0.2922914234886615056408835783570718269519), - SC_(0.6982586383819580078125), SC_(0.3031725282486421443925178739003813209589), - SC_(0.75686132907867431640625), SC_(0.3254664571684469135448954017993676523574), - SC_(0.81158387660980224609375), SC_(0.3459509190939327287182180832834475919551), - SC_(0.826751708984375), SC_(0.3515737896927326105907938446356122609441), - SC_(0.83147108554840087890625), SC_(0.3533185454830658156956304096558121255029), - SC_(0.8679864406585693359375), SC_(0.3667430046129994134441282712127036765511), - SC_(0.91433393955230712890625), SC_(0.3835945719582406373102286771719657103388), - SC_(0.91501367092132568359375), SC_(0.3838401898056457601350544781643172326518), - SC_(0.918984889984130859375), SC_(0.3852743013512272831269535677278325535267), - SC_(0.92977702617645263671875), SC_(0.3891641465919182859360893492188078577616), - SC_(0.93538987636566162109375), SC_(0.3911829054317989358513931994433199352401), - SC_(0.93773555755615234375), SC_(0.3920257029078710024155036194055376074007), - SC_(0.94118559360504150390625), SC_(0.3932643660142325996680401116017235829116), - SC_(0.96221935749053955078125), SC_(0.4007924034240546775728864480529865192659), - SC_(0.98576259613037109375), SC_(0.4091708896121758495875515950932191750449), - SC_(0.99292266368865966796875), SC_(0.4117091285702801135545007937655927942821), - }; -#undef SC_ - -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 1400> powm1_data = { - SC_(0.161179845478123719842988847972264920827e-14), SC_(0.1431564604442703013402649929484277542953e-29), SC_(-0.4876113153308343652049349438365788782568e-28), - SC_(0.161179845478123719842988847972264920827e-14), SC_(0.1791466932348087634896446282571611213266e-29), SC_(-0.6101991796549119337733033929476086235147e-28), - SC_(0.161179845478123719842988847972264920827e-14), SC_(0.6013619202535540063110633226832922483532e-29), SC_(-0.2048324441766037485142714404837079817647e-27), - SC_(0.161179845478123719842988847972264920827e-14), SC_(0.115805324961653822428570241697281798758e-28), SC_(-0.3944494481885382670819636026287935618847e-27), - SC_(0.161179845478123719842988847972264920827e-14), SC_(0.1422457400834001098175711728787848259007e-28), SC_(-0.4845092719324132218645425927278781231393e-27), - SC_(0.161179845478123719842988847972264920827e-14), SC_(0.4970121018327539153628705477876439795096e-28), SC_(-0.1692894082166527210362866376720838911671e-26), - SC_(0.161179845478123719842988847972264920827e-14), SC_(0.9660079415057497591758174164417478444323e-28), SC_(-0.3290360780895537432240111567751307160722e-26), - SC_(0.161179845478123719842988847972264920827e-14), SC_(0.1232929313253182131376331095427391968754e-27), SC_(-0.4199533030361316903341770129910084958631e-26), - 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SC_(9.68867778778076171875), SC_(0.6313728651008432279922999441623687744141e-8), SC_(0.1433821247406628873576148497830599721119e-7), - SC_(9.68867778778076171875), SC_(0.8383264749056706932606175541877746582031e-8), SC_(0.1903804203900791197963208573178075630015e-7), - SC_(9.68867778778076171875), SC_(0.1962631124285962869180366396903991699219e-7), SC_(0.4457052884132293020120854209156627105415e-7), - SC_(9.68867778778076171875), SC_(0.5256384838503436185419559478759765625e-7), SC_(0.1193702973058086549839229184033913497394e-6), - SC_(9.68867778778076171875), SC_(0.116242290459922514855861663818359375e-6), SC_(0.2639813902774001345761419758813907104525e-6), - SC_(9.68867778778076171875), SC_(0.1776920584006802528165280818939208984375e-6), SC_(0.4035312768290402179724322739059024257911e-6), - SC_(9.68867778778076171875), SC_(0.246631174150024889968335628509521484375e-6), SC_(0.5600891862976372697203768774599773207812e-6), - SC_(9.68867778778076171875), SC_(0.7932688959044753573834896087646484375e-6), SC_(0.1801481940511445476740974446351987487537e-5), - SC_(9.68867778778076171875), SC_(0.1372093493046122603118419647216796875e-5), SC_(0.3115971501912317630070527687604350940031e-5), - SC_(9.68867778778076171875), SC_(0.214747751670074649155139923095703125e-5), SC_(0.487684306379282015062143358653997082528e-5), - SC_(9.68867778778076171875), SC_(0.527022712049074470996856689453125e-5), SC_(0.1196853588100977502339779488819564685125e-4), - SC_(9.68867778778076171875), SC_(0.9233162927557714283466339111328125e-5), SC_(0.2096834472868302910410196802704006676419e-4), - SC_(9.68867778778076171875), SC_(0.269396477960981428623199462890625e-4), SC_(0.6118067920858328215848432186906668843509e-4), - SC_(9.68867778778076171875), SC_(0.3208058114978484809398651123046875e-4), SC_(0.728563051879196577689828782571903259951e-4), - SC_(9.68867778778076171875), SC_(0.00010957030463032424449920654296875), SC_(0.0002488605167115786508690708436538612267867), - SC_(9.68867778778076171875), SC_(0.000126518702018074691295623779296875), SC_(0.0002873599340757661525877158215704810459439), - SC_(9.68867778778076171875), SC_(0.00028976381872780621051788330078125), SC_(0.0006582580089946178862548800972604646079047), - SC_(9.68867778778076171875), SC_(0.000687857042066752910614013671875), SC_(0.001563315133764469862768389959281037577749), - SC_(9.68867778778076171875), SC_(0.00145484809763729572296142578125), SC_(0.003309362765364723055307278727456538237784), - SC_(9.68867778778076171875), SC_(0.002847635187208652496337890625), SC_(0.006487815096079959006202372484557638978379), - SC_(9.68867778778076171875), SC_(0.0056468211114406585693359375), SC_(0.01290626953766988799660445158177424847916), - SC_(9.68867778778076171875), SC_(0.011621631681919097900390625), SC_(0.02674359636941844621991721651837741451166), - SC_(9.68867778778076171875), SC_(0.0257236398756504058837890625), SC_(0.06015731222731434671073651753326632370858), - SC_(9.68867778778076171875), SC_(0.0560617186129093170166015625), SC_(0.1357733748610437010694097215927829841061), - SC_(9.68867778778076171875), SC_(0.106835305690765380859375), SC_(0.2745822634838372037418174975910269667509), - SC_(9.68867778778076171875), SC_(0.2401093542575836181640625), SC_(0.7250883224868308476529921117348408126984), - SC_(9.68867778778076171875), SC_(0.438671648502349853515625), SC_(1.707985158316040663526167707818201486792), - SC_(9.68867778778076171875), SC_(0.903765499591827392578125), SC_(6.786671267376742594913276377075578069747), - }; -#undef SC_ - - - using namespace std; - - typedef T (*func_t)(const T&); - func_t f = &boost::math::sqrt1pm1; - - boost::math::tools::test_result result = boost::math::tools::test( - sqrtp1m1_data, - bind_func(f, 0), - extract_result(1)); - - std::cout << "~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n" - "Test results for type " << type_name << std::endl << std::endl; - handle_test_result(result, sqrtp1m1_data[result.worst()], result.worst(), type_name, "boost::math::sqrt1pm1", "sqrt1pm1"); - - typedef T (*func2_t)(T const, T const); - func2_t f2 = &boost::math::powm1; - result = boost::math::tools::test( - powm1_data, - bind_func(f2, 0, 1), - extract_result(2)); - handle_test_result(result, powm1_data[result.worst()], result.worst(), type_name, "boost::math::powm1", "powm1"); -} - int test_main(int, char* []) { expected_results(); diff --git a/test/powm1_sqrtp1m1_test.hpp b/test/powm1_sqrtp1m1_test.hpp new file mode 100644 index 000000000..1d13a724f --- /dev/null +++ b/test/powm1_sqrtp1m1_test.hpp @@ -0,0 +1,1589 @@ +// Copyright John Maddock 2006. +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void test_powm1_sqrtp1m1(T, const char* type_name) +{ + static const boost::array, 141> sqrtp1m1_data = {{ + {{ SC_(-0.990433037281036376953125), SC_(-0.902189148255607021082179865003660033379) }}, + {{ SC_(-0.928576648235321044921875), SC_(-0.7327485233629588435419837213946140663952) }}, + {{ SC_(-0.804919183254241943359375), SC_(-0.5583204592175928547330219789723812512248) }}, + {{ SC_(-0.780276477336883544921875), SC_(-0.5312532425038905348288090678272629719499) }}, + {{ SC_(-0.775070965290069580078125), SC_(-0.525733160857803152349794525146692520785) }}, + {{ SC_(-0.74602639675140380859375), SC_(-0.4960420620244223284705423670972348730775) }}, + {{ SC_(-0.72904598712921142578125), SC_(-0.4794675678972648545670296583048773096015) }}, + {{ SC_(-0.7162272930145263671875), SC_(-0.4672967927771847619430106324762494277417) }}, + {{ SC_(-0.68477380275726318359375), SC_(-0.4385499156267435234127335149836228483716) }}, + {{ SC_(-0.62323606014251708984375), SC_(-0.3861890031471553130754715740017444288273) }}, + {{ SC_(-0.576151371002197265625), SC_(-0.3489634196162225368137418186622322770468) }}, + {{ SC_(-0.5579319000244140625), SC_(-0.3351179804088653673227401220715512851566) }}, + {{ SC_(-0.44300353527069091796875), SC_(-0.2536780421766293214167684432407843582845) }}, + {{ SC_(-0.40594112873077392578125), SC_(-0.2292478535422518369418742953348121057781) }}, + {{ SC_(-0.38366591930389404296875), SC_(-0.2149305249240001453212315877592832894955) }}, + {{ SC_(-0.277411997318267822265625), SC_(-0.1499482352928545459530860365223688354153) }}, + {{ SC_(-0.202522933483123779296875), SC_(-0.1069842854031759981174720343292165991554) }}, + {{ SC_(-0.156477451324462890625), SC_(-0.08156516362044655434273010203540784115386) }}, + {{ SC_(-0.029248714447021484375), SC_(-0.01473288619127324715091701268111937769847) }}, + {{ SC_(0.1431564604442703013402649929484277542953e-29), SC_(0.7157823022213515067013249647418825993242e-30) }}, + {{ SC_(0.1791466932348087634896446282571611213266e-29), SC_(0.8957334661740438174482231412854044374117e-30) }}, + {{ SC_(0.6013619202535540063110633226832922483532e-29), SC_(0.3006809601267770031555316613411940789777e-29) }}, + {{ SC_(0.115805324961653822428570241697281798758e-28), SC_(0.5790266248082691121428512084847326346288e-29) }}, + {{ SC_(0.1422457400834001098175711728787848259007e-28), SC_(0.711228700417000549087855864391394898182e-29) }}, + {{ SC_(0.4970121018327539153628705477876439795096e-28), SC_(0.2485060509163769576814352738907342268877e-28) }}, + {{ SC_(0.9660079415057497591758174164417478444323e-28), SC_(0.483003970752874879587908708209209280428e-28) }}, + {{ SC_(0.1232929313253182131376331095427391968754e-27), SC_(0.6164646566265910656881655476946945507336e-28) }}, + {{ SC_(0.3296523285617759312781860549364832953326e-27), SC_(0.1648261642808879656390930274546578154505e-27) }}, + {{ SC_(0.528364435768055252017009628713605422886e-27), SC_(0.26418221788402762600850481432190658932e-27) }}, + {{ SC_(0.886586057273120049620324386849842094685e-27), SC_(0.4432930286365600248101621933266666927236e-27) }}, + {{ SC_(0.2499669674831043259218157022821422146034e-26), SC_(0.1249834837415521629609078510629667512608e-26) }}, + {{ SC_(0.4131050397232622964314362671638736040881e-26), SC_(0.2065525198616311482157181333686170847381e-26) }}, + {{ SC_(0.7679738097881433551381658732998641759182e-26), SC_(0.3839869048940716775690829359127023723085e-26) }}, + {{ SC_(0.199929739820949207249437007767740538737e-25), SC_(0.9996486991047460362471850338422150855758e-26) }}, + {{ SC_(0.5151477415246978459754129800826163591626e-25), SC_(0.2575738707623489229877064867240932346063e-25) }}, + {{ SC_(0.101200734533556026342258477595279955025e-24), SC_(0.5060036726677801317112923751744139374608e-25) }}, + {{ SC_(0.2064292695896540981798546456623054911033e-24), SC_(0.1032146347948270490899273175045223276369e-24) }}, + {{ SC_(0.4063294332896333395257434433879773416284e-24), SC_(0.2031647166448166697628717010560376261299e-24) }}, + {{ SC_(0.8138195767936862452966745688936976428456e-24), SC_(0.406909788396843122648337201659060874841e-24) }}, + {{ SC_(0.9575550627132253801929510132578249716542e-24), SC_(0.478777531356612690096475392014950219861e-24) }}, + {{ SC_(0.2855160956298500804375620841706273850616e-23), SC_(0.1427580478149250402187809401860126128887e-23) }}, + {{ SC_(0.65201444297915461398563707001320281266e-23), SC_(0.3260072214895773069928180036030590895584e-23) }}, + {{ SC_(0.1310988374636350038320977491775043421995e-22), SC_(0.6554941873181750191604865975243736714241e-23) }}, + {{ SC_(0.2590288837798696209228010176465529547374e-22), SC_(0.1295144418899348104613996701237435743037e-22) }}, + {{ SC_(0.2937779542193655202274099291941187976629e-22), SC_(0.1468889771096827601137038857784795823862e-22) }}, + {{ SC_(0.7863513178004503049754083414326234074965e-22), SC_(0.3931756589002251524876964413613741224383e-22) }}, + {{ SC_(0.1903818607087388763706780167350761726053e-21), SC_(0.9519093035436943818533447771092722109619e-22) }}, + {{ SC_(0.3812242142377350870566942975497647799754e-21), SC_(0.1906121071188675435283289822871922426703e-21) }}, + {{ SC_(0.5493133580141330277178034419485741501887e-21), SC_(0.2746566790070665138588640028286254797086e-21) }}, + {{ SC_(0.9672153634284186955666772243312215295852e-21), SC_(0.4836076817142093477832216739707042687854e-21) }}, + {{ SC_(0.1702169477623814384559878647986894129041e-20), SC_(0.8510847388119071922795771513771277983779e-21) }}, + {{ SC_(0.4817114569977399785676754474621208412799e-20), SC_(0.2408557284988699892835476663213068137742e-20) }}, + {{ SC_(0.7538352992756463183303278501219690799218e-20), SC_(0.3769176496378231591644535904879420358976e-20) }}, + {{ SC_(0.2596305715949999708394617609422128090557e-19), SC_(0.1298152857974999854188882800497720744566e-19) }}, + {{ SC_(0.4444587480324321591032923385589104015025e-19), SC_(0.2222293740162160795491768745456732380306e-19) }}, + {{ SC_(0.9715574921498573937069095571295029856174e-19), SC_(0.4857787460749286968416557290578449901693e-19) }}, + {{ SC_(0.2036598542733453787268262970278076551267e-18), SC_(0.1018299271366726893582284814835737930738e-18) }}, + {{ SC_(0.4248971931658660264162106698360155121463e-18), SC_(0.2124485965829330131855381318229788476899e-18) }}, + {{ SC_(0.6521097487613458963613731825259556273977e-18), SC_(0.3260548743806729481275307007092796054895e-18) }}, + {{ SC_(0.1436126164096190058281493628911107407475e-17), SC_(0.718063082048095028882939519555349077068e-18) }}, + {{ SC_(0.3118908901459261162419055180006211003274e-17), SC_(0.1559454450729630579993578498052878596544e-17) }}, + {{ SC_(0.3593346613595175715618300349429858897565e-17), SC_(0.1796673306797587856195132689035439820049e-17) }}, + {{ SC_(0.9445874854124767215374919304693435151421e-17), SC_(0.4722937427062383596534390682373393588305e-17) }}, + {{ SC_(0.2566182432094081539023303073498993853718e-16), SC_(0.1283091216047040761280036193264127770924e-16) }}, + {{ SC_(0.3363765695149349330660137891158001366421e-16), SC_(0.1681882847574674651186419380749519252198e-16) }}, + {{ SC_(0.1073581901339262605326457800103412409953e-15), SC_(0.53679095066963128825600266401137964529e-16) }}, + {{ SC_(0.186668406231853462907965823802669547149e-15), SC_(0.9333420311592672709834617625880158673234e-16) }}, + {{ SC_(0.3727540802657755688795382376099496468669e-15), SC_(0.1863770401328877670715685744569461355954e-15) }}, + {{ SC_(0.6211646767866855090717281839829411183018e-15), SC_(0.3105823383933427063051696310530511222847e-15) }}, + {{ SC_(0.1561186859754253464932505224282976996619e-14), SC_(0.7805934298771264278032012284733416682125e-15) }}, + {{ SC_(0.3092010764722992466335682593125966377556e-14), SC_(0.1546005382361495038101520151206746652194e-14) }}, + {{ SC_(0.6192850577371690132255643845837767003104e-14), SC_(0.3096425288685840272203037716324248888074e-14) }}, + {{ SC_(0.1047879028014987723427253740737796761096e-13), SC_(0.5239395140074924891505551783318071383455e-14) }}, + {{ SC_(0.1978473638988408750405412206418986897916e-13), SC_(0.989236819494199482255280888212449451182e-14) }}, + {{ SC_(0.4041816252346730475863978426787070930004e-13), SC_(0.2020908126173344817583717046094650765545e-13) }}, + {{ SC_(0.9410302262901834580155480125540634617209e-13), SC_(0.4705151131450806597841891098742774312111e-13) }}, + {{ SC_(0.1334530223958893535574077304772799834609e-12), SC_(0.6672651119794245056505554066901540498883e-13) }}, + {{ SC_(0.266297021326439287136622624529991298914e-12), SC_(0.1331485106632107793053653966876952769505e-12) }}, + {{ SC_(0.5920415525016708979677559909760020673275e-12), SC_(0.29602077625079163483389193486561174812e-12) }}, + {{ SC_(0.155163989296047688526414276566356420517e-11), SC_(0.7758199464799374943373933162927267207972e-12) }}, + {{ SC_(0.326923297461201300961874949280172586441e-11), SC_(0.1634616487304670519279090616362400067267e-11) }}, + {{ SC_(0.3753785910581841633870681107509881258011e-11), SC_(0.1876892955289159453352533516401529801122e-11) }}, + {{ SC_(0.9579165585749116473834874341264367103577e-11), SC_(0.4789582792863088185252592080679746767978e-11) }}, + {{ SC_(0.1858167439361402273334533674642443656921e-10), SC_(0.9290837196763851538764282981715353513818e-11) }}, + {{ SC_(0.5449485307451595872407779097557067871094e-10), SC_(0.2724742653688676823559737485578304836506e-10) }}, + {{ SC_(0.6089519166696533147842274047434329986572e-10), SC_(0.3044759583301913769320592805847923970217e-10) }}, + {{ SC_(0.1337744776064297980155970435589551925659e-9), SC_(0.6688723880097794765058899684143827289977e-10) }}, + {{ SC_(0.2554458866654840676346793770790100097656e-9), SC_(0.1277229433245854586915920539477320784002e-9) }}, + {{ SC_(0.9285605062636648199259070679545402526855e-9), SC_(0.4642802530240543332889135775318577029962e-9) }}, + {{ SC_(0.1698227447555211711005540564656257629395e-8), SC_(0.8491137234171087978551371134983090509552e-9) }}, + {{ SC_(0.339355921141759608872234821319580078125e-8), SC_(0.1696779604269267531629088042873986404561e-8) }}, + {{ SC_(0.6313728651008432279922999441623687744141e-8), SC_(0.3156864320521319970871232105329124668304e-8) }}, + {{ SC_(0.8383264749056706932606175541877746582031e-8), SC_(0.4191632365743462521529019590756957227221e-8) }}, + {{ SC_(0.1962631124285962869180366396903991699219e-7), SC_(0.9813155573280803193195787399755096477409e-8) }}, + {{ SC_(0.5256384838503436185419559478759765625e-7), SC_(0.2628192384714742037346966666026188341227e-7) }}, + {{ SC_(0.116242290459922514855861663818359375e-6), SC_(0.5812114354092759417537613189484537667262e-7) }}, + {{ SC_(0.1776920584006802528165280818939208984375e-6), SC_(0.8884602525353202473263890111106254261705e-7) }}, + {{ SC_(0.246631174150024889968335628509521484375e-6), SC_(0.1233155794716463747702014149912298889881e-6) }}, + {{ SC_(0.7932688959044753573834896087646484375e-6), SC_(0.3966343692928262265327186740527956086072e-6) }}, + {{ SC_(0.1372093493046122603118419647216796875e-5), SC_(0.6860465111931535414103361330991297079332e-6) }}, + {{ SC_(0.214747751670074649155139923095703125e-5), SC_(0.1073738181893531617762304794194699568343e-5) }}, + {{ SC_(0.527022712049074470996856689453125e-5), SC_(0.2635110088342783512028120843144783486949e-5) }}, + {{ SC_(0.9233162927557714283466339111328125e-5), SC_(0.461657080741584719962950298693491037714e-5) }}, + {{ SC_(0.269396477960981428623199462890625e-4), SC_(0.1346973318119308516416495011442959614762e-4) }}, + {{ SC_(0.3208058114978484809398651123046875e-4), SC_(0.1604016193149502975581143111396377659995e-4) }}, + {{ SC_(0.00010957030463032424449920654296875), SC_(0.5478365169091582645735757270110530879622e-4) }}, + {{ SC_(0.000126518702018074691295623779296875), SC_(0.6325735026285620681070344590408428362373e-4) }}, + {{ SC_(0.00028976381872780621051788330078125), SC_(0.0001448714155003885621472683658275189243597) }}, + {{ SC_(0.000687857042066752910614013671875), SC_(0.0003438693979519525361574726383087724411954) }}, + {{ SC_(0.00145484809763729572296142578125), SC_(0.0007271596682270997885618336103424497281234) }}, + {{ SC_(0.0073254108428955078125), SC_(0.003656022172385267560713803761753901548099) }}, + {{ SC_(0.09376299381256103515625), SC_(0.04583124537975104196281645139037475336575) }}, + {{ SC_(0.0944411754608154296875), SC_(0.04615542605332570615786127417302399776704) }}, + {{ SC_(0.264718532562255859375), SC_(0.1245970534205822199491885900676517027912) }}, + {{ SC_(0.27952671051025390625), SC_(0.1311616641799057655376985599143742875242) }}, + {{ SC_(0.31148135662078857421875), SC_(0.1451992650280511659331021017070743457453) }}, + {{ SC_(0.3574702739715576171875), SC_(0.1651052630434546351309425398611544399279) }}, + {{ SC_(0.362719058990478515625), SC_(0.1673555837834839069815597770182209283592) }}, + {{ SC_(0.45167791843414306640625), SC_(0.2048559741455171397876451754340651729329) }}, + {{ SC_(0.58441460132598876953125), SC_(0.2587353182166570039327003862804562417757) }}, + {{ SC_(0.59585726261138916015625), SC_(0.263272441958340655449252054139087309968) }}, + {{ SC_(0.5962116718292236328125), SC_(0.2634127084326893190571263246997038824839) }}, + {{ SC_(0.6005609035491943359375), SC_(0.265132761234643838648662687260938123223) }}, + {{ SC_(0.62944734096527099609375), SC_(0.2764980771490691893425893413189776581002) }}, + {{ SC_(0.67001712322235107421875), SC_(0.2922914234886615056408835783570718269519) }}, + {{ SC_(0.6982586383819580078125), SC_(0.3031725282486421443925178739003813209589) }}, + {{ SC_(0.75686132907867431640625), SC_(0.3254664571684469135448954017993676523574) }}, + {{ SC_(0.81158387660980224609375), SC_(0.3459509190939327287182180832834475919551) }}, + {{ SC_(0.826751708984375), SC_(0.3515737896927326105907938446356122609441) }}, + {{ SC_(0.83147108554840087890625), SC_(0.3533185454830658156956304096558121255029) }}, + {{ SC_(0.8679864406585693359375), SC_(0.3667430046129994134441282712127036765511) }}, + {{ SC_(0.91433393955230712890625), SC_(0.3835945719582406373102286771719657103388) }}, + {{ SC_(0.91501367092132568359375), SC_(0.3838401898056457601350544781643172326518) }}, + {{ SC_(0.918984889984130859375), SC_(0.3852743013512272831269535677278325535267) }}, + {{ SC_(0.92977702617645263671875), SC_(0.3891641465919182859360893492188078577616) }}, + {{ SC_(0.93538987636566162109375), SC_(0.3911829054317989358513931994433199352401) }}, + {{ SC_(0.93773555755615234375), SC_(0.3920257029078710024155036194055376074007) }}, + {{ SC_(0.94118559360504150390625), SC_(0.3932643660142325996680401116017235829116) }}, + {{ SC_(0.96221935749053955078125), SC_(0.4007924034240546775728864480529865192659) }}, + {{ SC_(0.98576259613037109375), SC_(0.4091708896121758495875515950932191750449) }}, + {{ SC_(0.99292266368865966796875), SC_(0.4117091285702801135545007937655927942821) }}, + }}; + + static const boost::array, 1400> powm1_data = {{ + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.1431564604442703013402649929484277542953e-29), SC_(-0.4876113153308343652049349438365788782568e-28) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.1791466932348087634896446282571611213266e-29), SC_(-0.6101991796549119337733033929476086235147e-28) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.6013619202535540063110633226832922483532e-29), SC_(-0.2048324441766037485142714404837079817647e-27) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.115805324961653822428570241697281798758e-28), SC_(-0.3944494481885382670819636026287935618847e-27) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.1422457400834001098175711728787848259007e-28), SC_(-0.4845092719324132218645425927278781231393e-27) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.4970121018327539153628705477876439795096e-28), SC_(-0.1692894082166527210362866376720838911671e-26) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.9660079415057497591758174164417478444323e-28), SC_(-0.3290360780895537432240111567751307160722e-26) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.1232929313253182131376331095427391968754e-27), SC_(-0.4199533030361316903341770129910084958631e-26) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.3296523285617759312781860549364832953326e-27), SC_(-0.1122842832471787971733666733700489713877e-25) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.528364435768055252017009628713605422886e-27), SC_(-0.1799684601724219422633144864504456459061e-25) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.886586057273120049620324386849842094685e-27), SC_(-0.301983851933262353667369307173490332305e-25) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.2499669674831043259218157022821422146034e-26), SC_(-0.851423131205077246153257242575159396693e-25) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.4131050397232622964314362671638736040881e-26), SC_(-0.1407094665264327834604146533729082291379e-24) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.7679738097881433551381658732998641759182e-26), SC_(-0.261582829282236901328884539002832986633e-24) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.199929739820949207249437007767740538737e-25), SC_(-0.6809891995464351323188379271234568515929e-24) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.5151477415246978459754129800826163591626e-25), SC_(-0.1754666656712664684348626881941041760604e-23) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.101200734533556026342258477595279955025e-24), SC_(-0.34470413088736644015953540038270992073e-23) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.2064292695896540981798546456623054911033e-24), SC_(-0.7031275246329503001381414764473488822476e-23) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.4063294332896333395257434433879773416284e-24), SC_(-0.1384015983694437753942599100031834846519e-22) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.8138195767936862452966745688936976428456e-24), SC_(-0.2771985511871706510319651593329877641942e-22) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.9575550627132253801929510132578249716542e-24), SC_(-0.3261569070527988349552625022548697814845e-22) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.2855160956298500804375620841706273850616e-23), SC_(-0.9725085302202836634236273890970136659468e-22) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.65201444297915461398563707001320281266e-23), SC_(-0.2220854156138726384270360939328805807496e-21) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.1310988374636350038320977491775043421995e-22), SC_(-0.4465413322989495361133815710858355990476e-21) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.2590288837798696209228010176465529547374e-22), SC_(-0.8822893101478278733146155237640398711321e-21) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.2937779542193655202274099291941187976629e-22), SC_(-0.1000649598540977920935091326953457942208e-20) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.7863513178004503049754083414326234074965e-22), SC_(-0.2678424705352926224139081344679444879469e-20) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.1903818607087388763706780167350761726053e-21), SC_(-0.6484677619663470968358777401078973025876e-20) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.3812242142377350870566942975497647799754e-21), SC_(-0.1298504028134944266344521819289603363198e-19) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.5493133580141330277178034419485741501887e-21), SC_(-0.1871039617763820057590094637996686252126e-19) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.9672153634284186955666772243312215295852e-21), SC_(-0.3294473432116758998094638207256180094583e-19) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.1702169477623814384559878647986894129041e-20), SC_(-0.5797831933845967032001409153808505427486e-19) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.4817114569977399785676754474621208412799e-20), SC_(-0.1640777904312887822627372613029956055284e-18) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.7538352992756463183303278501219690799218e-20), SC_(-0.2567670510166787584153650238170661635392e-18) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.2596305715949999708394617609422128090557e-19), SC_(-0.8843387446340099351857154955251648734277e-18) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.4444587480324321591032923385589104015025e-19), SC_(-0.1513889866135372642811595930728137815273e-17) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.9715574921498573937069095571295029856174e-19), SC_(-0.3309263341636914772803140564669851761043e-17) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.2036598542733453787268262970278076551267e-18), SC_(-0.6936945012060519151079315126759585887524e-17) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.4248971931658660264162106698360155121463e-18), SC_(-0.1447260421199383628860906433743869048343e-16) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.6521097487613458963613731825259556273977e-18), SC_(-0.2221178781221441480704197986591689852107e-16) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.1436126164096190058281493628911107407475e-17), SC_(-0.4891650475869226303643170206367209825168e-16) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.3118908901459261162419055180006211003274e-17), SC_(-0.1062344840825147041561189485134686674784e-15) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.3593346613595175715618300349429858897565e-17), SC_(-0.1223945090048411651974452688903537147646e-15) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.9445874854124767215374919304693435151421e-17), SC_(-0.3217399653341720695630524182811530497325e-15) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.2566182432094081539023303073498993853718e-16), SC_(-0.8740783246589107366187111286071499874759e-15) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.3363765695149349330660137891158001366421e-16), SC_(-0.114574655589157486912055633512820155344e-14) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.1073581901339262605326457800103412409953e-15), SC_(-0.3656773025840533327467103325113205753957e-14) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.186668406231853462907965823802669547149e-15), SC_(-0.6358192065586750730853832514556047648021e-14) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.3727540802657755688795382376099496468669e-15), SC_(-0.1269653544166010514919541179082417894329e-13) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.6211646767866855090717281839829411183018e-15), SC_(-0.2115775453968538439661164062909478793222e-13) }}, + {{ SC_(0.161179845478123719842988847972264920827e-14), SC_(0.1561186859754253464932505224282976996619e-14), SC_(-0.5317625036268033276607060773206517931366e-13) 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SC_(0.116242290459922514855861663818359375e-6), SC_(0.2639813902774001345761419758813907104525e-6) }}, + {{ SC_(9.68867778778076171875), SC_(0.1776920584006802528165280818939208984375e-6), SC_(0.4035312768290402179724322739059024257911e-6) }}, + {{ SC_(9.68867778778076171875), SC_(0.246631174150024889968335628509521484375e-6), SC_(0.5600891862976372697203768774599773207812e-6) }}, + {{ SC_(9.68867778778076171875), SC_(0.7932688959044753573834896087646484375e-6), SC_(0.1801481940511445476740974446351987487537e-5) }}, + {{ SC_(9.68867778778076171875), SC_(0.1372093493046122603118419647216796875e-5), SC_(0.3115971501912317630070527687604350940031e-5) }}, + {{ SC_(9.68867778778076171875), SC_(0.214747751670074649155139923095703125e-5), SC_(0.487684306379282015062143358653997082528e-5) }}, + {{ SC_(9.68867778778076171875), SC_(0.527022712049074470996856689453125e-5), SC_(0.1196853588100977502339779488819564685125e-4) }}, + {{ SC_(9.68867778778076171875), SC_(0.9233162927557714283466339111328125e-5), SC_(0.2096834472868302910410196802704006676419e-4) }}, + {{ SC_(9.68867778778076171875), SC_(0.269396477960981428623199462890625e-4), SC_(0.6118067920858328215848432186906668843509e-4) }}, + {{ SC_(9.68867778778076171875), SC_(0.3208058114978484809398651123046875e-4), SC_(0.728563051879196577689828782571903259951e-4) }}, + {{ SC_(9.68867778778076171875), SC_(0.00010957030463032424449920654296875), SC_(0.0002488605167115786508690708436538612267867) }}, + {{ SC_(9.68867778778076171875), SC_(0.000126518702018074691295623779296875), SC_(0.0002873599340757661525877158215704810459439) }}, + {{ SC_(9.68867778778076171875), SC_(0.00028976381872780621051788330078125), SC_(0.0006582580089946178862548800972604646079047) }}, + {{ SC_(9.68867778778076171875), SC_(0.000687857042066752910614013671875), SC_(0.001563315133764469862768389959281037577749) }}, + {{ SC_(9.68867778778076171875), SC_(0.00145484809763729572296142578125), SC_(0.003309362765364723055307278727456538237784) }}, + {{ SC_(9.68867778778076171875), SC_(0.002847635187208652496337890625), SC_(0.006487815096079959006202372484557638978379) }}, + {{ SC_(9.68867778778076171875), SC_(0.0056468211114406585693359375), SC_(0.01290626953766988799660445158177424847916) }}, + {{ SC_(9.68867778778076171875), SC_(0.011621631681919097900390625), SC_(0.02674359636941844621991721651837741451166) }}, + {{ SC_(9.68867778778076171875), SC_(0.0257236398756504058837890625), SC_(0.06015731222731434671073651753326632370858) }}, + {{ SC_(9.68867778778076171875), SC_(0.0560617186129093170166015625), SC_(0.1357733748610437010694097215927829841061) }}, + {{ SC_(9.68867778778076171875), SC_(0.106835305690765380859375), SC_(0.2745822634838372037418174975910269667509) }}, + {{ SC_(9.68867778778076171875), SC_(0.2401093542575836181640625), SC_(0.7250883224868308476529921117348408126984) }}, + {{ SC_(9.68867778778076171875), SC_(0.438671648502349853515625), SC_(1.707985158316040663526167707818201486792) }}, + {{ SC_(9.68867778778076171875), SC_(0.903765499591827392578125), SC_(6.786671267376742594913276377075578069747) }}, + }}; +#undef SC_ + + + using namespace std; + + typedef T (*func_t)(const T&); + func_t f = &boost::math::sqrt1pm1; + + boost::math::tools::test_result result = boost::math::tools::test( + sqrtp1m1_data, + bind_func(f, 0), + extract_result(1)); + + std::cout << "~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n" + "Test results for type " << type_name << std::endl << std::endl; + handle_test_result(result, sqrtp1m1_data[result.worst()], result.worst(), type_name, "boost::math::sqrt1pm1", "sqrt1pm1"); + + typedef T (*func2_t)(T const, T const); + func2_t f2 = &boost::math::powm1; + result = boost::math::tools::test( + powm1_data, + bind_func(f2, 0, 1), + extract_result(2)); + handle_test_result(result, powm1_data[result.worst()], result.worst(), type_name, "boost::math::powm1", "powm1"); +} + diff --git a/test/real_concept_test_instances.cpp b/test/real_concept_test_instances.cpp new file mode 100644 index 000000000..2adc711ec --- /dev/null +++ b/test/real_concept_test_instances.cpp @@ -0,0 +1,21 @@ +// Copyright John Maddock 2011. +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include "pch.hpp" + +#ifndef BOOST_BUILD_PCH_ENABLED +#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error +#include +#endif + +#include +#include + +#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS + +#define BOOST_MATH_TEST_TYPE boost::math::concepts::real_concept +#include "test_instances.hpp" + +#endif diff --git a/test/sph_bessel_data.ipp b/test/sph_bessel_data.ipp index aa38b5617..7aeb554e6 100644 --- a/test/sph_bessel_data.ipp +++ b/test/sph_bessel_data.ipp @@ -3,492 +3,489 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 483> sph_bessel_data = { - SC_(0), SC_(0.177219114266335964202880859375e-2), SC_(0.999999476556507842202459130864323898236e0), - SC_(0), SC_(0.22177286446094512939453125e-2), SC_(0.9999991802801447287222232346958222796612e0), - SC_(0), SC_(0.7444499991834163665771484375e-2), SC_(0.9999907632622405689302860688925139982587e0), - SC_(0), SC_(0.1433600485324859619140625e-1), SC_(0.9999657468461303487880990241993035937654e0), - SC_(0), SC_(0.1760916970670223236083984375e-1), SC_(0.9999483203249623334100130061926184665364e0), - SC_(0), SC_(0.6152711808681488037109375e-1), SC_(0.9993691883680863109159389449304869676033e0), - SC_(0), SC_(0.11958599090576171875e0), SC_(0.9976182354925345599905760522457355689246e0), - SC_(0), SC_(0.15262925624847412109375e0), SC_(0.9961219049249727586697484380600284691174e0), - SC_(0), SC_(0.408089816570281982421875e0), SC_(0.9724739915431544258938594874310588064205e0), - SC_(0), SC_(0.6540834903717041015625e0), SC_(0.9302056396192119311058689588352213355057e0), - SC_(0), SC_(0.1097540378570556640625e1), SC_(0.8109851883728203095784514632631378051565e0), - SC_(0), SC_(0.30944411754608154296875e1), SC_(0.1523183208785146731314680065502594134681e-1), - SC_(0), SC_(0.51139926910400390625e1), SC_(-0.1799836939747169709868781821542134553205e0), - SC_(0), SC_(0.95070552825927734375e1), SC_(-0.8644582430311092690468530625290874536115e-2), - SC_(0), SC_(0.24750102996826171875e2), SC_(-0.1508556180252377401284155114952468133194e-1), - SC_(0), SC_(0.637722015380859375e2), SC_(0.1266638994943852616886089579836946490336e-1), - SC_(0), SC_(0.1252804412841796875e3), SC_(-0.2984906844146395453998586259283750185621e-2), - SC_(0), SC_(0.25554705810546875e3), SC_(-0.3447656740458789191073137012008656930551e-2), - SC_(0), SC_(0.503011474609375e3), SC_(0.6940935913226775542129988435446092279729e-3), - SC_(0), SC_(0.10074598388671875e4), SC_(0.8305987986864569002626675437293057248821e-3), - SC_(0), SC_(0.1185395751953125e4), SC_(-0.7167649812470622363222627438778746846582e-3), - SC_(0.1e1), SC_(0.177219114266335964202880859375e-2), SC_(0.5907301953593941259509561856854291087832e-3), - SC_(0.1e1), SC_(0.22177286446094512939453125e-2), SC_(0.7392425179532175006179700888774678679099e-3), - SC_(0.1e1), SC_(0.7444499991834163665771484375e-2), SC_(0.2481486244688331388548761462155911660424e-2), - SC_(0.1e1), SC_(0.1433600485324859619140625e-1), SC_(0.477857007345182708698871081176423742643e-2), - SC_(0.1e1), SC_(0.1760916970670223236083984375e-1), SC_(0.5869541227527534973977936514325779485181e-2), - SC_(0.1e1), SC_(0.6152711808681488037109375e-1), SC_(0.205012765381082643967011963466059108825e-1), - SC_(0.1e1), SC_(0.11958599090576171875e0), SC_(0.3980502019486214219412102921577104486039e-1), - SC_(0.1e1), SC_(0.15262925624847412109375e0), SC_(0.507579971871436936245493977138951657167e-1), - SC_(0.1e1), SC_(0.408089816570281982421875e0), SC_(0.1337779656209597925613024398512918494342e0), - SC_(0.1e1), SC_(0.6540834903717041015625e0), SC_(0.2088414497092880298218980583359870711751e0), - SC_(0.1e1), SC_(0.1097540378570556640625e1), SC_(0.3236312899642309880098636972650663742421e0), - SC_(0.1e1), SC_(0.30944411754608154296875e1), SC_(0.3277232784787348060184709473722850920387e0), - SC_(0.1e1), SC_(0.51139926910400390625e1), SC_(-0.1116307129673207101011381466711802872966e0), - SC_(0.1e1), SC_(0.95070552825927734375e1), SC_(0.1039199329743298950197804325967556415006e0), - SC_(0.1e1), SC_(0.24750102996826171875e2), SC_(-0.3809149370198498667373716310901593032325e-1), - SC_(0.1e1), SC_(0.637722015380859375e2), SC_(-0.9045323488777102113973090754530543316476e-2), - SC_(0.1e1), SC_(0.1252804412841796875e3), SC_(-0.7426806470289446901421322001368677195156e-2), - SC_(0.1e1), SC_(0.25554705810546875e3), SC_(0.183761395344989507935202292272917754448e-2), - SC_(0.1e1), SC_(0.503011474609375e3), SC_(-0.1861543185509194453611459536122112443011e-2), - SC_(0.1e1), SC_(0.10074598388671875e4), SC_(0.5442867382073472255455809862764039075858e-3), - SC_(0.1e1), SC_(0.1185395751953125e4), SC_(0.4442651225543710411266851455520061266312e-3), - SC_(0.2e1), SC_(0.177219114266335964202880859375e-2), SC_(0.2093773827720430565251557110538425770714e-6), - SC_(0.2e1), SC_(0.22177286446094512939453125e-2), SC_(0.3278879075515531514779472751721891924383e-6), - SC_(0.2e1), SC_(0.7444499991834163665771484375e-2), SC_(0.3694690716009003179822952040973660348991e-5), - SC_(0.2e1), SC_(0.1433600485324859619140625e-1), SC_(0.1370120120703995134662099191103188366059e-4), - SC_(0.2e1), SC_(0.1760916970670223236083984375e-1), SC_(0.2067173265753174063228459655801741280461e-4), - SC_(0.2e1), SC_(0.6152711808681488037109375e-1), SC_(0.2523041832594696207720873096523404469743e-3), - SC_(0.2e1), SC_(0.11958599090576171875e0), SC_(0.9524137960598563739357464134535327666968e-3), - SC_(0.2e1), SC_(0.15262925624847412109375e0), SC_(0.1550463428413672091078292641795407438935e-2), - SC_(0.2e1), SC_(0.408089816570281982421875e0), SC_(0.1097102611452317567405386767797158993089e-1), - SC_(0.2e1), SC_(0.6540834903717041015625e0), SC_(0.2766037955185958056378446380712964902424e-1), - SC_(0.2e1), SC_(0.1097540378570556640625e1), SC_(0.7362360493389258718677168933368717603075e-1), - SC_(0.2e1), SC_(0.30944411754608154296875e1), SC_(0.3024894557597979701575888951210976888787e0), - SC_(0.2e1), SC_(0.51139926910400390625e1), SC_(0.1144982388451644297330327843104009488548e0), - SC_(0.2e1), SC_(0.95070552825927734375e1), SC_(0.4143704967238294556855640424303560695077e-1), - SC_(0.2e1), SC_(0.24750102996826171875e2), SC_(0.1046843026490516523565262690999881523111e-1), - SC_(0.2e1), SC_(0.637722015380859375e2), SC_(-0.1309190404197185674877392619814616382613e-1), - SC_(0.2e1), SC_(0.1252804412841796875e3), SC_(0.2807062488056296863373885100415798671326e-2), - SC_(0.2e1), SC_(0.25554705810546875e3), SC_(0.3469229447658863624235064543945418606161e-2), - SC_(0.2e1), SC_(0.503011474609375e3), SC_(-0.7051959813046644551033771629828891764763e-3), - SC_(0.2e1), SC_(0.10074598388671875e4), SC_(-0.8289780291514071759326532983957910172243e-3), - SC_(0.2e1), SC_(0.1185395751953125e4), SC_(0.7178893275807378245723639629312389935114e-3), - SC_(0.4e1), SC_(0.177219114266335964202880859375e-2), SC_(0.1043783376837269415656629099992565667092e-13), - SC_(0.4e1), SC_(0.22177286446094512939453125e-2), SC_(0.2559774557671848742422562459374402479171e-13), - SC_(0.4e1), SC_(0.7444499991834163665771484375e-2), SC_(0.3250193613184550377260115454105020657549e-11), - SC_(0.4e1), SC_(0.1433600485324859619140625e-1), SC_(0.4469682677416623924037229681870123528417e-10), - SC_(0.4e1), SC_(0.1760916970670223236083984375e-1), SC_(0.101746056573412727336966799805478893789e-9), - SC_(0.4e1), SC_(0.6152711808681488037109375e-1), SC_(0.1516211386725807703466991840076574150499e-7), - SC_(0.4e1), SC_(0.11958599090576171875e0), SC_(0.216275386096930433390507967308045332362e-6), - SC_(0.4e1), SC_(0.15262925624847412109375e0), SC_(0.5736664261625388112327264738146401787856e-6), - SC_(0.4e1), SC_(0.408089816570281982421875e0), SC_(0.2912740194772400778071406390564947979695e-4), - SC_(0.4e1), SC_(0.6540834903717041015625e0), SC_(0.1899514932067494545272197267372701237686e-3), - SC_(0.4e1), SC_(0.1097540378570556640625e1), SC_(0.1453347874709174940209018570873349993662e-2), - SC_(0.4e1), SC_(0.30944411754608154296875e1), SC_(0.6180107635015316992043827444759368254146e-1), - SC_(0.4e1), SC_(0.51139926910400390625e1), SC_(0.1915321596858163372986487584900250664944e0), - SC_(0.4e1), SC_(0.95070552825927734375e1), SC_(-0.1019068788444761880653772745191206413045e0), - SC_(0.4e1), SC_(0.24750102996826171875e2), SC_(0.9030066589287021559976120569661632677975e-3), - SC_(0.4e1), 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SC_(0.2028596251539445836931564425730981539088e-27), - SC_(0.46e2), SC_(0.24750102996826171875e2), SC_(0.1506307082149153247277810883442524835901e-9), - SC_(0.46e2), SC_(0.637722015380859375e2), SC_(0.9981390073397570470311862738222580946682e-3), - SC_(0.46e2), SC_(0.1252804412841796875e3), SC_(-0.7291170921230448995307745765159879879917e-2), - SC_(0.46e2), SC_(0.25554705810546875e3), SC_(-0.3240042995538310471851852251143813655283e-2), - SC_(0.46e2), SC_(0.503011474609375e3), SC_(-0.1180752496915180759015257303074531713751e-2), - SC_(0.46e2), SC_(0.10074598388671875e4), SC_(0.8112995649167475106523147339693999640721e-4), - SC_(0.46e2), SC_(0.1185395751953125e4), SC_(0.7908406619706603256943101136482675770749e-3), - SC_(0.49e2), SC_(0.177219114266335964202880859375e-2), SC_(0.5515546045969304722008600804322812862354e-213), - SC_(0.49e2), SC_(0.22177286446094512939453125e-2), SC_(0.326650164794020092365784924346435136517e-208), - SC_(0.49e2), SC_(0.7444499991834163665771484375e-2), SC_(0.1925360407412391019857608682831977562776e-182), - SC_(0.49e2), SC_(0.1433600485324859619140625e-1), SC_(0.1696482510953376927277246087752612819038e-168), - SC_(0.49e2), SC_(0.1760916970670223236083984375e-1), SC_(0.4034367000095565704299813933456029116899e-164), - SC_(0.49e2), SC_(0.6152711808681488037109375e-1), SC_(0.1693655026076133877660970241165014704451e-137), - SC_(0.49e2), SC_(0.11958599090576171875e0), SC_(0.2348958117281878334841541282897547765415e-123), - SC_(0.49e2), SC_(0.15262925624847412109375e0), SC_(0.3654033502135831724309937917523935502668e-118), - SC_(0.49e2), SC_(0.408089816570281982421875e0), SC_(0.3099167637766167128925774129143043527408e-97), - SC_(0.49e2), SC_(0.6540834903717041015625e0), SC_(0.3385925104782587944340438218046569787901e-87), - SC_(0.49e2), SC_(0.1097540378570556640625e1), SC_(0.3488075239147121457577900092276265954556e-76), - SC_(0.49e2), SC_(0.30944411754608154296875e1), SC_(0.3823874600343831420393015688949984870929e-54), - SC_(0.49e2), SC_(0.51139926910400390625e1), SC_(0.1727893893654003330466257673489103445204e-43), - SC_(0.49e2), SC_(0.95070552825927734375e1), SC_(0.1966295052177707644956458594445543297349e-30), - SC_(0.49e2), SC_(0.24750102996826171875e2), SC_(0.3095382191507684987784237056495861811507e-11), - SC_(0.49e2), SC_(0.637722015380859375e2), SC_(0.158295373743556601533454490387052548217e-1), - SC_(0.49e2), SC_(0.1252804412841796875e3), SC_(0.82836746548166677824971194819851133652e-2), - SC_(0.49e2), SC_(0.25554705810546875e3), SC_(0.3644444755072188782636164173218495212912e-2), - SC_(0.49e2), SC_(0.503011474609375e3), SC_(0.1873650276195313552512971867889734167198e-2), - SC_(0.49e2), SC_(0.10074598388671875e4), SC_(0.96821173121543674370030596847704670817e-3), - SC_(0.49e2), SC_(0.1185395751953125e4), SC_(-0.3882928591259993124112306803057698639751e-3), - SC_(0.52e2), SC_(0.177219114266335964202880859375e-2), SC_(0.2810426956251312594726679498943253449939e-227), - SC_(0.52e2), SC_(0.22177286446094512939453125e-2), SC_(0.3261821586222305590688396082340930337197e-222), - SC_(0.52e2), SC_(0.7444499991834163665771484375e-2), SC_(0.7272282602335146322076473310722428705234e-195), - SC_(0.52e2), SC_(0.1433600485324859619140625e-1), SC_(0.4575999118312716040572653394509627667421e-180), - SC_(0.52e2), SC_(0.1760916970670223236083984375e-1), SC_(0.2016713378994708224486485028173988784384e-175), - SC_(0.52e2), SC_(0.6152711808681488037109375e-1), SC_(0.3611413640730227943802279701896849784546e-147), - SC_(0.52e2), SC_(0.11958599090576171875e0), SC_(0.3677646815864905481023738513580609303132e-132), - SC_(0.52e2), SC_(0.15262925624847412109375e0), SC_(0.1189435235193540319708552300693475643205e-126), - SC_(0.52e2), SC_(0.408089816570281982421875e0), SC_(0.1928344047619157510429385225938387716745e-104), - SC_(0.52e2), SC_(0.6540834903717041015625e0), SC_(0.8675221916812243553880316898424564367176e-94), - SC_(0.52e2), SC_(0.1097540378570556640625e1), SC_(0.4223229826495542762298450140014968626056e-82), - SC_(0.52e2), SC_(0.30944411754608154296875e1), SC_(0.104005992095441008419804771706791846708e-58), - SC_(0.52e2), SC_(0.51139926910400390625e1), SC_(0.2131148367399257759519412699653606504304e-47), - SC_(0.52e2), SC_(0.95070552825927734375e1), SC_(0.1586614197158476471413308754970129553623e-33), - SC_(0.52e2), SC_(0.24750102996826171875e2), SC_(0.5175370600854880940253656288662351415917e-13), - SC_(0.52e2), SC_(0.637722015380859375e2), SC_(-0.17532409288934115094263569459614392385e-1), - SC_(0.52e2), SC_(0.1252804412841796875e3), SC_(-0.81931089129677844005131776262320688731e-2), - SC_(0.52e2), SC_(0.25554705810546875e3), SC_(-0.8105943479828618683212783966808076515887e-3), - SC_(0.52e2), SC_(0.503011474609375e3), SC_(0.8559984069467296788733442052899950392641e-4), - SC_(0.52e2), SC_(0.10074598388671875e4), SC_(-0.3653807379369436466708861221542025660679e-3), - SC_(0.52e2), SC_(0.1185395751953125e4), SC_(-0.6931477169897557084753887842368702759482e-3), - SC_(0.55e2), SC_(0.177219114266335964202880859375e-2), SC_(0.1208288753536924400989698078437356511703e-241), - SC_(0.55e2), SC_(0.22177286446094512939453125e-2), SC_(0.2748224243571374121394628637078216213795e-236), - SC_(0.55e2), SC_(0.7444499991834163665771484375e-2), SC_(0.2317629980513787136420907827650557993837e-207), - SC_(0.55e2), SC_(0.1433600485324859619140625e-1), SC_(0.104144686711366844962623177915396851023e-191), - SC_(0.55e2), SC_(0.1760916970670223236083984375e-1), SC_(0.8506043420003708373323912746376820821917e-187), - SC_(0.55e2), SC_(0.6152711808681488037109375e-1), SC_(0.6497467376347885988588920192401434832693e-157), - SC_(0.55e2), SC_(0.11958599090576171875e0), SC_(0.4858242908178906496481848927231899579715e-141), - SC_(0.55e2), SC_(0.15262925624847412109375e0), SC_(0.3266806562437370063677150237483657480669e-135), - SC_(0.55e2), SC_(0.408089816570281982421875e0), SC_(0.1012363516617469262510002411527525089154e-111), - SC_(0.55e2), SC_(0.6540834903717041015625e0), SC_(0.1875396080076928265201291332242100047049e-100), - SC_(0.55e2), SC_(0.1097540378570556640625e1), SC_(0.4314225131885992800618800784424280652408e-88), - SC_(0.55e2), SC_(0.30944411754608154296875e1), SC_(0.2386188946009811741115402149427915301942e-63), - SC_(0.55e2), SC_(0.51139926910400390625e1), SC_(0.2216092396198493700432387401826650688793e-51), - SC_(0.55e2), SC_(0.95070552825927734375e1), SC_(0.1077268775045601594715005289873066535698e-36), - SC_(0.55e2), SC_(0.24750102996826171875e2), SC_(0.7145924372118157260136350067139292902786e-15), - SC_(0.55e2), SC_(0.637722015380859375e2), SC_(-0.9639150724102627821461487026096968045471e-2), - SC_(0.55e2), SC_(0.1252804412841796875e3), SC_(0.7613679890890913165510416348925798112055e-2), - SC_(0.55e2), SC_(0.25554705810546875e3), SC_(-0.2628460166452094563254227164509714721701e-2), - SC_(0.55e2), SC_(0.503011474609375e3), SC_(-0.1916611872581451277353556345649407783691e-2), - SC_(0.55e2), SC_(0.10074598388671875e4), SC_(-0.8532381652732649330426131075577885254381e-3), - SC_(0.55e2), SC_(0.1185395751953125e4), SC_(0.5715720651795509548926590280953054477066e-3), - SC_(0.58e2), SC_(0.177219114266335964202880859375e-2), SC_(0.442323764221339251671141303318431108478e-256), - SC_(0.58e2), SC_(0.22177286446094512939453125e-2), SC_(0.1971583791626620727195469420538567193962e-250), - SC_(0.58e2), SC_(0.7444499991834163665771484375e-2), SC_(0.6289100883677515415757195488104887078879e-220), - SC_(0.58e2), SC_(0.1433600485324859619140625e-1), SC_(0.2018177733122065474623739428744794685423e-203), - SC_(0.58e2), SC_(0.1760916970670223236083984375e-1), SC_(0.3054795320059194548696602856000938647052e-198), - SC_(0.58e2), SC_(0.6152711808681488037109375e-1), SC_(0.9953642739298005551795428591931462815948e-167), - SC_(0.58e2), SC_(0.11958599090576171875e0), SC_(0.546461267246679212639001052047785879468e-150), - SC_(0.58e2), SC_(0.15262925624847412109375e0), SC_(0.7639710377234199236097520431614621507318e-144), - SC_(0.58e2), SC_(0.408089816570281982421875e0), SC_(0.4525408091084346067559391415753234146623e-119), - SC_(0.58e2), SC_(0.6540834903717041015625e0), SC_(0.3452008641978455477403610949257595865265e-107), - SC_(0.58e2), SC_(0.1097540378570556640625e1), SC_(0.3752484512573063001603693690152615718616e-94), - SC_(0.58e2), SC_(0.30944411754608154296875e1), SC_(0.4660345641388563178171531149615009184069e-68), - SC_(0.58e2), SC_(0.51139926910400390625e1), SC_(0.1960863006295924933138482025108297330693e-55), - SC_(0.58e2), SC_(0.95070552825927734375e1), SC_(0.6213624017861198159027984879634566021036e-40), - SC_(0.58e2), SC_(0.24750102996826171875e2), SC_(0.8252480997909935579863933179819188239925e-17), - SC_(0.58e2), SC_(0.637722015380859375e2), SC_(0.2016586308654754622690091357752537719812e-1), - SC_(0.58e2), SC_(0.1252804412841796875e3), SC_(-0.7017468118833063218312557452977246591573e-2), - SC_(0.58e2), SC_(0.25554705810546875e3), SC_(0.3961059662958721103739812991599937252217e-2), - SC_(0.58e2), SC_(0.503011474609375e3), SC_(0.1159722024061608331934095179228494399393e-2), - SC_(0.58e2), SC_(0.10074598388671875e4), SC_(0.6455961901963375666872388539662639143768e-3), - SC_(0.58e2), SC_(0.1185395751953125e4), SC_(0.5324640861533894098235525421246130031191e-3), - SC_(0.61e2), SC_(0.177219114266335964202880859375e-2), SC_(0.1390063099953273001760976643829493412235e-270), - SC_(0.61e2), SC_(0.22177286446094512939453125e-2), SC_(0.1214235746891325324123447717603508906882e-264), - SC_(0.61e2), SC_(0.7444499991834163665771484375e-2), SC_(0.1465067803501878545612089003565516614999e-232), - SC_(0.61e2), SC_(0.1433600485324859619140625e-1), SC_(0.3357425642907951097269617118707813745614e-215), - SC_(0.61e2), SC_(0.1760916970670223236083984375e-1), SC_(0.9418057496533460392723945550704596626117e-210), - SC_(0.61e2), SC_(0.6152711808681488037109375e-1), SC_(0.1309015102638367959763911559061398598334e-176), - SC_(0.61e2), SC_(0.11958599090576171875e0), SC_(0.5276720779633476596305457037624920158493e-159), - SC_(0.61e2), SC_(0.15262925624847412109375e0), SC_(0.1533750989168073201676611877485582641816e-152), - SC_(0.61e2), SC_(0.408089816570281982421875e0), SC_(0.1736609472559701112844257684577329098627e-126), - SC_(0.61e2), SC_(0.6540834903717041015625e0), SC_(0.5454707501690087691332936974401497393552e-114), - SC_(0.61e2), SC_(0.1097540378570556640625e1), SC_(0.2801873396633198777831566955045782029762e-100), - SC_(0.61e2), SC_(0.30944411754608154296875e1), SC_(0.7812083655684529175645698522139037522772e-73), - SC_(0.61e2), SC_(0.51139926910400390625e1), SC_(0.1488629979362386514563024050166990786373e-59), - SC_(0.61e2), SC_(0.95070552825927734375e1), SC_(0.3070674775920232104372515582146972644154e-43), - SC_(0.61e2), SC_(0.24750102996826171875e2), SC_(0.8059317390853095912429339684297296887014e-19), - SC_(0.61e2), SC_(0.637722015380859375e2), SC_(0.2553438361299694660955712647272386491838e-1), - SC_(0.61e2), SC_(0.1252804412841796875e3), SC_(0.6702527215895999645298014803289940554868e-2), - SC_(0.61e2), SC_(0.25554705810546875e3), SC_(-0.2435818794268515565710215283462154963534e-2), - SC_(0.61e2), SC_(0.503011474609375e3), SC_(0.1113025090458558853547625070047439913018e-2), - SC_(0.61e2), SC_(0.10074598388671875e4), SC_(0.6282813469515595099026690750450965536512e-3), - SC_(0.61e2), SC_(0.1185395751953125e4), SC_(-0.7280704607550679547528319738669934801603e-3) - }; -#undef SC_ - + static const boost::array, 483> sph_bessel_data = {{ + {{ SC_(0), SC_(0.177219114266335964202880859375e-2), SC_(0.999999476556507842202459130864323898236e0) }}, + {{ SC_(0), SC_(0.22177286446094512939453125e-2), SC_(0.9999991802801447287222232346958222796612e0) }}, + {{ SC_(0), SC_(0.7444499991834163665771484375e-2), SC_(0.9999907632622405689302860688925139982587e0) }}, + {{ SC_(0), SC_(0.1433600485324859619140625e-1), 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SC_(0.52e2), SC_(0.1097540378570556640625e1), SC_(0.4223229826495542762298450140014968626056e-82) }}, + {{ SC_(0.52e2), SC_(0.30944411754608154296875e1), SC_(0.104005992095441008419804771706791846708e-58) }}, + {{ SC_(0.52e2), SC_(0.51139926910400390625e1), SC_(0.2131148367399257759519412699653606504304e-47) }}, + {{ SC_(0.52e2), SC_(0.95070552825927734375e1), SC_(0.1586614197158476471413308754970129553623e-33) }}, + {{ SC_(0.52e2), SC_(0.24750102996826171875e2), SC_(0.5175370600854880940253656288662351415917e-13) }}, + {{ SC_(0.52e2), SC_(0.637722015380859375e2), SC_(-0.17532409288934115094263569459614392385e-1) }}, + {{ SC_(0.52e2), SC_(0.1252804412841796875e3), SC_(-0.81931089129677844005131776262320688731e-2) }}, + {{ SC_(0.52e2), SC_(0.25554705810546875e3), SC_(-0.8105943479828618683212783966808076515887e-3) }}, + {{ SC_(0.52e2), SC_(0.503011474609375e3), SC_(0.8559984069467296788733442052899950392641e-4) }}, + {{ SC_(0.52e2), SC_(0.10074598388671875e4), SC_(-0.3653807379369436466708861221542025660679e-3) }}, + {{ SC_(0.52e2), SC_(0.1185395751953125e4), SC_(-0.6931477169897557084753887842368702759482e-3) }}, + {{ SC_(0.55e2), SC_(0.177219114266335964202880859375e-2), SC_(0.1208288753536924400989698078437356511703e-241) }}, + {{ SC_(0.55e2), SC_(0.22177286446094512939453125e-2), SC_(0.2748224243571374121394628637078216213795e-236) }}, + {{ SC_(0.55e2), SC_(0.7444499991834163665771484375e-2), SC_(0.2317629980513787136420907827650557993837e-207) }}, + {{ SC_(0.55e2), SC_(0.1433600485324859619140625e-1), SC_(0.104144686711366844962623177915396851023e-191) }}, + {{ SC_(0.55e2), SC_(0.1760916970670223236083984375e-1), SC_(0.8506043420003708373323912746376820821917e-187) }}, + {{ SC_(0.55e2), SC_(0.6152711808681488037109375e-1), SC_(0.6497467376347885988588920192401434832693e-157) }}, + {{ SC_(0.55e2), SC_(0.11958599090576171875e0), SC_(0.4858242908178906496481848927231899579715e-141) }}, + {{ SC_(0.55e2), SC_(0.15262925624847412109375e0), SC_(0.3266806562437370063677150237483657480669e-135) }}, + {{ SC_(0.55e2), SC_(0.408089816570281982421875e0), SC_(0.1012363516617469262510002411527525089154e-111) }}, + {{ SC_(0.55e2), SC_(0.6540834903717041015625e0), SC_(0.1875396080076928265201291332242100047049e-100) }}, + {{ SC_(0.55e2), SC_(0.1097540378570556640625e1), SC_(0.4314225131885992800618800784424280652408e-88) }}, + {{ SC_(0.55e2), SC_(0.30944411754608154296875e1), SC_(0.2386188946009811741115402149427915301942e-63) }}, + {{ SC_(0.55e2), SC_(0.51139926910400390625e1), SC_(0.2216092396198493700432387401826650688793e-51) }}, + {{ SC_(0.55e2), SC_(0.95070552825927734375e1), SC_(0.1077268775045601594715005289873066535698e-36) }}, + {{ SC_(0.55e2), SC_(0.24750102996826171875e2), SC_(0.7145924372118157260136350067139292902786e-15) }}, + {{ SC_(0.55e2), SC_(0.637722015380859375e2), SC_(-0.9639150724102627821461487026096968045471e-2) }}, + {{ SC_(0.55e2), SC_(0.1252804412841796875e3), SC_(0.7613679890890913165510416348925798112055e-2) }}, + {{ SC_(0.55e2), SC_(0.25554705810546875e3), SC_(-0.2628460166452094563254227164509714721701e-2) }}, + {{ SC_(0.55e2), SC_(0.503011474609375e3), SC_(-0.1916611872581451277353556345649407783691e-2) }}, + {{ SC_(0.55e2), SC_(0.10074598388671875e4), SC_(-0.8532381652732649330426131075577885254381e-3) }}, + {{ SC_(0.55e2), SC_(0.1185395751953125e4), SC_(0.5715720651795509548926590280953054477066e-3) }}, + {{ SC_(0.58e2), SC_(0.177219114266335964202880859375e-2), SC_(0.442323764221339251671141303318431108478e-256) }}, + {{ SC_(0.58e2), SC_(0.22177286446094512939453125e-2), SC_(0.1971583791626620727195469420538567193962e-250) }}, + {{ SC_(0.58e2), SC_(0.7444499991834163665771484375e-2), SC_(0.6289100883677515415757195488104887078879e-220) }}, + {{ SC_(0.58e2), SC_(0.1433600485324859619140625e-1), SC_(0.2018177733122065474623739428744794685423e-203) }}, + {{ SC_(0.58e2), SC_(0.1760916970670223236083984375e-1), SC_(0.3054795320059194548696602856000938647052e-198) }}, + {{ SC_(0.58e2), SC_(0.6152711808681488037109375e-1), SC_(0.9953642739298005551795428591931462815948e-167) }}, + {{ SC_(0.58e2), SC_(0.11958599090576171875e0), SC_(0.546461267246679212639001052047785879468e-150) }}, + {{ SC_(0.58e2), SC_(0.15262925624847412109375e0), SC_(0.7639710377234199236097520431614621507318e-144) }}, + {{ SC_(0.58e2), SC_(0.408089816570281982421875e0), SC_(0.4525408091084346067559391415753234146623e-119) }}, + {{ SC_(0.58e2), SC_(0.6540834903717041015625e0), SC_(0.3452008641978455477403610949257595865265e-107) }}, + {{ SC_(0.58e2), SC_(0.1097540378570556640625e1), SC_(0.3752484512573063001603693690152615718616e-94) }}, + {{ SC_(0.58e2), SC_(0.30944411754608154296875e1), SC_(0.4660345641388563178171531149615009184069e-68) }}, + {{ SC_(0.58e2), SC_(0.51139926910400390625e1), SC_(0.1960863006295924933138482025108297330693e-55) }}, + {{ SC_(0.58e2), SC_(0.95070552825927734375e1), SC_(0.6213624017861198159027984879634566021036e-40) }}, + {{ SC_(0.58e2), SC_(0.24750102996826171875e2), SC_(0.8252480997909935579863933179819188239925e-17) }}, + {{ SC_(0.58e2), SC_(0.637722015380859375e2), SC_(0.2016586308654754622690091357752537719812e-1) }}, + {{ SC_(0.58e2), SC_(0.1252804412841796875e3), SC_(-0.7017468118833063218312557452977246591573e-2) }}, + {{ SC_(0.58e2), SC_(0.25554705810546875e3), SC_(0.3961059662958721103739812991599937252217e-2) }}, + {{ SC_(0.58e2), SC_(0.503011474609375e3), SC_(0.1159722024061608331934095179228494399393e-2) }}, + {{ SC_(0.58e2), SC_(0.10074598388671875e4), SC_(0.6455961901963375666872388539662639143768e-3) }}, + {{ SC_(0.58e2), SC_(0.1185395751953125e4), SC_(0.5324640861533894098235525421246130031191e-3) }}, + {{ SC_(0.61e2), SC_(0.177219114266335964202880859375e-2), SC_(0.1390063099953273001760976643829493412235e-270) }}, + {{ SC_(0.61e2), SC_(0.22177286446094512939453125e-2), SC_(0.1214235746891325324123447717603508906882e-264) }}, + {{ SC_(0.61e2), SC_(0.7444499991834163665771484375e-2), SC_(0.1465067803501878545612089003565516614999e-232) }}, + {{ SC_(0.61e2), SC_(0.1433600485324859619140625e-1), SC_(0.3357425642907951097269617118707813745614e-215) }}, + {{ SC_(0.61e2), SC_(0.1760916970670223236083984375e-1), SC_(0.9418057496533460392723945550704596626117e-210) }}, + {{ SC_(0.61e2), SC_(0.6152711808681488037109375e-1), SC_(0.1309015102638367959763911559061398598334e-176) }}, + {{ SC_(0.61e2), SC_(0.11958599090576171875e0), SC_(0.5276720779633476596305457037624920158493e-159) }}, + {{ SC_(0.61e2), SC_(0.15262925624847412109375e0), SC_(0.1533750989168073201676611877485582641816e-152) }}, + {{ SC_(0.61e2), SC_(0.408089816570281982421875e0), SC_(0.1736609472559701112844257684577329098627e-126) }}, + {{ SC_(0.61e2), SC_(0.6540834903717041015625e0), SC_(0.5454707501690087691332936974401497393552e-114) }}, + {{ SC_(0.61e2), SC_(0.1097540378570556640625e1), SC_(0.2801873396633198777831566955045782029762e-100) }}, + {{ SC_(0.61e2), SC_(0.30944411754608154296875e1), SC_(0.7812083655684529175645698522139037522772e-73) }}, + {{ SC_(0.61e2), SC_(0.51139926910400390625e1), SC_(0.1488629979362386514563024050166990786373e-59) }}, + {{ SC_(0.61e2), SC_(0.95070552825927734375e1), SC_(0.3070674775920232104372515582146972644154e-43) }}, + {{ SC_(0.61e2), SC_(0.24750102996826171875e2), SC_(0.8059317390853095912429339684297296887014e-19) }}, + {{ SC_(0.61e2), SC_(0.637722015380859375e2), SC_(0.2553438361299694660955712647272386491838e-1) }}, + {{ SC_(0.61e2), SC_(0.1252804412841796875e3), SC_(0.6702527215895999645298014803289940554868e-2) }}, + {{ SC_(0.61e2), SC_(0.25554705810546875e3), SC_(-0.2435818794268515565710215283462154963534e-2) }}, + {{ SC_(0.61e2), SC_(0.503011474609375e3), SC_(0.1113025090458558853547625070047439913018e-2) }}, + {{ SC_(0.61e2), SC_(0.10074598388671875e4), SC_(0.6282813469515595099026690750450965536512e-3) }}, + {{ SC_(0.61e2), SC_(0.1185395751953125e4), SC_(-0.7280704607550679547528319738669934801603e-3) }} + }}; diff --git a/test/sph_neumann_data.ipp b/test/sph_neumann_data.ipp index da3467ef6..da8022103 100644 --- a/test/sph_neumann_data.ipp +++ b/test/sph_neumann_data.ipp @@ -3,293 +3,291 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 284> sph_neumann_data = { - SC_(0), SC_(0.177219114266335964202880859375e-2), SC_(-0.5642723324792311990959765396871018960216e3), - SC_(0), SC_(0.22177286446094512939453125e-2), SC_(-0.4509106843488238999473616173421364998283e3), - SC_(0), SC_(0.7444499991834163665771484375e-2), SC_(-0.1343236336805396008478682587573788632696e3), - SC_(0), SC_(0.1433600485324859619140625e-1), SC_(-0.6974727279167912880150678975872617495088e2), - SC_(0), SC_(0.1760916970670223236083984375e-1), SC_(-0.5677979025875563956840873378239183466216e2), - SC_(0), SC_(0.6152711808681488037109375e-1), SC_(-0.1622224207701819661207370690041340570512e2), - SC_(0), SC_(0.11958599090576171875e0), SC_(-0.8302461728079151325461513362583139756373e1), - SC_(0), SC_(0.15262925624847412109375e0), SC_(-0.6475657248546134771634572625845233177042e1), - SC_(0), SC_(0.408089816570281982421875e0), SC_(-0.2249212131304610409189209411089291558038e1), - SC_(0), SC_(0.6540834903717041015625e0), SC_(-0.1213309779166084571756446746977955970241e1), - SC_(0), SC_(0.1097540378570556640625e1), SC_(-0.4152801926629981090971418551680239835571e0), - SC_(0), SC_(0.30944411754608154296875e1), SC_(0.3228009577028088632835185600650872623482e0), - SC_(0), SC_(0.51139926910400390625e1), SC_(-0.7643635410754817824148236191571837220126e-1), - SC_(0), SC_(0.95070552825927734375e1), SC_(0.1048292137319730265210439388887370801248e0), - SC_(0), SC_(0.24750102996826171875e2), SC_(-0.3748197858988794731118470575529801883541e-1), - SC_(0), SC_(0.637722015380859375e2), SC_(-0.9243942787530241818116046978138604629927e-2), - SC_(0), SC_(0.1252804412841796875e3), SC_(-0.7402980669441766401839846974565600278467e-2), - SC_(0), SC_(0.25554705810546875e3), SC_(0.1851105232770496300381256908203514858216e-2), - SC_(0), SC_(0.503011474609375e3), SC_(-0.1862923061767209624572519967199174532136e-2), - SC_(0), SC_(0.10074598388671875e4), SC_(0.5434622896619636174822759159195129760936e-3), - SC_(0), SC_(0.1185395751953125e4), SC_(0.4448697855794123235553917677921400676563e-3), - SC_(0.1e1), SC_(0.177219114266335964202880859375e-2), SC_(-0.318404765200112567469157464785027433823e6), - SC_(0.1e1), SC_(0.22177286446094512939453125e-2), SC_(-0.2033219452576704738500460434959917636461e6), - SC_(0.1e1), SC_(0.7444499991834163665771484375e-2), SC_(-0.1804433853974285124747494278925454917131e5), - SC_(0.1e1), SC_(0.1433600485324859619140625e-1), SC_(-0.486618196768193316259977336624918918276e4), - SC_(0.1e1), SC_(0.1760916970670223236083984375e-1), SC_(-0.322544443971191302525452896173067683304e4), - SC_(0.1e1), SC_(0.6152711808681488037109375e-1), SC_(-0.2646594036812657100698306327292119166165e3), - SC_(0.1e1), SC_(0.11958599090576171875e0), SC_(-0.704243267085761836707775439192578042573e2), - SC_(0.1e1), SC_(0.15262925624847412109375e0), SC_(-0.434234874553672313920027034930149194407e2), - SC_(0.1e1), SC_(0.408089816570281982421875e0), SC_(-0.6484035515444221775976367630376209298567e1), - SC_(0.1e1), SC_(0.6540834903717041015625e0), SC_(-0.2785182560801830440325676905703325489184e1), - SC_(0.1e1), SC_(0.1097540378570556640625e1), SC_(-0.1189358686761883310370162855037394165611e1), - SC_(0.1e1), SC_(0.30944411754608154296875e1), SC_(0.8908456605946127242501038405190438284591e-1), - SC_(0.1e1), SC_(0.51139926910400390625e1), SC_(0.1650371817824980920597277760628969935339e0), - SC_(0.1e1), SC_(0.95070552825927734375e1), SC_(0.1967104757813801271824802511806652238075e-1), - SC_(0.1e1), SC_(0.24750102996826171875e2), SC_(0.1357114472738293735380837736920673513642e-1), - SC_(0.1e1), SC_(0.637722015380859375e2), SC_(-0.1281134249246794610073876109037108992935e-1), - SC_(0.1e1), SC_(0.1252804412841796875e3), SC_(0.2925815571849156117920315547136950241325e-2), - SC_(0.1e1), 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SC_(-0.1902866311295072781213762448066992585084e12), - SC_(0.31e2), SC_(0.24750102996826171875e2), SC_(-0.1242902083875520340476461862360617369865e1), - SC_(0.31e2), SC_(0.637722015380859375e2), SC_(0.8602616475850209207115672961665438799578e-2), - SC_(0.31e2), SC_(0.1252804412841796875e3), SC_(-0.3568328873757026723718279708146103263332e-2), - SC_(0.31e2), SC_(0.25554705810546875e3), SC_(-0.4708447548154973984774979548889890332232e-3), - SC_(0.31e2), SC_(0.503011474609375e3), SC_(0.1938585486734996435913653188875075463759e-2), - SC_(0.31e2), SC_(0.10074598388671875e4), SC_(0.4751515606683130102889789705916848210342e-3), - SC_(0.31e2), SC_(0.1185395751953125e4), SC_(-0.8358404490289695691960973315323391126047e-3), - SC_(0.34e2), SC_(0.51139926910400390625e1), SC_(-0.9282996603826470817559175093201479899353e23), - SC_(0.34e2), SC_(0.95070552825927734375e1), SC_(-0.5671896870965902667567112773375443299376e14), - SC_(0.34e2), SC_(0.24750102996826171875e2), SC_(-0.1196836896972653347610997098886066849879e2), - SC_(0.34e2), SC_(0.637722015380859375e2), SC_(-0.7840611740006562731867360753764337981193e-2), - SC_(0.34e2), SC_(0.1252804412841796875e3), SC_(-0.2528119461363815663298862242098595394995e-2), - SC_(0.34e2), SC_(0.25554705810546875e3), SC_(0.3790521728300347929686504759069995348496e-2), - SC_(0.34e2), SC_(0.503011474609375e3), SC_(0.6131119580874945273384687636612133212937e-4), - SC_(0.34e2), SC_(0.10074598388671875e4), SC_(-0.9142183498980430984586827864611642159497e-3), - SC_(0.34e2), SC_(0.1185395751953125e4), SC_(-0.4511848776391923835124583337569697441159e-4), - SC_(0.37e2), SC_(0.51139926910400390625e1), SC_(-0.2442375728698405242925453667580696210245e27), - SC_(0.37e2), SC_(0.95070552825927734375e1), SC_(-0.2229542216375343293897440256273780674204e17), - SC_(0.37e2), SC_(0.24750102996826171875e2), SC_(-0.1737444169853745325867053393033933403419e3), - SC_(0.37e2), SC_(0.637722015380859375e2), SC_(0.4279824575041896675727883899347662880186e-2), - SC_(0.37e2), SC_(0.1252804412841796875e3), SC_(0.6929401282911254411240566948180148883389e-2), - SC_(0.37e2), SC_(0.25554705810546875e3), SC_(-0.2511648418349492118440212332844329555998e-2), - SC_(0.37e2), SC_(0.503011474609375e3), SC_(-0.1957162644941089839867703502493036932186e-2), - SC_(0.37e2), SC_(0.10074598388671875e4), SC_(-0.2872884073535241094708945526011230038645e-3), - SC_(0.37e2), SC_(0.1185395751953125e4), SC_(0.8432140708713275871141861113932655356805e-3), - SC_(0.4e2), SC_(0.95070552825927734375e1), SC_(-0.1128026063781401159493204975300213163583e20), - SC_(0.4e2), SC_(0.24750102996826171875e2), SC_(-0.3536320450284364302528532664762113675546e4), - SC_(0.4e2), SC_(0.637722015380859375e2), SC_(0.2749332472515275038091640131810993326854e-2), - SC_(0.4e2), SC_(0.1252804412841796875e3), SC_(-0.8189335561734438098491340276810366230728e-2), - SC_(0.4e2), SC_(0.25554705810546875e3), SC_(-0.1601472101873495352874904527747422350107e-2), - SC_(0.4e2), SC_(0.503011474609375e3), SC_(0.8063429370382054903944011477925178824483e-3), - SC_(0.4e2), SC_(0.10074598388671875e4), SC_(0.9774185681131416958979641163273033546007e-3), - SC_(0.4e2), SC_(0.1185395751953125e4), SC_(-0.1146975806174666671253112473359257996345e-3), - SC_(0.43e2), SC_(0.95070552825927734375e1), SC_(-0.7198591295447037635860529334856057232135e22), - SC_(0.43e2), SC_(0.24750102996826171875e2), SC_(-0.9641200720117521887788006798691601480704e5), - SC_(0.43e2), SC_(0.637722015380859375e2), SC_(-0.1236200080963258936021132338688942409822e-1), - SC_(0.43e2), SC_(0.1252804412841796875e3), SC_(0.6766741286829961971926652018652618379149e-2), - SC_(0.43e2), SC_(0.25554705810546875e3), SC_(0.3930507468976728535272404195834679836265e-2), - SC_(0.43e2), SC_(0.503011474609375e3), SC_(0.1564028674659955458649814316707562782221e-2), - SC_(0.43e2), SC_(0.10074598388671875e4), SC_(0.5187580633057582060435802616437238457919e-4), - SC_(0.43e2), SC_(0.1185395751953125e4), SC_(-0.8191603697467604740041636746614045025268e-3), - SC_(0.46e2), SC_(0.95070552825927734375e1), SC_(-0.5695769033255529210361047038599776733494e25), - SC_(0.46e2), SC_(0.24750102996826171875e2), SC_(-0.3407542572880364861061570256982516465991e7), - SC_(0.46e2), SC_(0.637722015380859375e2), SC_(0.1892031070374081055519173538522022424373e-1), - SC_(0.46e2), SC_(0.1252804412841796875e3), SC_(-0.3930999501654252080115547096167591365109e-2), - SC_(0.46e2), SC_(0.25554705810546875e3), SC_(-0.2252774787151350219685297262688267474083e-2), - SC_(0.46e2), SC_(0.503011474609375e3), SC_(-0.160470127490624290303361714195055152753e-2), - SC_(0.46e2), SC_(0.10074598388671875e4), SC_(-0.9898053187382996942921915807261270222834e-3), - SC_(0.46e2), SC_(0.1185395751953125e4), SC_(0.2945850112272429804450537869110995190276e-3), - SC_(0.49e2), SC_(0.95070552825927734375e1), SC_(-0.5505988900115077682063953616131381316684e28), - SC_(0.49e2), SC_(0.24750102996826171875e2), SC_(-0.1522647860770080599776352342021496844231e9), - SC_(0.49e2), SC_(0.637722015380859375e2), SC_(-0.117811227613905121473227334683521728565e-1), - SC_(0.49e2), SC_(0.1252804412841796875e3), SC_(0.8581798088552142472627658285170409572199e-3), - SC_(0.49e2), SC_(0.25554705810546875e3), SC_(-0.1525297082577234374630319883497973286237e-2), - SC_(0.49e2), SC_(0.503011474609375e3), SC_(-0.6789386510763052793814186176994423811279e-3), - SC_(0.49e2), SC_(0.10074598388671875e4), SC_(0.2213660813860061497235236488103940641175e-3), - SC_(0.49e2), SC_(0.1185395751953125e4), SC_(0.7493404081650790642056171825780752281226e-3), - SC_(0.52e2), SC_(0.24750102996826171875e2), SC_(-0.8431613692546440958427835805924554720791e10), - SC_(0.52e2), SC_(0.637722015380859375e2), SC_(-0.1115225300535010626455229302801432083119e-1), - SC_(0.52e2), SC_(0.1252804412841796875e3), SC_(0.1744660661299516008597246745970354205394e-2), - SC_(0.52e2), SC_(0.25554705810546875e3), SC_(0.3871637644673301315119914349891630279192e-2), - SC_(0.52e2), SC_(0.503011474609375e3), SC_(0.1991638261007561367287975226510189975247e-2), - SC_(0.52e2), SC_(0.10074598388671875e4), SC_(0.9236248731028976631695212457160479065712e-3), - SC_(0.52e2), SC_(0.1185395751953125e4), SC_(-0.4815665463345610915674607850479789186718e-3), - SC_(0.55e2), SC_(0.24750102996826171875e2), SC_(-0.5691393603639469399255323205962188964084e12), - SC_(0.55e2), SC_(0.637722015380859375e2), SC_(0.2006392327938634300862385080463293572511e-1), - SC_(0.55e2), SC_(0.1252804412841796875e3), SC_(-0.3619108023378490361858076559653708839139e-2), - SC_(0.55e2), SC_(0.25554705810546875e3), SC_(-0.2962856754548850012378937612844037689574e-2), - SC_(0.55e2), SC_(0.503011474609375e3), SC_(-0.5505670779964820186689463080699492719812e-3), - SC_(0.55e2), SC_(0.10074598388671875e4), SC_(-0.5086536723538768197623992809520331865266e-3), - SC_(0.55e2), SC_(0.1185395751953125e4), SC_(-0.6210859629328079732529943111160023713285e-3), - SC_(0.58e2), SC_(0.24750102996826171875e2), SC_(-0.4618503933439028301329509946039169091138e14), - SC_(0.58e2), SC_(0.637722015380859375e2), SC_(0.1402558269735743898212790386772249256841e-1), - SC_(0.58e2), SC_(0.1252804412841796875e3), SC_(0.4775384619486356255055098430929380737203e-2), - SC_(0.58e2), SC_(0.25554705810546875e3), SC_(-0.2015373395162996137089683702058573806025e-3), - SC_(0.58e2), SC_(0.503011474609375e3), SC_(-0.1623050637742511470123447378958753891598e-2), - SC_(0.58e2), SC_(0.10074598388671875e4), SC_(-0.7550604452502297124697636692423906683648e-3), - SC_(0.58e2), SC_(0.1185395751953125e4), SC_(0.6549895436356671365157678660370603606525e-3), - SC_(0.61e2), SC_(0.24750102996826171875e2), SC_(-0.4452493733367375303990916467937068229415e16), - SC_(0.61e2), SC_(0.637722015380859375e2), SC_(-0.1321805471789013172474419554540756891808e-1), - SC_(0.61e2), SC_(0.1252804412841796875e3), SC_(-0.531088356762363908667551449646716451263e-2), - SC_(0.61e2), SC_(0.25554705810546875e3), SC_(0.3137411891941427755699863352585675704239e-2), - SC_(0.61e2), SC_(0.503011474609375e3), SC_(0.1656289965758384211758434873072034259055e-2), - SC_(0.61e2), SC_(0.10074598388671875e4), SC_(0.7696420775050426274332928912448241809519e-3), - SC_(0.61e2), SC_(0.1185395751953125e4), SC_(0.4272402417161322625448726249065820441606e-3) - }; -#undef SC_ + static const boost::array, 284> sph_neumann_data = {{ + {{ SC_(0), SC_(0.177219114266335964202880859375e-2), SC_(-0.5642723324792311990959765396871018960216e3) }}, + {{ SC_(0), SC_(0.22177286446094512939453125e-2), SC_(-0.4509106843488238999473616173421364998283e3) }}, + {{ SC_(0), SC_(0.7444499991834163665771484375e-2), SC_(-0.1343236336805396008478682587573788632696e3) }}, + {{ SC_(0), SC_(0.1433600485324859619140625e-1), SC_(-0.6974727279167912880150678975872617495088e2) }}, + {{ SC_(0), SC_(0.1760916970670223236083984375e-1), SC_(-0.5677979025875563956840873378239183466216e2) }}, + {{ SC_(0), SC_(0.6152711808681488037109375e-1), SC_(-0.1622224207701819661207370690041340570512e2) }}, + {{ SC_(0), SC_(0.11958599090576171875e0), SC_(-0.8302461728079151325461513362583139756373e1) }}, + {{ SC_(0), SC_(0.15262925624847412109375e0), SC_(-0.6475657248546134771634572625845233177042e1) }}, + {{ SC_(0), SC_(0.408089816570281982421875e0), SC_(-0.2249212131304610409189209411089291558038e1) }}, + {{ SC_(0), SC_(0.6540834903717041015625e0), SC_(-0.1213309779166084571756446746977955970241e1) }}, + {{ SC_(0), SC_(0.1097540378570556640625e1), SC_(-0.4152801926629981090971418551680239835571e0) }}, + {{ SC_(0), SC_(0.30944411754608154296875e1), SC_(0.3228009577028088632835185600650872623482e0) }}, + {{ SC_(0), SC_(0.51139926910400390625e1), SC_(-0.7643635410754817824148236191571837220126e-1) }}, + {{ SC_(0), SC_(0.95070552825927734375e1), SC_(0.1048292137319730265210439388887370801248e0) }}, + {{ SC_(0), SC_(0.24750102996826171875e2), SC_(-0.3748197858988794731118470575529801883541e-1) }}, + {{ SC_(0), SC_(0.637722015380859375e2), SC_(-0.9243942787530241818116046978138604629927e-2) }}, + {{ SC_(0), SC_(0.1252804412841796875e3), SC_(-0.7402980669441766401839846974565600278467e-2) }}, + {{ SC_(0), SC_(0.25554705810546875e3), SC_(0.1851105232770496300381256908203514858216e-2) }}, + {{ SC_(0), SC_(0.503011474609375e3), SC_(-0.1862923061767209624572519967199174532136e-2) }}, + {{ SC_(0), SC_(0.10074598388671875e4), SC_(0.5434622896619636174822759159195129760936e-3) }}, + {{ SC_(0), SC_(0.1185395751953125e4), SC_(0.4448697855794123235553917677921400676563e-3) }}, + {{ SC_(0.1e1), SC_(0.177219114266335964202880859375e-2), SC_(-0.318404765200112567469157464785027433823e6) }}, + {{ SC_(0.1e1), SC_(0.22177286446094512939453125e-2), SC_(-0.2033219452576704738500460434959917636461e6) }}, + {{ SC_(0.1e1), SC_(0.7444499991834163665771484375e-2), SC_(-0.1804433853974285124747494278925454917131e5) }}, + {{ SC_(0.1e1), SC_(0.1433600485324859619140625e-1), SC_(-0.486618196768193316259977336624918918276e4) }}, + {{ SC_(0.1e1), SC_(0.1760916970670223236083984375e-1), SC_(-0.322544443971191302525452896173067683304e4) }}, + {{ SC_(0.1e1), SC_(0.6152711808681488037109375e-1), SC_(-0.2646594036812657100698306327292119166165e3) }}, + {{ SC_(0.1e1), SC_(0.11958599090576171875e0), SC_(-0.704243267085761836707775439192578042573e2) }}, + {{ SC_(0.1e1), SC_(0.15262925624847412109375e0), SC_(-0.434234874553672313920027034930149194407e2) }}, + {{ SC_(0.1e1), SC_(0.408089816570281982421875e0), SC_(-0.6484035515444221775976367630376209298567e1) }}, + {{ SC_(0.1e1), SC_(0.6540834903717041015625e0), SC_(-0.2785182560801830440325676905703325489184e1) }}, + {{ SC_(0.1e1), SC_(0.1097540378570556640625e1), SC_(-0.1189358686761883310370162855037394165611e1) }}, + {{ SC_(0.1e1), 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SC_(0.25e2), SC_(0.503011474609375e3), SC_(-0.1677047836678118060016484817598253328862e-2) }}, + {{ SC_(0.25e2), SC_(0.10074598388671875e4), SC_(-0.6155464006245052959192750335825837759874e-3) }}, + {{ SC_(0.25e2), SC_(0.1185395751953125e4), SC_(0.8105378192860076835295337545544333320285e-3) }}, + {{ SC_(0.28e2), SC_(0.30944411754608154296875e1), SC_(-0.5621747105301521557947179246637760022417e23) }}, + {{ SC_(0.28e2), SC_(0.51139926910400390625e1), SC_(-0.3080131695608097771147596640961172595909e17) }}, + {{ SC_(0.28e2), SC_(0.95070552825927734375e1), SC_(-0.8673370399593050580914898499273415127644e9) }}, + {{ SC_(0.28e2), SC_(0.24750102996826171875e2), SC_(-0.2256097627150219672124131497323287189991e0) }}, + {{ SC_(0.28e2), SC_(0.637722015380859375e2), SC_(-0.6991956238153252791738685651136169064703e-2) }}, + {{ SC_(0.28e2), SC_(0.1252804412841796875e3), SC_(0.7795645183045974969575002412572072101911e-2) }}, + {{ SC_(0.28e2), SC_(0.25554705810546875e3), SC_(-0.3494172391974151981967644744599232334284e-2) }}, + {{ SC_(0.28e2), SC_(0.503011474609375e3), SC_(-0.7872272246020384880492778519333779147176e-3) }}, + {{ SC_(0.28e2), SC_(0.10074598388671875e4), SC_(0.825845271938107790489284932094733926616e-3) }}, + {{ SC_(0.28e2), SC_(0.1185395751953125e4), SC_(0.1783213113986488862036590535806820370025e-3) }}, + {{ SC_(0.31e2), SC_(0.30944411754608154296875e1), SC_(-0.3858743092234085837491563707437405089502e27) }}, + {{ SC_(0.31e2), SC_(0.51139926910400390625e1), SC_(-0.4613835194622917257572168439667276505091e20) }}, + {{ SC_(0.31e2), SC_(0.95070552825927734375e1), SC_(-0.1902866311295072781213762448066992585084e12) }}, + {{ SC_(0.31e2), SC_(0.24750102996826171875e2), SC_(-0.1242902083875520340476461862360617369865e1) }}, + {{ SC_(0.31e2), SC_(0.637722015380859375e2), SC_(0.8602616475850209207115672961665438799578e-2) }}, + {{ SC_(0.31e2), SC_(0.1252804412841796875e3), SC_(-0.3568328873757026723718279708146103263332e-2) }}, + {{ SC_(0.31e2), SC_(0.25554705810546875e3), SC_(-0.4708447548154973984774979548889890332232e-3) }}, + {{ SC_(0.31e2), SC_(0.503011474609375e3), SC_(0.1938585486734996435913653188875075463759e-2) }}, + {{ SC_(0.31e2), SC_(0.10074598388671875e4), SC_(0.4751515606683130102889789705916848210342e-3) }}, + {{ SC_(0.31e2), SC_(0.1185395751953125e4), SC_(-0.8358404490289695691960973315323391126047e-3) }}, + {{ SC_(0.34e2), SC_(0.51139926910400390625e1), SC_(-0.9282996603826470817559175093201479899353e23) }}, + {{ SC_(0.34e2), SC_(0.95070552825927734375e1), SC_(-0.5671896870965902667567112773375443299376e14) }}, + {{ SC_(0.34e2), SC_(0.24750102996826171875e2), SC_(-0.1196836896972653347610997098886066849879e2) }}, + {{ SC_(0.34e2), SC_(0.637722015380859375e2), SC_(-0.7840611740006562731867360753764337981193e-2) }}, + {{ SC_(0.34e2), SC_(0.1252804412841796875e3), SC_(-0.2528119461363815663298862242098595394995e-2) }}, + {{ SC_(0.34e2), SC_(0.25554705810546875e3), SC_(0.3790521728300347929686504759069995348496e-2) }}, + {{ SC_(0.34e2), SC_(0.503011474609375e3), SC_(0.6131119580874945273384687636612133212937e-4) }}, + {{ SC_(0.34e2), SC_(0.10074598388671875e4), SC_(-0.9142183498980430984586827864611642159497e-3) }}, + {{ SC_(0.34e2), SC_(0.1185395751953125e4), SC_(-0.4511848776391923835124583337569697441159e-4) }}, + {{ SC_(0.37e2), SC_(0.51139926910400390625e1), SC_(-0.2442375728698405242925453667580696210245e27) }}, + {{ SC_(0.37e2), SC_(0.95070552825927734375e1), SC_(-0.2229542216375343293897440256273780674204e17) }}, + {{ SC_(0.37e2), SC_(0.24750102996826171875e2), SC_(-0.1737444169853745325867053393033933403419e3) }}, + {{ SC_(0.37e2), SC_(0.637722015380859375e2), SC_(0.4279824575041896675727883899347662880186e-2) }}, + {{ SC_(0.37e2), SC_(0.1252804412841796875e3), SC_(0.6929401282911254411240566948180148883389e-2) }}, + {{ SC_(0.37e2), SC_(0.25554705810546875e3), SC_(-0.2511648418349492118440212332844329555998e-2) }}, + {{ SC_(0.37e2), SC_(0.503011474609375e3), SC_(-0.1957162644941089839867703502493036932186e-2) }}, + {{ SC_(0.37e2), SC_(0.10074598388671875e4), SC_(-0.2872884073535241094708945526011230038645e-3) }}, + {{ SC_(0.37e2), SC_(0.1185395751953125e4), SC_(0.8432140708713275871141861113932655356805e-3) }}, + {{ SC_(0.4e2), SC_(0.95070552825927734375e1), SC_(-0.1128026063781401159493204975300213163583e20) }}, + {{ SC_(0.4e2), SC_(0.24750102996826171875e2), SC_(-0.3536320450284364302528532664762113675546e4) }}, + {{ SC_(0.4e2), SC_(0.637722015380859375e2), SC_(0.2749332472515275038091640131810993326854e-2) }}, + {{ SC_(0.4e2), SC_(0.1252804412841796875e3), SC_(-0.8189335561734438098491340276810366230728e-2) }}, + {{ SC_(0.4e2), SC_(0.25554705810546875e3), SC_(-0.1601472101873495352874904527747422350107e-2) }}, + {{ SC_(0.4e2), SC_(0.503011474609375e3), SC_(0.8063429370382054903944011477925178824483e-3) }}, + {{ SC_(0.4e2), SC_(0.10074598388671875e4), SC_(0.9774185681131416958979641163273033546007e-3) }}, + {{ SC_(0.4e2), SC_(0.1185395751953125e4), SC_(-0.1146975806174666671253112473359257996345e-3) }}, + {{ SC_(0.43e2), SC_(0.95070552825927734375e1), SC_(-0.7198591295447037635860529334856057232135e22) }}, + {{ SC_(0.43e2), SC_(0.24750102996826171875e2), SC_(-0.9641200720117521887788006798691601480704e5) }}, + {{ SC_(0.43e2), SC_(0.637722015380859375e2), SC_(-0.1236200080963258936021132338688942409822e-1) }}, + {{ SC_(0.43e2), SC_(0.1252804412841796875e3), SC_(0.6766741286829961971926652018652618379149e-2) }}, + {{ SC_(0.43e2), SC_(0.25554705810546875e3), SC_(0.3930507468976728535272404195834679836265e-2) }}, + {{ SC_(0.43e2), SC_(0.503011474609375e3), SC_(0.1564028674659955458649814316707562782221e-2) }}, + {{ SC_(0.43e2), SC_(0.10074598388671875e4), SC_(0.5187580633057582060435802616437238457919e-4) }}, + {{ SC_(0.43e2), SC_(0.1185395751953125e4), SC_(-0.8191603697467604740041636746614045025268e-3) }}, + {{ SC_(0.46e2), SC_(0.95070552825927734375e1), SC_(-0.5695769033255529210361047038599776733494e25) }}, + {{ SC_(0.46e2), SC_(0.24750102996826171875e2), SC_(-0.3407542572880364861061570256982516465991e7) }}, + {{ SC_(0.46e2), SC_(0.637722015380859375e2), SC_(0.1892031070374081055519173538522022424373e-1) }}, + {{ SC_(0.46e2), SC_(0.1252804412841796875e3), SC_(-0.3930999501654252080115547096167591365109e-2) }}, + {{ SC_(0.46e2), SC_(0.25554705810546875e3), SC_(-0.2252774787151350219685297262688267474083e-2) }}, + {{ SC_(0.46e2), SC_(0.503011474609375e3), SC_(-0.160470127490624290303361714195055152753e-2) }}, + {{ SC_(0.46e2), SC_(0.10074598388671875e4), SC_(-0.9898053187382996942921915807261270222834e-3) }}, + {{ SC_(0.46e2), SC_(0.1185395751953125e4), SC_(0.2945850112272429804450537869110995190276e-3) }}, + {{ SC_(0.49e2), SC_(0.95070552825927734375e1), SC_(-0.5505988900115077682063953616131381316684e28) }}, + {{ SC_(0.49e2), SC_(0.24750102996826171875e2), SC_(-0.1522647860770080599776352342021496844231e9) }}, + {{ SC_(0.49e2), SC_(0.637722015380859375e2), SC_(-0.117811227613905121473227334683521728565e-1) }}, + {{ SC_(0.49e2), SC_(0.1252804412841796875e3), SC_(0.8581798088552142472627658285170409572199e-3) }}, + {{ SC_(0.49e2), SC_(0.25554705810546875e3), SC_(-0.1525297082577234374630319883497973286237e-2) }}, + {{ SC_(0.49e2), SC_(0.503011474609375e3), SC_(-0.6789386510763052793814186176994423811279e-3) }}, + {{ SC_(0.49e2), SC_(0.10074598388671875e4), SC_(0.2213660813860061497235236488103940641175e-3) }}, + {{ SC_(0.49e2), SC_(0.1185395751953125e4), SC_(0.7493404081650790642056171825780752281226e-3) }}, + {{ SC_(0.52e2), SC_(0.24750102996826171875e2), SC_(-0.8431613692546440958427835805924554720791e10) }}, + {{ SC_(0.52e2), SC_(0.637722015380859375e2), SC_(-0.1115225300535010626455229302801432083119e-1) }}, + {{ SC_(0.52e2), SC_(0.1252804412841796875e3), SC_(0.1744660661299516008597246745970354205394e-2) }}, + {{ SC_(0.52e2), SC_(0.25554705810546875e3), SC_(0.3871637644673301315119914349891630279192e-2) }}, + {{ SC_(0.52e2), SC_(0.503011474609375e3), SC_(0.1991638261007561367287975226510189975247e-2) }}, + {{ SC_(0.52e2), SC_(0.10074598388671875e4), SC_(0.9236248731028976631695212457160479065712e-3) }}, + {{ SC_(0.52e2), SC_(0.1185395751953125e4), SC_(-0.4815665463345610915674607850479789186718e-3) }}, + {{ SC_(0.55e2), SC_(0.24750102996826171875e2), SC_(-0.5691393603639469399255323205962188964084e12) }}, + {{ SC_(0.55e2), SC_(0.637722015380859375e2), SC_(0.2006392327938634300862385080463293572511e-1) }}, + {{ SC_(0.55e2), SC_(0.1252804412841796875e3), SC_(-0.3619108023378490361858076559653708839139e-2) }}, + {{ SC_(0.55e2), SC_(0.25554705810546875e3), SC_(-0.2962856754548850012378937612844037689574e-2) }}, + {{ SC_(0.55e2), SC_(0.503011474609375e3), SC_(-0.5505670779964820186689463080699492719812e-3) }}, + {{ SC_(0.55e2), SC_(0.10074598388671875e4), SC_(-0.5086536723538768197623992809520331865266e-3) }}, + {{ SC_(0.55e2), SC_(0.1185395751953125e4), SC_(-0.6210859629328079732529943111160023713285e-3) }}, + {{ SC_(0.58e2), SC_(0.24750102996826171875e2), SC_(-0.4618503933439028301329509946039169091138e14) }}, + {{ SC_(0.58e2), SC_(0.637722015380859375e2), SC_(0.1402558269735743898212790386772249256841e-1) }}, + {{ SC_(0.58e2), SC_(0.1252804412841796875e3), SC_(0.4775384619486356255055098430929380737203e-2) }}, + {{ SC_(0.58e2), SC_(0.25554705810546875e3), SC_(-0.2015373395162996137089683702058573806025e-3) }}, + {{ SC_(0.58e2), SC_(0.503011474609375e3), SC_(-0.1623050637742511470123447378958753891598e-2) }}, + {{ SC_(0.58e2), SC_(0.10074598388671875e4), SC_(-0.7550604452502297124697636692423906683648e-3) }}, + {{ SC_(0.58e2), SC_(0.1185395751953125e4), SC_(0.6549895436356671365157678660370603606525e-3) }}, + {{ SC_(0.61e2), SC_(0.24750102996826171875e2), SC_(-0.4452493733367375303990916467937068229415e16) }}, + {{ SC_(0.61e2), SC_(0.637722015380859375e2), SC_(-0.1321805471789013172474419554540756891808e-1) }}, + {{ SC_(0.61e2), SC_(0.1252804412841796875e3), SC_(-0.531088356762363908667551449646716451263e-2) }}, + {{ SC_(0.61e2), SC_(0.25554705810546875e3), SC_(0.3137411891941427755699863352585675704239e-2) }}, + {{ SC_(0.61e2), SC_(0.503011474609375e3), SC_(0.1656289965758384211758434873072034259055e-2) }}, + {{ SC_(0.61e2), SC_(0.10074598388671875e4), SC_(0.7696420775050426274332928912448241809519e-3) }}, + {{ SC_(0.61e2), SC_(0.1185395751953125e4), SC_(0.4272402417161322625448726249065820441606e-3) }} + }}; diff --git a/test/spherical_harmonic.ipp b/test/spherical_harmonic.ipp index 0115a0edc..195c8f246 100644 --- a/test/spherical_harmonic.ipp +++ b/test/spherical_harmonic.ipp @@ -4,1007 +4,1007 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 1000> spherical_harmonic = { - SC_(0.2e1), SC_(0), SC_(-0.6223074436187744140625e1), SC_(-0.983176708221435546875e0), SC_(0.62736841735769885881246893757736785347239567286304e0), SC_(0), - SC_(0.2e1), SC_(0), SC_(-0.5057456493377685546875e1), SC_(0.59339153766632080078125e0), SC_(-0.20713028443163886820218719974386053923059852163073e0), SC_(0), - SC_(0.2e1), SC_(0), SC_(-0.4687422275543212890625e1), SC_(0.5891966342926025390625e1), SC_(-0.31480190270523966739513025513763623833894947272512e0), SC_(0), - SC_(0.2e1), SC_(0), SC_(-0.28032686710357666015625e1), SC_(0.46800785064697265625e1), SC_(0.52655067270403872306721376357891919506022788695237e0), SC_(0), - SC_(0.2e1), SC_(0), SC_(-0.1743031024932861328125e1), SC_(0.4387288570404052734375e1), SC_(-0.28759993950019252230305986773209798109581312882458e0), SC_(0), - SC_(0.2e1), SC_(0), SC_(0.30552928447723388671875e1), SC_(-0.317191779613494873046875e0), SC_(0.62375382255600227118437993629928966318732328906381e0), SC_(0), - SC_(0.2e1), SC_(0), SC_(0.3735729694366455078125e1), SC_(-0.5883162021636962890625e1), 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SC_(-0.5302140712738037109375e1), SC_(0.534227657318115234375e1), SC_(0.14567724220048959327288429307006198049897616049705e-1), SC_(-0.37118356905088388538181275498694280409563892893147e0), - SC_(0.48e2), SC_(0.26e2), SC_(0.4788922786712646484375e1), SC_(0.114234256744384765625e1), SC_(-0.49889909138094330244956751684356082959364552066594e-1), SC_(-0.34351914682484557095802003482605269948574737582585e0), - SC_(0.48e2), SC_(0.29e2), SC_(-0.155845987796783447265625e1), SC_(0.265560741536319255828857421875e-2), SC_(-0.16358032708366624805995699759082827770270765931603e0), SC_(-0.12622713495579813089501286854682899269376306838204e-1), - SC_(0.48e2), SC_(0.31e2), SC_(-0.814608156681060791015625e0), SC_(-0.5973989009857177734375e1), SC_(-0.21849236027340450931517916914197181334381665924407e0), SC_(-0.35329064201860941281957627439495576583081752554927e-1), - SC_(0.48e2), SC_(0.34e2), SC_(0.5690162181854248046875e1), SC_(-0.4747711181640625e1), SC_(-0.14208000946756588475345650324158728024525891044283e-2), SC_(0.36648708355068107608507564157213823609107549413423e-2), - SC_(0.48e2), SC_(0.36e2), SC_(-0.606925201416015625e1), SC_(-0.6036619663238525390625e1), SC_(-0.33060032760649252071566767946067882261145163749527e-17), SC_(0.20197241068338690816933400483260997588417796049136e-17), - SC_(0.48e2), SC_(0.36e2), SC_(-0.557515811920166015625e1), SC_(0.549843120574951171875e1), SC_(-0.29793042772484214996215596790395794084288963000676e-1), SC_(-0.69091218291545995969013380580434842461096487036142e-3), - SC_(0.48e2), SC_(0.37e2), SC_(-0.4484233856201171875e1), SC_(-0.586126422882080078125e1), SC_(0.28783210566723256763209668589242474045102053584988e0), SC_(-0.27973722891666817142600363847230369142196912070032e-1), - SC_(0.49e2), SC_(0.4e1), SC_(0.7450397014617919921875e0), SC_(-0.486802196502685546875e1), SC_(0.43523446367954232471457024383074543728337571811041e-1), SC_(-0.31238445205075929681258187766528850038918026320874e-1), - SC_(0.49e2), SC_(0.5e1), SC_(-0.705654084682464599609375e0), SC_(0.36159880161285400390625e1), SC_(0.33812266273696200694321547558772118159278050274115e-1), SC_(-0.32761490529250158683739840580938438700363222937706e-1), - SC_(0.49e2), SC_(0.6e1), SC_(0.4099590480327606201171875e0), SC_(-0.148899996280670166015625e1), SC_(0.33872549952379279074817297974186583810635403131808e-1), SC_(0.18101089014763158990806574103071386037200021990488e-1), - SC_(0.49e2), SC_(0.6e1), SC_(0.288681316375732421875e1), SC_(0.555331707000732421875e1), SC_(-0.17299631476757984574148560709032937173460259126009e0), SC_(0.49987182677495761333169759620280021625021164232635e0), - SC_(0.49e2), SC_(0.8e1), SC_(-0.28113791942596435546875e1), SC_(0.4268764019012451171875e1), SC_(0.11234284818582161154493446715155148494092582868555e0), SC_(-0.4848176775276798667653033304055062110686751478506e-1), - SC_(0.49e2), SC_(0.8e1), SC_(-0.175365102291107177734375e1), SC_(0.3699061870574951171875e0), SC_(0.150510223757467945212888241106383078890968767236e0), SC_(-0.27752777621993241253038961455135547546359775538701e-1), - SC_(0.49e2), SC_(0.1e2), SC_(-0.623242966830730438232421875e-1), SC_(0.99178183078765869140625e0), SC_(-0.39129153600073467169496931061202903620397035718226e-4), SC_(-0.21024087848986552498673205313374207046750995885514e-4), - SC_(0.49e2), SC_(0.11e2), SC_(0.4610438823699951171875e1), SC_(0.516170978546142578125e1), SC_(-0.64931321841066713098308595750847102912382779925862e-1), SC_(-0.15212818549984179656962126137889372220056261241257e-1), - SC_(0.49e2), SC_(0.12e2), SC_(-0.492767429351806640625e1), SC_(0.5237930774688720703125e1), SC_(-0.25815646423352702571250699074506009315207777917256e0), SC_(-0.60203250835447592212607712693653576640800332594405e-2), - SC_(0.49e2), SC_(0.12e2), SC_(-0.285912036895751953125e1), SC_(0.203067779541015625e1), SC_(-0.58309335353629437699137207747030784181611219363777e0), SC_(0.55933823022969032857356665544019317581369057604275e0), - SC_(0.49e2), SC_(0.21e2), SC_(0.213364541530609130859375e0), SC_(0.3487752437591552734375e1), SC_(0.68979677728313700400977850242007578301598557836144e-5), SC_(0.10423031489346059064213401632074682208378658096143e-4), - SC_(0.49e2), SC_(0.24e2), SC_(-0.5363933563232421875e1), SC_(-0.13800899982452392578125e1), SC_(-0.39624366668844441499649851882221871259293339848909e-1), SC_(-0.29077551093957529339300484162110207541478366743715e0), - SC_(0.49e2), SC_(0.24e2), SC_(0.113704526424407958984375e1), SC_(-0.524048984050750732421875e0), SC_(-0.95716020864868532424772271176706645369949424860348e-1), SC_(0.10342521283811512447413822494381438186657088095508e-2), - SC_(0.49e2), SC_(0.26e2), SC_(0.195927083492279052734375e1), SC_(0.2748439788818359375e1), SC_(0.11971762382480258608379673285431990043583083168738e0), SC_(-0.12257642890929780276867696344794516000179864725662e0), - SC_(0.49e2), SC_(0.27e2), SC_(0.49123775959014892578125e0), SC_(0.2262770175933837890625e1), SC_(0.10204568382238142188564702604070162264838835105016e-1), SC_(0.60809845254720905762068213640063158711493179195797e-1), - SC_(0.49e2), SC_(0.28e2), SC_(-0.26242389678955078125e1), SC_(0.551108074188232421875e1), SC_(0.62995535686340908516656601005584507927420828344839e-1), SC_(0.24594729609877561046325340633244478848156201312828e-1), - SC_(0.49e2), SC_(0.29e2), SC_(-0.30029771327972412109375e1), SC_(-0.2872400760650634765625e1), SC_(-0.55339515369306716058956107221780747493058274670244e-17), SC_(-0.11662133768710831442193525927180620131415498665886e-15), - SC_(0.49e2), SC_(0.3e2), SC_(0.611942386627197265625e1), SC_(-0.63407027721405029296875e0), SC_(0.1394293153272931999882487586325865494180618327615e-14), SC_(-0.24300519585643234499387785103683410462334687962488e-15), - SC_(0.49e2), SC_(0.35e2), SC_(-0.166894090175628662109375e1), SC_(0.4225218296051025390625e1), SC_(-0.35508021992434406559798366674327649256336649541254e0), SC_(-0.82310724679645695220583934477252032989621192496738e-1), - SC_(0.49e2), SC_(0.36e2), SC_(-0.32497041225433349609375e1), SC_(0.107579600811004638671875e1), SC_(-0.17013596752796213880005913256594710378533147240406e-27), SC_(-0.28302568795764666512713804293802636201022080165826e-27), - SC_(0.49e2), SC_(0.37e2), SC_(-0.5017117023468017578125e1), SC_(0.383155155181884765625e1), SC_(-0.35232624098397971030888657233932783396857095781041e0), SC_(-0.14719428675619986819270542639579914303323853912089e0), - SC_(0.49e2), SC_(0.37e2), SC_(-0.23628532886505126953125e1), SC_(-0.123920929431915283203125e1), SC_(-0.40342907812326051474768377766202705403179945762591e-1), SC_(-0.13151134923462644400467105161114547636592907143886e0), - SC_(0.49e2), SC_(0.38e2), SC_(0.33035366535186767578125e1), SC_(0.2936229705810546875e1), SC_(-0.14617119042429598121920579635742118107020065282388e-24), SC_(0.29099331615315387488356539500057397404411535737234e-23), - SC_(0.49e2), SC_(0.4e2), SC_(0.4189170360565185546875e1), SC_(-0.5219272136688232421875e1), SC_(-0.71881448396381481201576224141351106542999167239121e-1), SC_(0.49216549050921898631651418491099543778321238775524e0) - }; + static const boost::array, 1000> spherical_harmonic = {{ + {{ SC_(0.2e1), SC_(0), SC_(-0.6223074436187744140625e1), SC_(-0.983176708221435546875e0), SC_(0.62736841735769885881246893757736785347239567286304e0), SC_(0) }}, + {{ SC_(0.2e1), SC_(0), SC_(-0.5057456493377685546875e1), SC_(0.59339153766632080078125e0), SC_(-0.20713028443163886820218719974386053923059852163073e0), SC_(0) }}, + {{ SC_(0.2e1), SC_(0), SC_(-0.4687422275543212890625e1), SC_(0.5891966342926025390625e1), SC_(-0.31480190270523966739513025513763623833894947272512e0), SC_(0) }}, + {{ SC_(0.2e1), SC_(0), SC_(-0.28032686710357666015625e1), SC_(0.46800785064697265625e1), SC_(0.52655067270403872306721376357891919506022788695237e0), SC_(0) }}, + {{ SC_(0.2e1), SC_(0), SC_(-0.1743031024932861328125e1), SC_(0.4387288570404052734375e1), SC_(-0.28759993950019252230305986773209798109581312882458e0), SC_(0) }}, + {{ SC_(0.2e1), SC_(0), SC_(0.30552928447723388671875e1), SC_(-0.317191779613494873046875e0), SC_(0.62375382255600227118437993629928966318732328906381e0), SC_(0) }}, + {{ SC_(0.2e1), SC_(0), SC_(0.3735729694366455078125e1), SC_(-0.5883162021636962890625e1), SC_(0.33428112636668248892477814957401134243912590455598e0), SC_(0) }}, + {{ SC_(0.2e1), SC_(0), SC_(0.37734358310699462890625e1), SC_(-0.25506031513214111328125e1), SC_(0.30071249849279422035163175145138750883542632972971e0), SC_(0) }}, + {{ SC_(0.2e1), SC_(0), SC_(0.54537200927734375e1), SC_(0.2279031276702880859375e1), SC_(0.1160546117367807407152783138997786541874144507988e0), SC_(0) }}, + {{ SC_(0.2e1), SC_(0.1e1), SC_(-0.458073139190673828125e1), SC_(0.509933185577392578125e1), SC_(0.37939894994349071850195546472417494785116097463318e-1), SC_(-0.93107300900343613424961589916279630747721170081866e-1) }}, + {{ SC_(0.2e1), SC_(0.1e1), SC_(-0.97907507419586181640625e0), SC_(0.195379292964935302734375e1), SC_(-0.13365658387823648349917293511332555081805906708217e0), SC_(0.33174333022099396014687314581478847312444020861066e0) }}, + {{ SC_(0.2e1), SC_(0.1e1), SC_(0.475549983978271484375e1), SC_(0.5774152278900146484375e1), SC_(0.29046640079014036022889946316442406419301954589267e-1), SC_(-0.16210635922809696460530259867846941769692426758954e-1) }}, + {{ SC_(0.2e1), SC_(0.1e1), SC_(0.52242870330810546875e1), SC_(0.175631821155548095703125e1), SC_(-0.60855473088463839496314678179027675166851871018551e-1), SC_(0.32425114600308867975046215949339819893698567878093e0) }}, + {{ SC_(0.2e1), SC_(0.1e1), SC_(0.5877228260040283203125e1), SC_(-0.4302561283111572265625e1), SC_(-0.11167901750699566664933060087163004380052822920546e0), SC_(0.25707237315223816631488907449414263457063550537321e0) }}, + {{ SC_(0.2e1), SC_(0.2e1), SC_(-0.4902621746063232421875e1), SC_(-0.18377502262592315673828125e0), SC_(0.34758668332269754124667464441534904092678544008633e0), SC_(-0.13383731780379523410231053175504807605617305066684e0) }}, + {{ SC_(0.2e1), SC_(0.2e1), SC_(-0.4131989955902099609375e1), SC_(-0.24892330169677734375e1), SC_(0.71028469303627438443505218504789723476775735703371e-1), SC_(0.26061737572960702576362821401262553454136075924086e0) }}, + {{ SC_(0.2e1), SC_(0.2e1), SC_(-0.39159076213836669921875e1), SC_(0.589130580425262451171875e0), SC_(0.72243575677708396654934991200786489958595832424973e-1), SC_(0.17449231348731311339771539907208960289022209309613e0) }}, + {{ SC_(0.2e1), SC_(0.2e1), SC_(-0.35055897235870361328125e1), SC_(0.16632754802703857421875e1), SC_(-0.48123182288009319551515814304893416646752842717278e-1), SC_(-0.90036880226735999457627735549531053450913137683366e-2) }}, + {{ SC_(0.2e1), SC_(0.2e1), SC_(-0.12724893093109130859375e1), SC_(0.32388579845428466796875e1), SC_(0.34625198570942398650986171441955620010816501680557e0), SC_(0.6821932943579386165556674909693473588513398324536e-1) }}, + {{ SC_(0.2e1), SC_(0.2e1), SC_(0.19570953845977783203125e1), SC_(0.37438814640045166015625e1), SC_(0.11868540133295449383018733211573720238248966454746e0), SC_(0.30946390521414868955137848944282844227519588015905e0) }}, + {{ SC_(0.2e1), SC_(0.2e1), SC_(0.5749200344085693359375e1), SC_(0.623871707916259765625e1), SC_(0.9966808034179761849929083987599231751430505405574e-1), SC_(-0.88875708639419834563244802526935291667296729862762e-2) }}, + {{ SC_(0.2e1), SC_(0.2e1), SC_(0.5913643360137939453125e1), SC_(0.6045803070068359375e1), SC_(0.44818825447699183791615026234271299189304152367279e-1), SC_(-0.23035725896903097839072699428746139571750062847173e-1) }}, + {{ SC_(0.3e1), SC_(0), SC_(-0.440936374664306640625e1), SC_(-0.5062591552734375e1), SC_(0.2844959862964824854388237165468357597848603400639e0), SC_(0) }}, + {{ SC_(0.3e1), SC_(0), SC_(-0.3934875011444091796875e1), SC_(-0.11469180583953857421875e1), 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SC_(-0.14681385693827482231520169778980942919825638751309e0) }}, + {{ SC_(0.48e2), SC_(0.9e1), SC_(0.1855456829071044921875e1), SC_(-0.34094126224517822265625e1), SC_(-0.20465278494968209294999961968701797552184796734969e0), SC_(-0.18359488295947017699172291314906035468217255253267e0) }}, + {{ SC_(0.48e2), SC_(0.11e2), SC_(-0.510445415973663330078125e0), SC_(-0.2179370403289794921875e1), SC_(-0.17415801107756946800231879780099729296579201750249e0), SC_(-0.39946809289135814220017962080684064709296251216702e0) }}, + {{ SC_(0.48e2), SC_(0.12e2), SC_(0.5127735137939453125e1), SC_(0.147180497646331787109375e1), SC_(0.10235270561549462717073795224019921669009190057754e0), SC_(-0.25411603142079242733272237982972076450193559196436e0) }}, + {{ SC_(0.48e2), SC_(0.13e2), SC_(-0.28512251377105712890625e1), SC_(0.21358762681484222412109375e0), SC_(0.65082793160341590914926316444150324051891586307335e0), SC_(-0.24866103078135174972315060854694095694134464474465e0) }}, + {{ SC_(0.48e2), SC_(0.15e2), SC_(0.21509382724761962890625e1), SC_(0.505238056182861328125e1), SC_(0.33153682677233458889683871883764794291900552041288e0), SC_(0.13530604504841517586204066208483785803300406806222e0) }}, + {{ SC_(0.48e2), SC_(0.17e2), SC_(-0.410233306884765625e1), SC_(-0.5055477142333984375e1), SC_(0.120658610881024129421142111496549042350283006718e0), SC_(-0.24934508488272542971829338925578466799768762724609e0) }}, + {{ SC_(0.48e2), SC_(0.18e2), SC_(0.419954395294189453125e1), SC_(-0.31286038458347320556640625e-1), SC_(0.18229465107186350461724966401750299694404393980909e0), SC_(-0.11509073643647539446369783158526832981463008146529e0) }}, + {{ SC_(0.48e2), SC_(0.19e2), SC_(0.33512248992919921875e1), SC_(0.5698537349700927734375e1), SC_(-0.11430916047691646574027070138178816779368218597795e-4), SC_(-0.10096469757450613482659522651534357791031593710281e-3) }}, + {{ SC_(0.48e2), SC_(0.2e2), SC_(-0.4913626194000244140625e1), SC_(0.4570525646209716796875e1), SC_(0.27544694591170425084361640327912372332575356920479e0), SC_(0.86513078636045023383894712247218808351168016037179e-1) }}, + {{ SC_(0.48e2), SC_(0.22e2), SC_(-0.35437946319580078125e1), SC_(-0.14283583164215087890625e1), SC_(0.92521800679569304410458632278427028786030152854651e-1), SC_(-0.73615833685271087989994719034708442687869544183798e-3) }}, + {{ SC_(0.48e2), SC_(0.24e2), SC_(0.2529537379741668701171875e0), SC_(-0.13951661586761474609375e1), SC_(-0.14461558442027612635993431382924805648986580565293e-5), SC_(-0.26644654773805667856532999455349036511597661939098e-5) }}, + {{ SC_(0.48e2), SC_(0.25e2), SC_(-0.5302140712738037109375e1), SC_(0.534227657318115234375e1), SC_(0.14567724220048959327288429307006198049897616049705e-1), SC_(-0.37118356905088388538181275498694280409563892893147e0) }}, + {{ SC_(0.48e2), SC_(0.26e2), SC_(0.4788922786712646484375e1), SC_(0.114234256744384765625e1), SC_(-0.49889909138094330244956751684356082959364552066594e-1), SC_(-0.34351914682484557095802003482605269948574737582585e0) }}, + {{ SC_(0.48e2), SC_(0.29e2), SC_(-0.155845987796783447265625e1), SC_(0.265560741536319255828857421875e-2), SC_(-0.16358032708366624805995699759082827770270765931603e0), SC_(-0.12622713495579813089501286854682899269376306838204e-1) }}, + {{ SC_(0.48e2), SC_(0.31e2), SC_(-0.814608156681060791015625e0), SC_(-0.5973989009857177734375e1), SC_(-0.21849236027340450931517916914197181334381665924407e0), SC_(-0.35329064201860941281957627439495576583081752554927e-1) }}, + {{ SC_(0.48e2), SC_(0.34e2), SC_(0.5690162181854248046875e1), SC_(-0.4747711181640625e1), SC_(-0.14208000946756588475345650324158728024525891044283e-2), SC_(0.36648708355068107608507564157213823609107549413423e-2) }}, + {{ SC_(0.48e2), SC_(0.36e2), SC_(-0.606925201416015625e1), SC_(-0.6036619663238525390625e1), SC_(-0.33060032760649252071566767946067882261145163749527e-17), SC_(0.20197241068338690816933400483260997588417796049136e-17) }}, + {{ SC_(0.48e2), SC_(0.36e2), SC_(-0.557515811920166015625e1), SC_(0.549843120574951171875e1), SC_(-0.29793042772484214996215596790395794084288963000676e-1), SC_(-0.69091218291545995969013380580434842461096487036142e-3) }}, + {{ SC_(0.48e2), SC_(0.37e2), SC_(-0.4484233856201171875e1), SC_(-0.586126422882080078125e1), SC_(0.28783210566723256763209668589242474045102053584988e0), SC_(-0.27973722891666817142600363847230369142196912070032e-1) }}, + {{ SC_(0.49e2), SC_(0.4e1), SC_(0.7450397014617919921875e0), SC_(-0.486802196502685546875e1), SC_(0.43523446367954232471457024383074543728337571811041e-1), SC_(-0.31238445205075929681258187766528850038918026320874e-1) }}, + {{ SC_(0.49e2), SC_(0.5e1), SC_(-0.705654084682464599609375e0), SC_(0.36159880161285400390625e1), SC_(0.33812266273696200694321547558772118159278050274115e-1), SC_(-0.32761490529250158683739840580938438700363222937706e-1) }}, + {{ SC_(0.49e2), SC_(0.6e1), SC_(0.4099590480327606201171875e0), SC_(-0.148899996280670166015625e1), SC_(0.33872549952379279074817297974186583810635403131808e-1), SC_(0.18101089014763158990806574103071386037200021990488e-1) }}, + {{ SC_(0.49e2), SC_(0.6e1), SC_(0.288681316375732421875e1), SC_(0.555331707000732421875e1), SC_(-0.17299631476757984574148560709032937173460259126009e0), SC_(0.49987182677495761333169759620280021625021164232635e0) }}, + {{ SC_(0.49e2), SC_(0.8e1), SC_(-0.28113791942596435546875e1), SC_(0.4268764019012451171875e1), SC_(0.11234284818582161154493446715155148494092582868555e0), SC_(-0.4848176775276798667653033304055062110686751478506e-1) }}, + {{ SC_(0.49e2), SC_(0.8e1), SC_(-0.175365102291107177734375e1), SC_(0.3699061870574951171875e0), SC_(0.150510223757467945212888241106383078890968767236e0), SC_(-0.27752777621993241253038961455135547546359775538701e-1) }}, + {{ SC_(0.49e2), SC_(0.1e2), SC_(-0.623242966830730438232421875e-1), SC_(0.99178183078765869140625e0), SC_(-0.39129153600073467169496931061202903620397035718226e-4), SC_(-0.21024087848986552498673205313374207046750995885514e-4) }}, + {{ SC_(0.49e2), SC_(0.11e2), SC_(0.4610438823699951171875e1), SC_(0.516170978546142578125e1), SC_(-0.64931321841066713098308595750847102912382779925862e-1), SC_(-0.15212818549984179656962126137889372220056261241257e-1) }}, + {{ SC_(0.49e2), SC_(0.12e2), SC_(-0.492767429351806640625e1), SC_(0.5237930774688720703125e1), SC_(-0.25815646423352702571250699074506009315207777917256e0), SC_(-0.60203250835447592212607712693653576640800332594405e-2) }}, + {{ SC_(0.49e2), SC_(0.12e2), SC_(-0.285912036895751953125e1), SC_(0.203067779541015625e1), SC_(-0.58309335353629437699137207747030784181611219363777e0), SC_(0.55933823022969032857356665544019317581369057604275e0) }}, + {{ SC_(0.49e2), SC_(0.21e2), SC_(0.213364541530609130859375e0), SC_(0.3487752437591552734375e1), SC_(0.68979677728313700400977850242007578301598557836144e-5), SC_(0.10423031489346059064213401632074682208378658096143e-4) }}, + {{ SC_(0.49e2), SC_(0.24e2), SC_(-0.5363933563232421875e1), SC_(-0.13800899982452392578125e1), SC_(-0.39624366668844441499649851882221871259293339848909e-1), SC_(-0.29077551093957529339300484162110207541478366743715e0) }}, + {{ SC_(0.49e2), SC_(0.24e2), SC_(0.113704526424407958984375e1), SC_(-0.524048984050750732421875e0), SC_(-0.95716020864868532424772271176706645369949424860348e-1), SC_(0.10342521283811512447413822494381438186657088095508e-2) }}, + {{ SC_(0.49e2), SC_(0.26e2), SC_(0.195927083492279052734375e1), SC_(0.2748439788818359375e1), SC_(0.11971762382480258608379673285431990043583083168738e0), SC_(-0.12257642890929780276867696344794516000179864725662e0) }}, + {{ SC_(0.49e2), SC_(0.27e2), SC_(0.49123775959014892578125e0), SC_(0.2262770175933837890625e1), SC_(0.10204568382238142188564702604070162264838835105016e-1), SC_(0.60809845254720905762068213640063158711493179195797e-1) }}, + {{ SC_(0.49e2), SC_(0.28e2), SC_(-0.26242389678955078125e1), SC_(0.551108074188232421875e1), SC_(0.62995535686340908516656601005584507927420828344839e-1), SC_(0.24594729609877561046325340633244478848156201312828e-1) }}, + {{ SC_(0.49e2), SC_(0.29e2), SC_(-0.30029771327972412109375e1), SC_(-0.2872400760650634765625e1), SC_(-0.55339515369306716058956107221780747493058274670244e-17), SC_(-0.11662133768710831442193525927180620131415498665886e-15) }}, + {{ SC_(0.49e2), SC_(0.3e2), SC_(0.611942386627197265625e1), SC_(-0.63407027721405029296875e0), SC_(0.1394293153272931999882487586325865494180618327615e-14), SC_(-0.24300519585643234499387785103683410462334687962488e-15) }}, + {{ SC_(0.49e2), SC_(0.35e2), SC_(-0.166894090175628662109375e1), SC_(0.4225218296051025390625e1), SC_(-0.35508021992434406559798366674327649256336649541254e0), SC_(-0.82310724679645695220583934477252032989621192496738e-1) }}, + {{ SC_(0.49e2), SC_(0.36e2), SC_(-0.32497041225433349609375e1), SC_(0.107579600811004638671875e1), SC_(-0.17013596752796213880005913256594710378533147240406e-27), SC_(-0.28302568795764666512713804293802636201022080165826e-27) }}, + {{ SC_(0.49e2), SC_(0.37e2), SC_(-0.5017117023468017578125e1), SC_(0.383155155181884765625e1), SC_(-0.35232624098397971030888657233932783396857095781041e0), SC_(-0.14719428675619986819270542639579914303323853912089e0) }}, + {{ SC_(0.49e2), SC_(0.37e2), SC_(-0.23628532886505126953125e1), SC_(-0.123920929431915283203125e1), SC_(-0.40342907812326051474768377766202705403179945762591e-1), SC_(-0.13151134923462644400467105161114547636592907143886e0) }}, + {{ SC_(0.49e2), SC_(0.38e2), SC_(0.33035366535186767578125e1), SC_(0.2936229705810546875e1), SC_(-0.14617119042429598121920579635742118107020065282388e-24), SC_(0.29099331615315387488356539500057397404411535737234e-23) }}, + {{ SC_(0.49e2), SC_(0.4e2), SC_(0.4189170360565185546875e1), SC_(-0.5219272136688232421875e1), SC_(-0.71881448396381481201576224141351106542999167239121e-1), SC_(0.49216549050921898631651418491099543778321238775524e0) }} + }}; #undef SC_ diff --git a/test/test_bessel_i.cpp b/test/test_bessel_i.cpp index 4ccb2d5ee..81f109dc4 100644 --- a/test/test_bessel_i.cpp +++ b/test/test_bessel_i.cpp @@ -4,19 +4,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include - -#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error -#include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" -#include "test_bessel_hooks.hpp" +#include "test_bessel_i.hpp" // // DESCRIPTION: @@ -115,174 +103,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -T cyl_bessel_i_int_wrapper(T v, T x) -{ - return static_cast( - boost::math::cyl_bessel_i( - boost::math::itrunc(v), x)); -} - -template -void do_test_cyl_bessel_i(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::cyl_bessel_i; -#else - pg funcp = boost::math::cyl_bessel_i; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test cyl_bessel_i against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_bessel_i", test_name); - std::cout << std::endl; - -#ifdef TEST_OTHER - if(boost::is_floating_point::value) - { - funcp = other::cyl_bessel_i; - - // - // test other::cyl_bessel_i against data: - // - result = boost::math::tools::test( - data, - boost::lambda::bind(funcp, - boost::lambda::ret(boost::lambda::_1[0]), - boost::lambda::ret(boost::lambda::_1[1])), - boost::lambda::ret(boost::lambda::_1[2])); - print_test_result(result, data[result.worst()], result.worst(), type_name, "other::cyl_bessel_i"); - std::cout << std::endl; - } -#endif -} - -template -void do_test_cyl_bessel_i_int(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = cyl_bessel_i_int_wrapper; -#else - pg funcp = cyl_bessel_i_int_wrapper; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test cyl_bessel_i against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_bessel_i", test_name); - std::cout << std::endl; -} - -template -void test_bessel(T, const char* name) -{ - // function values calculated on http://functions.wolfram.com/ - #define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 10> i0_data = {{ - SC_(0), SC_(0), SC_(1), - SC_(0), SC_(1), SC_(1.26606587775200833559824462521471753760767031135496220680814), - SC_(0), SC_(-2), SC_(2.27958530233606726743720444081153335328584110278545905407084), - SC_(0), SC_(4), SC_(11.3019219521363304963562701832171024974126165944353377060065), - SC_(0), SC_(-7), SC_(168.593908510289698857326627187500840376522679234531714193194), - SC_(0), SC_(1) / 1024, SC_(1.00000023841859331241759166109699567801556273303717896447683), - SC_(0), SC_(1) / (1024*1024), SC_(1.00000000000022737367544324498417583090700894607432256476338), - SC_(0), SC_(-1), SC_(1.26606587775200833559824462521471753760767031135496220680814), - SC_(0), SC_(100), SC_(1.07375170713107382351972085760349466128840319332527279540154e42), - SC_(0), SC_(200), SC_(2.03968717340972461954167312677945962233267573614834337894328e85), - }}; - static const boost::array, 10> i1_data = { - SC_(1), SC_(0), SC_(0), - SC_(1), SC_(1), SC_(0.565159103992485027207696027609863307328899621621092009480294), - SC_(1), SC_(-2), SC_(-1.59063685463732906338225442499966624795447815949553664713229), - SC_(1), SC_(4), SC_(9.75946515370444990947519256731268090005597033325296730692753), - SC_(1), SC_(-8), SC_(-399.873136782560098219083086145822754889628443904067647306574), - SC_(1), SC_(1)/1024, SC_(0.000488281308207663226432087816784315537514225208473395063575150), - SC_(1), SC_(1)/(1024*1024), SC_(4.76837158203179210108624277276025646653133998635956784292029E-7), - SC_(1), SC_(-10), SC_(-2670.98830370125465434103196677215254914574515378753771310849), - SC_(1), SC_(100), SC_(1.06836939033816248120614576322429526544612284405623226965918e42), - SC_(1), SC_(200), SC_(2.03458154933206270342742797713906950389661161681122964159220e85), - }; - static const boost::array, 11> in_data = { - SC_(-2), SC_(0), SC_(0), - SC_(2), SC_(1)/(1024*1024), SC_(1.13686837721624646204093977095674566928522671779753217215467e-13), - SC_(5), SC_(10), SC_(777.188286403259959907293484802339632852674154572666041953297), - SC_(-5), SC_(100), SC_(9.47009387303558124618275555002161742321578485033007130107740e41), - SC_(-5), SC_(-1), SC_(-0.000271463155956971875181073905153777342383564426758143634974124), - SC_(10), SC_(20), SC_(3.54020020901952109905289138244985607057267103782948493874391e6), - SC_(10), SC_(-5), SC_(0.00458004441917605126118647027872016953192323139337073320016447), - SC_(1e+02), SC_(9), SC_(2.74306601746058997093587654668959071522869282506446891736820e-93), - SC_(1e+02), SC_(80), SC_(4.65194832850610205318128191404145885093970505338730540776711e8), - SC_(-100), SC_(-200), SC_(4.35275044972702191438729017441198257508190719030765213981307e74), - SC_(10), SC_(1e-100), SC_(2.69114445546737213403880070546737213403880070546737213403880e-1010), - }; - static const boost::array, 10> iv_data = { - SC_(2.25), SC_(1)/(1024*1024), SC_(2.34379212133481347189068464680335815256364262507955635911656e-15), - SC_(5.5), SC_(3.125), SC_(0.0583514045989371500460946536220735787163510569634133670181210), - SC_(-5) + T(1)/1024, SC_(2.125), SC_(0.0267920938009571023702933210070984416052633027166975342895062), - SC_(-5.5), SC_(10), SC_(597.577606961369169607937419869926705730305175364662688426534), - SC_(-5.5), SC_(100), SC_(9.22362906144706871737354069133813819358704200689067071415379e41), - SC_(-10486074)/(1024*1024), SC_(1)/1024, SC_(1.41474005665181350367684623930576333542989766867888186478185e35), - SC_(-10486074)/(1024*1024), SC_(50), SC_(1.07153277202900671531087024688681954238311679648319534644743e20), - SC_(144794)/1024, SC_(100), SC_(2066.27694757392660413922181531984160871678224178890247540320), - SC_(144794)/1024, SC_(200), SC_(2.23699739472246928794922868978337381373643889659337595319774e64), - SC_(-144794)/1024, SC_(100), SC_(2066.27694672763190927440969155740243346136463461655104698748), - }; - static const boost::array, 5> iv_large_data = { - // Bug report https://svn.boost.org/trac/boost/ticket/5560: - SC_(-1), static_cast(ldexp(0.5, -512)), SC_(1.86458518280005168582274132886573345934411788365010172356788e-155), - SC_(1), static_cast(ldexp(0.5, -512)), SC_(1.86458518280005168582274132886573345934411788365010172356788e-155), - SC_(-1.125), static_cast(ldexp(0.5, -512)), SC_(-1.34963720853101363690381585556234820027343435206156667634081e173), - SC_(1.125), static_cast(ldexp(0.5, -512)), SC_(8.02269390325932403421158766283366891170783955777638875887348e-175), - SC_(0.5), static_cast(ldexp(0.5, -683)), SC_(8.90597649117647254543282704099383321071493400182381039079219e-104), - }; - #undef SC_ - - do_test_cyl_bessel_i(i0_data, name, "Bessel I0: Mathworld Data"); - do_test_cyl_bessel_i(i1_data, name, "Bessel I1: Mathworld Data"); - do_test_cyl_bessel_i(in_data, name, "Bessel In: Mathworld Data"); - - do_test_cyl_bessel_i_int(i0_data, name, "Bessel I0: Mathworld Data (Integer Version)"); - do_test_cyl_bessel_i_int(i1_data, name, "Bessel I1: Mathworld Data (Integer Version)"); - do_test_cyl_bessel_i_int(in_data, name, "Bessel In: Mathworld Data (Integer Version)"); - - do_test_cyl_bessel_i(iv_data, name, "Bessel Iv: Mathworld Data"); - -#include "bessel_i_int_data.ipp" - do_test_cyl_bessel_i(bessel_i_int_data, name, "Bessel In: Random Data"); -#include "bessel_i_data.ipp" - do_test_cyl_bessel_i(bessel_i_data, name, "Bessel Iv: Random Data"); - - if(0 != static_cast(ldexp(0.5, -700))) - do_test_cyl_bessel_i(iv_large_data, name, "Bessel Iv: Mathworld Data (large values)"); -} - int test_main(int, char* []) { #ifdef TEST_GSL diff --git a/test/test_bessel_i.hpp b/test/test_bessel_i.hpp new file mode 100644 index 000000000..86f57b1ef --- /dev/null +++ b/test/test_bessel_i.hpp @@ -0,0 +1,188 @@ +// (C) Copyright John Maddock 2007. +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" +#include "test_bessel_hooks.hpp" + +#ifndef SC_ +# define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +T cyl_bessel_i_int_wrapper(T v, T x) +{ + return static_cast( + boost::math::cyl_bessel_i( + boost::math::itrunc(v), x)); +} + +template +void do_test_cyl_bessel_i(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::cyl_bessel_i; +#else + pg funcp = boost::math::cyl_bessel_i; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test cyl_bessel_i against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_bessel_i", test_name); + std::cout << std::endl; + +#ifdef TEST_OTHER + if(boost::is_floating_point::value) + { + funcp = other::cyl_bessel_i; + + // + // test other::cyl_bessel_i against data: + // + result = boost::math::tools::test( + data, + boost::lambda::bind(funcp, + boost::lambda::ret(boost::lambda::_1[0]), + boost::lambda::ret(boost::lambda::_1[1])), + boost::lambda::ret(boost::lambda::_1[2])); + print_test_result(result, data[result.worst()], result.worst(), type_name, "other::cyl_bessel_i"); + std::cout << std::endl; + } +#endif +} + +template +void do_test_cyl_bessel_i_int(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = cyl_bessel_i_int_wrapper; +#else + pg funcp = cyl_bessel_i_int_wrapper; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test cyl_bessel_i against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_bessel_i", test_name); + std::cout << std::endl; +} + +template +void test_bessel(T, const char* name) +{ + // function values calculated on http://functions.wolfram.com/ + static const boost::array, 10> i0_data = {{ + {{ SC_(0), SC_(0), SC_(1) }}, + {{ SC_(0), SC_(1), SC_(1.26606587775200833559824462521471753760767031135496220680814) }}, + {{ SC_(0), SC_(-2), SC_(2.27958530233606726743720444081153335328584110278545905407084) }}, + {{ SC_(0), SC_(4), SC_(11.3019219521363304963562701832171024974126165944353377060065) }}, + {{ SC_(0), SC_(-7), SC_(168.593908510289698857326627187500840376522679234531714193194) }}, + {{ SC_(0), SC_(1) / 1024, SC_(1.00000023841859331241759166109699567801556273303717896447683) }}, + {{ SC_(0), SC_(1) / (1024*1024), SC_(1.00000000000022737367544324498417583090700894607432256476338) }}, + {{ SC_(0), SC_(-1), SC_(1.26606587775200833559824462521471753760767031135496220680814) }}, + {{ SC_(0), SC_(100), SC_(1.07375170713107382351972085760349466128840319332527279540154e42) }}, + {{ SC_(0), SC_(200), SC_(2.03968717340972461954167312677945962233267573614834337894328e85) }}, + }}; + static const boost::array, 10> i1_data = {{ + {{ SC_(1), SC_(0), SC_(0) }}, + {{ SC_(1), SC_(1), SC_(0.565159103992485027207696027609863307328899621621092009480294) }}, + {{ SC_(1), SC_(-2), SC_(-1.59063685463732906338225442499966624795447815949553664713229) }}, + {{ SC_(1), SC_(4), SC_(9.75946515370444990947519256731268090005597033325296730692753) }}, + {{ SC_(1), SC_(-8), SC_(-399.873136782560098219083086145822754889628443904067647306574) }}, + {{ SC_(1), SC_(1)/1024, SC_(0.000488281308207663226432087816784315537514225208473395063575150) }}, + {{ SC_(1), SC_(1)/(1024*1024), SC_(4.76837158203179210108624277276025646653133998635956784292029E-7) }}, + {{ SC_(1), SC_(-10), SC_(-2670.98830370125465434103196677215254914574515378753771310849) }}, + {{ SC_(1), SC_(100), SC_(1.06836939033816248120614576322429526544612284405623226965918e42) }}, + {{ SC_(1), SC_(200), SC_(2.03458154933206270342742797713906950389661161681122964159220e85) }}, + }}; + static const boost::array, 11> in_data = {{ + {{ SC_(-2), SC_(0), SC_(0) }}, + {{ SC_(2), SC_(1)/(1024*1024), SC_(1.13686837721624646204093977095674566928522671779753217215467e-13) }}, + {{ SC_(5), SC_(10), SC_(777.188286403259959907293484802339632852674154572666041953297) }}, + {{ SC_(-5), SC_(100), SC_(9.47009387303558124618275555002161742321578485033007130107740e41) }}, + {{ SC_(-5), SC_(-1), SC_(-0.000271463155956971875181073905153777342383564426758143634974124) }}, + {{ SC_(10), SC_(20), SC_(3.54020020901952109905289138244985607057267103782948493874391e6) }}, + {{ SC_(10), SC_(-5), SC_(0.00458004441917605126118647027872016953192323139337073320016447) }}, + {{ SC_(1e+02), SC_(9), SC_(2.74306601746058997093587654668959071522869282506446891736820e-93) }}, + {{ SC_(1e+02), SC_(80), SC_(4.65194832850610205318128191404145885093970505338730540776711e8) }}, + {{ SC_(-100), SC_(-200), SC_(4.35275044972702191438729017441198257508190719030765213981307e74) }}, + {{ SC_(10), SC_(1e-100), SC_(2.69114445546737213403880070546737213403880070546737213403880e-1010) }}, + }}; + static const boost::array, 10> iv_data = {{ + {{ SC_(2.25), SC_(1)/(1024*1024), SC_(2.34379212133481347189068464680335815256364262507955635911656e-15) }}, + {{ SC_(5.5), SC_(3.125), SC_(0.0583514045989371500460946536220735787163510569634133670181210) }}, + {{ SC_(-5) + T(1)/1024, SC_(2.125), SC_(0.0267920938009571023702933210070984416052633027166975342895062) }}, + {{ SC_(-5.5), SC_(10), SC_(597.577606961369169607937419869926705730305175364662688426534) }}, + {{ SC_(-5.5), SC_(100), SC_(9.22362906144706871737354069133813819358704200689067071415379e41) }}, + {{ SC_(-10486074)/(1024*1024), SC_(1)/1024, SC_(1.41474005665181350367684623930576333542989766867888186478185e35) }}, + {{ SC_(-10486074)/(1024*1024), SC_(50), SC_(1.07153277202900671531087024688681954238311679648319534644743e20) }}, + {{ SC_(144794)/1024, SC_(100), SC_(2066.27694757392660413922181531984160871678224178890247540320) }}, + {{ SC_(144794)/1024, SC_(200), SC_(2.23699739472246928794922868978337381373643889659337595319774e64) }}, + {{ SC_(-144794)/1024, SC_(100), SC_(2066.27694672763190927440969155740243346136463461655104698748) }}, + }}; + static const boost::array, 5> iv_large_data = {{ + // Bug report https://svn.boost.org/trac/boost/ticket/5560: + {{ SC_(-1), static_cast(ldexp(0.5, -512)), SC_(1.86458518280005168582274132886573345934411788365010172356788e-155) }}, + {{ SC_(1), static_cast(ldexp(0.5, -512)), SC_(1.86458518280005168582274132886573345934411788365010172356788e-155) }}, + {{ SC_(-1.125), static_cast(ldexp(0.5, -512)), SC_(-1.34963720853101363690381585556234820027343435206156667634081e173) }}, + {{ SC_(1.125), static_cast(ldexp(0.5, -512)), SC_(8.02269390325932403421158766283366891170783955777638875887348e-175) }}, + {{ SC_(0.5), static_cast(ldexp(0.5, -683)), SC_(8.90597649117647254543282704099383321071493400182381039079219e-104) }}, + }}; + + do_test_cyl_bessel_i(i0_data, name, "Bessel I0: Mathworld Data"); + do_test_cyl_bessel_i(i1_data, name, "Bessel I1: Mathworld Data"); + do_test_cyl_bessel_i(in_data, name, "Bessel In: Mathworld Data"); + + do_test_cyl_bessel_i_int(i0_data, name, "Bessel I0: Mathworld Data (Integer Version)"); + do_test_cyl_bessel_i_int(i1_data, name, "Bessel I1: Mathworld Data (Integer Version)"); + do_test_cyl_bessel_i_int(in_data, name, "Bessel In: Mathworld Data (Integer Version)"); + + do_test_cyl_bessel_i(iv_data, name, "Bessel Iv: Mathworld Data"); + +#include "bessel_i_int_data.ipp" + do_test_cyl_bessel_i(bessel_i_int_data, name, "Bessel In: Random Data"); +#include "bessel_i_data.ipp" + do_test_cyl_bessel_i(bessel_i_data, name, "Bessel Iv: Random Data"); + + if(0 != static_cast(ldexp(0.5, -700))) + do_test_cyl_bessel_i(iv_large_data, name, "Bessel Iv: Mathworld Data (large values)"); +} + diff --git a/test/test_bessel_j.cpp b/test/test_bessel_j.cpp index e41ab61d0..ecb95dbb9 100644 --- a/test/test_bessel_j.cpp +++ b/test/test_bessel_j.cpp @@ -5,16 +5,7 @@ #include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" -#include "test_bessel_hooks.hpp" +#include "test_bessel_j.hpp" // // DESCRIPTION: @@ -287,249 +278,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void do_test_cyl_bessel_j(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::cyl_bessel_j; -#else - pg funcp = boost::math::cyl_bessel_j; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test cyl_bessel_j against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_bessel_j", test_name); - std::cout << std::endl; - -#ifdef TEST_OTHER - if(boost::is_floating_point::value) - { - funcp = other::cyl_bessel_j; - - // - // test other::cyl_bessel_j against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "other::cyl_bessel_j", test_name); - std::cout << std::endl; - } -#endif -} - -template -T cyl_bessel_j_int_wrapper(T v, T x) -{ - return static_cast(boost::math::cyl_bessel_j(boost::math::itrunc(v), x)); -} - - -template -void do_test_cyl_bessel_j_int(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = cyl_bessel_j_int_wrapper; -#else - pg funcp = cyl_bessel_j_int_wrapper; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test cyl_bessel_j against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_bessel_j", test_name); - std::cout << std::endl; -} - -template -void do_test_sph_bessel_j(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(unsigned, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::sph_bessel; -#else - pg funcp = boost::math::sph_bessel; -#endif - - typedef int (*cast_t)(value_type); - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test sph_bessel against data: - // - result = boost::math::tools::test( - data, - bind_func_int1(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::sph_bessel", test_name); - std::cout << std::endl; -} - -template -void test_bessel(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // - // The contents are as follows, each row of data contains - // three items, input value a, input value b and erf(a, b): - // - // function values calculated on http://functions.wolfram.com/ - #define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 8> j0_data = {{ - { SC_(0), SC_(0), SC_(1) }, - { SC_(0), SC_(1), SC_(0.7651976865579665514497175261026632209093) }, - { SC_(0), SC_(-2), SC_(0.2238907791412356680518274546499486258252) }, - { SC_(0), SC_(4), SC_(-0.3971498098638473722865907684516980419756) }, - { SC_(0), SC_(-8), SC_(0.1716508071375539060908694078519720010684) }, - { SC_(0), SC_(1e-05), SC_(0.999999999975000000000156249999999565972) }, - { SC_(0), SC_(1e-10), SC_(0.999999999999999999997500000000000000000) }, - { SC_(0), SC_(-1e+01), SC_(-0.2459357644513483351977608624853287538296) }, - }}; - static const boost::array, 6> j0_tricky = {{ - // Big numbers make the accuracy of std::sin the limiting factor: - { SC_(0), SC_(1e+03), SC_(0.02478668615242017456133073111569370878617) }, - { SC_(0), SC_(1e+05), SC_(-0.001719201116235972192570601477073201747532) }, - // test at the roots: - { SC_(0), SC_(2521642)/(1024 * 1024), SC_(1.80208819970046790002973759410972422387259992955354630042138e-7) }, - { SC_(0), SC_(5788221)/(1024 * 1024), SC_(-1.37774249380686777043369399806210229535671843632174587432454e-7) }, - { SC_(0), SC_(9074091)/(1024 * 1024), SC_(1.03553057441100845081018471279571355857520645127532785991335e-7) }, - { SC_(0), SC_(12364320)/(1024 * 1024), SC_(-3.53017140778223781420794006033810387155048392363051866610931e-9) } - }}; - - static const boost::array, 8> j1_data = { - SC_(1), SC_(0), SC_(0), - SC_(1), SC_(1), SC_(0.4400505857449335159596822037189149131274), - SC_(1), SC_(-2), SC_(-0.5767248077568733872024482422691370869203), - SC_(1), SC_(4), SC_(-6.604332802354913614318542080327502872742e-02), - SC_(1), SC_(-8), SC_(-0.2346363468539146243812766515904546115488), - SC_(1), SC_(1e-05), SC_(4.999999999937500000000260416666666124132e-06), - SC_(1), SC_(1e-10), SC_(4.999999999999999999993750000000000000000e-11), - SC_(1), SC_(-1e+01), SC_(-4.347274616886143666974876802585928830627e-02), - }; - static const boost::array, 5> j1_tricky = { - // Big numbers make the accuracy of std::sin the limiting factor: - SC_(1), SC_(1e+03), SC_(4.728311907089523917576071901216916285418e-03), - SC_(1), SC_(1e+05), SC_(1.846757562882567716362123967114215743694e-03), - // test zeros: - SC_(1), SC_(4017834)/(1024*1024), SC_(3.53149033321258645807835062770856949751958513973522222203044e-7), - SC_(1), SC_(7356375)/(1024*1024), SC_(-2.31227973111067286051984021150135526024117175836722748404342e-7), - SC_(1), SC_(10667654)/(1024*1024), SC_(1.24591331097191900488116495350277530373473085499043086981229e-7), - }; - - static const boost::array, 16> jn_data = { - // This first one is a modified test case from https://svn.boost.org/trac/boost/ticket/2733 - SC_(-1), SC_(1.25), SC_(-0.510623260319880467069474837274910375352924050139633057168856), - SC_(2), SC_(0), SC_(0), - SC_(2), SC_(1e-02), SC_(1.249989583365885362413250958437642113452e-05), - SC_(5), SC_(10), SC_(-0.2340615281867936404436949416457777864635), - SC_(5), SC_(-10), SC_(0.2340615281867936404436949416457777864635), - SC_(-5), SC_(1e+06), SC_(7.259643842453285052375779970433848914846e-04), - SC_(5), SC_(1e+06), SC_(-0.000725964384245328505237577997043384891484649290328285235308619), - SC_(-5), SC_(-1), SC_(2.497577302112344313750655409880451981584e-04), - SC_(10), SC_(10), SC_(0.2074861066333588576972787235187534280327), - SC_(10), SC_(-10), SC_(0.2074861066333588576972787235187534280327), - SC_(10), SC_(-5), SC_(1.467802647310474131107532232606627020895e-03), - SC_(-10), SC_(1e+06), SC_(-3.310793117604488741264958559035744460210e-04), - SC_(10), SC_(1e+06), SC_(-0.000331079311760448874126495855903574446020957243277028930713243), - SC_(1e+02), SC_(8e+01), SC_(4.606553064823477354141298259169874909670e-06), - SC_(1e+03), SC_(1e+05), SC_(1.283178112502480365195139312635384057363e-03), - SC_(10), SC_(1e-100), SC_(2.69114445546737213403880070546737213403880070546737213403880e-1010), - }; - do_test_cyl_bessel_j(j0_data, name, "Bessel J0: Mathworld Data"); - do_test_cyl_bessel_j(j0_tricky, name, "Bessel J0: Mathworld Data (Tricky cases)"); - do_test_cyl_bessel_j(j1_data, name, "Bessel J1: Mathworld Data"); - do_test_cyl_bessel_j(j1_tricky, name, "Bessel J1: Mathworld Data (tricky cases)"); - do_test_cyl_bessel_j(jn_data, name, "Bessel JN: Mathworld Data"); - - do_test_cyl_bessel_j_int(j0_data, name, "Bessel J0: Mathworld Data (Integer Version)"); - do_test_cyl_bessel_j_int(j0_tricky, name, "Bessel J0: Mathworld Data (Tricky cases) (Integer Version)"); - do_test_cyl_bessel_j_int(j1_data, name, "Bessel J1: Mathworld Data (Integer Version)"); - do_test_cyl_bessel_j_int(j1_tricky, name, "Bessel J1: Mathworld Data (tricky cases) (Integer Version)"); - do_test_cyl_bessel_j_int(jn_data, name, "Bessel JN: Mathworld Data (Integer Version)"); - - static const boost::array, 18> jv_data = { - //SC_(-2.4), SC_(0), std::numeric_limits::infinity(), - SC_(2457)/1024, SC_(1)/1024, SC_(3.80739920118603335646474073457326714709615200130620574875292e-9), - SC_(5.5), SC_(3217)/1024, SC_(0.0281933076257506091621579544064767140470089107926550720453038), - SC_(-5.5), SC_(3217)/1024, SC_(-2.55820064470647911823175836997490971806135336759164272675969), - SC_(-5.5), SC_(1e+04), SC_(2.449843111985605522111159013846599118397e-03), - SC_(5.5), SC_(1e+04), SC_(0.00759343502722670361395585198154817047185480147294665270646578), - SC_(5.5), SC_(1e+06), SC_(-0.000747424248595630177396350688505919533097973148718960064663632), - SC_(5.125), SC_(1e+06), SC_(-0.000776600124835704280633640911329691642748783663198207360238214), - SC_(5.875), SC_(1e+06), SC_(-0.000466322721115193071631008581529503095819705088484386434589780), - SC_(0.5), SC_(101), SC_(0.0358874487875643822020496677692429287863419555699447066226409), - SC_(-5.5), SC_(1e+04), SC_(0.00244984311198560552211115901384659911839737686676766460822577), - SC_(-5.5), SC_(1e+06), SC_(0.000279243200433579511095229508894156656558211060453622750659554), - SC_(-0.5), SC_(101), SC_(0.0708184798097594268482290389188138201440114881159344944791454), - SC_(-10486074) / (1024*1024), SC_(1)/1024, SC_(1.41474013160494695750009004222225969090304185981836460288562e35), - SC_(-10486074) / (1024*1024), SC_(15), SC_(-0.0902239288885423309568944543848111461724911781719692852541489), - SC_(10486074) / (1024*1024), SC_(1e+02), SC_(-0.0547064914615137807616774867984047583596945624129838091326863), - SC_(10486074) / (1024*1024), SC_(2e+04), SC_(-0.00556783614400875611650958980796060611309029233226596737701688), - SC_(-10486074) / (1024*1024), SC_(1e+02), SC_(-0.0547613660316806551338637153942604550779513947674222863858713), - // Bug report https://svn.boost.org/trac/boost/ticket/4812: - SC_(1.5), SC_(8034)/1024, SC_(0.0339477646369710610146236955872928005087352629422508823945264), - }; - do_test_cyl_bessel_j(jv_data, name, "Bessel J: Mathworld Data"); - static const boost::array, 4> jv_large_data = { - // Bug report https://svn.boost.org/trac/boost/ticket/5560: - SC_(-0.5), static_cast(std::ldexp(0.5, -683)), SC_(7.14823099969225685526188875418476476336424046896822867989728e102), - SC_(256), SC_(512), SC_(0.00671672065717513246956991122723250578101154313313749938944675), - SC_(-256), SC_(8), SC_(1.46866142030022704638298523775638527553596432641223316232692e-353), - SC_(-2.5), SC_(4), SC_(-0.0145679476685218007666785535204236327832335803441449596297004), - }; - if(jv_large_data[0][1] != 0) - do_test_cyl_bessel_j(jv_data, name, "Bessel J: Mathworld Data (large values)"); - #undef SC_ - -#include "bessel_j_int_data.ipp" - do_test_cyl_bessel_j(bessel_j_int_data, name, "Bessel JN: Random Data"); - -#include "bessel_j_data.ipp" - do_test_cyl_bessel_j(bessel_j_data, name, "Bessel J: Random Data"); - -#include "bessel_j_large_data.ipp" - do_test_cyl_bessel_j(bessel_j_large_data, name, "Bessel J: Random Data (Tricky large values)"); - -#include "sph_bessel_data.ipp" - do_test_sph_bessel_j(sph_bessel_data, name, "Bessel j: Random Data"); -} - int test_main(int, char* []) { #ifdef TEST_GSL diff --git a/test/test_bessel_j.hpp b/test/test_bessel_j.hpp new file mode 100644 index 000000000..befdc9f9d --- /dev/null +++ b/test/test_bessel_j.hpp @@ -0,0 +1,263 @@ +// (C) Copyright John Maddock 2007. +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" +#include "test_bessel_hooks.hpp" + +#ifndef SC_ +# define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void do_test_cyl_bessel_j(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::cyl_bessel_j; +#else + pg funcp = boost::math::cyl_bessel_j; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test cyl_bessel_j against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_bessel_j", test_name); + std::cout << std::endl; + +#ifdef TEST_OTHER + if(boost::is_floating_point::value) + { + funcp = other::cyl_bessel_j; + + // + // test other::cyl_bessel_j against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "other::cyl_bessel_j", test_name); + std::cout << std::endl; + } +#endif +} + +template +T cyl_bessel_j_int_wrapper(T v, T x) +{ + return static_cast(boost::math::cyl_bessel_j(boost::math::itrunc(v), x)); +} + + +template +void do_test_cyl_bessel_j_int(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = cyl_bessel_j_int_wrapper; +#else + pg funcp = cyl_bessel_j_int_wrapper; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test cyl_bessel_j against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_bessel_j", test_name); + std::cout << std::endl; +} + +template +void do_test_sph_bessel_j(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(unsigned, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::sph_bessel; +#else + pg funcp = boost::math::sph_bessel; +#endif + + typedef int (*cast_t)(value_type); + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test sph_bessel against data: + // + result = boost::math::tools::test( + data, + bind_func_int1(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::sph_bessel", test_name); + std::cout << std::endl; +} + +template +void test_bessel(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file + // + // The contents are as follows, each row of data contains + // three items, input value a, input value b and erf(a, b): + // + // function values calculated on http://functions.wolfram.com/ + static const boost::array, 8> j0_data = {{ + {{ SC_(0), SC_(0), SC_(1) }}, + {{ SC_(0), SC_(1), SC_(0.7651976865579665514497175261026632209093) }}, + {{ SC_(0), SC_(-2), SC_(0.2238907791412356680518274546499486258252) }}, + {{ SC_(0), SC_(4), SC_(-0.3971498098638473722865907684516980419756) }}, + {{ SC_(0), SC_(-8), SC_(0.1716508071375539060908694078519720010684) }}, + {{ SC_(0), SC_(1e-05), SC_(0.999999999975000000000156249999999565972) }}, + {{ SC_(0), SC_(1e-10), SC_(0.999999999999999999997500000000000000000) }}, + {{ SC_(0), SC_(-1e+01), SC_(-0.2459357644513483351977608624853287538296) }}, + }}; + static const boost::array, 6> j0_tricky = {{ + // Big numbers make the accuracy of std::sin the limiting factor: + {{ SC_(0), SC_(1e+03), SC_(0.02478668615242017456133073111569370878617) }}, + {{ SC_(0), SC_(1e+05), SC_(-0.001719201116235972192570601477073201747532) }}, + // test at the roots: + {{ SC_(0), SC_(2521642)/(1024 * 1024), SC_(1.80208819970046790002973759410972422387259992955354630042138e-7) }}, + {{ SC_(0), SC_(5788221)/(1024 * 1024), SC_(-1.37774249380686777043369399806210229535671843632174587432454e-7) }}, + {{ SC_(0), SC_(9074091)/(1024 * 1024), SC_(1.03553057441100845081018471279571355857520645127532785991335e-7) }}, + {{ SC_(0), SC_(12364320)/(1024 * 1024), SC_(-3.53017140778223781420794006033810387155048392363051866610931e-9) }} + }}; + + static const boost::array, 8> j1_data = {{ + {{ SC_(1), SC_(0), SC_(0) }}, + {{ SC_(1), SC_(1), SC_(0.4400505857449335159596822037189149131274) }}, + {{ SC_(1), SC_(-2), SC_(-0.5767248077568733872024482422691370869203) }}, + {{ SC_(1), SC_(4), SC_(-6.604332802354913614318542080327502872742e-02) }}, + {{ SC_(1), SC_(-8), SC_(-0.2346363468539146243812766515904546115488) }}, + {{ SC_(1), SC_(1e-05), SC_(4.999999999937500000000260416666666124132e-06) }}, + {{ SC_(1), SC_(1e-10), SC_(4.999999999999999999993750000000000000000e-11) }}, + {{ SC_(1), SC_(-1e+01), SC_(-4.347274616886143666974876802585928830627e-02) }}, + }}; + static const boost::array, 5> j1_tricky = {{ + // Big numbers make the accuracy of std::sin the limiting factor: + {{ SC_(1), SC_(1e+03), SC_(4.728311907089523917576071901216916285418e-03) }}, + {{ SC_(1), SC_(1e+05), SC_(1.846757562882567716362123967114215743694e-03) }}, + // test zeros: + {{ SC_(1), SC_(4017834)/(1024*1024), SC_(3.53149033321258645807835062770856949751958513973522222203044e-7) }}, + {{ SC_(1), SC_(7356375)/(1024*1024), SC_(-2.31227973111067286051984021150135526024117175836722748404342e-7) }}, + {{ SC_(1), SC_(10667654)/(1024*1024), SC_(1.24591331097191900488116495350277530373473085499043086981229e-7) }}, + }}; + + static const boost::array, 16> jn_data = {{ + // This first one is a modified test case from https://svn.boost.org/trac/boost/ticket/2733 + {{ SC_(-1), SC_(1.25), SC_(-0.510623260319880467069474837274910375352924050139633057168856) }}, + {{ SC_(2), SC_(0), SC_(0) }}, + {{ SC_(2), SC_(1e-02), SC_(1.249989583365885362413250958437642113452e-05) }}, + {{ SC_(5), SC_(10), SC_(-0.2340615281867936404436949416457777864635) }}, + {{ SC_(5), SC_(-10), SC_(0.2340615281867936404436949416457777864635) }}, + {{ SC_(-5), SC_(1e+06), SC_(7.259643842453285052375779970433848914846e-04) }}, + {{ SC_(5), SC_(1e+06), SC_(-0.000725964384245328505237577997043384891484649290328285235308619) }}, + {{ SC_(-5), SC_(-1), SC_(2.497577302112344313750655409880451981584e-04) }}, + {{ SC_(10), SC_(10), SC_(0.2074861066333588576972787235187534280327) }}, + {{ SC_(10), SC_(-10), SC_(0.2074861066333588576972787235187534280327) }}, + {{ SC_(10), SC_(-5), SC_(1.467802647310474131107532232606627020895e-03) }}, + {{ SC_(-10), SC_(1e+06), SC_(-3.310793117604488741264958559035744460210e-04) }}, + {{ SC_(10), SC_(1e+06), SC_(-0.000331079311760448874126495855903574446020957243277028930713243) }}, + {{ SC_(1e+02), SC_(8e+01), SC_(4.606553064823477354141298259169874909670e-06) }}, + {{ SC_(1e+03), SC_(1e+05), SC_(1.283178112502480365195139312635384057363e-03) }}, + {{ SC_(10), SC_(1e-100), SC_(2.69114445546737213403880070546737213403880070546737213403880e-1010) }}, + }}; + do_test_cyl_bessel_j(j0_data, name, "Bessel J0: Mathworld Data"); + do_test_cyl_bessel_j(j0_tricky, name, "Bessel J0: Mathworld Data (Tricky cases)"); + do_test_cyl_bessel_j(j1_data, name, "Bessel J1: Mathworld Data"); + do_test_cyl_bessel_j(j1_tricky, name, "Bessel J1: Mathworld Data (tricky cases)"); + do_test_cyl_bessel_j(jn_data, name, "Bessel JN: Mathworld Data"); + + do_test_cyl_bessel_j_int(j0_data, name, "Bessel J0: Mathworld Data (Integer Version)"); + do_test_cyl_bessel_j_int(j0_tricky, name, "Bessel J0: Mathworld Data (Tricky cases) (Integer Version)"); + do_test_cyl_bessel_j_int(j1_data, name, "Bessel J1: Mathworld Data (Integer Version)"); + do_test_cyl_bessel_j_int(j1_tricky, name, "Bessel J1: Mathworld Data (tricky cases) (Integer Version)"); + do_test_cyl_bessel_j_int(jn_data, name, "Bessel JN: Mathworld Data (Integer Version)"); + + static const boost::array, 18> jv_data = {{ + //SC_(-2.4), {{ SC_(0), std::numeric_limits::infinity() }}, + {{ SC_(2457)/1024, SC_(1)/1024, SC_(3.80739920118603335646474073457326714709615200130620574875292e-9) }}, + {{ SC_(5.5), SC_(3217)/1024, SC_(0.0281933076257506091621579544064767140470089107926550720453038) }}, + {{ SC_(-5.5), SC_(3217)/1024, SC_(-2.55820064470647911823175836997490971806135336759164272675969) }}, + {{ SC_(-5.5), SC_(1e+04), SC_(2.449843111985605522111159013846599118397e-03) }}, + {{ SC_(5.5), SC_(1e+04), SC_(0.00759343502722670361395585198154817047185480147294665270646578) }}, + {{ SC_(5.5), SC_(1e+06), SC_(-0.000747424248595630177396350688505919533097973148718960064663632) }}, + {{ SC_(5.125), SC_(1e+06), SC_(-0.000776600124835704280633640911329691642748783663198207360238214) }}, + {{ SC_(5.875), SC_(1e+06), SC_(-0.000466322721115193071631008581529503095819705088484386434589780) }}, + {{ SC_(0.5), SC_(101), SC_(0.0358874487875643822020496677692429287863419555699447066226409) }}, + {{ SC_(-5.5), SC_(1e+04), SC_(0.00244984311198560552211115901384659911839737686676766460822577) }}, + {{ SC_(-5.5), SC_(1e+06), SC_(0.000279243200433579511095229508894156656558211060453622750659554) }}, + {{ SC_(-0.5), SC_(101), SC_(0.0708184798097594268482290389188138201440114881159344944791454) }}, + {{ SC_(-10486074) / (1024*1024), SC_(1)/1024, SC_(1.41474013160494695750009004222225969090304185981836460288562e35) }}, + {{ SC_(-10486074) / (1024*1024), SC_(15), SC_(-0.0902239288885423309568944543848111461724911781719692852541489) }}, + {{ SC_(10486074) / (1024*1024), SC_(1e+02), SC_(-0.0547064914615137807616774867984047583596945624129838091326863) }}, + {{ SC_(10486074) / (1024*1024), SC_(2e+04), SC_(-0.00556783614400875611650958980796060611309029233226596737701688) }}, + {{ SC_(-10486074) / (1024*1024), SC_(1e+02), SC_(-0.0547613660316806551338637153942604550779513947674222863858713) }}, + // Bug report https://svn.boost.org/trac/boost/ticket/4812: + {{ SC_(1.5), SC_(8034)/1024, SC_(0.0339477646369710610146236955872928005087352629422508823945264) }}, + }}; + do_test_cyl_bessel_j(jv_data, name, "Bessel J: Mathworld Data"); + static const boost::array, 4> jv_large_data = {{ + // Bug report https://svn.boost.org/trac/boost/ticket/5560: + {{ SC_(-0.5), static_cast(std::ldexp(0.5, -683)), SC_(7.14823099969225685526188875418476476336424046896822867989728e102) }}, + {{ SC_(256), SC_(512), SC_(0.00671672065717513246956991122723250578101154313313749938944675) }}, + {{ SC_(-256), SC_(8), SC_(1.46866142030022704638298523775638527553596432641223316232692e-353) }}, + {{ SC_(-2.5), SC_(4), SC_(-0.0145679476685218007666785535204236327832335803441449596297004) }}, + }}; + if(jv_large_data[0][1] != 0) + do_test_cyl_bessel_j(jv_data, name, "Bessel J: Mathworld Data (large values)"); + +#include "bessel_j_int_data.ipp" + do_test_cyl_bessel_j(bessel_j_int_data, name, "Bessel JN: Random Data"); + +#include "bessel_j_data.ipp" + do_test_cyl_bessel_j(bessel_j_data, name, "Bessel J: Random Data"); + +#include "bessel_j_large_data.ipp" + do_test_cyl_bessel_j(bessel_j_large_data, name, "Bessel J: Random Data (Tricky large values)"); + +#include "sph_bessel_data.ipp" + do_test_sph_bessel_j(sph_bessel_data, name, "Bessel j: Random Data"); +} + diff --git a/test/test_bessel_k.cpp b/test/test_bessel_k.cpp index 138ae9c37..6a1259f29 100644 --- a/test/test_bessel_k.cpp +++ b/test/test_bessel_k.cpp @@ -12,17 +12,7 @@ // Constants are too big for float case, but this doesn't matter for test. #endif -#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" -#include "test_bessel_hooks.hpp" +#include "test_bessel_k.hpp" // // DESCRIPTION: @@ -104,168 +94,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -T cyl_bessel_k_int_wrapper(T v, T x) -{ - return static_cast( - boost::math::cyl_bessel_k( - boost::math::itrunc(v), x)); -} - -template -void do_test_cyl_bessel_k(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::cyl_bessel_k; -#else - pg funcp = boost::math::cyl_bessel_k; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test cyl_bessel_k against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_bessel_k", test_name); - std::cout << std::endl; - -#ifdef TEST_OTHER - if(boost::is_floating_point::value) - { - funcp = other::cyl_bessel_k; - - // - // test other::cyl_bessel_k against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - print_test_result(result, data[result.worst()], result.worst(), type_name, "other::cyl_bessel_k"); - std::cout << std::endl; - } -#endif -} - -template -void do_test_cyl_bessel_k_int(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = cyl_bessel_k_int_wrapper; -#else - pg funcp = cyl_bessel_k_int_wrapper; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test cyl_bessel_k against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_bessel_k", test_name); - std::cout << std::endl; -} - -template -void test_bessel(T, const char* name) -{ - // function values calculated on http://functions.wolfram.com/ - #define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 9> k0_data = {{ - SC_(0), SC_(1), SC_(0.421024438240708333335627379212609036136219748226660472298970), - SC_(0), SC_(2), SC_(0.113893872749533435652719574932481832998326624388808882892530), - SC_(0), SC_(4), SC_(0.0111596760858530242697451959798334892250090238884743405382553), - SC_(0), SC_(8), SC_(0.000146470705222815387096584408698677921967305368833759024089154), - SC_(0), T(std::ldexp(1.0, -15)), SC_(10.5131392267382037062459525561594822400447325776672021972753), - SC_(0), T(std::ldexp(1.0, -30)), SC_(20.9103469324567717360787328239372191382743831365906131108531), - SC_(0), T(std::ldexp(1.0, -60)), SC_(41.7047623492551310138446473188663682295952219631968830346918), - SC_(0), SC_(50), SC_(3.41016774978949551392067551235295223184502537762334808993276e-23), - SC_(0), SC_(100), SC_(4.65662822917590201893900528948388635580753948544211387402671e-45), - }}; - static const boost::array, 9> k1_data = { - SC_(1), SC_(1), SC_(0.601907230197234574737540001535617339261586889968106456017768), - SC_(1), SC_(2), SC_(0.139865881816522427284598807035411023887234584841515530384442), - SC_(1), SC_(4), SC_(0.0124834988872684314703841799808060684838415849886258457917076), - SC_(1), SC_(8), SC_(0.000155369211805001133916862450622474621117065122872616157079566), - SC_(1), T(std::ldexp(1.0, -15)), SC_(32767.9998319528316432647441316539139725104728341577594326513), - SC_(1), T(std::ldexp(1.0, -30)), SC_(1.07374182399999999003003028572687332810353799544215073362305e9), - SC_(1), T(std::ldexp(1.0, -60)), SC_(1.15292150460684697599999999999999998169660198868126604634036e18), - SC_(1), SC_(50), SC_(3.44410222671755561259185303591267155099677251348256880221927e-23), - SC_(1), SC_(100), SC_(4.67985373563690928656254424202433530797494354694335352937465e-45), - }; - static const boost::array, 9> kn_data = { - SC_(2), T(std::ldexp(1.0, -30)), SC_(2.30584300921369395150000000000000000234841952009593636868109e18), - SC_(5), SC_(10), SC_(0.0000575418499853122792763740236992723196597629124356739596921536), - SC_(-5), SC_(100), SC_(5.27325611329294989461777188449044716451716555009882448801072e-45), - SC_(10), SC_(10), SC_(0.00161425530039067002345725193091329085443750382929208307802221), - SC_(10), T(std::ldexp(1.0, -30)), SC_(3.78470202927236255215249281534478864916684072926050665209083e98), - SC_(-10), SC_(1), SC_(1.80713289901029454691597861302340015908245782948536080022119e8), - SC_(100), SC_(5), SC_(7.03986019306167654653386616796116726248616158936088056952477e115), - SC_(100), SC_(80), SC_(8.39287107246490782848985384895907681748152272748337807033319e-12), - SC_(-1000), SC_(700), SC_(6.51561979144735818903553852606383312984409361984128221539405e-31), - }; - static const boost::array, 11> kv_data = { - SC_(0.5), SC_(0.875), SC_(0.558532231646608646115729767013630967055657943463362504577189), - SC_(0.5), SC_(1.125), SC_(0.383621010650189547146769320487006220295290256657827220786527), - SC_(2.25), T(std::ldexp(1.0, -30)), SC_(5.62397392719283271332307799146649700147907612095185712015604e20), - SC_(5.5), SC_(3217)/1024, SC_(1.30623288775012596319554857587765179889689223531159532808379), - SC_(-5.5), SC_(10), SC_(0.0000733045300798502164644836879577484533096239574909573072142667), - SC_(-5.5), SC_(100), SC_(5.41274555306792267322084448693957747924412508020839543293369e-45), - SC_(10240)/1024, SC_(1)/1024, SC_(2.35522579263922076203415803966825431039900000000993410734978e38), - SC_(10240)/1024, SC_(10), SC_(0.00161425530039067002345725193091329085443750382929208307802221), - SC_(144793)/1024, SC_(100), SC_(1.39565245860302528069481472855619216759142225046370312329416e-6), - SC_(144793)/1024, SC_(200), SC_(9.11950412043225432171915100042647230802198254567007382956336e-68), - SC_(-144793)/1024, SC_(50), SC_(1.30185229717525025165362673848737761549946548375142378172956e42), - }; - static const boost::array, 5> kv_large_data = { - // Bug report https://svn.boost.org/trac/boost/ticket/5560: - SC_(-1), static_cast(ldexp(0.5, -512)), SC_(2.68156158598851941991480499964116922549587316411847867554471e154), - SC_(1), static_cast(ldexp(0.5, -512)), SC_(2.68156158598851941991480499964116922549587316411847867554471e154), - SC_(-1.125), static_cast(ldexp(0.5, -512)), SC_(5.53984048006472105611199242328122729730752165907526178753978e173), - SC_(1.125), static_cast(ldexp(0.5, -512)), SC_(5.53984048006472105611199242328122729730752165907526178753978e173), - SC_(0.5), static_cast(ldexp(0.5, -683)), SC_(1.12284149973980088540335945247019177715948513804063794284101e103), - }; - #undef SC_ - - do_test_cyl_bessel_k(k0_data, name, "Bessel K0: Mathworld Data"); - do_test_cyl_bessel_k(k1_data, name, "Bessel K1: Mathworld Data"); - do_test_cyl_bessel_k(kn_data, name, "Bessel Kn: Mathworld Data"); - - do_test_cyl_bessel_k_int(k0_data, name, "Bessel K0: Mathworld Data (Integer Version)"); - do_test_cyl_bessel_k_int(k1_data, name, "Bessel K1: Mathworld Data (Integer Version)"); - do_test_cyl_bessel_k_int(kn_data, name, "Bessel Kn: Mathworld Data (Integer Version)"); - - do_test_cyl_bessel_k(kv_data, name, "Bessel Kv: Mathworld Data"); - if(0 != static_cast(ldexp(0.5, -512))) - do_test_cyl_bessel_k(kv_large_data, name, "Bessel Kv: Mathworld Data (large values)"); - -#include "bessel_k_int_data.ipp" - do_test_cyl_bessel_k(bessel_k_int_data, name, "Bessel Kn: Random Data"); -#include "bessel_k_data.ipp" - do_test_cyl_bessel_k(bessel_k_data, name, "Bessel Kv: Random Data"); -} - int test_main(int, char* []) { #ifdef TEST_GSL diff --git a/test/test_bessel_k.hpp b/test/test_bessel_k.hpp new file mode 100644 index 000000000..9ab71bda6 --- /dev/null +++ b/test/test_bessel_k.hpp @@ -0,0 +1,181 @@ +// (C) Copyright John Maddock 2007. +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" +#include "test_bessel_hooks.hpp" + +#ifndef SC_ +# define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +T cyl_bessel_k_int_wrapper(T v, T x) +{ + return static_cast( + boost::math::cyl_bessel_k( + boost::math::itrunc(v), x)); +} + +template +void do_test_cyl_bessel_k(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::cyl_bessel_k; +#else + pg funcp = boost::math::cyl_bessel_k; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test cyl_bessel_k against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_bessel_k", test_name); + std::cout << std::endl; + +#ifdef TEST_OTHER + if(boost::is_floating_point::value) + { + funcp = other::cyl_bessel_k; + + // + // test other::cyl_bessel_k against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + print_test_result(result, data[result.worst()], result.worst(), type_name, "other::cyl_bessel_k"); + std::cout << std::endl; + } +#endif +} + +template +void do_test_cyl_bessel_k_int(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = cyl_bessel_k_int_wrapper; +#else + pg funcp = cyl_bessel_k_int_wrapper; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test cyl_bessel_k against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_bessel_k", test_name); + std::cout << std::endl; +} + +template +void test_bessel(T, const char* name) +{ + // function values calculated on http://functions.wolfram.com/ + static const boost::array, 9> k0_data = {{ + {{ SC_(0), SC_(1), SC_(0.421024438240708333335627379212609036136219748226660472298970) }}, + {{ SC_(0), SC_(2), SC_(0.113893872749533435652719574932481832998326624388808882892530) }}, + {{ SC_(0), SC_(4), SC_(0.0111596760858530242697451959798334892250090238884743405382553) }}, + {{ SC_(0), SC_(8), SC_(0.000146470705222815387096584408698677921967305368833759024089154) }}, + {{ SC_(0), T(std::ldexp(1.0, -15)), SC_(10.5131392267382037062459525561594822400447325776672021972753) }}, + {{ SC_(0), T(std::ldexp(1.0, -30)), SC_(20.9103469324567717360787328239372191382743831365906131108531) }}, + {{ SC_(0), T(std::ldexp(1.0, -60)), SC_(41.7047623492551310138446473188663682295952219631968830346918) }}, + {{ SC_(0), SC_(50), SC_(3.41016774978949551392067551235295223184502537762334808993276e-23) }}, + {{ SC_(0), SC_(100), SC_(4.65662822917590201893900528948388635580753948544211387402671e-45) }}, + }}; + static const boost::array, 9> k1_data = {{ + {{ SC_(1), SC_(1), SC_(0.601907230197234574737540001535617339261586889968106456017768) }}, + {{ SC_(1), SC_(2), SC_(0.139865881816522427284598807035411023887234584841515530384442) }}, + {{ SC_(1), SC_(4), SC_(0.0124834988872684314703841799808060684838415849886258457917076) }}, + {{ SC_(1), SC_(8), SC_(0.000155369211805001133916862450622474621117065122872616157079566) }}, + {{ SC_(1), T(std::ldexp(1.0, -15)), SC_(32767.9998319528316432647441316539139725104728341577594326513) }}, + {{ SC_(1), T(std::ldexp(1.0, -30)), SC_(1.07374182399999999003003028572687332810353799544215073362305e9) }}, + {{ SC_(1), T(std::ldexp(1.0, -60)), SC_(1.15292150460684697599999999999999998169660198868126604634036e18) }}, + {{ SC_(1), SC_(50), SC_(3.44410222671755561259185303591267155099677251348256880221927e-23) }}, + {{ SC_(1), SC_(100), SC_(4.67985373563690928656254424202433530797494354694335352937465e-45) }}, + }}; + static const boost::array, 9> kn_data = {{ + {{ SC_(2), T(std::ldexp(1.0, -30)), SC_(2.30584300921369395150000000000000000234841952009593636868109e18) }}, + {{ SC_(5), SC_(10), SC_(0.0000575418499853122792763740236992723196597629124356739596921536) }}, + {{ SC_(-5), SC_(100), SC_(5.27325611329294989461777188449044716451716555009882448801072e-45) }}, + {{ SC_(10), SC_(10), SC_(0.00161425530039067002345725193091329085443750382929208307802221) }}, + {{ SC_(10), T(std::ldexp(1.0, -30)), SC_(3.78470202927236255215249281534478864916684072926050665209083e98) }}, + {{ SC_(-10), SC_(1), SC_(1.80713289901029454691597861302340015908245782948536080022119e8) }}, + {{ SC_(100), SC_(5), SC_(7.03986019306167654653386616796116726248616158936088056952477e115) }}, + {{ SC_(100), SC_(80), SC_(8.39287107246490782848985384895907681748152272748337807033319e-12) }}, + {{ SC_(-1000), SC_(700), SC_(6.51561979144735818903553852606383312984409361984128221539405e-31) }}, + }}; + static const boost::array, 11> kv_data = {{ + {{ SC_(0.5), SC_(0.875), SC_(0.558532231646608646115729767013630967055657943463362504577189) }}, + {{ SC_(0.5), SC_(1.125), SC_(0.383621010650189547146769320487006220295290256657827220786527) }}, + {{ SC_(2.25), T(std::ldexp(1.0, -30)), SC_(5.62397392719283271332307799146649700147907612095185712015604e20) }}, + {{ SC_(5.5), SC_(3217)/1024, SC_(1.30623288775012596319554857587765179889689223531159532808379) }}, + {{ SC_(-5.5), SC_(10), SC_(0.0000733045300798502164644836879577484533096239574909573072142667) }}, + {{ SC_(-5.5), SC_(100), SC_(5.41274555306792267322084448693957747924412508020839543293369e-45) }}, + {{ SC_(10240)/1024, SC_(1)/1024, SC_(2.35522579263922076203415803966825431039900000000993410734978e38) }}, + {{ SC_(10240)/1024, SC_(10), SC_(0.00161425530039067002345725193091329085443750382929208307802221) }}, + {{ SC_(144793)/1024, SC_(100), SC_(1.39565245860302528069481472855619216759142225046370312329416e-6) }}, + {{ SC_(144793)/1024, SC_(200), SC_(9.11950412043225432171915100042647230802198254567007382956336e-68) }}, + {{ SC_(-144793)/1024, SC_(50), SC_(1.30185229717525025165362673848737761549946548375142378172956e42) }}, + }}; + static const boost::array, 5> kv_large_data = {{ + // Bug report https://svn.boost.org/trac/boost/ticket/5560: + {{ SC_(-1), static_cast(ldexp(0.5, -512)), SC_(2.68156158598851941991480499964116922549587316411847867554471e154) }}, + {{ SC_(1), static_cast(ldexp(0.5, -512)), SC_(2.68156158598851941991480499964116922549587316411847867554471e154) }}, + {{ SC_(-1.125), static_cast(ldexp(0.5, -512)), SC_(5.53984048006472105611199242328122729730752165907526178753978e173) }}, + {{ SC_(1.125), static_cast(ldexp(0.5, -512)), SC_(5.53984048006472105611199242328122729730752165907526178753978e173) }}, + {{ SC_(0.5), static_cast(ldexp(0.5, -683)), SC_(1.12284149973980088540335945247019177715948513804063794284101e103) }}, + }}; + + do_test_cyl_bessel_k(k0_data, name, "Bessel K0: Mathworld Data"); + do_test_cyl_bessel_k(k1_data, name, "Bessel K1: Mathworld Data"); + do_test_cyl_bessel_k(kn_data, name, "Bessel Kn: Mathworld Data"); + + do_test_cyl_bessel_k_int(k0_data, name, "Bessel K0: Mathworld Data (Integer Version)"); + do_test_cyl_bessel_k_int(k1_data, name, "Bessel K1: Mathworld Data (Integer Version)"); + do_test_cyl_bessel_k_int(kn_data, name, "Bessel Kn: Mathworld Data (Integer Version)"); + + do_test_cyl_bessel_k(kv_data, name, "Bessel Kv: Mathworld Data"); + if(0 != static_cast(ldexp(0.5, -512))) + do_test_cyl_bessel_k(kv_large_data, name, "Bessel Kv: Mathworld Data (large values)"); +#include "bessel_k_int_data.ipp" + do_test_cyl_bessel_k(bessel_k_int_data, name, "Bessel Kn: Random Data"); +#include "bessel_k_data.ipp" + do_test_cyl_bessel_k(bessel_k_data, name, "Bessel Kv: Random Data"); +} + diff --git a/test/test_bessel_y.cpp b/test/test_bessel_y.cpp index d17f8cd55..319d9a95c 100644 --- a/test/test_bessel_y.cpp +++ b/test/test_bessel_y.cpp @@ -5,17 +5,7 @@ #include -#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" -#include "test_bessel_hooks.hpp" +#include "test_bessel_y.hpp" // // DESCRIPTION: @@ -246,206 +236,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void do_test_cyl_neumann_y(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::cyl_neumann; -#else - pg funcp = boost::math::cyl_neumann; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test cyl_neumann against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_neumann", test_name); - std::cout << std::endl; - -#ifdef TEST_OTHER - if(boost::is_floating_point::value) - { - funcp = other::cyl_neumann; - - // - // test other::cyl_neumann against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "other::cyl_neumann", test_name); - std::cout << std::endl; - } -#endif -} - -template -T cyl_neumann_int_wrapper(T v, T x) -{ - return static_cast(boost::math::cyl_neumann(boost::math::itrunc(v), x)); -} - -template -void do_test_cyl_neumann_y_int(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = cyl_neumann_int_wrapper; -#else - pg funcp = cyl_neumann_int_wrapper; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test cyl_neumann against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_neumann", test_name); - std::cout << std::endl; -} - -template -void do_test_sph_neumann_y(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(unsigned, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::sph_neumann; -#else - pg funcp = boost::math::sph_neumann; -#endif - - typedef int (*cast_t)(value_type); - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test sph_neumann against data: - // - result = boost::math::tools::test( - data, - bind_func_int1(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_neumann", test_name); - std::cout << std::endl; -} - -template -void test_bessel(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // - // The contents are as follows, each row of data contains - // three items, input value a, input value b and erf(a, b): - // - // function values calculated on http://functions.wolfram.com/ - #define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 9> y0_data = {{ - SC_(0), SC_(1), SC_(0.0882569642156769579829267660235151628278175230906755467110438), - SC_(0), SC_(2), SC_(0.510375672649745119596606592727157873268139227085846135571839), - SC_(0), SC_(4), SC_(-0.0169407393250649919036351344471532182404925898980149027169321), - SC_(0), SC_(8), SC_(0.223521489387566220527323400498620359274814930781423577578334), - SC_(0), SC_(1e-05), SC_(-7.40316028370197013259676050746759072070960287586102867247159), - SC_(0), SC_(1e-10), SC_(-14.7325162726972420426916696426209144888762342592762415255386), - SC_(0), SC_(1e-20), SC_(-29.3912282502857968601858410375186700783698345615477536431464), - SC_(0), SC_(1e+03), SC_(0.00471591797762281339977326146566525500985900489680197718528000), - SC_(0), SC_(1e+05), SC_(0.00184676615886506410434074102431546125884886798090392516843524) - }}; - static const boost::array, 9> y1_data = { - SC_(1), SC_(1), SC_(-0.781212821300288716547150000047964820549906390716444607843833), - SC_(1), SC_(2), SC_(-0.107032431540937546888370772277476636687480898235053860525795), - SC_(1), SC_(4), SC_(0.397925710557100005253979972450791852271189181622908340876586), - SC_(1), SC_(8), SC_(-0.158060461731247494255555266187483550327344049526705737651263), - SC_(1), SC_(1e-10), SC_(-6.36619772367581343150789184284462611709080831190542841855708e9), - SC_(1), SC_(1e-20), SC_(-6.36619772367581343075535053490057448139324059868649274367256e19), - SC_(1), SC_(1e+01), SC_(0.249015424206953883923283474663222803260416543069658461246944), - SC_(1), SC_(1e+03), SC_(-0.0247843312923517789148623560971412909386318548648705287583490), - SC_(1), SC_(1e+05), SC_(0.00171921035008825630099494523539897102954509504993494957572726) - }; - static const boost::array, 9> yn_data = { - SC_(2), SC_(1e-20), SC_(-1.27323954473516268615107010698011489627570899691226996904849e40), - SC_(5), SC_(10), SC_(0.135403047689362303197029014762241709088405766746419538495983), - SC_(-5), SC_(1e+06), SC_(0.000331052088322609048503535570014688967096938338061796192422114), - SC_(10), SC_(10), SC_(-0.359814152183402722051986577343560609358382147846904467526222), - SC_(10), SC_(1e-10), SC_(-1.18280490494334933900960937719565669877576135140014365217993e108), - SC_(-10), SC_(1e+06), SC_(0.000725951969295187086245251366365393653610914686201194434805730), - SC_(1e+02), SC_(5), SC_(-5.08486391602022287993091563093082035595081274976837280338134e115), - SC_(1e+03), SC_(1e+05), SC_(0.00217254919137684037092834146629212647764581965821326561261181), - SC_(-1e+03), SC_(7e+02), SC_(-1.88753109980945889960843803284345261796244752396992106755091e77) - }; - static const boost::array, 9> yv_data = { - //SC_(2.25), SC_(1) / 1024, SC_(-1.01759203636941035147948317764932151601257765988969544340275e7), - SC_(0.5), SC_(1) / (1024*1024), SC_(-817.033790261762580469303126467917092806755460418223776544122), - SC_(5.5), SC_(3.125), SC_(-2.61489440328417468776474188539366752698192046890955453259866), - SC_(-5.5), SC_(3.125), SC_(-0.0274994493896489729948109971802244976377957234563871795364056), - SC_(-5.5), SC_(1e+04), SC_(-0.00759343502722670361395585198154817047185480147294665270646578), - SC_(-10486074) / (1024*1024), SC_(1)/1024, SC_(-1.50382374389531766117868938966858995093408410498915220070230e38), - SC_(-10486074) / (1024*1024), SC_(1e+02), SC_(0.0583041891319026009955779707640455341990844522293730214223545), - SC_(141.75), SC_(1e+02), SC_(-5.38829231428696507293191118661269920130838607482708483122068e9), - SC_(141.75), SC_(2e+04), SC_(-0.00376577888677186194728129112270988602876597726657372330194186), - SC_(-141.75), SC_(1e+02), SC_(-3.81009803444766877495905954105669819951653361036342457919021e9), - }; - static const boost::array, 7> yv_large_data = { - // Bug report https://svn.boost.org/trac/boost/ticket/5560: - SC_(0.5), static_cast(std::ldexp(0.5, -683)), SC_(-7.14823099969225685526188875418476476336424046896822867989728e102), - SC_(-0.5), static_cast(std::ldexp(0.5, -683)), SC_(8.90597649117647254543282704099383321071493400182381039079219e-104), - SC_(0.0), static_cast(std::ldexp(1.0, -53)), SC_(-23.4611779112897561252987257324561640034037313549011724328997), - SC_(1.0), static_cast(std::ldexp(1.0, -53)), SC_(-5.73416113922265864550047623401604244038331542638719289100990e15), - SC_(2.0), static_cast(std::ldexp(1.0, -53)), SC_(-1.03297463879542177245046832533417970379386617249046560049244e32), - SC_(3.0), static_cast(std::ldexp(1.0, -53)), SC_(-3.72168335868978735639260528876490232745489151562358712422544e48), - SC_(10.0), static_cast(std::ldexp(1.0, -53)), SC_(-4.15729476804920974669173904282420477878640623992500096231384e167), - }; - - do_test_cyl_neumann_y(y0_data, name, "Y0: Mathworld Data"); - do_test_cyl_neumann_y(y1_data, name, "Y1: Mathworld Data"); - do_test_cyl_neumann_y(yn_data, name, "Yn: Mathworld Data"); - do_test_cyl_neumann_y_int(y0_data, name, "Y0: Mathworld Data (Integer Version)"); - do_test_cyl_neumann_y_int(y1_data, name, "Y1: Mathworld Data (Integer Version)"); - do_test_cyl_neumann_y_int(yn_data, name, "Yn: Mathworld Data (Integer Version)"); - do_test_cyl_neumann_y(yv_data, name, "Yv: Mathworld Data"); - if(yv_large_data[0][1] != 0) - do_test_cyl_neumann_y(yv_large_data, name, "Yv: Mathworld Data (large values)"); - -#include "bessel_y01_data.ipp" - do_test_cyl_neumann_y(bessel_y01_data, name, "Y0 and Y1: Random Data"); -#include "bessel_yn_data.ipp" - do_test_cyl_neumann_y(bessel_yn_data, name, "Yn: Random Data"); -#include "bessel_yv_data.ipp" - do_test_cyl_neumann_y(bessel_yv_data, name, "Yv: Random Data"); - -#include "sph_neumann_data.ipp" - do_test_sph_neumann_y(sph_neumann_data, name, "y: Random Data"); -} - int test_main(int, char* []) { #ifdef TEST_GSL diff --git a/test/test_bessel_y.hpp b/test/test_bessel_y.hpp new file mode 100644 index 000000000..3747694b7 --- /dev/null +++ b/test/test_bessel_y.hpp @@ -0,0 +1,221 @@ +// (C) Copyright John Maddock 2007. +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" +#include "test_bessel_hooks.hpp" + +#ifndef SC_ +# define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void do_test_cyl_neumann_y(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::cyl_neumann; +#else + pg funcp = boost::math::cyl_neumann; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test cyl_neumann against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_neumann", test_name); + std::cout << std::endl; + +#ifdef TEST_OTHER + if(boost::is_floating_point::value) + { + funcp = other::cyl_neumann; + + // + // test other::cyl_neumann against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "other::cyl_neumann", test_name); + std::cout << std::endl; + } +#endif +} + +template +T cyl_neumann_int_wrapper(T v, T x) +{ + return static_cast(boost::math::cyl_neumann(boost::math::itrunc(v), x)); +} + +template +void do_test_cyl_neumann_y_int(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = cyl_neumann_int_wrapper; +#else + pg funcp = cyl_neumann_int_wrapper; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test cyl_neumann against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_neumann", test_name); + std::cout << std::endl; +} + +template +void do_test_sph_neumann_y(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(unsigned, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::sph_neumann; +#else + pg funcp = boost::math::sph_neumann; +#endif + + typedef int (*cast_t)(value_type); + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test sph_neumann against data: + // + result = boost::math::tools::test( + data, + bind_func_int1(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cyl_neumann", test_name); + std::cout << std::endl; +} + +template +void test_bessel(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file + // + // The contents are as follows, each row of data contains + // three items, input value a, input value b and erf(a, b): + // + // function values calculated on http://functions.wolfram.com/ + static const boost::array, 9> y0_data = {{ + {{ SC_(0), SC_(1), SC_(0.0882569642156769579829267660235151628278175230906755467110438) }}, + {{ SC_(0), SC_(2), SC_(0.510375672649745119596606592727157873268139227085846135571839) }}, + {{ SC_(0), SC_(4), SC_(-0.0169407393250649919036351344471532182404925898980149027169321) }}, + {{ SC_(0), SC_(8), SC_(0.223521489387566220527323400498620359274814930781423577578334) }}, + {{ SC_(0), SC_(1e-05), SC_(-7.40316028370197013259676050746759072070960287586102867247159) }}, + {{ SC_(0), SC_(1e-10), SC_(-14.7325162726972420426916696426209144888762342592762415255386) }}, + {{ SC_(0), SC_(1e-20), SC_(-29.3912282502857968601858410375186700783698345615477536431464) }}, + {{ SC_(0), SC_(1e+03), SC_(0.00471591797762281339977326146566525500985900489680197718528000) }}, + {{ SC_(0), SC_(1e+05), SC_(0.00184676615886506410434074102431546125884886798090392516843524) }} + }}; + static const boost::array, 9> y1_data = {{ + {{ SC_(1), SC_(1), SC_(-0.781212821300288716547150000047964820549906390716444607843833) }}, + {{ SC_(1), SC_(2), SC_(-0.107032431540937546888370772277476636687480898235053860525795) }}, + {{ SC_(1), SC_(4), SC_(0.397925710557100005253979972450791852271189181622908340876586) }}, + {{ SC_(1), SC_(8), SC_(-0.158060461731247494255555266187483550327344049526705737651263) }}, + {{ SC_(1), SC_(1e-10), SC_(-6.36619772367581343150789184284462611709080831190542841855708e9) }}, + {{ SC_(1), SC_(1e-20), SC_(-6.36619772367581343075535053490057448139324059868649274367256e19) }}, + {{ SC_(1), SC_(1e+01), SC_(0.249015424206953883923283474663222803260416543069658461246944) }}, + {{ SC_(1), SC_(1e+03), SC_(-0.0247843312923517789148623560971412909386318548648705287583490) }}, + {{ SC_(1), SC_(1e+05), SC_(0.00171921035008825630099494523539897102954509504993494957572726) }} + }}; + static const boost::array, 9> yn_data = {{ + {{ SC_(2), SC_(1e-20), SC_(-1.27323954473516268615107010698011489627570899691226996904849e40) }}, + {{ SC_(5), SC_(10), SC_(0.135403047689362303197029014762241709088405766746419538495983) }}, + {{ SC_(-5), SC_(1e+06), SC_(0.000331052088322609048503535570014688967096938338061796192422114) }}, + {{ SC_(10), SC_(10), SC_(-0.359814152183402722051986577343560609358382147846904467526222) }}, + {{ SC_(10), SC_(1e-10), SC_(-1.18280490494334933900960937719565669877576135140014365217993e108) }}, + {{ SC_(-10), SC_(1e+06), SC_(0.000725951969295187086245251366365393653610914686201194434805730) }}, + {{ SC_(1e+02), SC_(5), SC_(-5.08486391602022287993091563093082035595081274976837280338134e115) }}, + {{ SC_(1e+03), SC_(1e+05), SC_(0.00217254919137684037092834146629212647764581965821326561261181) }}, + {{ SC_(-1e+03), SC_(7e+02), SC_(-1.88753109980945889960843803284345261796244752396992106755091e77) }} + }}; + static const boost::array, 9> yv_data = {{ + //SC_(2.25), {{ SC_(1) / 1024, SC_(-1.01759203636941035147948317764932151601257765988969544340275e7) }}, + {{ SC_(0.5), SC_(1) / (1024*1024), SC_(-817.033790261762580469303126467917092806755460418223776544122) }}, + {{ SC_(5.5), SC_(3.125), SC_(-2.61489440328417468776474188539366752698192046890955453259866) }}, + {{ SC_(-5.5), SC_(3.125), SC_(-0.0274994493896489729948109971802244976377957234563871795364056) }}, + {{ SC_(-5.5), SC_(1e+04), SC_(-0.00759343502722670361395585198154817047185480147294665270646578) }}, + {{ SC_(-10486074) / (1024*1024), SC_(1)/1024, SC_(-1.50382374389531766117868938966858995093408410498915220070230e38) }}, + {{ SC_(-10486074) / (1024*1024), SC_(1e+02), SC_(0.0583041891319026009955779707640455341990844522293730214223545) }}, + {{ SC_(141.75), SC_(1e+02), SC_(-5.38829231428696507293191118661269920130838607482708483122068e9) }}, + {{ SC_(141.75), SC_(2e+04), SC_(-0.00376577888677186194728129112270988602876597726657372330194186) }}, + {{ SC_(-141.75), SC_(1e+02), SC_(-3.81009803444766877495905954105669819951653361036342457919021e9) }}, + }}; + static const boost::array, 7> yv_large_data = {{ + // Bug report https://svn.boost.org/trac/boost/ticket/5560: + {{ SC_(0.5), static_cast(std::ldexp(0.5, -683)), SC_(-7.14823099969225685526188875418476476336424046896822867989728e102) }}, + {{ SC_(-0.5), static_cast(std::ldexp(0.5, -683)), SC_(8.90597649117647254543282704099383321071493400182381039079219e-104) }}, + {{ SC_(0.0), static_cast(std::ldexp(1.0, -53)), SC_(-23.4611779112897561252987257324561640034037313549011724328997) }}, + {{ SC_(1.0), static_cast(std::ldexp(1.0, -53)), SC_(-5.73416113922265864550047623401604244038331542638719289100990e15) }}, + {{ SC_(2.0), static_cast(std::ldexp(1.0, -53)), SC_(-1.03297463879542177245046832533417970379386617249046560049244e32) }}, + {{ SC_(3.0), static_cast(std::ldexp(1.0, -53)), SC_(-3.72168335868978735639260528876490232745489151562358712422544e48) }}, + {{ SC_(10.0), static_cast(std::ldexp(1.0, -53)), SC_(-4.15729476804920974669173904282420477878640623992500096231384e167) }}, + }}; + + do_test_cyl_neumann_y(y0_data, name, "Y0: Mathworld Data"); + do_test_cyl_neumann_y(y1_data, name, "Y1: Mathworld Data"); + do_test_cyl_neumann_y(yn_data, name, "Yn: Mathworld Data"); + do_test_cyl_neumann_y_int(y0_data, name, "Y0: Mathworld Data (Integer Version)"); + do_test_cyl_neumann_y_int(y1_data, name, "Y1: Mathworld Data (Integer Version)"); + do_test_cyl_neumann_y_int(yn_data, name, "Yn: Mathworld Data (Integer Version)"); + do_test_cyl_neumann_y(yv_data, name, "Yv: Mathworld Data"); + if(yv_large_data[0][1] != 0) + do_test_cyl_neumann_y(yv_large_data, name, "Yv: Mathworld Data (large values)"); + +#include "bessel_y01_data.ipp" + do_test_cyl_neumann_y(bessel_y01_data, name, "Y0 and Y1: Random Data"); +#include "bessel_yn_data.ipp" + do_test_cyl_neumann_y(bessel_yn_data, name, "Yn: Random Data"); +#include "bessel_yv_data.ipp" + do_test_cyl_neumann_y(bessel_yv_data, name, "Yv: Random Data"); + +#include "sph_neumann_data.ipp" + do_test_sph_neumann_y(sph_neumann_data, name, "y: Random Data"); +} + diff --git a/test/test_beta.cpp b/test/test_beta.cpp index 3cde419b0..a9f767516 100644 --- a/test/test_beta.cpp +++ b/test/test_beta.cpp @@ -7,25 +7,7 @@ #include -#ifdef _MSC_VER -# pragma warning (disable : 4996) // POSIX name for this item is deprecated -# pragma warning (disable : 4224) // nonstandard extension used : formal parameter 'arg' was previously defined as a type -# pragma warning (disable : 4180) // qualifier applied to function type has no meaning; ignored -#endif - -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "test_beta_hooks.hpp" -#include "handle_test_result.hpp" +#include "test_beta.hpp" // // DESCRIPTION: @@ -118,84 +100,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void do_test_beta(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::beta; -#else - pg funcp = boost::math::beta; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test beta against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::beta", test_name); -#ifdef TEST_OTHER - if(::boost::is_floating_point::value){ - funcp = other::beta; - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - print_test_result(result, data[result.worst()], result.worst(), type_name, "other::beta"); - } -#endif - std::cout << std::endl; -} -template -void test_beta(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // - // The contents are as follows, each row of data contains - // three items, input value a, input value b and beta(a, b): - // -# include "beta_small_data.ipp" - - do_test_beta(beta_small_data, name, "Beta Function: Small Values"); - -# include "beta_med_data.ipp" - - do_test_beta(beta_med_data, name, "Beta Function: Medium Values"); - -# include "beta_exp_data.ipp" - - do_test_beta(beta_exp_data, name, "Beta Function: Divergent Values"); -} - -#undef small // VC++ #defines small char !!!!!! -template -void test_spots(T) -{ - // - // Basic sanity checks, tolerance is 20 epsilon expressed as a percentage: - // - T tolerance = boost::math::tools::epsilon() * 20 * 100; - T small = boost::math::tools::epsilon() / 1024; - BOOST_CHECK_CLOSE(::boost::math::beta(static_cast(1), static_cast(1)), static_cast(1), tolerance); - BOOST_CHECK_CLOSE(::boost::math::beta(static_cast(1), static_cast(4)), static_cast(0.25), tolerance); - BOOST_CHECK_CLOSE(::boost::math::beta(static_cast(4), static_cast(1)), static_cast(0.25), tolerance); - BOOST_CHECK_CLOSE(::boost::math::beta(small, static_cast(4)), 1/small, tolerance); - BOOST_CHECK_CLOSE(::boost::math::beta(static_cast(4), small), 1/small, tolerance); - BOOST_CHECK_CLOSE(::boost::math::beta(static_cast(4), static_cast(20)), static_cast(0.00002823263692828910220214568040654997176736L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::beta(static_cast(0.0125L), static_cast(0.000023L)), static_cast(43558.24045647538375006349016083320744662L), tolerance); -} - int test_main(int, char* []) { expected_results(); diff --git a/test/test_beta.hpp b/test/test_beta.hpp new file mode 100644 index 000000000..bb285dc87 --- /dev/null +++ b/test/test_beta.hpp @@ -0,0 +1,109 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#ifdef _MSC_VER +# pragma warning (disable : 4996) // POSIX name for this item is deprecated +# pragma warning (disable : 4224) // nonstandard extension used : formal parameter 'arg' was previously defined as a type +# pragma warning (disable : 4180) // qualifier applied to function type has no meaning; ignored +#endif + +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "test_beta_hooks.hpp" +#include "handle_test_result.hpp" + +#undef small // VC++ #defines small char !!!!!! + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void do_test_beta(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::beta; +#else + pg funcp = boost::math::beta; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test beta against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::beta", test_name); +#ifdef TEST_OTHER + if(::boost::is_floating_point::value){ + funcp = other::beta; + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + print_test_result(result, data[result.worst()], result.worst(), type_name, "other::beta"); + } +#endif + std::cout << std::endl; +} +template +void test_beta(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file + // + // The contents are as follows, each row of data contains + // three items, input value a, input value b and beta(a, b): + // +# include "beta_small_data.ipp" + + do_test_beta(beta_small_data, name, "Beta Function: Small Values"); + +# include "beta_med_data.ipp" + + do_test_beta(beta_med_data, name, "Beta Function: Medium Values"); + +# include "beta_exp_data.ipp" + + do_test_beta(beta_exp_data, name, "Beta Function: Divergent Values"); +} + +template +void test_spots(T) +{ + // + // Basic sanity checks, tolerance is 20 epsilon expressed as a percentage: + // + T tolerance = boost::math::tools::epsilon() * 20 * 100; + T small = boost::math::tools::epsilon() / 1024; + BOOST_CHECK_CLOSE(::boost::math::beta(static_cast(1), static_cast(1)), static_cast(1), tolerance); + BOOST_CHECK_CLOSE(::boost::math::beta(static_cast(1), static_cast(4)), static_cast(0.25), tolerance); + BOOST_CHECK_CLOSE(::boost::math::beta(static_cast(4), static_cast(1)), static_cast(0.25), tolerance); + BOOST_CHECK_CLOSE(::boost::math::beta(small, static_cast(4)), 1/small, tolerance); + BOOST_CHECK_CLOSE(::boost::math::beta(static_cast(4), small), 1/small, tolerance); + BOOST_CHECK_CLOSE(::boost::math::beta(static_cast(4), static_cast(20)), static_cast(0.00002823263692828910220214568040654997176736L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::beta(static_cast(0.0125L), static_cast(0.000023L)), static_cast(43558.24045647538375006349016083320744662L), tolerance); +} + diff --git a/test/test_binomial_coeff.cpp b/test/test_binomial_coeff.cpp index b946f8039..9aa28ee1c 100644 --- a/test/test_binomial_coeff.cpp +++ b/test/test_binomial_coeff.cpp @@ -4,17 +4,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include - -#include -#include -#include -#include -#include -#include -#include "functor.hpp" -#include - -#include "handle_test_result.hpp" +#include "test_binomial_coeff.hpp" // // DESCRIPTION: @@ -93,53 +83,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -T binomial_wrapper(T n, T k) -{ - return boost::math::binomial_coefficient( - boost::math::itrunc(n), - boost::math::itrunc(k)); -} - -template -void test_binomial(T, const char* type_name) -{ - using namespace std; - - typedef T (*func_t)(T, T); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - func_t f = &binomial_wrapper; -#else - func_t f = &binomial_wrapper; -#endif - -#include "binomial_data.ipp" - - boost::math::tools::test_result result = boost::math::tools::test( - binomial_data, - bind_func(f, 0, 1), - extract_result(2)); - - std::cout << "~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n" - "Test results for small arguments and type " << type_name << std::endl << std::endl; - std::cout << "~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - handle_test_result(result, binomial_data[result.worst()], result.worst(), type_name, "binomial_coefficient", "Binomials: small arguments"); - std::cout << std::endl; - -#include "binomial_large_data.ipp" - - result = boost::math::tools::test( - binomial_large_data, - bind_func(f, 0, 1), - extract_result(2)); - - std::cout << "~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n" - "Test results for large arguments and type " << type_name << std::endl << std::endl; - std::cout << "~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - handle_test_result(result, binomial_large_data[result.worst()], result.worst(), type_name, "binomial_coefficient", "Binomials: large arguments"); - std::cout << std::endl; -} - template void test_spots(T, const char* name) { diff --git a/test/test_binomial_coeff.hpp b/test/test_binomial_coeff.hpp new file mode 100644 index 000000000..881379420 --- /dev/null +++ b/test/test_binomial_coeff.hpp @@ -0,0 +1,69 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include +#include +#include +#include +#include +#include +#include "functor.hpp" +#include + +#include "handle_test_result.hpp" + + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +T binomial_wrapper(T n, T k) +{ + return boost::math::binomial_coefficient( + boost::math::itrunc(n), + boost::math::itrunc(k)); +} + +template +void test_binomial(T, const char* type_name) +{ + using namespace std; + + typedef T (*func_t)(T, T); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + func_t f = &binomial_wrapper; +#else + func_t f = &binomial_wrapper; +#endif + +#include "binomial_data.ipp" + + boost::math::tools::test_result result = boost::math::tools::test( + binomial_data, + bind_func(f, 0, 1), + extract_result(2)); + + std::cout << "~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n" + "Test results for small arguments and type " << type_name << std::endl << std::endl; + std::cout << "~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + handle_test_result(result, binomial_data[result.worst()], result.worst(), type_name, "binomial_coefficient", "Binomials: small arguments"); + std::cout << std::endl; + +#include "binomial_large_data.ipp" + + result = boost::math::tools::test( + binomial_large_data, + bind_func(f, 0, 1), + extract_result(2)); + + std::cout << "~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n" + "Test results for large arguments and type " << type_name << std::endl << std::endl; + std::cout << "~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + handle_test_result(result, binomial_large_data[result.worst()], result.worst(), type_name, "binomial_coefficient", "Binomials: large arguments"); + std::cout << std::endl; +} + diff --git a/test/test_carlson.cpp b/test/test_carlson.cpp index 4719129be..551d7aecd 100644 --- a/test/test_carlson.cpp +++ b/test/test_carlson.cpp @@ -6,20 +6,8 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include +#include "test_carlson.hpp" -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" // // DESCRIPTION: // ~~~~~~~~~~~~ @@ -123,202 +111,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void do_test_ellint_rf(T& data, const char* type_name, const char* test) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - std::cout << "Testing: " << test << std::endl; - -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - value_type (*fp)(value_type, value_type, value_type) = boost::math::ellint_rf; -#else - value_type (*fp)(value_type, value_type, value_type) = boost::math::ellint_rf; -#endif - boost::math::tools::test_result result; - - result = boost::math::tools::test( - data, - bind_func(fp, 0, 1, 2), - extract_result(3)); - handle_test_result(result, data[result.worst()], result.worst(), - type_name, "boost::math::ellint_rf", test); - - std::cout << std::endl; - -} - -template -void do_test_ellint_rc(T& data, const char* type_name, const char* test) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - std::cout << "Testing: " << test << std::endl; - -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - value_type (*fp)(value_type, value_type) = boost::math::ellint_rc; -#else - value_type (*fp)(value_type, value_type) = boost::math::ellint_rc; -#endif - boost::math::tools::test_result result; - - result = boost::math::tools::test( - data, - bind_func(fp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), - type_name, "boost::math::ellint_rc", test); - - std::cout << std::endl; - -} - -template -void do_test_ellint_rj(T& data, const char* type_name, const char* test) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - std::cout << "Testing: " << test << std::endl; - -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - value_type (*fp)(value_type, value_type, value_type, value_type) = boost::math::ellint_rj; -#else - value_type (*fp)(value_type, value_type, value_type, value_type) = boost::math::ellint_rj; -#endif - boost::math::tools::test_result result; - - result = boost::math::tools::test( - data, - bind_func(fp, 0, 1, 2, 3), - extract_result(4)); - handle_test_result(result, data[result.worst()], result.worst(), - type_name, "boost::math::ellint_rf", test); - - std::cout << std::endl; - -} - -template -void do_test_ellint_rd(T& data, const char* type_name, const char* test) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - std::cout << "Testing: " << test << std::endl; - -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - value_type (*fp)(value_type, value_type, value_type) = boost::math::ellint_rd; -#else - value_type (*fp)(value_type, value_type, value_type) = boost::math::ellint_rd; -#endif - boost::math::tools::test_result result; - - result = boost::math::tools::test( - data, - bind_func(fp, 0, 1, 2), - extract_result(3)); - handle_test_result(result, data[result.worst()], result.worst(), - type_name, "boost::math::ellint_rd", test); - - std::cout << std::endl; - -} - -template -void test_spots(T, const char* type_name) -{ - using namespace boost::math; - using namespace std; - // Spot values from Numerical Computation of Real or Complex - // Elliptic Integrals, B. C. Carlson: http://arxiv.org/abs/math.CA/9409227 - // RF: - T tolerance = (std::max)(T(1e-13f), tools::epsilon() * 5) * 100; // Note 5eps expressed as a persentage!!! - T eps2 = 2 * tools::epsilon(); - BOOST_CHECK_CLOSE(ellint_rf(T(1), T(2), T(0)), T(1.3110287771461), tolerance); - BOOST_CHECK_CLOSE(ellint_rf(T(0.5), T(1), T(0)), T(1.8540746773014), tolerance); - BOOST_CHECK_CLOSE(ellint_rf(T(2), T(3), T(4)), T(0.58408284167715), tolerance); - // RC: - BOOST_CHECK_CLOSE_FRACTION(ellint_rc(T(0), T(1)/4), boost::math::constants::pi(), eps2); - BOOST_CHECK_CLOSE_FRACTION(ellint_rc(T(9)/4, T(2)), log(T(2)), eps2); - BOOST_CHECK_CLOSE_FRACTION(ellint_rc(T(1)/4, T(-2)), log(T(2))/3, eps2); - // RJ: - BOOST_CHECK_CLOSE(ellint_rj(T(0), T(1), T(2), T(3)), T(0.77688623778582), tolerance); - BOOST_CHECK_CLOSE(ellint_rj(T(2), T(3), T(4), T(5)), T(0.14297579667157), tolerance); - BOOST_CHECK_CLOSE(ellint_rj(T(2), T(3), T(4), T(-0.5)), T(0.24723819703052), tolerance); - BOOST_CHECK_CLOSE(ellint_rj(T(2), T(3), T(4), T(-5)), T(-0.12711230042964), tolerance); - // RD: - BOOST_CHECK_CLOSE(ellint_rd(T(0), T(2), T(1)), T(1.7972103521034), tolerance); - BOOST_CHECK_CLOSE(ellint_rd(T(2), T(3), T(4)), T(0.16510527294261), tolerance); - - // Sanity/consistency checks from Numerical Computation of Real or Complex - // Elliptic Integrals, B. C. Carlson: http://arxiv.org/abs/math.CA/9409227 - std::tr1::mt19937 ran; - std::tr1::uniform_real ur(0, 1000); - T eps40 = 40 * tools::epsilon(); - - for(unsigned i = 0; i < 1000; ++i) - { - T x = ur(ran); - T y = ur(ran); - T z = ur(ran); - T lambda = ur(ran); - T mu = x * y / lambda; - // RF, eq 49: - T s1 = ellint_rf(x+lambda, y+lambda, lambda) + - ellint_rf(x + mu, y + mu, mu); - T s2 = ellint_rf(x, y, T(0)); - BOOST_CHECK_CLOSE_FRACTION(s1, s2, eps40); - // RC is degenerate case of RF: - s1 = ellint_rc(x, y); - s2 = ellint_rf(x, y, y); - BOOST_CHECK_CLOSE_FRACTION(s1, s2, eps40); - // RC, eq 50 (Note have to assume y = x): - T mu2 = x * x / lambda; - s1 = ellint_rc(lambda, x+lambda) - + ellint_rc(mu2, x + mu2); - s2 = ellint_rc(T(0), x); - BOOST_CHECK_CLOSE_FRACTION(s1, s2, eps40); - /* - T p = ????; // no closed form for a, b and p??? - s1 = ellint_rj(x+lambda, y+lambda, lambda, p+lambda) - + ellint_rj(x+mu, y+mu, mu, p+mu); - s2 = ellint_rj(x, y, T(0), p) - - 3 * ellint_rc(a, b); - */ - // RD, eq 53: - s1 = ellint_rd(lambda, x+lambda, y+lambda) - + ellint_rd(mu, x+mu, y+mu); - s2 = ellint_rd(T(0), x, y) - - 3 / (y * sqrt(x+y+lambda+mu)); - BOOST_CHECK_CLOSE_FRACTION(s1, s2, eps40); - // RD is degenerate case of RJ: - s1 = ellint_rd(x, y, z); - s2 = ellint_rj(x, y, z, z); - BOOST_CHECK_CLOSE_FRACTION(s1, s2, eps40); - } - - // - // Now random spot values: - // -#include "ellint_rf_data.ipp" - - do_test_ellint_rf(ellint_rf_data, type_name, "RF: Random data"); - -#include "ellint_rc_data.ipp" - - do_test_ellint_rc(ellint_rc_data, type_name, "RC: Random data"); - -#include "ellint_rj_data.ipp" - - do_test_ellint_rj(ellint_rj_data, type_name, "RJ: Random data"); - -#include "ellint_rd_data.ipp" - - do_test_ellint_rd(ellint_rd_data, type_name, "RD: Random data"); -} int test_main(int, char* []) { diff --git a/test/test_carlson.hpp b/test/test_carlson.hpp new file mode 100644 index 000000000..c09c40dd9 --- /dev/null +++ b/test/test_carlson.hpp @@ -0,0 +1,222 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void do_test_ellint_rf(T& data, const char* type_name, const char* test) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + std::cout << "Testing: " << test << std::endl; + +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + value_type (*fp)(value_type, value_type, value_type) = boost::math::ellint_rf; +#else + value_type (*fp)(value_type, value_type, value_type) = boost::math::ellint_rf; +#endif + boost::math::tools::test_result result; + + result = boost::math::tools::test( + data, + bind_func(fp, 0, 1, 2), + extract_result(3)); + handle_test_result(result, data[result.worst()], result.worst(), + type_name, "boost::math::ellint_rf", test); + + std::cout << std::endl; + +} + +template +void do_test_ellint_rc(T& data, const char* type_name, const char* test) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + std::cout << "Testing: " << test << std::endl; + +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + value_type (*fp)(value_type, value_type) = boost::math::ellint_rc; +#else + value_type (*fp)(value_type, value_type) = boost::math::ellint_rc; +#endif + boost::math::tools::test_result result; + + result = boost::math::tools::test( + data, + bind_func(fp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), + type_name, "boost::math::ellint_rc", test); + + std::cout << std::endl; + +} + +template +void do_test_ellint_rj(T& data, const char* type_name, const char* test) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + std::cout << "Testing: " << test << std::endl; + +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + value_type (*fp)(value_type, value_type, value_type, value_type) = boost::math::ellint_rj; +#else + value_type (*fp)(value_type, value_type, value_type, value_type) = boost::math::ellint_rj; +#endif + boost::math::tools::test_result result; + + result = boost::math::tools::test( + data, + bind_func(fp, 0, 1, 2, 3), + extract_result(4)); + handle_test_result(result, data[result.worst()], result.worst(), + type_name, "boost::math::ellint_rf", test); + + std::cout << std::endl; + +} + +template +void do_test_ellint_rd(T& data, const char* type_name, const char* test) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + std::cout << "Testing: " << test << std::endl; + +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + value_type (*fp)(value_type, value_type, value_type) = boost::math::ellint_rd; +#else + value_type (*fp)(value_type, value_type, value_type) = boost::math::ellint_rd; +#endif + boost::math::tools::test_result result; + + result = boost::math::tools::test( + data, + bind_func(fp, 0, 1, 2), + extract_result(3)); + handle_test_result(result, data[result.worst()], result.worst(), + type_name, "boost::math::ellint_rd", test); + + std::cout << std::endl; + +} + +template +void test_spots(T, const char* type_name) +{ +#ifndef TEST_UDT + using namespace boost::math; + using namespace std; + // Spot values from Numerical Computation of Real or Complex + // Elliptic Integrals, B. C. Carlson: http://arxiv.org/abs/math.CA/9409227 + // RF: + T tolerance = (std::max)(T(1e-13f), tools::epsilon() * 5) * 100; // Note 5eps expressed as a persentage!!! + T eps2 = 2 * tools::epsilon(); + BOOST_CHECK_CLOSE(ellint_rf(T(1), T(2), T(0)), T(1.3110287771461), tolerance); + BOOST_CHECK_CLOSE(ellint_rf(T(0.5), T(1), T(0)), T(1.8540746773014), tolerance); + BOOST_CHECK_CLOSE(ellint_rf(T(2), T(3), T(4)), T(0.58408284167715), tolerance); + // RC: + BOOST_CHECK_CLOSE_FRACTION(ellint_rc(T(0), T(1)/4), boost::math::constants::pi(), eps2); + BOOST_CHECK_CLOSE_FRACTION(ellint_rc(T(9)/4, T(2)), log(T(2)), eps2); + BOOST_CHECK_CLOSE_FRACTION(ellint_rc(T(1)/4, T(-2)), log(T(2))/3, eps2); + // RJ: + BOOST_CHECK_CLOSE(ellint_rj(T(0), T(1), T(2), T(3)), T(0.77688623778582), tolerance); + BOOST_CHECK_CLOSE(ellint_rj(T(2), T(3), T(4), T(5)), T(0.14297579667157), tolerance); + BOOST_CHECK_CLOSE(ellint_rj(T(2), T(3), T(4), T(-0.5)), T(0.24723819703052), tolerance); + BOOST_CHECK_CLOSE(ellint_rj(T(2), T(3), T(4), T(-5)), T(-0.12711230042964), tolerance); + // RD: + BOOST_CHECK_CLOSE(ellint_rd(T(0), T(2), T(1)), T(1.7972103521034), tolerance); + BOOST_CHECK_CLOSE(ellint_rd(T(2), T(3), T(4)), T(0.16510527294261), tolerance); + + // Sanity/consistency checks from Numerical Computation of Real or Complex + // Elliptic Integrals, B. C. Carlson: http://arxiv.org/abs/math.CA/9409227 + std::tr1::mt19937 ran; + std::tr1::uniform_real ur(0, 1000); + T eps40 = 40 * tools::epsilon(); + + for(unsigned i = 0; i < 1000; ++i) + { + T x = ur(ran); + T y = ur(ran); + T z = ur(ran); + T lambda = ur(ran); + T mu = x * y / lambda; + // RF, eq 49: + T s1 = ellint_rf(x+lambda, y+lambda, lambda) + + ellint_rf(x + mu, y + mu, mu); + T s2 = ellint_rf(x, y, T(0)); + BOOST_CHECK_CLOSE_FRACTION(s1, s2, eps40); + // RC is degenerate case of RF: + s1 = ellint_rc(x, y); + s2 = ellint_rf(x, y, y); + BOOST_CHECK_CLOSE_FRACTION(s1, s2, eps40); + // RC, eq 50 (Note have to assume y = x): + T mu2 = x * x / lambda; + s1 = ellint_rc(lambda, x+lambda) + + ellint_rc(mu2, x + mu2); + s2 = ellint_rc(T(0), x); + BOOST_CHECK_CLOSE_FRACTION(s1, s2, eps40); + /* + T p = ????; // no closed form for a, b and p??? + s1 = ellint_rj(x+lambda, y+lambda, lambda, p+lambda) + + ellint_rj(x+mu, y+mu, mu, p+mu); + s2 = ellint_rj(x, y, T(0), p) + - 3 * ellint_rc(a, b); + */ + // RD, eq 53: + s1 = ellint_rd(lambda, x+lambda, y+lambda) + + ellint_rd(mu, x+mu, y+mu); + s2 = ellint_rd(T(0), x, y) + - 3 / (y * sqrt(x+y+lambda+mu)); + BOOST_CHECK_CLOSE_FRACTION(s1, s2, eps40); + // RD is degenerate case of RJ: + s1 = ellint_rd(x, y, z); + s2 = ellint_rj(x, y, z, z); + BOOST_CHECK_CLOSE_FRACTION(s1, s2, eps40); + } +#endif + // + // Now random spot values: + // +#include "ellint_rf_data.ipp" + + do_test_ellint_rf(ellint_rf_data, type_name, "RF: Random data"); + +#include "ellint_rc_data.ipp" + + do_test_ellint_rc(ellint_rc_data, type_name, "RC: Random data"); + +#include "ellint_rj_data.ipp" + + do_test_ellint_rj(ellint_rj_data, type_name, "RJ: Random data"); + +#include "ellint_rd_data.ipp" + + do_test_ellint_rd(ellint_rd_data, type_name, "RD: Random data"); +} + diff --git a/test/test_cbrt.cpp b/test/test_cbrt.cpp index 81a6a4b33..00de1319a 100644 --- a/test/test_cbrt.cpp +++ b/test/test_cbrt.cpp @@ -10,18 +10,7 @@ #endif #include // include /libs/math/src/ - -#include -#include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" +#include "test_cbrt.hpp" // // DESCRIPTION: @@ -84,65 +73,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -struct negative_cbrt -{ - negative_cbrt(){} - - template - typename S::value_type operator()(const S& row) - { - return boost::math::cbrt(-row[1]); - } -}; - - -template -void do_test_cbrt(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::cbrt; -#else - pg funcp = boost::math::cbrt; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test cbrt against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 1), - extract_result(0)); - result += boost::math::tools::test( - data, - negative_cbrt(), - negate(extract_result(0))); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cbrt", test_name); - std::cout << std::endl; -} -template -void test_cbrt(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file. - // - // The contents are as follows, each row of data contains - // three items, input value a, input value b and erf(a, b): - // -# include "cbrt_data.ipp" - - do_test_cbrt(cbrt_data, name, "cbrt Function"); - -} - int test_main(int, char* []) { expected_results(); @@ -158,4 +88,3 @@ int test_main(int, char* []) return 0; } - diff --git a/test/test_cbrt.hpp b/test/test_cbrt.hpp new file mode 100644 index 000000000..c8a36491a --- /dev/null +++ b/test/test_cbrt.hpp @@ -0,0 +1,81 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +struct negative_cbrt +{ + negative_cbrt(){} + + template + typename S::value_type operator()(const S& row) + { + return boost::math::cbrt(-row[1]); + } +}; + + +template +void do_test_cbrt(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::cbrt; +#else + pg funcp = boost::math::cbrt; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test cbrt against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 1), + extract_result(0)); + result += boost::math::tools::test( + data, + negative_cbrt(), + negate(extract_result(0))); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::cbrt", test_name); + std::cout << std::endl; +} +template +void test_cbrt(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file. + // + // The contents are as follows, each row of data contains + // three items, input value a, input value b and erf(a, b): + // +# include "cbrt_data.ipp" + + do_test_cbrt(cbrt_data, name, "cbrt Function"); + +} + diff --git a/test/test_digamma.cpp b/test/test_digamma.cpp index d1f27223a..3566758f2 100644 --- a/test/test_digamma.cpp +++ b/test/test_digamma.cpp @@ -4,15 +4,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include - -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" +#include "test_digamma.hpp" // // DESCRIPTION: @@ -65,62 +57,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void do_test_digamma(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::digamma; -#else - pg funcp = boost::math::digamma; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test digamma against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(1)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::digamma", test_name); - std::cout << std::endl; -} - -template -void test_digamma(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // - // The contents are as follows, each row of data contains - // three items, input value a, input value b and erf(a, b): - // -# include "digamma_data.ipp" - - do_test_digamma(digamma_data, name, "Digamma Function: Large Values"); - -# include "digamma_root_data.ipp" - - do_test_digamma(digamma_root_data, name, "Digamma Function: Near the Positive Root"); - -# include "digamma_small_data.ipp" - - do_test_digamma(digamma_small_data, name, "Digamma Function: Near Zero"); - -# include "digamma_neg_data.ipp" - - do_test_digamma(digamma_neg_data, name, "Digamma Function: Negative Values"); - -} - template void test_spots(T, const char* t) { diff --git a/test/test_digamma.hpp b/test/test_digamma.hpp new file mode 100644 index 000000000..07f93604d --- /dev/null +++ b/test/test_digamma.hpp @@ -0,0 +1,75 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void do_test_digamma(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::digamma; +#else + pg funcp = boost::math::digamma; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test digamma against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(1)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::digamma", test_name); + std::cout << std::endl; +} + +template +void test_digamma(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file + // + // The contents are as follows, each row of data contains + // three items, input value a, input value b and erf(a, b): + // +# include "digamma_data.ipp" + + do_test_digamma(digamma_data, name, "Digamma Function: Large Values"); + +# include "digamma_root_data.ipp" + + do_test_digamma(digamma_root_data, name, "Digamma Function: Near the Positive Root"); + +# include "digamma_small_data.ipp" + + do_test_digamma(digamma_small_data, name, "Digamma Function: Near Zero"); + +# include "digamma_neg_data.ipp" + + do_test_digamma(digamma_neg_data, name, "Digamma Function: Negative Values"); + +} + diff --git a/test/test_ellint_1.cpp b/test/test_ellint_1.cpp index 40e02149e..5cb0674c6 100644 --- a/test/test_ellint_1.cpp +++ b/test/test_ellint_1.cpp @@ -7,20 +7,8 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include +#include "test_ellint_1.hpp" -#ifdef _MSC_VER -# pragma warning(disable : 4756) // overflow in constant arithmetic -// Constants are too big for float case, but this doesn't matter for test. -#endif - -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" // // DESCRIPTION: // ~~~~~~~~~~~~ @@ -91,114 +79,6 @@ void expected_results() } -template -void do_test_ellint_f(T& data, const char* type_name, const char* test) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - std::cout << "Testing: " << test << std::endl; - -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - value_type (*fp2)(value_type, value_type) = boost::math::ellint_1; -#else - value_type (*fp2)(value_type, value_type) = boost::math::ellint_1; -#endif - boost::math::tools::test_result result; - - result = boost::math::tools::test( - data, - bind_func(fp2, 1, 0), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), - type_name, "boost::math::ellint_1", test); - - std::cout << std::endl; - -} - -template -void do_test_ellint_k(T& data, const char* type_name, const char* test) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - boost::math::tools::test_result result; - - std::cout << "Testing: " << test << std::endl; - -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - value_type (*fp1)(value_type) = boost::math::ellint_1; -#else - value_type (*fp1)(value_type) = boost::math::ellint_1; -#endif - result = boost::math::tools::test( - data, - bind_func(fp1, 0), - extract_result(1)); - handle_test_result(result, data[result.worst()], result.worst(), - type_name, "boost::math::ellint_1", test); - - std::cout << std::endl; -} - -template -void test_spots(T, const char* type_name) -{ - // Function values calculated on http://functions.wolfram.com/ - // Note that Mathematica's EllipticF accepts k^2 as the second parameter. - #define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 19> data1 = { - SC_(0), SC_(0), SC_(0), - SC_(-10), SC_(0), SC_(-10), - SC_(-1), SC_(-1), SC_(-1.2261911708835170708130609674719067527242483502207), - SC_(-4), SC_(0.875), SC_(-5.3190556182262405182189463092940736859067548232647), - SC_(8), SC_(-0.625), SC_(9.0419973860310100524448893214394562615252527557062), - SC_(1e-05), SC_(0.875), SC_(0.000010000000000127604166668510945638036143355898993088), - SC_(1e+05), SC_(10)/1024, SC_(100002.38431454899771096037307519328741455615271038), - SC_(1e-20), SC_(1), SC_(1.0000000000000000000000000000000000000000166666667e-20), - SC_(1e-20), SC_(1e-20), SC_(1.000000000000000e-20), - SC_(1e+20), SC_(400)/1024, SC_(1.0418143796499216839719289963154558027005142709763e20), - SC_(1e+50), SC_(0.875), SC_(1.3913251718238765549409892714295358043696028445944e50), - SC_(2), SC_(0.5), SC_(2.1765877052210673672479877957388515321497888026770), - SC_(4), SC_(0.5), SC_(4.2543274975235836861894752787874633017836785640477), - SC_(6), SC_(0.5), SC_(6.4588766202317746302999080620490579800463614807916), - SC_(10), SC_(0.5), SC_(10.697409951222544858346795279378531495869386960090), - SC_(-2), SC_(0.5), SC_(-2.1765877052210673672479877957388515321497888026770), - SC_(-4), SC_(0.5), SC_(-4.2543274975235836861894752787874633017836785640477), - SC_(-6), SC_(0.5), SC_(-6.4588766202317746302999080620490579800463614807916), - SC_(-10), SC_(0.5), SC_(-10.697409951222544858346795279378531495869386960090), - }; - #undef SC_ - - do_test_ellint_f(data1, type_name, "Elliptic Integral F: Mathworld Data"); - -#include "ellint_f_data.ipp" - - do_test_ellint_f(ellint_f_data, type_name, "Elliptic Integral F: Random Data"); - - // Function values calculated on http://functions.wolfram.com/ - // Note that Mathematica's EllipticK accepts k^2 as the second parameter. - #define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 9> data2 = { - SC_(0), SC_(1.5707963267948966192313216916397514420985846996876), - SC_(0.125), SC_(1.5769867712158131421244030532288080803822271060839), - SC_(0.25), SC_(1.5962422221317835101489690714979498795055744578951), - SC_(300)/1024, SC_(1.6062331054696636704261124078746600894998873503208), - SC_(400)/1024, SC_(1.6364782007562008756208066125715722889067992997614), - SC_(-0.5), SC_(1.6857503548125960428712036577990769895008008941411), - SC_(-0.75), SC_(1.9109897807518291965531482187613425592531451316788), - 1-SC_(1)/8, SC_(2.185488469278223686913080323730158689730428415766), - 1-SC_(1)/1024, SC_(4.5074135978990422666372495313621124487894807327687), - }; - #undef SC_ - - do_test_ellint_k(data2, type_name, "Elliptic Integral K: Mathworld Data"); - -#include "ellint_k_data.ipp" - - do_test_ellint_k(ellint_k_data, type_name, "Elliptic Integral K: Random Data"); -} - int test_main(int, char* []) { expected_results(); diff --git a/test/test_ellint_1.hpp b/test/test_ellint_1.hpp new file mode 100644 index 000000000..0afb222c3 --- /dev/null +++ b/test/test_ellint_1.hpp @@ -0,0 +1,128 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#ifdef _MSC_VER +# pragma warning(disable : 4756) // overflow in constant arithmetic +// Constants are too big for float case, but this doesn't matter for test. +#endif + +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void do_test_ellint_f(T& data, const char* type_name, const char* test) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + std::cout << "Testing: " << test << std::endl; + +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + value_type (*fp2)(value_type, value_type) = boost::math::ellint_1; +#else + value_type (*fp2)(value_type, value_type) = boost::math::ellint_1; +#endif + boost::math::tools::test_result result; + + result = boost::math::tools::test( + data, + bind_func(fp2, 1, 0), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), + type_name, "boost::math::ellint_1", test); + + std::cout << std::endl; + +} + +template +void do_test_ellint_k(T& data, const char* type_name, const char* test) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + boost::math::tools::test_result result; + + std::cout << "Testing: " << test << std::endl; + +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + value_type (*fp1)(value_type) = boost::math::ellint_1; +#else + value_type (*fp1)(value_type) = boost::math::ellint_1; +#endif + result = boost::math::tools::test( + data, + bind_func(fp1, 0), + extract_result(1)); + handle_test_result(result, data[result.worst()], result.worst(), + type_name, "boost::math::ellint_1", test); + + std::cout << std::endl; +} + +template +void test_spots(T, const char* type_name) +{ + // Function values calculated on http://functions.wolfram.com/ + // Note that Mathematica's EllipticF accepts k^2 as the second parameter. + static const boost::array, 19> data1 = {{ + {{ SC_(0), SC_(0), SC_(0) }}, + {{ SC_(-10), SC_(0), SC_(-10) }}, + {{ SC_(-1), SC_(-1), SC_(-1.2261911708835170708130609674719067527242483502207) }}, + {{ SC_(-4), SC_(0.875), SC_(-5.3190556182262405182189463092940736859067548232647) }}, + {{ SC_(8), SC_(-0.625), SC_(9.0419973860310100524448893214394562615252527557062) }}, + {{ SC_(1e-05), SC_(0.875), SC_(0.000010000000000127604166668510945638036143355898993088) }}, + {{ SC_(1e+05), SC_(10)/1024, SC_(100002.38431454899771096037307519328741455615271038) }}, + {{ SC_(1e-20), SC_(1), SC_(1.0000000000000000000000000000000000000000166666667e-20) }}, + {{ SC_(1e-20), SC_(1e-20), SC_(1.000000000000000e-20) }}, + {{ SC_(1e+20), SC_(400)/1024, SC_(1.0418143796499216839719289963154558027005142709763e20) }}, + {{ SC_(1e+50), SC_(0.875), SC_(1.3913251718238765549409892714295358043696028445944e50) }}, + {{ SC_(2), SC_(0.5), SC_(2.1765877052210673672479877957388515321497888026770) }}, + {{ SC_(4), SC_(0.5), SC_(4.2543274975235836861894752787874633017836785640477) }}, + {{ SC_(6), SC_(0.5), SC_(6.4588766202317746302999080620490579800463614807916) }}, + {{ SC_(10), SC_(0.5), SC_(10.697409951222544858346795279378531495869386960090) }}, + {{ SC_(-2), SC_(0.5), SC_(-2.1765877052210673672479877957388515321497888026770) }}, + {{ SC_(-4), SC_(0.5), SC_(-4.2543274975235836861894752787874633017836785640477) }}, + {{ SC_(-6), SC_(0.5), SC_(-6.4588766202317746302999080620490579800463614807916) }}, + {{ SC_(-10), SC_(0.5), SC_(-10.697409951222544858346795279378531495869386960090) }}, + }}; + + do_test_ellint_f(data1, type_name, "Elliptic Integral F: Mathworld Data"); + +#include "ellint_f_data.ipp" + + do_test_ellint_f(ellint_f_data, type_name, "Elliptic Integral F: Random Data"); + + // Function values calculated on http://functions.wolfram.com/ + // Note that Mathematica's EllipticK accepts k^2 as the second parameter. + static const boost::array, 9> data2 = {{ + {{ SC_(0), SC_(1.5707963267948966192313216916397514420985846996876) }}, + {{ SC_(0.125), SC_(1.5769867712158131421244030532288080803822271060839) }}, + {{ SC_(0.25), SC_(1.5962422221317835101489690714979498795055744578951) }}, + {{ SC_(300)/1024, SC_(1.6062331054696636704261124078746600894998873503208) }}, + {{ SC_(400)/1024, SC_(1.6364782007562008756208066125715722889067992997614) }}, + {{ SC_(-0.5), SC_(1.6857503548125960428712036577990769895008008941411) }}, + {{ SC_(-0.75), SC_(1.9109897807518291965531482187613425592531451316788) }}, + {{ 1-SC_(1)/8, SC_(2.185488469278223686913080323730158689730428415766) }}, + {{ 1-SC_(1)/1024, SC_(4.5074135978990422666372495313621124487894807327687) }}, + }}; + + do_test_ellint_k(data2, type_name, "Elliptic Integral K: Mathworld Data"); + +#include "ellint_k_data.ipp" + + do_test_ellint_k(ellint_k_data, type_name, "Elliptic Integral K: Random Data"); +} + diff --git a/test/test_ellint_2.cpp b/test/test_ellint_2.cpp index 3ff61eefe..a9a0c3e1f 100644 --- a/test/test_ellint_2.cpp +++ b/test/test_ellint_2.cpp @@ -7,20 +7,8 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include +#include "test_ellint_2.hpp" -#ifdef _MSC_VER -# pragma warning(disable : 4756) // overflow in constant arithmetic -// Constants are too big for float case, but this doesn't matter for test. -#endif - -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" // // DESCRIPTION: // ~~~~~~~~~~~~ @@ -91,105 +79,6 @@ void expected_results() } -template -void do_test_ellint_e2(const T& data, const char* type_name, const char* test) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - std::cout << "Testing: " << test << std::endl; - -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - value_type (*fp2)(value_type, value_type) = boost::math::ellint_2; -#else - value_type (*fp2)(value_type, value_type) = boost::math::ellint_2; -#endif - boost::math::tools::test_result result; - - result = boost::math::tools::test( - data, - bind_func(fp2, 1, 0), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), - type_name, "boost::math::ellint_2", test); - - std::cout << std::endl; -} - -template -void do_test_ellint_e1(T& data, const char* type_name, const char* test) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - boost::math::tools::test_result result; - - std::cout << "Testing: " << test << std::endl; - -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - value_type (*fp1)(value_type) = boost::math::ellint_2; -#else - value_type (*fp1)(value_type) = boost::math::ellint_2; -#endif - result = boost::math::tools::test( - data, - bind_func(fp1, 0), - extract_result(1)); - handle_test_result(result, data[result.worst()], result.worst(), - type_name, "boost::math::ellint_2", test); - - std::cout << std::endl; -} - -template -void test_spots(T, const char* type_name) -{ - // Function values calculated on http://functions.wolfram.com/ - // Note that Mathematica's EllipticE accepts k^2 as the second parameter. - #define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 10> data1 = { - SC_(0), SC_(0), SC_(0), - SC_(-10), SC_(0), SC_(-10), - SC_(-1), SC_(-1), SC_(-0.84147098480789650665250232163029899962256306079837), - SC_(-4), SC_(900) / 1024, SC_(-3.1756145986492562317862928524528520686391383168377), - SC_(8), SC_(-600) / 1024, SC_(7.2473147180505693037677015377802777959345489333465), - SC_(1e-05), SC_(800) / 1024, SC_(9.999999999898274739584436515967055859383969942432E-6), - SC_(1e+05), SC_(100) / 1024, SC_(99761.153306972066658135668386691227343323331995888), - SC_(1e+10), SC_(-0.5), SC_(9.3421545766487137036576748555295222252286528414669e9), - static_cast(ldexp(SC_(1), 66)), SC_(400) / 1024, SC_(7.0886102721911705466476846969992069994308167515242e19), - static_cast(ldexp(SC_(1), 166)), SC_(900) / 1024, SC_(7.1259011068364515942912094521783688927118026465790e49), - }; - #undef SC_ - - do_test_ellint_e2(data1, type_name, "Elliptic Integral E: Mathworld Data"); - -#include "ellint_e2_data.ipp" - - do_test_ellint_e2(ellint_e2_data, type_name, "Elliptic Integral E: Random Data"); - - // Function values calculated on http://functions.wolfram.com/ - // Note that Mathematica's EllipticE accepts k^2 as the second parameter. - #define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 10> data2 = { - SC_(-1), SC_(1), - SC_(0), SC_(1.5707963267948966192313216916397514420985846996876), - SC_(100) / 1024, SC_(1.5670445330545086723323795143598956428788609133377), - SC_(200) / 1024, SC_(1.5557071588766556854463404816624361127847775545087), - SC_(300) / 1024, SC_(1.5365278991162754883035625322482669608948678755743), - SC_(400) / 1024, SC_(1.5090417763083482272165682786143770446401437564021), - SC_(-0.5), SC_(1.4674622093394271554597952669909161360253617523272), - SC_(-600) / 1024, SC_(1.4257538571071297192428217218834579920545946473778), - SC_(-800) / 1024, SC_(1.2927868476159125056958680222998765985004489572909), - SC_(-900) / 1024, SC_(1.1966864890248739524112920627353824133420353430982), - }; - #undef SC_ - - do_test_ellint_e1(data2, type_name, "Elliptic Integral E: Mathworld Data"); - -#include "ellint_e_data.ipp" - - do_test_ellint_e1(ellint_e_data, type_name, "Elliptic Integral E: Random Data"); -} - int test_main(int, char* []) { expected_results(); diff --git a/test/test_ellint_2.hpp b/test/test_ellint_2.hpp new file mode 100644 index 000000000..29dbe40e6 --- /dev/null +++ b/test/test_ellint_2.hpp @@ -0,0 +1,119 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#ifdef _MSC_VER +# pragma warning(disable : 4756) // overflow in constant arithmetic +// Constants are too big for float case, but this doesn't matter for test. +#endif + +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void do_test_ellint_e2(const T& data, const char* type_name, const char* test) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + std::cout << "Testing: " << test << std::endl; + +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + value_type (*fp2)(value_type, value_type) = boost::math::ellint_2; +#else + value_type (*fp2)(value_type, value_type) = boost::math::ellint_2; +#endif + boost::math::tools::test_result result; + + result = boost::math::tools::test( + data, + bind_func(fp2, 1, 0), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), + type_name, "boost::math::ellint_2", test); + + std::cout << std::endl; +} + +template +void do_test_ellint_e1(T& data, const char* type_name, const char* test) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + boost::math::tools::test_result result; + + std::cout << "Testing: " << test << std::endl; + +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + value_type (*fp1)(value_type) = boost::math::ellint_2; +#else + value_type (*fp1)(value_type) = boost::math::ellint_2; +#endif + result = boost::math::tools::test( + data, + bind_func(fp1, 0), + extract_result(1)); + handle_test_result(result, data[result.worst()], result.worst(), + type_name, "boost::math::ellint_2", test); + + std::cout << std::endl; +} + +template +void test_spots(T, const char* type_name) +{ + // Function values calculated on http://functions.wolfram.com/ + // Note that Mathematica's EllipticE accepts k^2 as the second parameter. + static const boost::array, 10> data1 = {{ + {{ SC_(0), SC_(0), SC_(0) }}, + {{ SC_(-10), SC_(0), SC_(-10) }}, + {{ SC_(-1), SC_(-1), SC_(-0.84147098480789650665250232163029899962256306079837) }}, + {{ SC_(-4), SC_(900) / 1024, SC_(-3.1756145986492562317862928524528520686391383168377) }}, + {{ SC_(8), SC_(-600) / 1024, SC_(7.2473147180505693037677015377802777959345489333465) }}, + {{ SC_(1e-05), SC_(800) / 1024, SC_(9.999999999898274739584436515967055859383969942432E-6) }}, + {{ SC_(1e+05), SC_(100) / 1024, SC_(99761.153306972066658135668386691227343323331995888) }}, + {{ SC_(1e+10), SC_(-0.5), SC_(9.3421545766487137036576748555295222252286528414669e9) }}, + {{ static_cast(ldexp(SC_(1), 66)), SC_(400) / 1024, SC_(7.0886102721911705466476846969992069994308167515242e19) }}, + {{ static_cast(ldexp(SC_(1), 166)), SC_(900) / 1024, SC_(7.1259011068364515942912094521783688927118026465790e49) }}, + }}; + + do_test_ellint_e2(data1, type_name, "Elliptic Integral E: Mathworld Data"); + +#include "ellint_e2_data.ipp" + + do_test_ellint_e2(ellint_e2_data, type_name, "Elliptic Integral E: Random Data"); + + // Function values calculated on http://functions.wolfram.com/ + // Note that Mathematica's EllipticE accepts k^2 as the second parameter. + static const boost::array, 10> data2 = {{ + {{ SC_(-1), SC_(1) }}, + {{ SC_(0), SC_(1.5707963267948966192313216916397514420985846996876) }}, + {{ SC_(100) / 1024, SC_(1.5670445330545086723323795143598956428788609133377) }}, + {{ SC_(200) / 1024, SC_(1.5557071588766556854463404816624361127847775545087) }}, + {{ SC_(300) / 1024, SC_(1.5365278991162754883035625322482669608948678755743) }}, + {{ SC_(400) / 1024, SC_(1.5090417763083482272165682786143770446401437564021) }}, + {{ SC_(-0.5), SC_(1.4674622093394271554597952669909161360253617523272) }}, + {{ SC_(-600) / 1024, SC_(1.4257538571071297192428217218834579920545946473778) }}, + {{ SC_(-800) / 1024, SC_(1.2927868476159125056958680222998765985004489572909) }}, + {{ SC_(-900) / 1024, SC_(1.1966864890248739524112920627353824133420353430982) }}, + }}; + + do_test_ellint_e1(data2, type_name, "Elliptic Integral E: Mathworld Data"); + +#include "ellint_e_data.ipp" + + do_test_ellint_e1(ellint_e_data, type_name, "Elliptic Integral E: Random Data"); +} + diff --git a/test/test_ellint_3.cpp b/test/test_ellint_3.cpp index 70513c823..2e3d4382d 100644 --- a/test/test_ellint_3.cpp +++ b/test/test_ellint_3.cpp @@ -7,20 +7,8 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include +#include "test_ellint_3.hpp" -#ifdef _MSC_VER -# pragma warning(disable : 4756) // overflow in constant arithmetic -// Constants are too big for float case, but this doesn't matter for test. -#endif - -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" // // DESCRIPTION: // ~~~~~~~~~~~~ @@ -104,131 +92,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void do_test_ellint_pi3(T& data, const char* type_name, const char* test) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - std::cout << "Testing: " << test << std::endl; - -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - value_type (*fp2)(value_type, value_type, value_type) = boost::math::ellint_3; -#else - value_type (*fp2)(value_type, value_type, value_type) = boost::math::ellint_3; -#endif - boost::math::tools::test_result result; - - result = boost::math::tools::test( - data, - bind_func(fp2, 2, 0, 1), - extract_result(3)); - handle_test_result(result, data[result.worst()], result.worst(), - type_name, "boost::math::ellint_3", test); - - std::cout << std::endl; - -} - -template -void do_test_ellint_pi2(T& data, const char* type_name, const char* test) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - std::cout << "Testing: " << test << std::endl; - -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - value_type (*fp2)(value_type, value_type) = boost::math::ellint_3; -#else - value_type (*fp2)(value_type, value_type) = boost::math::ellint_3; -#endif - boost::math::tools::test_result result; - - result = boost::math::tools::test( - data, - bind_func(fp2, 1, 0), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), - type_name, "boost::math::ellint_3", test); - - std::cout << std::endl; - -} - -template -void test_spots(T, const char* type_name) -{ - // function values calculated on http://functions.wolfram.com/ - #define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 25> data1 = { - SC_(1), SC_(-1), SC_(0), SC_(-1.557407724654902230506974807458360173087), - SC_(0), SC_(-4), SC_(0.4), SC_(-4.153623371196831087495427530365430979011), - SC_(0), SC_(8), SC_(-0.6), SC_(8.935930619078575123490612395578518914416), - SC_(0), SC_(0.5), SC_(0.25), SC_(0.501246705365439492445236118603525029757890291780157969500480), - SC_(0), SC_(0.5), SC_(0), SC_(0.5), - SC_(-2), SC_(0.5), SC_(0), SC_(0.437501067017546278595664813509803743009132067629603474488486), - SC_(0.25), SC_(0.5), SC_(0), SC_(0.510269830229213412212501938035914557628394166585442994564135), - SC_(0.75), SC_(0.5), SC_(0), SC_(0.533293253875952645421201146925578536430596894471541312806165), - SC_(0.75), SC_(0.75), SC_(0), SC_(0.871827580412760575085768367421866079353646112288567703061975), - SC_(1), SC_(0.25), SC_(0), SC_(0.255341921221036266504482236490473678204201638800822621740476), - SC_(2), SC_(0.25), SC_(0), SC_(0.261119051639220165094943572468224137699644963125853641716219), - SC_(1023)/1024, SC_(1.5), SC_(0), SC_(13.2821612239764190363647953338544569682942329604483733197131), - SC_(0.5), SC_(-1), SC_(0.5), SC_(-1.228014414316220642611298946293865487807), - SC_(0.5), SC_(1e+10), SC_(0.5), SC_(1.536591003599172091573590441336982730551e+10), - SC_(-1e+05), SC_(10), SC_(0.75), SC_(0.0347926099493147087821620459290460547131012904008557007934290), - SC_(-1e+10), SC_(10), SC_(0.875), SC_(0.000109956202759561502329123384755016959364346382187364656768212), - SC_(-1e+10), SC_(1e+20), SC_(0.875), SC_(1.00000626665567332602765201107198822183913978895904937646809e15), - SC_(-1e+10), SC_(1608)/1024, SC_(0.875), SC_(0.0000157080616044072676127333183571107873332593142625043567690379), - 1-SC_(1) / 1024, SC_(1e+20), SC_(0.875), SC_(6.43274293944380717581167058274600202023334985100499739678963e21), - SC_(50), SC_(0.1), SC_(0.25), SC_(0.124573770342749525407523258569507331686458866564082916835900), - SC_(1.125), SC_(1), SC_(0.25), SC_(1.77299767784815770192352979665283069318388205110727241629752), - SC_(1.125), SC_(10), SC_(0.25), SC_(0.662467818678976949597336360256848770217429434745967677192487), - SC_(1.125), SC_(3), SC_(0.25), SC_(-0.142697285116693775525461312178015106079842313950476205580178), - SC_(257)/256, SC_(1.5), SC_(0.1), SC_(22.2111124684047142809404895720078056163182744133864821626782), - SC_(257)/256, SC_(21.5), SC_(0.1), SC_(-0.535282720703701002972775208780096689181320029073372524045546), - }; - #undef SC_ - - do_test_ellint_pi3(data1, type_name, "Elliptic Integral PI: Mathworld Data"); - -#include "ellint_pi3_data.ipp" - - do_test_ellint_pi3(ellint_pi3_data, type_name, "Elliptic Integral PI: Random Data"); - -#include "ellint_pi3_large_data.ipp" - - do_test_ellint_pi3(ellint_pi3_large_data, type_name, "Elliptic Integral PI: Large Random Data"); - - // function values calculated on http://functions.wolfram.com/ - #define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 9> data2 = { - SC_(0), SC_(0.2), SC_(1.586867847454166237308008033828114192951), - SC_(0), SC_(0.4), SC_(1.639999865864511206865258329748601457626), - SC_(0), SC_(0), SC_(1.57079632679489661923132169163975144209858469968755291048747), - SC_(0.5), SC_(0), SC_(2.221441469079183123507940495030346849307), - SC_(-4), SC_(0.3), SC_(0.712708870925620061597924858162260293305195624270730660081949), - SC_(-1e+05), SC_(-0.5), SC_(0.00496944596485066055800109163256108604615568144080386919012831), - SC_(-1e+10), SC_(-0.75), SC_(0.0000157080225184890546939710019277357161497407143903832703317801), - SC_(1) / 1024, SC_(-0.875), SC_(2.18674503176462374414944618968850352696579451638002110619287), - SC_(1023)/1024, SC_(-0.875), SC_(101.045289804941384100960063898569538919135722087486350366997), - }; - #undef SC_ - - do_test_ellint_pi2(data2, type_name, "Complete Elliptic Integral PI: Mathworld Data"); - -#include "ellint_pi2_data.ipp" - - do_test_ellint_pi2(ellint_pi2_data, type_name, "Complete Elliptic Integral PI: Random Data"); - - // Special cases, exceptions etc: - BOOST_CHECK_THROW(boost::math::ellint_3(T(1.0001), T(-1), T(0)), std::domain_error); - BOOST_CHECK_THROW(boost::math::ellint_3(T(0.5), T(20), T(1.5)), std::domain_error); - BOOST_CHECK_THROW(boost::math::ellint_3(T(1.0001), T(-1)), std::domain_error); - BOOST_CHECK_THROW(boost::math::ellint_3(T(0.5), T(1)), std::domain_error); - BOOST_CHECK_THROW(boost::math::ellint_3(T(0.5), T(2)), std::domain_error); -} - int test_main(int, char* []) { expected_results(); diff --git a/test/test_ellint_3.hpp b/test/test_ellint_3.hpp new file mode 100644 index 000000000..b1dc44132 --- /dev/null +++ b/test/test_ellint_3.hpp @@ -0,0 +1,145 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#ifdef _MSC_VER +# pragma warning(disable : 4756) // overflow in constant arithmetic +// Constants are too big for float case, but this doesn't matter for test. +#endif + +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + + +template +void do_test_ellint_pi3(T& data, const char* type_name, const char* test) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + std::cout << "Testing: " << test << std::endl; + +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + value_type (*fp2)(value_type, value_type, value_type) = boost::math::ellint_3; +#else + value_type (*fp2)(value_type, value_type, value_type) = boost::math::ellint_3; +#endif + boost::math::tools::test_result result; + + result = boost::math::tools::test( + data, + bind_func(fp2, 2, 0, 1), + extract_result(3)); + handle_test_result(result, data[result.worst()], result.worst(), + type_name, "boost::math::ellint_3", test); + + std::cout << std::endl; + +} + +template +void do_test_ellint_pi2(T& data, const char* type_name, const char* test) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + std::cout << "Testing: " << test << std::endl; + +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + value_type (*fp2)(value_type, value_type) = boost::math::ellint_3; +#else + value_type (*fp2)(value_type, value_type) = boost::math::ellint_3; +#endif + boost::math::tools::test_result result; + + result = boost::math::tools::test( + data, + bind_func(fp2, 1, 0), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), + type_name, "boost::math::ellint_3", test); + + std::cout << std::endl; + +} + +template +void test_spots(T, const char* type_name) +{ + // function values calculated on http://functions.wolfram.com/ + static const boost::array, 25> data1 = {{ + {{ SC_(1), SC_(-1), SC_(0), SC_(-1.557407724654902230506974807458360173087) }}, + {{ SC_(0), SC_(-4), SC_(0.4), SC_(-4.153623371196831087495427530365430979011) }}, + {{ SC_(0), SC_(8), SC_(-0.6), SC_(8.935930619078575123490612395578518914416) }}, + {{ SC_(0), SC_(0.5), SC_(0.25), SC_(0.501246705365439492445236118603525029757890291780157969500480) }}, + {{ SC_(0), SC_(0.5), SC_(0), SC_(0.5) }}, + {{ SC_(-2), SC_(0.5), SC_(0), SC_(0.437501067017546278595664813509803743009132067629603474488486) }}, + {{ SC_(0.25), SC_(0.5), SC_(0), SC_(0.510269830229213412212501938035914557628394166585442994564135) }}, + {{ SC_(0.75), SC_(0.5), SC_(0), SC_(0.533293253875952645421201146925578536430596894471541312806165) }}, + {{ SC_(0.75), SC_(0.75), SC_(0), SC_(0.871827580412760575085768367421866079353646112288567703061975) }}, + {{ SC_(1), SC_(0.25), SC_(0), SC_(0.255341921221036266504482236490473678204201638800822621740476) }}, + {{ SC_(2), SC_(0.25), SC_(0), SC_(0.261119051639220165094943572468224137699644963125853641716219) }}, + {{ SC_(1023)/1024, SC_(1.5), SC_(0), SC_(13.2821612239764190363647953338544569682942329604483733197131) }}, + {{ SC_(0.5), SC_(-1), SC_(0.5), SC_(-1.228014414316220642611298946293865487807) }}, + {{ SC_(0.5), SC_(1e+10), SC_(0.5), SC_(1.536591003599172091573590441336982730551e+10) }}, + {{ SC_(-1e+05), SC_(10), SC_(0.75), SC_(0.0347926099493147087821620459290460547131012904008557007934290) }}, + {{ SC_(-1e+10), SC_(10), SC_(0.875), SC_(0.000109956202759561502329123384755016959364346382187364656768212) }}, + {{ SC_(-1e+10), SC_(1e+20), SC_(0.875), SC_(1.00000626665567332602765201107198822183913978895904937646809e15) }}, + {{ SC_(-1e+10), SC_(1608)/1024, SC_(0.875), SC_(0.0000157080616044072676127333183571107873332593142625043567690379) }}, + {{ 1-SC_(1) / 1024, SC_(1e+20), SC_(0.875), SC_(6.43274293944380717581167058274600202023334985100499739678963e21) }}, + {{ SC_(50), SC_(0.125), SC_(0.25), SC_(0.196321043776719739372196642514913879497104766409504746018939) }}, + {{ SC_(1.125), SC_(1), SC_(0.25), SC_(1.77299767784815770192352979665283069318388205110727241629752) }}, + {{ SC_(1.125), SC_(10), SC_(0.25), SC_(0.662467818678976949597336360256848770217429434745967677192487) }}, + {{ SC_(1.125), SC_(3), SC_(0.25), SC_(-0.142697285116693775525461312178015106079842313950476205580178) }}, + {{ SC_(257)/256, SC_(1.5), SC_(0.125), SC_(22.2699300473528164111357290313578126108398839810535700884237) }}, + {{ SC_(257)/256, SC_(21.5), SC_(0.125), SC_(-0.535406081652313940727588125663856894154526187713506526799429) }}, + }}; + + do_test_ellint_pi3(data1, type_name, "Elliptic Integral PI: Mathworld Data"); + +#include "ellint_pi3_data.ipp" + + do_test_ellint_pi3(ellint_pi3_data, type_name, "Elliptic Integral PI: Random Data"); + +#include "ellint_pi3_large_data.ipp" + + do_test_ellint_pi3(ellint_pi3_large_data, type_name, "Elliptic Integral PI: Large Random Data"); + + // function values calculated on http://functions.wolfram.com/ + static const boost::array, 9> data2 = {{ + {{ SC_(0), SC_(0.2), SC_(1.586867847454166237308008033828114192951) }}, + {{ SC_(0), SC_(0.4), SC_(1.639999865864511206865258329748601457626) }}, + {{ SC_(0), SC_(0), SC_(1.57079632679489661923132169163975144209858469968755291048747) }}, + {{ SC_(0.5), SC_(0), SC_(2.221441469079183123507940495030346849307) }}, + {{ SC_(-4), SC_(0.3), SC_(0.712708870925620061597924858162260293305195624270730660081949) }}, + {{ SC_(-1e+05), SC_(-0.5), SC_(0.00496944596485066055800109163256108604615568144080386919012831) }}, + {{ SC_(-1e+10), SC_(-0.75), SC_(0.0000157080225184890546939710019277357161497407143903832703317801) }}, + {{ SC_(1) / 1024, SC_(-0.875), SC_(2.18674503176462374414944618968850352696579451638002110619287) }}, + {{ SC_(1023)/1024, SC_(-0.875), SC_(101.045289804941384100960063898569538919135722087486350366997) }}, + }}; + + do_test_ellint_pi2(data2, type_name, "Complete Elliptic Integral PI: Mathworld Data"); + +#include "ellint_pi2_data.ipp" + + do_test_ellint_pi2(ellint_pi2_data, type_name, "Complete Elliptic Integral PI: Random Data"); + + // Special cases, exceptions etc: + BOOST_CHECK_THROW(boost::math::ellint_3(T(1.0001), T(-1), T(0)), std::domain_error); + BOOST_CHECK_THROW(boost::math::ellint_3(T(0.5), T(20), T(1.5)), std::domain_error); + BOOST_CHECK_THROW(boost::math::ellint_3(T(1.0001), T(-1)), std::domain_error); + BOOST_CHECK_THROW(boost::math::ellint_3(T(0.5), T(1)), std::domain_error); + BOOST_CHECK_THROW(boost::math::ellint_3(T(0.5), T(2)), std::domain_error); +} diff --git a/test/test_erf.cpp b/test/test_erf.cpp index ee0b5f4a1..0f0460412 100644 --- a/test/test_erf.cpp +++ b/test/test_erf.cpp @@ -5,18 +5,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include - -#include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "test_erf_hooks.hpp" -#include "handle_test_result.hpp" +#include "test_erf.hpp" // // DESCRIPTION: @@ -133,209 +122,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void do_test_erf(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::erf; -#else - pg funcp = boost::math::erf; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test erf against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(1)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::erf", test_name); -#ifdef TEST_OTHER - if(::boost::is_floating_point::value){ - funcp = other::erf; - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(1)); - print_test_result(result, data[result.worst()], result.worst(), type_name, "other::erf"); - } -#endif - // - // test erfc against data: - // -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::erfc; -#else - funcp = boost::math::erfc; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::erfc", test_name); -#ifdef TEST_OTHER - if(::boost::is_floating_point::value){ - funcp = other::erfc; - result = boost::math::tools::test( - data, - bind(funcp, 0), - extract_result(2)); - print_test_result(result, data[result.worst()], result.worst(), type_name, "other::erfc"); - } -#endif - std::cout << std::endl; -} - -template -void do_test_erf_inv(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type); - - boost::math::tools::test_result result; - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - // - // test erf_inv against data: - // -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::erf_inv; -#else - pg funcp = boost::math::erf_inv; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(1)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::erf_inv", test_name); - std::cout << std::endl; -} - -template -void do_test_erfc_inv(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::erf; -#else - pg funcp = boost::math::erf; -#endif - - boost::math::tools::test_result result; - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - // - // test erfc_inv against data: - // -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::erfc_inv; -#else - funcp = boost::math::erfc_inv; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(1)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::erfc_inv", test_name); - std::cout << std::endl; -} - -template -void test_erf(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // - // The contents are as follows, each row of data contains - // three items, input value a, input value b and erf(a, b): - // -# include "erf_small_data.ipp" - - do_test_erf(erf_small_data, name, "Erf Function: Small Values"); - -# include "erf_data.ipp" - - do_test_erf(erf_data, name, "Erf Function: Medium Values"); - -# include "erf_large_data.ipp" - - do_test_erf(erf_large_data, name, "Erf Function: Large Values"); - -# include "erf_inv_data.ipp" - - do_test_erf_inv(erf_inv_data, name, "Inverse Erf Function"); - -# include "erfc_inv_data.ipp" - - do_test_erfc_inv(erfc_inv_data, name, "Inverse Erfc Function"); - -# include "erfc_inv_big_data.ipp" - - if(std::numeric_limits::min_exponent <= -4500) - { - do_test_erfc_inv(erfc_inv_big_data, name, "Inverse Erfc Function: extreme values"); - } -} - -template -void test_spots(T, const char* t) -{ - std::cout << "Testing basic sanity checks for type " << t << std::endl; - // - // basic sanity checks, tolerance is 10 epsilon expressed as a percentage: - // - T tolerance = boost::math::tools::epsilon() * 1000; - BOOST_CHECK_CLOSE(::boost::math::erfc(static_cast(0.125)), static_cast(0.85968379519866618260697055347837660181302041685015L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::erfc(static_cast(0.5)), static_cast(0.47950012218695346231725334610803547126354842424204L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::erfc(static_cast(1)), static_cast(0.15729920705028513065877936491739074070393300203370L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::erfc(static_cast(5)), static_cast(1.5374597944280348501883434853833788901180503147234e-12L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::erfc(static_cast(-0.125)), static_cast(1.1403162048013338173930294465216233981869795831498L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::erfc(static_cast(-0.5)), static_cast(1.5204998778130465376827466538919645287364515757580L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::erfc(static_cast(0)), static_cast(1), tolerance); - - BOOST_CHECK_CLOSE(::boost::math::erf(static_cast(0.125)), static_cast(0.14031620480133381739302944652162339818697958314985L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::erf(static_cast(0.5)), static_cast(0.52049987781304653768274665389196452873645157575796L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::erf(static_cast(1)), static_cast(0.84270079294971486934122063508260925929606699796630L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::erf(static_cast(5)), static_cast(0.9999999999984625402055719651498116565146166211099L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::erf(static_cast(-0.125)), static_cast(-0.14031620480133381739302944652162339818697958314985L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::erf(static_cast(-0.5)), static_cast(-0.52049987781304653768274665389196452873645157575796L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::erf(static_cast(0)), static_cast(0), tolerance); - - tolerance = boost::math::tools::epsilon() * 100 * 200; // 200 eps %. -#if defined(__CYGWIN__) - // some platforms long double is only reliably accurate to double precision: - if(sizeof(T) == sizeof(long double)) - tolerance = boost::math::tools::epsilon() * 100 * 200; // 200 eps %. -#endif - - for(T i = -0.95f; i < 1; i += 0.125f) - { - T inv = boost::math::erf_inv(i); - T b = boost::math::erf(inv); - BOOST_CHECK_CLOSE(b, i, tolerance); - } - for(T j = 0.125f; j < 2; j += 0.125f) - { - T inv = boost::math::erfc_inv(j); - T b = boost::math::erfc(inv); - BOOST_CHECK_CLOSE(b, j, tolerance); - } -} - int test_main(int, char* []) { BOOST_MATH_CONTROL_FP; diff --git a/test/test_erf.hpp b/test/test_erf.hpp new file mode 100644 index 000000000..033ab7f64 --- /dev/null +++ b/test/test_erf.hpp @@ -0,0 +1,225 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "test_erf_hooks.hpp" +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void do_test_erf(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::erf; +#else + pg funcp = boost::math::erf; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test erf against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(1)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::erf", test_name); +#ifdef TEST_OTHER + if(::boost::is_floating_point::value){ + funcp = other::erf; + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(1)); + print_test_result(result, data[result.worst()], result.worst(), type_name, "other::erf"); + } +#endif + // + // test erfc against data: + // +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::erfc; +#else + funcp = boost::math::erfc; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::erfc", test_name); +#ifdef TEST_OTHER + if(::boost::is_floating_point::value){ + funcp = other::erfc; + result = boost::math::tools::test( + data, + bind(funcp, 0), + extract_result(2)); + print_test_result(result, data[result.worst()], result.worst(), type_name, "other::erfc"); + } +#endif + std::cout << std::endl; +} + +template +void do_test_erf_inv(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type); + + boost::math::tools::test_result result; + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + // + // test erf_inv against data: + // +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::erf_inv; +#else + pg funcp = boost::math::erf_inv; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(1)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::erf_inv", test_name); + std::cout << std::endl; +} + +template +void do_test_erfc_inv(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::erf; +#else + pg funcp = boost::math::erf; +#endif + + boost::math::tools::test_result result; + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + // + // test erfc_inv against data: + // +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::erfc_inv; +#else + funcp = boost::math::erfc_inv; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(1)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::erfc_inv", test_name); + std::cout << std::endl; +} + +template +void test_erf(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file + // + // The contents are as follows, each row of data contains + // three items, input value a, input value b and erf(a, b): + // +# include "erf_small_data.ipp" + + do_test_erf(erf_small_data, name, "Erf Function: Small Values"); + +# include "erf_data.ipp" + + do_test_erf(erf_data, name, "Erf Function: Medium Values"); + +# include "erf_large_data.ipp" + + do_test_erf(erf_large_data, name, "Erf Function: Large Values"); + +# include "erf_inv_data.ipp" + + do_test_erf_inv(erf_inv_data, name, "Inverse Erf Function"); + +# include "erfc_inv_data.ipp" + + do_test_erfc_inv(erfc_inv_data, name, "Inverse Erfc Function"); + +# include "erfc_inv_big_data.ipp" + + if(std::numeric_limits::min_exponent <= -4500) + { + do_test_erfc_inv(erfc_inv_big_data, name, "Inverse Erfc Function: extreme values"); + } +} + +template +void test_spots(T, const char* t) +{ + std::cout << "Testing basic sanity checks for type " << t << std::endl; + // + // basic sanity checks, tolerance is 10 epsilon expressed as a percentage: + // + T tolerance = boost::math::tools::epsilon() * 1000; + BOOST_CHECK_CLOSE(::boost::math::erfc(static_cast(0.125)), static_cast(0.85968379519866618260697055347837660181302041685015L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::erfc(static_cast(0.5)), static_cast(0.47950012218695346231725334610803547126354842424204L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::erfc(static_cast(1)), static_cast(0.15729920705028513065877936491739074070393300203370L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::erfc(static_cast(5)), static_cast(1.5374597944280348501883434853833788901180503147234e-12L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::erfc(static_cast(-0.125)), static_cast(1.1403162048013338173930294465216233981869795831498L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::erfc(static_cast(-0.5)), static_cast(1.5204998778130465376827466538919645287364515757580L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::erfc(static_cast(0)), static_cast(1), tolerance); + + BOOST_CHECK_CLOSE(::boost::math::erf(static_cast(0.125)), static_cast(0.14031620480133381739302944652162339818697958314985L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::erf(static_cast(0.5)), static_cast(0.52049987781304653768274665389196452873645157575796L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::erf(static_cast(1)), static_cast(0.84270079294971486934122063508260925929606699796630L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::erf(static_cast(5)), static_cast(0.9999999999984625402055719651498116565146166211099L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::erf(static_cast(-0.125)), static_cast(-0.14031620480133381739302944652162339818697958314985L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::erf(static_cast(-0.5)), static_cast(-0.52049987781304653768274665389196452873645157575796L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::erf(static_cast(0)), static_cast(0), tolerance); + + tolerance = boost::math::tools::epsilon() * 100 * 200; // 200 eps %. +#if defined(__CYGWIN__) + // some platforms long double is only reliably accurate to double precision: + if(sizeof(T) == sizeof(long double)) + tolerance = boost::math::tools::epsilon() * 100 * 200; // 200 eps %. +#endif + + for(T i = -0.95f; i < 1; i += 0.125f) + { + T inv = boost::math::erf_inv(i); + T b = boost::math::erf(inv); + BOOST_CHECK_CLOSE(b, i, tolerance); + } + for(T j = 0.125f; j < 2; j += 0.125f) + { + T inv = boost::math::erfc_inv(j); + T b = boost::math::erfc(inv); + BOOST_CHECK_CLOSE(b, j, tolerance); + } +} + diff --git a/test/test_expint.cpp b/test/test_expint.cpp index 5b2541325..004867729 100644 --- a/test/test_expint.cpp +++ b/test/test_expint.cpp @@ -4,21 +4,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include - -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" -#include "test_expint_hooks.hpp" +#include "test_expint.hpp" // // DESCRIPTION: @@ -142,202 +128,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -T expint_wrapper(T n, T z) -{ - return boost::math::expint( - boost::math::itrunc(n), z); -} - -#ifdef TEST_OTHER -template -T other_expint_wrapper(T n, T z) -{ - return other::expint( - boost::math::itrunc(n), z); -} -#endif -template -void do_test_expint(const T& data, const char* type_name, const char* test_name) -{ - // - // test En(T) against data: - // - using namespace std; - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - std::cout << test_name << " with type " << type_name << std::endl; - - typedef value_type (*pg)(value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = expint_wrapper; -#else - pg funcp = expint_wrapper; -#endif - - boost::math::tools::test_result result; - // - // test expint against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::expint", test_name); -#ifdef TEST_OTHER - if(boost::is_floating_point::value && other::expint(2u, 2.0)) - { - funcp = other_expint_wrapper; - // - // test expint against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "other::expint", test_name); - } -#endif - std::cout << std::endl; -} - -template -void do_test_expint_Ei(const T& data, const char* type_name, const char* test_name) -{ - // - // test Ei(T) against data: - // - using namespace std; - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - std::cout << test_name << " with type " << type_name << std::endl; - - typedef value_type (*pg)(value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::expint; -#else - pg funcp = boost::math::expint; -#endif - - boost::math::tools::test_result result; - // - // test expint against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(1)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::expint", test_name); -#ifdef TEST_OTHER - if(boost::is_floating_point::value && other::expint(2.0)) - { - funcp = other::expint; - // - // test expint against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(1)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "other::expint", test_name); - } -#endif -} - -template -void test_expint(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // -#include "expint_data.ipp" - do_test_expint(expint_data, name, "Exponential Integral En"); -#include "expint_small_data.ipp" - do_test_expint(expint_small_data, name, "Exponential Integral En: small z values"); -#include "expint_1_data.ipp" - do_test_expint(expint_1_data, name, "Exponential Integral E1"); -#include "expinti_data.ipp" - do_test_expint_Ei(expinti_data, name, "Exponential Integral Ei"); - - if(boost::math::tools::log_max_value() > 100) - { -#include "expinti_data_double.ipp" - do_test_expint_Ei(expinti_data_double, name, "Exponential Integral Ei: double exponent range"); - } -#if defined(LDBL_MAX_10_EXP) && (LDBL_MAX_10_EXP > 2000) - if(boost::math::tools::log_max_value() > 1000) - { -#include "expinti_data_long.ipp" - do_test_expint_Ei(expinti_data_long, name, "Exponential Integral Ei: long exponent range"); - } -#endif -} - -template -void test_spots(T, const char* t) -{ - std::cout << "Testing basic sanity checks for type " << t << std::endl; - // - // Basic sanity checks, tolerance is 100 epsilon - // expressed as a percentage: - // - T tolerance = boost::math::tools::epsilon() * 100 * - (boost::is_floating_point::value ? 500 : 500); - // - // En: - // - BOOST_CHECK_CLOSE(::boost::math::expint(0, static_cast(1)/1024), static_cast(1023.0004881223430781283448725609773366468629307172L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(0, static_cast(0.125F)), static_cast(7.0599752206767632229191371458324058897760385999252L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(0, static_cast(0.5F)), static_cast(1.2130613194252668472075990699823609068838362709744L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(0, static_cast(1.5F)), static_cast(0.14875344009895321928885364717600834756144775290739L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(0, static_cast(4.5F)), static_cast(0.0024686658973871792213651409526512283936753927790603L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(0, static_cast(50.0F)), static_cast(3.8574996959278355660346856330540251495056653024605e-24L), tolerance); - - BOOST_CHECK_CLOSE(::boost::math::expint(1, static_cast(1)/1024), static_cast(6.3552324648310718026144555193580322129376300855378L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(1, static_cast(0.125F)), static_cast(1.6234256405841687914563069246244088736331060573721L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(1, static_cast(0.5F)), static_cast(0.55977359477616081174679593931508523522684689031635L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(1, static_cast(1.5F)), static_cast(0.10001958240663265190190933991166697826173000614035L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(1, static_cast(4.5F)), static_cast(0.0020734007547146144328855938695797884889319725701443L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(1, static_cast(50.0F)), static_cast(3.7832640295504590186989678540212857803028931862511e-24L), tolerance); - - BOOST_CHECK_CLOSE(::boost::math::expint(2, static_cast(1)/1024), static_cast(0.99281763247803906867747111039220635198625517639812L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(2, static_cast(0.125F)), static_cast(0.67956869751157430393285377765099962701786656781914L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(2, static_cast(0.5F)), static_cast(0.32664386232455301773040156533363783582849469032901L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(2, static_cast(1.5F)), static_cast(0.073100786538480851080416460896512053949576620150553L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(2, static_cast(4.5F)), static_cast(0.0017786931420265415481579618738214795713453909401220L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(2, static_cast(50.0F)), static_cast(3.7117833188688273667858889516369684601386058104706e-24L), tolerance); - - BOOST_CHECK_CLOSE(::boost::math::expint(5, static_cast(1)/1024), static_cast(0.24967471743034509414923673526350536071348482068601L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(5, static_cast(0.125F)), static_cast(0.21195078838966585733668853784460504343264488743527L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(5, static_cast(0.5F)), static_cast(0.13097731169586484777931864012654136046214618229236L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(5, static_cast(1.5F)), static_cast(0.038529924425495155395971538166055731456940831714065L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(5, static_cast(4.5F)), static_cast(0.0012311157382296328534406162790653865883418172939975L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(5, static_cast(50.0F)), static_cast(3.5124400631332394056901125740903320085753990490695e-24L), tolerance); - - BOOST_CHECK_CLOSE(::boost::math::expint(22, static_cast(1)/1024), static_cast(0.047570244582119027573000641518739337055625638422014L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(22, static_cast(0.125F)), static_cast(0.041762730174712898120606793100375713866392079558609L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(22, static_cast(0.5F)), static_cast(0.028178840877963713109230354192609362941651630844684L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(22, static_cast(1.5F)), static_cast(0.0098864453561701486668317763826728620676449196215016L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(22, static_cast(4.5F)), static_cast(0.00043257793497205419001613830279995985617548506505159L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(22, static_cast(50.0F)), static_cast(2.6900194251201629500599598206345018300567305625080e-24L), tolerance); - // - // Ei: - // - BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(1)/1024), static_cast(-6.35327933972759151358547423727042905862963067106751711596065L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(0.125)), static_cast(-1.37320852494298333781545045921206470808223543321810480716122L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(0.5)), static_cast(0.454219904863173579920523812662802365281405554352642045162818L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(1)), static_cast(1.89511781635593675546652093433163426901706058173270759164623L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(50.5)), static_cast(1.72763195602911805201155668940185673806099654090456049881069e20L), tolerance); - - BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(-1)/1024), static_cast(-6.35523246483107180261445551935803221293763008553775821607264L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(-0.125)), static_cast(-1.62342564058416879145630692462440887363310605737209536579267L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(-0.5)), static_cast(-0.559773594776160811746795939315085235226846890316353515248293L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(-1)), static_cast(-0.219383934395520273677163775460121649031047293406908207577979L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(-50.5)), static_cast(-2.27237132932219350440719707268817831250090574830769670186618e-24L), tolerance); -} - int test_main(int, char* []) { expected_results(); diff --git a/test/test_expint.hpp b/test/test_expint.hpp new file mode 100644 index 000000000..d939f0c8d --- /dev/null +++ b/test/test_expint.hpp @@ -0,0 +1,221 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" +#include "test_expint_hooks.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +T expint_wrapper(T n, T z) +{ + return boost::math::expint( + boost::math::itrunc(n), z); +} + +#ifdef TEST_OTHER +template +T other_expint_wrapper(T n, T z) +{ + return other::expint( + boost::math::itrunc(n), z); +} +#endif +template +void do_test_expint(const T& data, const char* type_name, const char* test_name) +{ + // + // test En(T) against data: + // + using namespace std; + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + std::cout << test_name << " with type " << type_name << std::endl; + + typedef value_type (*pg)(value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = expint_wrapper; +#else + pg funcp = expint_wrapper; +#endif + + boost::math::tools::test_result result; + // + // test expint against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::expint", test_name); +#ifdef TEST_OTHER + if(boost::is_floating_point::value && other::expint(2u, 2.0)) + { + funcp = other_expint_wrapper; + // + // test expint against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "other::expint", test_name); + } +#endif + std::cout << std::endl; +} + +template +void do_test_expint_Ei(const T& data, const char* type_name, const char* test_name) +{ + // + // test Ei(T) against data: + // + using namespace std; + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + std::cout << test_name << " with type " << type_name << std::endl; + + typedef value_type (*pg)(value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::expint; +#else + pg funcp = boost::math::expint; +#endif + + boost::math::tools::test_result result; + // + // test expint against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(1)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::expint", test_name); +#ifdef TEST_OTHER + if(boost::is_floating_point::value && other::expint(2.0)) + { + funcp = other::expint; + // + // test expint against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(1)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "other::expint", test_name); + } +#endif +} + +template +void test_expint(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file + // +#include "expint_data.ipp" + do_test_expint(expint_data, name, "Exponential Integral En"); +#include "expint_small_data.ipp" + do_test_expint(expint_small_data, name, "Exponential Integral En: small z values"); +#include "expint_1_data.ipp" + do_test_expint(expint_1_data, name, "Exponential Integral E1"); +#include "expinti_data.ipp" + do_test_expint_Ei(expinti_data, name, "Exponential Integral Ei"); + + if(boost::math::tools::log_max_value() > 100) + { +#include "expinti_data_double.ipp" + do_test_expint_Ei(expinti_data_double, name, "Exponential Integral Ei: double exponent range"); + } +#if (defined(LDBL_MAX_10_EXP) && (LDBL_MAX_10_EXP > 2000)) || defined(TEST_UDT) + if(boost::math::tools::log_max_value() > 1000) + { +#include "expinti_data_long.ipp" + do_test_expint_Ei(expinti_data_long, name, "Exponential Integral Ei: long exponent range"); + } +#endif +} + +template +void test_spots(T, const char* t) +{ + std::cout << "Testing basic sanity checks for type " << t << std::endl; + // + // Basic sanity checks, tolerance is 100 epsilon + // expressed as a percentage: + // + T tolerance = boost::math::tools::epsilon() * 100 * + (boost::is_floating_point::value ? 500 : 500); + // + // En: + // + BOOST_CHECK_CLOSE(::boost::math::expint(0, static_cast(1)/1024), static_cast(1023.0004881223430781283448725609773366468629307172L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(0, static_cast(0.125F)), static_cast(7.0599752206767632229191371458324058897760385999252L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(0, static_cast(0.5F)), static_cast(1.2130613194252668472075990699823609068838362709744L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(0, static_cast(1.5F)), static_cast(0.14875344009895321928885364717600834756144775290739L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(0, static_cast(4.5F)), static_cast(0.0024686658973871792213651409526512283936753927790603L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(0, static_cast(50.0F)), static_cast(3.8574996959278355660346856330540251495056653024605e-24L), tolerance); + + BOOST_CHECK_CLOSE(::boost::math::expint(1, static_cast(1)/1024), static_cast(6.3552324648310718026144555193580322129376300855378L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(1, static_cast(0.125F)), static_cast(1.6234256405841687914563069246244088736331060573721L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(1, static_cast(0.5F)), static_cast(0.55977359477616081174679593931508523522684689031635L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(1, static_cast(1.5F)), static_cast(0.10001958240663265190190933991166697826173000614035L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(1, static_cast(4.5F)), static_cast(0.0020734007547146144328855938695797884889319725701443L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(1, static_cast(50.0F)), static_cast(3.7832640295504590186989678540212857803028931862511e-24L), tolerance); + + BOOST_CHECK_CLOSE(::boost::math::expint(2, static_cast(1)/1024), static_cast(0.99281763247803906867747111039220635198625517639812L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(2, static_cast(0.125F)), static_cast(0.67956869751157430393285377765099962701786656781914L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(2, static_cast(0.5F)), static_cast(0.32664386232455301773040156533363783582849469032901L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(2, static_cast(1.5F)), static_cast(0.073100786538480851080416460896512053949576620150553L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(2, static_cast(4.5F)), static_cast(0.0017786931420265415481579618738214795713453909401220L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(2, static_cast(50.0F)), static_cast(3.7117833188688273667858889516369684601386058104706e-24L), tolerance); + + BOOST_CHECK_CLOSE(::boost::math::expint(5, static_cast(1)/1024), static_cast(0.24967471743034509414923673526350536071348482068601L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(5, static_cast(0.125F)), static_cast(0.21195078838966585733668853784460504343264488743527L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(5, static_cast(0.5F)), static_cast(0.13097731169586484777931864012654136046214618229236L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(5, static_cast(1.5F)), static_cast(0.038529924425495155395971538166055731456940831714065L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(5, static_cast(4.5F)), static_cast(0.0012311157382296328534406162790653865883418172939975L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(5, static_cast(50.0F)), static_cast(3.5124400631332394056901125740903320085753990490695e-24L), tolerance); + + BOOST_CHECK_CLOSE(::boost::math::expint(22, static_cast(1)/1024), static_cast(0.047570244582119027573000641518739337055625638422014L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(22, static_cast(0.125F)), static_cast(0.041762730174712898120606793100375713866392079558609L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(22, static_cast(0.5F)), static_cast(0.028178840877963713109230354192609362941651630844684L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(22, static_cast(1.5F)), static_cast(0.0098864453561701486668317763826728620676449196215016L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(22, static_cast(4.5F)), static_cast(0.00043257793497205419001613830279995985617548506505159L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(22, static_cast(50.0F)), static_cast(2.6900194251201629500599598206345018300567305625080e-24L), tolerance); + // + // Ei: + // + BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(1)/1024), static_cast(-6.35327933972759151358547423727042905862963067106751711596065L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(0.125)), static_cast(-1.37320852494298333781545045921206470808223543321810480716122L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(0.5)), static_cast(0.454219904863173579920523812662802365281405554352642045162818L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(1)), static_cast(1.89511781635593675546652093433163426901706058173270759164623L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(50.5)), static_cast(1.72763195602911805201155668940185673806099654090456049881069e20L), tolerance); + + BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(-1)/1024), static_cast(-6.35523246483107180261445551935803221293763008553775821607264L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(-0.125)), static_cast(-1.62342564058416879145630692462440887363310605737209536579267L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(-0.5)), static_cast(-0.559773594776160811746795939315085235226846890316353515248293L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(-1)), static_cast(-0.219383934395520273677163775460121649031047293406908207577979L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::expint(static_cast(-50.5)), static_cast(-2.27237132932219350440719707268817831250090574830769670186618e-24L), tolerance); +} + diff --git a/test/test_gamma.cpp b/test/test_gamma.cpp index 10f28d3aa..a3db2aa63 100644 --- a/test/test_gamma.cpp +++ b/test/test_gamma.cpp @@ -4,23 +4,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include -// Need to compile in IDE PAB 31 Oct 2008 - -#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error - -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "test_gamma_hooks.hpp" -#include "handle_test_result.hpp" +#include "test_gamma.hpp" // // DESCRIPTION: @@ -295,173 +279,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void do_test_gamma(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::tgamma; -#else - pg funcp = boost::math::tgamma; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test tgamma against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(1)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::tgamma", test_name); -#ifdef TEST_OTHER - if(::boost::is_floating_point::value){ - funcp = other::tgamma; - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(1)); - print_test_result(result, data[result.worst()], result.worst(), type_name, "other::tgamma"); - } -#endif - // - // test lgamma against data: - // -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::lgamma; -#else - funcp = boost::math::lgamma; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::lgamma", test_name); -#ifdef TEST_OTHER - if(::boost::is_floating_point::value){ - funcp = other::lgamma; - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(2)); - print_test_result(result, data[result.worst()], result.worst(), type_name, "other::lgamma"); - } -#endif - - std::cout << std::endl; -} - -template -void do_test_gammap1m1(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::tgamma1pm1; -#else - pg funcp = boost::math::tgamma1pm1; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test tgamma1pm1 against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(1)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::tgamma1pm1", test_name); - std::cout << std::endl; -} - -template -void test_gamma(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // - // The contents are as follows, each row of data contains - // three items, input value, gamma and lgamma: - // - // gamma and lgamma at integer and half integer values: - // boost::array, N> factorials; - // - // gamma and lgamma for z near 0: - // boost::array, N> near_0; - // - // gamma and lgamma for z near 1: - // boost::array, N> near_1; - // - // gamma and lgamma for z near 2: - // boost::array, N> near_2; - // - // gamma and lgamma for z near -10: - // boost::array, N> near_m10; - // - // gamma and lgamma for z near -55: - // boost::array, N> near_m55; - // - // The last two cases are chosen more or less at random, - // except that one is even and the other odd, and both are - // at negative poles. The data near zero also tests near - // a pole, the data near 1 and 2 are to probe lgamma as - // the result -> 0. - // -# include "test_gamma_data.ipp" - - do_test_gamma(factorials, name, "factorials"); - do_test_gamma(near_0, name, "near 0"); - do_test_gamma(near_1, name, "near 1"); - do_test_gamma(near_2, name, "near 2"); - do_test_gamma(near_m10, name, "near -10"); - do_test_gamma(near_m55, name, "near -55"); - - // - // And now tgamma1pm1 which computes gamma(1+dz)-1: - // - do_test_gammap1m1(gammap1m1_data, name, "tgamma1pm1(dz)"); -} - -template -void test_spots(T) -{ - // - // basic sanity checks, tolerance is 50 epsilon expressed as a percentage: - // - T tolerance = boost::math::tools::epsilon() * 5000; - BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(3.5)), static_cast(3.3233509704478425511840640312646472177454052302295L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(0.125)), static_cast(7.5339415987976119046992298412151336246104195881491L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(-0.125)), static_cast(-8.7172188593831756100190140408231437691829605421405L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(-3.125)), static_cast(1.1668538708507675587790157356605097019141636072094L), tolerance); - // Lower tolerance on this one, is only really needed on Linux x86 systems, result is mostly down to std lib accuracy: - BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(-53249.0/1024)), static_cast(-1.2646559519067605488251406578743995122462767733517e-65L), tolerance * 3); - - int sign = 1; - BOOST_CHECK_CLOSE(::boost::math::lgamma(static_cast(3.5), &sign), static_cast(1.2009736023470742248160218814507129957702389154682L), tolerance); - BOOST_CHECK(sign == 1); - BOOST_CHECK_CLOSE(::boost::math::lgamma(static_cast(0.125), &sign), static_cast(2.0194183575537963453202905211670995899482809521344L), tolerance); - BOOST_CHECK(sign == 1); - BOOST_CHECK_CLOSE(::boost::math::lgamma(static_cast(-0.125), &sign), static_cast(2.1653002489051702517540619481440174064962195287626L), tolerance); - BOOST_CHECK(sign == -1); - BOOST_CHECK_CLOSE(::boost::math::lgamma(static_cast(-3.125), &sign), static_cast(0.1543111276840418242676072830970532952413339012367L), tolerance); - BOOST_CHECK(sign == 1); - BOOST_CHECK_CLOSE(::boost::math::lgamma(static_cast(-53249.0/1024), &sign), static_cast(-149.43323093420259741100038126078721302600128285894L), tolerance); - BOOST_CHECK(sign == -1); -} - int test_main(int, char* []) { expected_results(); diff --git a/test/test_gamma.hpp b/test/test_gamma.hpp new file mode 100644 index 000000000..66af7e3f6 --- /dev/null +++ b/test/test_gamma.hpp @@ -0,0 +1,193 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error + +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "test_gamma_hooks.hpp" +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void do_test_gamma(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::tgamma; +#else + pg funcp = boost::math::tgamma; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test tgamma against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(1)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::tgamma", test_name); +#ifdef TEST_OTHER + if(::boost::is_floating_point::value){ + funcp = other::tgamma; + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(1)); + print_test_result(result, data[result.worst()], result.worst(), type_name, "other::tgamma"); + } +#endif + // + // test lgamma against data: + // +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::lgamma; +#else + funcp = boost::math::lgamma; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::lgamma", test_name); +#ifdef TEST_OTHER + if(::boost::is_floating_point::value){ + funcp = other::lgamma; + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(2)); + print_test_result(result, data[result.worst()], result.worst(), type_name, "other::lgamma"); + } +#endif + + std::cout << std::endl; +} + +template +void do_test_gammap1m1(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::tgamma1pm1; +#else + pg funcp = boost::math::tgamma1pm1; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test tgamma1pm1 against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(1)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::tgamma1pm1", test_name); + std::cout << std::endl; +} + +template +void test_gamma(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file + // + // The contents are as follows, each row of data contains + // three items, input value, gamma and lgamma: + // + // gamma and lgamma at integer and half integer values: + // boost::array, N> factorials; + // + // gamma and lgamma for z near 0: + // boost::array, N> near_0; + // + // gamma and lgamma for z near 1: + // boost::array, N> near_1; + // + // gamma and lgamma for z near 2: + // boost::array, N> near_2; + // + // gamma and lgamma for z near -10: + // boost::array, N> near_m10; + // + // gamma and lgamma for z near -55: + // boost::array, N> near_m55; + // + // The last two cases are chosen more or less at random, + // except that one is even and the other odd, and both are + // at negative poles. The data near zero also tests near + // a pole, the data near 1 and 2 are to probe lgamma as + // the result -> 0. + // +# include "test_gamma_data.ipp" + + do_test_gamma(factorials, name, "factorials"); + do_test_gamma(near_0, name, "near 0"); + do_test_gamma(near_1, name, "near 1"); + do_test_gamma(near_2, name, "near 2"); + do_test_gamma(near_m10, name, "near -10"); + do_test_gamma(near_m55, name, "near -55"); + + // + // And now tgamma1pm1 which computes gamma(1+dz)-1: + // + do_test_gammap1m1(gammap1m1_data, name, "tgamma1pm1(dz)"); +} + +template +void test_spots(T) +{ + // + // basic sanity checks, tolerance is 50 epsilon expressed as a percentage: + // + T tolerance = boost::math::tools::epsilon() * 5000; + BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(3.5)), static_cast(3.3233509704478425511840640312646472177454052302295L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(0.125)), static_cast(7.5339415987976119046992298412151336246104195881491L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(-0.125)), static_cast(-8.7172188593831756100190140408231437691829605421405L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(-3.125)), static_cast(1.1668538708507675587790157356605097019141636072094L), tolerance); + // Lower tolerance on this one, is only really needed on Linux x86 systems, result is mostly down to std lib accuracy: + BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(-53249.0/1024)), static_cast(-1.2646559519067605488251406578743995122462767733517e-65L), tolerance * 3); + + int sign = 1; + BOOST_CHECK_CLOSE(::boost::math::lgamma(static_cast(3.5), &sign), static_cast(1.2009736023470742248160218814507129957702389154682L), tolerance); + BOOST_CHECK(sign == 1); + BOOST_CHECK_CLOSE(::boost::math::lgamma(static_cast(0.125), &sign), static_cast(2.0194183575537963453202905211670995899482809521344L), tolerance); + BOOST_CHECK(sign == 1); + BOOST_CHECK_CLOSE(::boost::math::lgamma(static_cast(-0.125), &sign), static_cast(2.1653002489051702517540619481440174064962195287626L), tolerance); + BOOST_CHECK(sign == -1); + BOOST_CHECK_CLOSE(::boost::math::lgamma(static_cast(-3.125), &sign), static_cast(0.1543111276840418242676072830970532952413339012367L), tolerance); + BOOST_CHECK(sign == 1); + BOOST_CHECK_CLOSE(::boost::math::lgamma(static_cast(-53249.0/1024), &sign), static_cast(-149.43323093420259741100038126078721302600128285894L), tolerance); + BOOST_CHECK(sign == -1); +} + diff --git a/test/test_gamma_data.ipp b/test/test_gamma_data.ipp index 185b41252..da2787f67 100644 --- a/test/test_gamma_data.ipp +++ b/test/test_gamma_data.ipp @@ -3,580 +3,566 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 198> factorials = { { - { SC_(1), SC_(1), SC_(0) }, - { SC_(2), SC_(1), SC_(0) }, - { SC_(3), SC_(2), SC_(0.6931471805599453094172321214581765680755) }, - { SC_(4), SC_(6), SC_(1.791759469228055000812477358380702272723) }, - { SC_(5), SC_(24), SC_(3.178053830347945619646941601297055408874) }, - { SC_(6), SC_(120), SC_(4.7874917427820459942477009345232430484) }, - { SC_(7), SC_(720), SC_(6.579251212010100995060178292903945321123) }, - { SC_(8), SC_(5040), SC_(8.52516136106541430016553103634712505076) }, - { SC_(9), SC_(40320), SC_(10.60460290274525022841722740072165475499) }, - { SC_(10), SC_(362880), SC_(12.80182748008146961120771787456670616428) }, - { SC_(11), SC_(3628800), SC_(15.10441257307551529522570932925107037188) }, - { SC_(12), SC_(39916800), SC_(17.5023078458738858392876529072161996717) }, - { SC_(13), 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SC_(34.94331577687681785679372335416358207049) }}, + {{ SC_(19.5), SC_(27724322986333718.17813781357850369955012), SC_(37.86108650896109699174458690373685266632) }}, + {{ SC_(20.5), SC_(540624298233507504.4736873647808221412273), SC_(40.83150097453079810977608746076652040769) }}, + {{ SC_(21.5), SC_(11082798113786903841.71059097800685389516), SC_(43.851925860675160604225618712345751428) }}, + {{ SC_(22.5), SC_(238280159446418432596.7777060271473587459), SC_(46.91997879580877771828122910423342189548) }}, + {{ SC_(23.5), SC_(5361303587544414733427.498385610815571784), SC_(50.03349410501915216625524678984648437622) }}, + {{ SC_(24.5), SC_(125990634307293746235546.2120618541659369), SC_(53.19049452616926544365896533816048151704) }}, + {{ SC_(25.5), SC_(3086770540528696782770882.195515427065454), SC_(56.38916764371994674445243870358866440824) }}, + {{ SC_(26.5), SC_(78712648783481767960657495.98564339016909), SC_(59.6278460958843272066799864369261400804) }}, + {{ SC_(27.5), SC_(2085885192762266850957423643.619549839481), SC_(62.90499082887650373140722345449702128269) }}, + {{ SC_(28.5), SC_(57361842800962338401329150199.53762058572), SC_(66.21917683354902934065269424423016165396) }}, + {{ SC_(29.5), SC_(1634812519827426644437880780686.822186693), SC_(69.56908092082363418263973479158236432777) }}, + {{ SC_(30.5), SC_(48226969334909086010917483030261.25450745), SC_(72.95347118416940832383855304384388538376) }}, + {{ SC_(31.5), SC_(1470922564714727123332983232422968.262477), SC_(76.371197867782774263172710025811323562) }}, + {{ SC_(32.5), SC_(46334060788513904384988971821323500.26803), SC_(79.82118541361436164165132112164137813285) }}, + {{ SC_(33.5), SC_(1505856975626701892512141584193013758.711), SC_(83.30242550295005344288833577497470780911) }}, + {{ SC_(34.5), SC_(50446208683494513399156743070465960916.82), SC_(86.8139709417810741931411756498802539916) }}, + {{ SC_(35.5), SC_(1740394199580560712270907635931075651630.0), SC_(90.35493026581838826592594159715479924661) }}, + {{ SC_(36.5), SC_(61783994085109905285617221075553185632870.0), SC_(93.9244629622997583778381640082096567753) }}, + {{ SC_(37.5), SC_(0.22551157841065115429250285692576912756e43), SC_(97.52177522288820419751304074419002277813) }}, + {{ SC_(38.5), SC_(0.8456684190399418285968857134716342283499e44), SC_(101.1461161558645693286925725261067471938) }}, + {{ SC_(39.5), SC_(0.3255823413303776040098009996865791779147e46), SC_(104.7967743971583078684426367260568796551) }}, + {{ SC_(40.5), SC_(0.1286050248254991535838713948761987752763e48), SC_(108.4730750690653840531983501460801140092) }}, + {{ SC_(41.5), SC_(0.5208503505432715720146791492486050398691e49), SC_(112.1743770431778775093620989723120402597) }}, + {{ SC_(42.5), SC_(0.2161528954754577023860918469381710915457e51), SC_(115.9000704704145301234203390741452341447) }}, + {{ SC_(43.5), SC_(0.9186498057706952351408903494872271390691e52), SC_(119.6495745463449012688534009037863717517) }}, + {{ SC_(44.5), SC_(0.3996126655102524272862873020269438054951e54), SC_(123.4223354844395396780146860516126324938) }}, + {{ SC_(45.5), SC_(0.1778276361520623301423978494019899934453e56), SC_(127.2178246736117342069152694708243051451) }}, + {{ SC_(46.5), SC_(0.8091157444918836021479102147790544701761e57), SC_(131.0355369995686389386568775343746269115) }}, + {{ SC_(47.5), SC_(0.3762388211887258749987782498722603286319e59), SC_(134.8749893121619495665640549743813332585) }}, + {{ SC_(48.5), SC_(0.1787134400646447906244196686893236561001e61), SC_(138.7357190232025450917566096180371978672) }}, + {{ SC_(49.5), SC_(0.8667601843135272345284353931432197320857e62), SC_(142.6172828211459826044560991182829830129) }}, + {{ SC_(50.5), SC_(0.4290462912351959810915755196058937673824e64), SC_(146.519255490720627221891301048634987154) }}, + {{ SC_(51.5), SC_(0.2166683770737739704512456374009763525281e66), SC_(150.4412288270019413633582671940897997428) }}, + {{ SC_(52.5), SC_(0.111584214192993594782391503261502821552e68), SC_(154.3828106346716318247096373876850639954) }}, + {{ SC_(53.5), SC_(0.5858171245132163726075553921228898131479e69), SC_(158.3436238042692098863937625798187805011) }}, + {{ SC_(54.5), SC_(0.3134121616145707593450421347857460500341e71), SC_(162.3233054581711707502809292753838809346) }}, + {{ SC_(55.5), SC_(0.1708096280799410638430479634582315972686e73), SC_(166.3215061598403691412410136061349060176) }}, + {{ SC_(56.5), SC_(0.9479934358436729043289161971931853648408e74), SC_(170.337889180592757967587122392630702318) }}, + {{ SC_(57.5), SC_(0.535616291251675190945837651414149731135e76), SC_(174.372129818745153226752021764788547422) }}, + {{ SC_(58.5), SC_(0.3079793674697132347938566495631360954026e78), SC_(178.4239147665484579827423018083667546119) }}, + {{ SC_(59.5), SC_(0.1801679299697822423544061399944346158105e80), SC_(182.4929415207862687921690476023189480579) }}, + {{ SC_(60.5), SC_(0.1071999183320204342008716532966885964073e82), SC_(186.5789178333378528681067028421770777551) }}, + {{ SC_(61.5), SC_(0.648559505908723626915273502444966008264e83), SC_(190.6815611983746486468133578766491597866) }}, + {{ SC_(62.5), SC_(0.3988640961338650305528932040036540950824e85), SC_(194.8005983731871208326581343651509165116) }}, + {{ SC_(63.5), SC_(0.2492900600836656440955582525022838094265e87), SC_(198.9357649299294766470431802433713028621) }}, + {{ SC_(64.5), SC_(0.1582991881531276840006794903389502189858e89), SC_(203.0868048358281226106733889296294186889) }}, + {{ SC_(65.5), SC_(0.1021029763587673561804382712686228912459e91), SC_(207.253470059629849416124244558439614861) }}, + {{ SC_(66.5), SC_(0.6687744951499261829818706768094799376603e92), SC_(211.435520202271055650856436448150964186) }}, + {{ SC_(67.5), SC_(0.4447350392747009116829440000783041585441e94), SC_(215.6327221499328641065535845020238208848) }}, + {{ SC_(68.5), SC_(0.3001961515104231153859872000528553070173e96), SC_(219.8448497478113482459228474245594090702) }}, + {{ SC_(69.5), SC_(0.2056343637846398340394012320362058853068e98), SC_(224.0716834930795278518208054310810978927) }}, + {{ SC_(70.5), SC_(0.1429158828303246846573838562651630902882e100), SC_(228.3130102456502742995923582284984651071) }}, + {{ SC_(71.5), SC_(0.1007556973953789026834556186669399786532e102), SC_(232.5686229554684972683913220137349879525) }}, + {{ SC_(72.5), SC_(0.7204032363769591541867076734686208473705e103), SC_(236.8383204051684592390895209118072592891) }}, + {{ SC_(73.5), SC_(0.5222923463732953867853630632647501143436e105), SC_(241.121906967029088331456320155937181966) }}, + {{ SC_(74.5), SC_(0.3838848745843721092872418514995913340426e107), SC_(245.4191923732478793236450387582878905619) }}, + {{ SC_(75.5), SC_(0.2859942315653572214189951793671955438617e109), SC_(249.7299914986333931552202349119338344817) }}, + {{ SC_(76.5), SC_(0.2159256448318447021713413604222326356156e111), SC_(254.0541241548883721745992390899601342039) }}, + {{ SC_(77.5), SC_(0.1651831182963611971610761407230079662459e113), SC_(258.3914148957208623282220320602201355807) }}, + {{ SC_(78.5), SC_(0.1280169166796799277998340090603311738406e115), SC_(262.7416928320801636393347235965305038626) }}, + {{ SC_(79.5), SC_(0.1004932795935487433228696971123599714649e117), SC_(267.1047914568685263873419367114758025432) }}, + {{ SC_(80.5), SC_(0.7989215727687125094168140920432617731457e118), SC_(271.4805484785288126034644189659692094502) }}, + {{ SC_(81.5), SC_(0.6431318660788135700805353440948257273823e120), SC_(275.8688056629533302899592924197644087302) }}, + {{ SC_(82.5), SC_(0.5241524708542330596156363054372829678165e122), SC_(280.2694086832001473146069926644269820387) }}, + {{ SC_(83.5), SC_(0.4324257884547422741828999519857584484486e124), SC_(284.6822069765407826152477086910826481146) }}, + {{ SC_(84.5), SC_(0.3610755333597097989427214599081083044546e126), SC_(289.1070536083975924130902273463692509124) }}, + {{ SC_(85.5), SC_(0.3051088256889547801065996336223515172642e128), SC_(293.5438051427607205757799701080417115539) }}, + {{ SC_(86.5), SC_(0.2608680459640563369911426867471105472609e130), SC_(297.9923215187034351091622558923164399324) }}, + {{ SC_(87.5), SC_(0.2256508597589087314973384240362506233806e132), SC_(302.4524659326412687466785241592992548335) }}, + {{ SC_(88.5), SC_(0.1974445022890451400601711210317192954581e134), SC_(306.9241047260048374915681634477366332741) }}, + {{ SC_(89.5), SC_(0.1747383845258049489532514421130715764804e136), SC_(311.4071072780187213241622269369206800347) }}, + {{ SC_(90.5), SC_(0.1563908541505954293131600406911990609499e138), SC_(315.9013459032995310109227992454839056422) }}, + {{ SC_(91.5), SC_(0.1415337230062888635284098368255351501597e140), SC_(320.4066957540054114483446541626587380014) }}, + {{ SC_(92.5), SC_(0.1295033565507543101284950006953646623961e142), SC_(324.9230347262868870790740563815487018843) }}, + {{ SC_(93.5), SC_(0.1197906048094477368688578756432123127164e144), SC_(329.4502433708052665886256792643481601196) }}, + {{ SC_(94.5), SC_(0.1120042154968336339723821137264035123898e146), SC_(333.988204807099907903519925338728239387) }}, + {{ SC_(95.5), SC_(0.1058439836445077841039010974714513192084e148), SC_(338.5368046415996049733937816714808196625) }}, + {{ SC_(96.5), SC_(0.101081004380504933819225548085236009844e150), SC_(343.095930889086289536826499502225010241) }}, + {{ SC_(97.5), SC_(0.9754316922718726113555265390225274949948e151), SC_(347.6654738974312297792641984341498924371) }}, + {{ SC_(98.5), SC_(0.95104589996507579607163837554696430762e153), SC_(352.245326275435031271896458324405747818) }}, + {{ SC_(99.5), SC_(0.9367802114655996591305637999137598430057e155), SC_(356.835382823613074469259023532110402225) }} } }; -#undef SC_ -#define SC_(x) static_cast(BOOST_JOIN(x, L)) + static const boost::array, 41> near_1 = { { - { SC_(0.5), SC_(1.772453850905516027298167483341145182798), SC_(0.5723649429247000870717136756765293558236) }, - { SC_(0.625), SC_(1.434518848090556775636019739456423136632), SC_(0.3608294954889401811849576858227794878574) }, - { SC_(0.75), SC_(1.225416702465177645129098303362890526851), SC_(0.2032809514312953714814329718624296997597) }, - { SC_(0.875), SC_(1.089652357422896951252376755102892971148), SC_(0.08585870722533432350236558376948770226972) }, - { SC_(0.875), SC_(1.089652357422896951252376755102892971148), SC_(0.08585870722533432350236558376948770226972) }, - { SC_(0.9375), SC_(1.040177011186767171459762817361921128614), SC_(0.03939090173458230065822754634095384450336) }, - { SC_(0.96875), SC_(1.019032525056673950564730047928136024882), SC_(0.01885367233441289053559206570480080890174) }, - { SC_(0.984375), SC_(1.009263984715686303151364227987264939567), SC_(0.009221337197578781045045446027854805411837) }, - { SC_(0.9921875), SC_(1.004570300975031369541819081985749775618), SC_(0.004559888861804558865096599455042458443847) }, - { SC_(0.99609375), SC_(1.002269894807266338070518646683408822875), SC_(0.002267322487909119869224853055660925945503) }, - { SC_(0.998046875), SC_(1.001131154070271719475148653701632936175), SC_(0.001130514797538261731446855551493110644591) }, - { SC_(0.9990234375), SC_(1.000564631256105134179583334797007222469), SC_(0.0005644719118551233842574575277837954032273) }, - { SC_(0.99951171875), SC_(1.000282079501403060312266009234616105409), SC_(0.0002820397244605020216499093258679218227703) }, - { SC_(0.999755859375), SC_(1.000140980758729162527664293184201592009), SC_(0.0001409708218759223705137152436852900410971) }, - { SC_(0.9998779296875), SC_(1.000070475636328154358952919083132410835), SC_(0.7047315303717008615499045661742960649129e-4) }, - { SC_(0.99993896484375), SC_(1.000035234133024267207862236519063784064), SC_(0.3523351231678223923789189421658142521323e-4) }, - { SC_(0.999969482421875), SC_(1.00001761614530457531538182039987833925), SC_(0.1761599014210985977615986870219441253152e-4) }, - { SC_(0.9999847412109375), SC_(1.000008807842360071243230645907272632701), SC_(0.8807803571255486980463673710461571970668e-5) }, - { SC_(0.99999237060546875), SC_(1.000004403863608190592851185888812529877), SC_(0.4403853911211722516241836921789602523957e-5) }, - { SC_(0.999996185302734375), SC_(1.000002201917411285169225005738085227502), SC_(0.2201914987068584780432891571768087250967e-5) }, - { SC_(1), SC_(1), SC_(0) }, - { SC_(1.000003814697265625), SC_(0.9999977981113740328314320876032760067576), SC_(-0.2201891050127487637714181831108975522931e-5) }, - { SC_(1.00000762939453125), SC_(0.9999955962515330814147665236857616584616), SC_(-0.4403758163447332570221840098229107074209e-5) }, - { SC_(1.0000152587890625), SC_(0.9999911926182050168670695717547199129391), SC_(-0.8807420580197905194061157631901679899078e-5) }, - { SC_(1.000030517578125), SC_(0.99998238569695577840308912119540189507), SC_(-0.1761445817787918059338915122874759423839e-4) }, - { SC_(1.00006103515625), SC_(0.9999647732360171681023427372223702590454), SC_(-0.352273844598538899122262467277208094941e-4) }, - { SC_(1.0001220703125), SC_(0.9999295538398379138630109146622273453912), SC_(-0.7044864160936656733821449407577769386531e-4) }, - { SC_(1.000244140625), SC_(0.9998591371459403420587898072239427065107), SC_(-0.0001408727761632663509703058417841195184664) }, - { SC_(1.00048828125), SC_(0.9997183921173586652300583206642029951561), SC_(-0.0002816475415868068318239205463917072406589) }, - { SC_(1.0009765625), SC_(0.999437255220281084345213592031181905165), SC_(-0.0005629031799912046317021499216851450277288) }, - { SC_(1.001953125), SC_(0.998876391856702293840181665944397250951), SC_(-0.001124239864176365593088235002674045499535) }, - { SC_(1.00390625), SC_(0.9977602892435009045255150050890440579513), SC_(-0.002242222659961150144765481909230529929808) }, - { SC_(1.0078125), SC_(0.995550440714294209465143243929765941358), SC_(-0.004459488037952299086670078922352109198758) }, - { SC_(1.015625), SC_(0.9912190698420517341764818662191450397148), SC_(-0.008819709705733069204889229698627066380001) }, - { SC_(1.03125), SC_(0.98290109928362691478263486825456935047), SC_(-0.01724677500176806740289126202224623179737) }, - { SC_(1.0625), SC_(0.9675800675995248847599762987154317516646), SC_(-0.03295710029357781908319883575047418315706) }, - { SC_(1.125), SC_(0.9417426998497014880874037301518917030763), SC_(-0.06002318412603958293140584320743011427822) }, - { SC_(1.125), SC_(0.9417426998497014880874037301518917030763), SC_(-0.06002318412603958293140584320743011427822) }, - { SC_(1.25), SC_(0.9064024770554770779826712889669180007488), SC_(-0.09827183642181316146385380269663584022562) }, - { SC_(1.375), SC_(0.8889135691562253407424275640662446912078), SC_(-0.1177552707410787744513620333179885042465) }, - { SC_(1.5), SC_(0.8862269254527580136490837416705725913988), SC_(-0.1207822376352452223455184457816472122519) } + {{ SC_(0.5), SC_(1.772453850905516027298167483341145182798), SC_(0.5723649429247000870717136756765293558236) }}, + {{ SC_(0.625), SC_(1.434518848090556775636019739456423136632), SC_(0.3608294954889401811849576858227794878574) }}, + {{ SC_(0.75), SC_(1.225416702465177645129098303362890526851), SC_(0.2032809514312953714814329718624296997597) }}, + {{ SC_(0.875), SC_(1.089652357422896951252376755102892971148), SC_(0.08585870722533432350236558376948770226972) }}, + {{ SC_(0.875), SC_(1.089652357422896951252376755102892971148), SC_(0.08585870722533432350236558376948770226972) }}, + {{ SC_(0.9375), SC_(1.040177011186767171459762817361921128614), SC_(0.03939090173458230065822754634095384450336) }}, + {{ SC_(0.96875), SC_(1.019032525056673950564730047928136024882), SC_(0.01885367233441289053559206570480080890174) }}, + {{ SC_(0.984375), SC_(1.009263984715686303151364227987264939567), SC_(0.009221337197578781045045446027854805411837) }}, + {{ SC_(0.9921875), SC_(1.004570300975031369541819081985749775618), SC_(0.004559888861804558865096599455042458443847) }}, + {{ SC_(0.99609375), SC_(1.002269894807266338070518646683408822875), SC_(0.002267322487909119869224853055660925945503) }}, + {{ SC_(0.998046875), SC_(1.001131154070271719475148653701632936175), SC_(0.001130514797538261731446855551493110644591) }}, + {{ SC_(0.9990234375), SC_(1.000564631256105134179583334797007222469), SC_(0.0005644719118551233842574575277837954032273) }}, + {{ SC_(0.99951171875), SC_(1.000282079501403060312266009234616105409), SC_(0.0002820397244605020216499093258679218227703) }}, + {{ SC_(0.999755859375), SC_(1.000140980758729162527664293184201592009), SC_(0.0001409708218759223705137152436852900410971) }}, + {{ SC_(0.9998779296875), SC_(1.000070475636328154358952919083132410835), SC_(0.7047315303717008615499045661742960649129e-4) }}, + {{ SC_(0.99993896484375), SC_(1.000035234133024267207862236519063784064), SC_(0.3523351231678223923789189421658142521323e-4) }}, + {{ SC_(0.999969482421875), SC_(1.00001761614530457531538182039987833925), SC_(0.1761599014210985977615986870219441253152e-4) }}, + {{ SC_(0.9999847412109375), SC_(1.000008807842360071243230645907272632701), SC_(0.8807803571255486980463673710461571970668e-5) }}, + {{ SC_(0.99999237060546875), SC_(1.000004403863608190592851185888812529877), SC_(0.4403853911211722516241836921789602523957e-5) }}, + {{ SC_(0.999996185302734375), SC_(1.000002201917411285169225005738085227502), SC_(0.2201914987068584780432891571768087250967e-5) }}, + {{ SC_(1), SC_(1), SC_(0) }}, + {{ SC_(1.000003814697265625), SC_(0.9999977981113740328314320876032760067576), SC_(-0.2201891050127487637714181831108975522931e-5) }}, + {{ SC_(1.00000762939453125), SC_(0.9999955962515330814147665236857616584616), SC_(-0.4403758163447332570221840098229107074209e-5) }}, + {{ SC_(1.0000152587890625), SC_(0.9999911926182050168670695717547199129391), SC_(-0.8807420580197905194061157631901679899078e-5) }}, + {{ SC_(1.000030517578125), SC_(0.99998238569695577840308912119540189507), SC_(-0.1761445817787918059338915122874759423839e-4) }}, + {{ SC_(1.00006103515625), SC_(0.9999647732360171681023427372223702590454), SC_(-0.352273844598538899122262467277208094941e-4) }}, + {{ SC_(1.0001220703125), SC_(0.9999295538398379138630109146622273453912), SC_(-0.7044864160936656733821449407577769386531e-4) }}, + {{ SC_(1.000244140625), SC_(0.9998591371459403420587898072239427065107), SC_(-0.0001408727761632663509703058417841195184664) }}, + {{ SC_(1.00048828125), SC_(0.9997183921173586652300583206642029951561), SC_(-0.0002816475415868068318239205463917072406589) }}, + {{ SC_(1.0009765625), SC_(0.999437255220281084345213592031181905165), SC_(-0.0005629031799912046317021499216851450277288) }}, + {{ SC_(1.001953125), SC_(0.998876391856702293840181665944397250951), SC_(-0.001124239864176365593088235002674045499535) }}, + {{ SC_(1.00390625), SC_(0.9977602892435009045255150050890440579513), SC_(-0.002242222659961150144765481909230529929808) }}, + {{ SC_(1.0078125), SC_(0.995550440714294209465143243929765941358), SC_(-0.004459488037952299086670078922352109198758) }}, + {{ SC_(1.015625), SC_(0.9912190698420517341764818662191450397148), SC_(-0.008819709705733069204889229698627066380001) }}, + {{ SC_(1.03125), SC_(0.98290109928362691478263486825456935047), SC_(-0.01724677500176806740289126202224623179737) }}, + {{ SC_(1.0625), SC_(0.9675800675995248847599762987154317516646), SC_(-0.03295710029357781908319883575047418315706) }}, + {{ SC_(1.125), SC_(0.9417426998497014880874037301518917030763), SC_(-0.06002318412603958293140584320743011427822) }}, + {{ SC_(1.125), SC_(0.9417426998497014880874037301518917030763), SC_(-0.06002318412603958293140584320743011427822) }}, + {{ SC_(1.25), SC_(0.9064024770554770779826712889669180007488), SC_(-0.09827183642181316146385380269663584022562) }}, + {{ SC_(1.375), SC_(0.8889135691562253407424275640662446912078), SC_(-0.1177552707410787744513620333179885042465) }}, + {{ SC_(1.5), SC_(0.8862269254527580136490837416705725913988), SC_(-0.1207822376352452223455184457816472122519) }} } }; -#undef SC_ -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 41> near_2 = { { - { SC_(1.5), SC_(0.8862269254527580136490837416705725913988), SC_(-0.1207822376352452223455184457816472122519) }, - { SC_(1.625), SC_(0.8965742800565979847725123371602644603951), SC_(-0.1091741337567953724659793453255625768435) }, - { SC_(1.75), SC_(0.9190625268488832338468237275221678951384), SC_(-0.08440112102048555595778603413139773174384) }, - { SC_(1.875), SC_(0.9534458127450348323458296607150313497544), SC_(-0.0476726853991882996439780371618622723197) }, - { SC_(1.875), SC_(0.9534458127450348323458296607150313497544), SC_(-0.0476726853991882996439780371618622723197) }, - { SC_(1.9375), SC_(0.9751659479875942232435276412768010580753), SC_(-0.02514761940298887101469636934303908362555) }, - { SC_(1.96875), SC_(0.9871877586486528896095822339303817741048), SC_(-0.01289502598016741062140421704372482102582) }, - { SC_(1.984375), SC_(0.9934942349545037046646241619249639248858), SC_(-0.006527019770560387562504065432973464109098) }, - { SC_(1.9921875), SC_(0.9967220954986639369672736204077361054958), SC_(-0.003283288599221334008087443035901123210745) }, - { SC_(1.99609375), SC_(0.9983547780306754539374306832198017571606), SC_(-0.001646576833227209223092930587911738897203) }, - { SC_(1.998046875), SC_(0.9991758197849782200230487539873719343464), SC_(-0.0008245200382650888261806366903737014930725) }, - { SC_(1.9990234375), SC_(0.9995875173583940940094860854466195201034), SC_(-0.0004125677359714894017106176239696704326377) }, - { SC_(1.99951171875), SC_(0.9997936605172715158492229105972945155141), SC_(-0.0002063607736483724433350542340289891606905) }, - { SC_(1.999755859375), SC_(0.9998968057145986134157190626438734177924), SC_(-0.0001031996102979920861817501746961436019694) }, - { SC_(1.9998779296875), SC_(0.9999483967208452041447977734631271456482), SC_(-0.5160461064981215542788033369454594603258e-4) }, - { SC_(1.99993896484375), SC_(0.9999741968262534527384281628962293685498), SC_(-0.2580350665416168648325053559023655125278e-4) }, - { SC_(1.999969482421875), SC_(0.9999870980295774847216527132886600812439), SC_(-0.1290205365365156795229453393309637521044e-4) }, - { SC_(1.9999847412109375), SC_(0.9999935489189005625751513729787156979985), SC_(-0.6451101907750591399976874019296260011728e-5) }, - { SC_(1.99999237060546875), SC_(0.9999967744354781276641509840822795646932), SC_(-0.3225569724016764801116581064181763189594e-5) }, - { SC_(1.999996185302734375), SC_(0.9999983872117460118412633921783404380531), SC_(-0.1612789554532533173009818453505550062943e-5) }, - { SC_(2), SC_(1), SC_(0) }, - { SC_(2.000003814697265625), SC_(1.00000161280024011931074434129623713986), SC_(0.161279893955840184299760314572495677042e-5) }, - { SC_(2.00000762939453125), SC_(1.000003225612466396944257297966490462185), SC_(0.322560726412023958566345675090317173141e-5) }, - { SC_(2.0000152587890625), SC_(1.000006451272877535864519325623917830418), SC_(0.6451252068164492211696167502987139983584e-5) }, - { SC_(2.000030517578125), SC_(1.000012902737534909133631207655399313341), SC_(0.1290265429530719797568036294024708700466e-4) }, - { SC_(2.00006103515625), SC_(1.000025806242196124228325546227327679105), SC_(0.2580590922078463500093254292124318294867e-4) }, - { SC_(2.0001220703125), SC_(1.000051615552953128452105520486771074315), SC_(0.5161422091631080428484087308642550680092e-4) }, - { SC_(2.000244140625), SC_(1.000103243380595112650112753954221989398), SC_(0.0001032380513640963581901732440393341809948) }, - { SC_(2.00048828125), SC_(1.000206535863509719265815185078589813025), SC_(0.0002065145379145443567131291462537026096587) }, - { SC_(2.0009765625), SC_(1.000413268164832140091644464679649856244), SC_(0.000413182793064254264258674986332041644883) }, - { SC_(2.001953125), SC_(1.000827322309547415507838270760694901832), SC_(0.000826980267085383846585814529167493000815) }, - { SC_(2.00390625), SC_(1.001657790373358329933817798077673136303), SC_(0.001656417755696172869171861186612377080916) }, - { SC_(2.0078125), SC_(1.003328178532374632976589675522967237775), SC_(0.003322652404102649860792821138784654479368) }, - { SC_(2.015625), SC_(1.00670686780833379252298939537881918096), SC_(0.006684476830232184945964816343819769497868) }, - { SC_(2.03125), SC_(1.013616758636240255869592207887524642672), SC_(0.01352488366498562096813694557452593229433) }, - { SC_(2.0625), SC_(1.028053821824495190057474817385146236144), SC_(0.02766752152285702349740729628994608012915) }, - { SC_(2.125), SC_(1.059460537330914174098329196420878165961), SC_(0.05775985153034387160738826626309159079026) }, - { SC_(2.125), SC_(1.059460537330914174098329196420878165961), SC_(0.05775985153034387160738826626309159079026) }, - { SC_(2.25), SC_(1.133003096319346347478339111208647500936), SC_(0.124871714892396594302441287613198663149) }, - { SC_(2.375), SC_(1.222256157589809843520837900591086450411), SC_(0.2006984603774558413588851802726110913487) }, - { SC_(2.5), SC_(1.329340388179137020473625612505858887098), SC_(0.2846828704729191596324946696827019243201) } + {{ SC_(1.5), SC_(0.8862269254527580136490837416705725913988), SC_(-0.1207822376352452223455184457816472122519) }}, + {{ SC_(1.625), SC_(0.8965742800565979847725123371602644603951), SC_(-0.1091741337567953724659793453255625768435) }}, + {{ SC_(1.75), SC_(0.9190625268488832338468237275221678951384), SC_(-0.08440112102048555595778603413139773174384) }}, + {{ SC_(1.875), SC_(0.9534458127450348323458296607150313497544), SC_(-0.0476726853991882996439780371618622723197) }}, + {{ SC_(1.875), SC_(0.9534458127450348323458296607150313497544), SC_(-0.0476726853991882996439780371618622723197) }}, + {{ SC_(1.9375), SC_(0.9751659479875942232435276412768010580753), SC_(-0.02514761940298887101469636934303908362555) }}, + {{ SC_(1.96875), SC_(0.9871877586486528896095822339303817741048), SC_(-0.01289502598016741062140421704372482102582) }}, + {{ SC_(1.984375), SC_(0.9934942349545037046646241619249639248858), SC_(-0.006527019770560387562504065432973464109098) }}, + {{ SC_(1.9921875), SC_(0.9967220954986639369672736204077361054958), SC_(-0.003283288599221334008087443035901123210745) }}, + {{ SC_(1.99609375), SC_(0.9983547780306754539374306832198017571606), SC_(-0.001646576833227209223092930587911738897203) }}, + {{ SC_(1.998046875), SC_(0.9991758197849782200230487539873719343464), SC_(-0.0008245200382650888261806366903737014930725) }}, + {{ SC_(1.9990234375), SC_(0.9995875173583940940094860854466195201034), SC_(-0.0004125677359714894017106176239696704326377) }}, + {{ SC_(1.99951171875), SC_(0.9997936605172715158492229105972945155141), SC_(-0.0002063607736483724433350542340289891606905) }}, + {{ SC_(1.999755859375), SC_(0.9998968057145986134157190626438734177924), SC_(-0.0001031996102979920861817501746961436019694) }}, + {{ SC_(1.9998779296875), SC_(0.9999483967208452041447977734631271456482), SC_(-0.5160461064981215542788033369454594603258e-4) }}, + {{ SC_(1.99993896484375), SC_(0.9999741968262534527384281628962293685498), SC_(-0.2580350665416168648325053559023655125278e-4) }}, + {{ SC_(1.999969482421875), SC_(0.9999870980295774847216527132886600812439), SC_(-0.1290205365365156795229453393309637521044e-4) }}, + {{ SC_(1.9999847412109375), SC_(0.9999935489189005625751513729787156979985), SC_(-0.6451101907750591399976874019296260011728e-5) }}, + {{ SC_(1.99999237060546875), SC_(0.9999967744354781276641509840822795646932), SC_(-0.3225569724016764801116581064181763189594e-5) }}, + {{ SC_(1.999996185302734375), SC_(0.9999983872117460118412633921783404380531), SC_(-0.1612789554532533173009818453505550062943e-5) }}, + {{ SC_(2), SC_(1), SC_(0) }}, + {{ SC_(2.000003814697265625), SC_(1.00000161280024011931074434129623713986), SC_(0.161279893955840184299760314572495677042e-5) }}, + {{ SC_(2.00000762939453125), SC_(1.000003225612466396944257297966490462185), SC_(0.322560726412023958566345675090317173141e-5) }}, + {{ SC_(2.0000152587890625), SC_(1.000006451272877535864519325623917830418), SC_(0.6451252068164492211696167502987139983584e-5) }}, + {{ SC_(2.000030517578125), SC_(1.000012902737534909133631207655399313341), SC_(0.1290265429530719797568036294024708700466e-4) }}, + {{ SC_(2.00006103515625), SC_(1.000025806242196124228325546227327679105), SC_(0.2580590922078463500093254292124318294867e-4) }}, + {{ SC_(2.0001220703125), SC_(1.000051615552953128452105520486771074315), SC_(0.5161422091631080428484087308642550680092e-4) }}, + {{ SC_(2.000244140625), SC_(1.000103243380595112650112753954221989398), SC_(0.0001032380513640963581901732440393341809948) }}, + {{ SC_(2.00048828125), SC_(1.000206535863509719265815185078589813025), SC_(0.0002065145379145443567131291462537026096587) }}, + {{ SC_(2.0009765625), SC_(1.000413268164832140091644464679649856244), SC_(0.000413182793064254264258674986332041644883) }}, + {{ SC_(2.001953125), SC_(1.000827322309547415507838270760694901832), SC_(0.000826980267085383846585814529167493000815) }}, + {{ SC_(2.00390625), SC_(1.001657790373358329933817798077673136303), SC_(0.001656417755696172869171861186612377080916) }}, + {{ SC_(2.0078125), SC_(1.003328178532374632976589675522967237775), SC_(0.003322652404102649860792821138784654479368) }}, + {{ SC_(2.015625), SC_(1.00670686780833379252298939537881918096), SC_(0.006684476830232184945964816343819769497868) }}, + {{ SC_(2.03125), SC_(1.013616758636240255869592207887524642672), SC_(0.01352488366498562096813694557452593229433) }}, + {{ SC_(2.0625), SC_(1.028053821824495190057474817385146236144), SC_(0.02766752152285702349740729628994608012915) }}, + {{ SC_(2.125), SC_(1.059460537330914174098329196420878165961), SC_(0.05775985153034387160738826626309159079026) }}, + {{ SC_(2.125), SC_(1.059460537330914174098329196420878165961), SC_(0.05775985153034387160738826626309159079026) }}, + {{ SC_(2.25), SC_(1.133003096319346347478339111208647500936), SC_(0.124871714892396594302441287613198663149) }}, + {{ SC_(2.375), SC_(1.222256157589809843520837900591086450411), SC_(0.2006984603774558413588851802726110913487) }}, + {{ SC_(2.5), SC_(1.329340388179137020473625612505858887098), SC_(0.2846828704729191596324946696827019243201) }} } }; -#undef SC_ -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 40> near_0 = { { - { SC_(-0.5), SC_(-3.544907701811032054596334966682290365595), SC_(1.265512123484645396488945797134705923899) }, - { SC_(-0.375), SC_(-3.825383594908151401696052638550461697686), SC_(1.341658748500666418041408813274783487436) }, - { SC_(-0.25), SC_(-4.901666809860710580516393213451562107405), SC_(1.589575312551185990315897214778782835911) }, - { SC_(-0.125), SC_(-8.717218859383175610019014040823143769183), SC_(2.165300248905170251754061948144017406496) }, - { SC_(-0.125), SC_(-8.717218859383175610019014040823143769183), SC_(2.165300248905170251754061948144017406496) }, - { SC_(-0.0625), SC_(-16.64283217898827474335620507779073805782), SC_(2.811979623974363538327156032173660116805) }, - { SC_(-0.03125), SC_(-32.60904080181356641807136153370035279623), SC_(3.484589575134139437621752672995683649279) }, - { SC_(-0.015625), SC_(-64.59289502180392340168731059118495613226), SC_(4.168104420557250637548438174776914213865) }, - { SC_(-0.0078125), SC_(-128.5849985248040153013528424941759712791), SC_(4.856590152781421724785721449662278434972) }, - { SC_(-0.00390625), SC_(-256.581093070660182546052773550952658656), SC_(5.54744476696747159520708182472107347055) }, - { SC_(-0.001953125), SC_(-512.5791508839791203712761106952360633215), SC_(6.239455139837046046486535948675082223324) }, - { SC_(-0.0009765625), SC_(-1024.578182406251657399893334832135395808), SC_(6.932036277511308217556578672109549476158) }, - { SC_(-0.00048828125), SC_(-2048.577698818873467519520786912493783878), SC_(7.624901025883858905611203245365810170653) }, - { SC_(-0.000244140625), SC_(-4096.57745718775464971331294488248972087), SC_(8.317907137541219635377299172741804106947) }, - { SC_(-0.0001220703125), SC_(-8192.577336412800240508542313129020709561), SC_(9.010983820432326192510172569412912814588) }, - { SC_(-0.6103515625e-4), SC_(-16384.5772760354695939336148831283410381), SC_(9.704095761351551114080487592308688534482) }, - { SC_(-0.30517578125e-4), SC_(-32768.57724584934032393443149086321342054), SC_(10.39722532438932175111825798174135071555) }, - { SC_(-0.152587890625e-4), SC_(-65536.57723075690962899636361017901925666), SC_(11.09036369676269620616269440700453555078) }, - { SC_(-0.762939453125e-5), SC_(-131072.577223210852757386190636818435916), SC_(11.78350647337298147181546230662592344689) }, - { SC_(-0.3814697265625e-5), SC_(-262144.5772194378639394013199042046138782), SC_(12.47665145199400263809495861913874999345) }, - { SC_(0.3814697265625e-5), SC_(262143.4227881080344625629331726731855155), SC_(12.47664704818796544202254047206534711638) }, - { SC_(0.762939453125e-5), SC_(131071.4227918809440471962777925401520979), SC_(11.78349766576090681276037584294890342818) }, - { SC_(0.152587890625e-4), SC_(65535.42279942668398540027145451732421438), SC_(11.09034608153854475277051988217319318753) }, - { SC_(0.30517578125e-4), SC_(32767.42281451784694671242432333092929765), SC_(10.39719009394100176207788843272141977354) }, - { SC_(0.6103515625e-4), SC_(16383.4228446989052821887834066513143242), SC_(9.704025300454774477951337474167744232248) }, - { SC_(0.0001220703125), SC_(8191.422905055952190365785412912966413445), SC_(9.010842898637679655856679364462219607288) }, - { SC_(0.000244140625), SC_(4095.423025749771641072803050389269325868), SC_(8.317625293943180446655815151656334697388) }, - { SC_(0.00048828125), SC_(2047.42326705635054639115944072028773408), SC_(7.62433733861781159675772941549355054159) }, - { SC_(0.0009765625), SC_(1023.423749345567830369498718239930270889), SC_(6.930908902419461889540619064660080535727) }, - { SC_(0.001953125), SC_(511.4247126306315744461730129635313924869), SC_(6.23720038517533141916200085812091506718) }, - { SC_(0.00390625), SC_(255.4266340463362315585318413027952788355), SC_(5.542935221819601325193091489756182014674) }, - { SC_(0.0078125), SC_(127.4304564114296588115383352230100404938), SC_(4.84757077588166486683395477128488386733) }, - { SC_(0.015625), SC_(63.43802046989131098729483943802528254174), SC_(4.150063373653938787298503499050432342073) }, - { SC_(0.03125), SC_(31.45283517707606127304431578414621921504), SC_(3.44848912779795847968326934526863660858) }, - { SC_(0.0625), SC_(15.48128108159239815615962077944690802663), SC_(2.739631621946203418585729650082232089145) }, - { SC_(0.125), SC_(7.53394159879761190469922984121513362461), SC_(2.019418357553796345320290521167099589948) }, - { SC_(0.125), SC_(7.53394159879761190469922984121513362461), SC_(2.019418357553796345320290521167099589948) }, - { SC_(0.25), SC_(3.625609908221908311930685155867672002995), SC_(1.288022524698077457370610440219717295925) }, - { SC_(0.375), SC_(2.370436184416600908646473504176652509887), SC_(0.8630739822706474624050890941340154953325) }, - { SC_(0.5), SC_(1.772453850905516027298167483341145182798), SC_(0.5723649429247000870717136756765293558236) } + {{ SC_(-0.5), SC_(-3.544907701811032054596334966682290365595), SC_(1.265512123484645396488945797134705923899) }}, + {{ SC_(-0.375), SC_(-3.825383594908151401696052638550461697686), SC_(1.341658748500666418041408813274783487436) }}, + {{ SC_(-0.25), SC_(-4.901666809860710580516393213451562107405), SC_(1.589575312551185990315897214778782835911) }}, + {{ SC_(-0.125), SC_(-8.717218859383175610019014040823143769183), SC_(2.165300248905170251754061948144017406496) }}, + {{ SC_(-0.125), SC_(-8.717218859383175610019014040823143769183), SC_(2.165300248905170251754061948144017406496) }}, + {{ SC_(-0.0625), SC_(-16.64283217898827474335620507779073805782), SC_(2.811979623974363538327156032173660116805) }}, + {{ SC_(-0.03125), SC_(-32.60904080181356641807136153370035279623), SC_(3.484589575134139437621752672995683649279) }}, + {{ SC_(-0.015625), SC_(-64.59289502180392340168731059118495613226), SC_(4.168104420557250637548438174776914213865) }}, + {{ SC_(-0.0078125), SC_(-128.5849985248040153013528424941759712791), SC_(4.856590152781421724785721449662278434972) }}, + {{ SC_(-0.00390625), SC_(-256.581093070660182546052773550952658656), SC_(5.54744476696747159520708182472107347055) }}, + {{ SC_(-0.001953125), SC_(-512.5791508839791203712761106952360633215), SC_(6.239455139837046046486535948675082223324) }}, + {{ SC_(-0.0009765625), SC_(-1024.578182406251657399893334832135395808), SC_(6.932036277511308217556578672109549476158) }}, + {{ SC_(-0.00048828125), SC_(-2048.577698818873467519520786912493783878), SC_(7.624901025883858905611203245365810170653) }}, + {{ SC_(-0.000244140625), SC_(-4096.57745718775464971331294488248972087), SC_(8.317907137541219635377299172741804106947) }}, + {{ SC_(-0.0001220703125), SC_(-8192.577336412800240508542313129020709561), SC_(9.010983820432326192510172569412912814588) }}, + {{ SC_(-0.6103515625e-4), SC_(-16384.5772760354695939336148831283410381), SC_(9.704095761351551114080487592308688534482) }}, + {{ SC_(-0.30517578125e-4), SC_(-32768.57724584934032393443149086321342054), SC_(10.39722532438932175111825798174135071555) }}, + {{ SC_(-0.152587890625e-4), SC_(-65536.57723075690962899636361017901925666), SC_(11.09036369676269620616269440700453555078) }}, + {{ SC_(-0.762939453125e-5), SC_(-131072.577223210852757386190636818435916), SC_(11.78350647337298147181546230662592344689) }}, + {{ SC_(-0.3814697265625e-5), SC_(-262144.5772194378639394013199042046138782), SC_(12.47665145199400263809495861913874999345) }}, + {{ SC_(0.3814697265625e-5), SC_(262143.4227881080344625629331726731855155), SC_(12.47664704818796544202254047206534711638) }}, + {{ SC_(0.762939453125e-5), SC_(131071.4227918809440471962777925401520979), SC_(11.78349766576090681276037584294890342818) }}, + {{ SC_(0.152587890625e-4), SC_(65535.42279942668398540027145451732421438), SC_(11.09034608153854475277051988217319318753) }}, + {{ SC_(0.30517578125e-4), SC_(32767.42281451784694671242432333092929765), SC_(10.39719009394100176207788843272141977354) }}, + {{ SC_(0.6103515625e-4), SC_(16383.4228446989052821887834066513143242), SC_(9.704025300454774477951337474167744232248) }}, + {{ SC_(0.0001220703125), SC_(8191.422905055952190365785412912966413445), SC_(9.010842898637679655856679364462219607288) }}, + {{ SC_(0.000244140625), SC_(4095.423025749771641072803050389269325868), SC_(8.317625293943180446655815151656334697388) }}, + {{ SC_(0.00048828125), SC_(2047.42326705635054639115944072028773408), SC_(7.62433733861781159675772941549355054159) }}, + {{ SC_(0.0009765625), SC_(1023.423749345567830369498718239930270889), SC_(6.930908902419461889540619064660080535727) }}, + {{ SC_(0.001953125), SC_(511.4247126306315744461730129635313924869), SC_(6.23720038517533141916200085812091506718) }}, + {{ SC_(0.00390625), SC_(255.4266340463362315585318413027952788355), SC_(5.542935221819601325193091489756182014674) }}, + {{ SC_(0.0078125), SC_(127.4304564114296588115383352230100404938), SC_(4.84757077588166486683395477128488386733) }}, + {{ SC_(0.015625), SC_(63.43802046989131098729483943802528254174), SC_(4.150063373653938787298503499050432342073) }}, + {{ SC_(0.03125), SC_(31.45283517707606127304431578414621921504), SC_(3.44848912779795847968326934526863660858) }}, + {{ SC_(0.0625), SC_(15.48128108159239815615962077944690802663), SC_(2.739631621946203418585729650082232089145) }}, + {{ SC_(0.125), SC_(7.53394159879761190469922984121513362461), SC_(2.019418357553796345320290521167099589948) }}, + {{ SC_(0.125), SC_(7.53394159879761190469922984121513362461), SC_(2.019418357553796345320290521167099589948) }}, + {{ SC_(0.25), SC_(3.625609908221908311930685155867672002995), SC_(1.288022524698077457370610440219717295925) }}, + {{ SC_(0.375), SC_(2.370436184416600908646473504176652509887), SC_(0.8630739822706474624050890941340154953325) }}, + {{ SC_(0.5), SC_(1.772453850905516027298167483341145182798), SC_(0.5723649429247000870717136756765293558236) }} } }; -#undef SC_ -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 40> near_m10 = { { - { SC_(-10.5), SC_(-0.2640121820547716316246385325311240439682e-6), SC_(-15.14727059071784114610117639552631963436) }, - { SC_(-10.375), SC_(-0.3853824777091100016167565620752110328498e-6), SC_(-14.76902954720701012688042720516103787762) }, - { SC_(-10.25), SC_(-0.67808180432946731304891004492754985848e-6), SC_(-14.20399790093109065161116876070387206737) }, - { SC_(-10.125), SC_(-0.1684831262052517456216882327889895477394e-5), SC_(-13.293845140389538484236785089823191703) }, - { SC_(-10.125), SC_(-0.1684831262052517456216882327889895477394e-5), SC_(-13.293845140389538484236785089823191703) }, - { SC_(-10.0625), SC_(-0.3830328107020316635889325503807551568979e-5), SC_(-12.47256009081165579039929355805785844157) }, - { SC_(-10.03125), SC_(-0.820629952953019778657392524711140975814e-5), SC_(-11.71060846332720387792243958913415617938) }, - { SC_(-10.015625), SC_(-0.1700699874643038383461557487368349913225e-4), SC_(-10.98188560766303889037266091827081352261) }, - { SC_(-10.0078125), SC_(-0.3463458256516313677243695342138690766685e-4), SC_(-10.27065787896126424410583159193311350064) }, - { SC_(-10.00390625), SC_(-0.6990332874758209033426446699035926999779e-4), SC_(-9.568397288290682386853008683681967849367) }, - { SC_(-10.001953125), SC_(-0.0001404477363900451708521851118608466504012), SC_(-8.870675121382310094805966387146254501189) }, - { SC_(-10.0009765625), SC_(-0.000281540041401883411812666338203440274148), SC_(-8.175235877509399161097817609681419866606) }, - { SC_(-10.00048828125), SC_(-0.000563726404385624063397951573975953521758), SC_(-7.480941522771659111292091779019988346536) }, - { SC_(-10.000244140625), SC_(-0.001128100008866690679009902807702968873353), SC_(-6.787220469493554911614571257238006425123) }, - { SC_(-10.0001220703125), SC_(-0.002256847657595184957233851276605048793085), SC_(-6.093786281167310238545736320487058532071) }, - { SC_(-10.00006103515625), SC_(-0.004514343175062893955072428860155326550553), SC_(-5.400495578872419834979145899538225218653) }, - { SC_(-10.000030517578125), SC_(-0.009029334320035575647839997474459714791226), SC_(-4.707276632982054173483611347195057396393) }, - { SC_(-10.0000152587890625), SC_(-0.01805931666500754906434806474181437991942), SC_(-4.01409356864116185854622778461065066607) }, - { SC_(-10.00000762939453125), SC_(-0.03611928138246679574769960801636554264536), SC_(-3.320928445911808853642423587159533484381) }, - { SC_(-10.000003814697265625), SC_(-0.07223921083114343778444263107651750106133), SC_(-2.627772294197426150094657771000510514181) }, - { SC_(-9.999996185302734375), SC_(0.07224050699108014022628046448675851453374), SC_(-2.627754351749084271591553302449947161499) }, - { SC_(-9.99999237060546875), SC_(0.03612057754240364069840471083444586728855), SC_(-3.320892561015125097640948165422843317137) }, - { SC_(-9.9999847412109375), SC_(0.01806061282494496405052242015364798732676), SC_(-4.014021798847794354581145064057511795502) }, - { SC_(-9.999969482421875), SC_(0.009030630479975270775894162659645956519741), SC_(-4.707133093395319229856390889602684453056) }, - { SC_(-9.99993896484375), SC_(0.004515639335011709650690623512369371764253), SC_(-5.400208499698950462148264857327856480671) }, - { SC_(-9.9998779296875), SC_(0.002258143817580482923824809786660261248415), SC_(-6.093212122820375608272453375481778776963) }, - { SC_(-9.999755859375), SC_(0.00112939616899791774095825334343857186485), SC_(-6.786072152799718574175843462405206935614) }, - { SC_(-9.99951171875), SC_(0.0005650225651005676902373042742306456894427), SC_(-7.478644889384249821277500306107773873963) }, - { SC_(-9.9990234375), SC_(0.000282836204451696233602080064105049188933), SC_(-8.170642610736687659976646968506313698216) }, - { SC_(-9.998046875), SC_(0.0001417439087793817388175538505551912206884), SC_(-8.861488587853743723990903404527520549863) }, - { SC_(-9.99609375), SC_(0.7119953849576511774290270246050426493188e-4), SC_(-9.550024221368402701862865053477154735263) }, - { SC_(-9.9921875), SC_(0.3593094176075641243360143967272818899195e-4), SC_(-10.23391174619552949434163600960412224542) }, - { SC_(-9.984375), SC_(0.1830395592410737084371847753712605958898e-4), SC_(-10.90839335076217169965796414369624068766) }, - { SC_(-9.96875), SC_(0.9505651717966543211040666528035462899479e-5), SC_(-11.56362401857045907442600014919001566007) }, - { SC_(-9.9375), SC_(0.5139309871979484321498376816774659227047e-5), SC_(-12.17859175366355833461560769108992933228) }, - { SC_(-9.875), SC_(0.3033137834984411836791652786842133042328e-5), SC_(-12.70591288519170921633064985576606088605) }, - { SC_(-9.875), SC_(0.3033137834984411836791652786842133042328e-5), SC_(-12.70591288519170921633064985576606088605) }, - { SC_(-9.75), SC_(0.2197547155462853887868709703817446704567e-5), SC_(-13.02816874893114553892881831326149507953) }, - { SC_(-9.625), SC_(0.2248214426276410648574460028763198846825e-5), SC_(-13.00537424512744790544056216033820032846) }, - { SC_(-9.5), SC_(0.2772127911575102132058704591576802461667e-5), SC_(-12.79589533355436345901781053661879076815) } + {{ SC_(-10.5), SC_(-0.2640121820547716316246385325311240439682e-6), SC_(-15.14727059071784114610117639552631963436) }}, + {{ SC_(-10.375), SC_(-0.3853824777091100016167565620752110328498e-6), SC_(-14.76902954720701012688042720516103787762) }}, + {{ SC_(-10.25), SC_(-0.67808180432946731304891004492754985848e-6), SC_(-14.20399790093109065161116876070387206737) }}, + {{ SC_(-10.125), SC_(-0.1684831262052517456216882327889895477394e-5), SC_(-13.293845140389538484236785089823191703) }}, + {{ SC_(-10.125), SC_(-0.1684831262052517456216882327889895477394e-5), SC_(-13.293845140389538484236785089823191703) }}, + {{ SC_(-10.0625), SC_(-0.3830328107020316635889325503807551568979e-5), SC_(-12.47256009081165579039929355805785844157) }}, + {{ SC_(-10.03125), SC_(-0.820629952953019778657392524711140975814e-5), SC_(-11.71060846332720387792243958913415617938) }}, + {{ SC_(-10.015625), SC_(-0.1700699874643038383461557487368349913225e-4), SC_(-10.98188560766303889037266091827081352261) }}, + {{ SC_(-10.0078125), SC_(-0.3463458256516313677243695342138690766685e-4), SC_(-10.27065787896126424410583159193311350064) }}, + {{ SC_(-10.00390625), SC_(-0.6990332874758209033426446699035926999779e-4), SC_(-9.568397288290682386853008683681967849367) }}, + {{ SC_(-10.001953125), SC_(-0.0001404477363900451708521851118608466504012), SC_(-8.870675121382310094805966387146254501189) }}, + {{ SC_(-10.0009765625), SC_(-0.000281540041401883411812666338203440274148), SC_(-8.175235877509399161097817609681419866606) }}, + {{ SC_(-10.00048828125), SC_(-0.000563726404385624063397951573975953521758), SC_(-7.480941522771659111292091779019988346536) }}, + {{ SC_(-10.000244140625), SC_(-0.001128100008866690679009902807702968873353), SC_(-6.787220469493554911614571257238006425123) }}, + {{ SC_(-10.0001220703125), SC_(-0.002256847657595184957233851276605048793085), SC_(-6.093786281167310238545736320487058532071) }}, + {{ SC_(-10.00006103515625), SC_(-0.004514343175062893955072428860155326550553), SC_(-5.400495578872419834979145899538225218653) }}, + {{ SC_(-10.000030517578125), SC_(-0.009029334320035575647839997474459714791226), SC_(-4.707276632982054173483611347195057396393) }}, + {{ SC_(-10.0000152587890625), SC_(-0.01805931666500754906434806474181437991942), SC_(-4.01409356864116185854622778461065066607) }}, + {{ SC_(-10.00000762939453125), SC_(-0.03611928138246679574769960801636554264536), SC_(-3.320928445911808853642423587159533484381) }}, + {{ SC_(-10.000003814697265625), SC_(-0.07223921083114343778444263107651750106133), SC_(-2.627772294197426150094657771000510514181) }}, + {{ SC_(-9.999996185302734375), SC_(0.07224050699108014022628046448675851453374), SC_(-2.627754351749084271591553302449947161499) }}, + {{ SC_(-9.99999237060546875), SC_(0.03612057754240364069840471083444586728855), SC_(-3.320892561015125097640948165422843317137) }}, + {{ SC_(-9.9999847412109375), SC_(0.01806061282494496405052242015364798732676), SC_(-4.014021798847794354581145064057511795502) }}, + {{ SC_(-9.999969482421875), SC_(0.009030630479975270775894162659645956519741), SC_(-4.707133093395319229856390889602684453056) }}, + {{ SC_(-9.99993896484375), SC_(0.004515639335011709650690623512369371764253), SC_(-5.400208499698950462148264857327856480671) }}, + {{ SC_(-9.9998779296875), SC_(0.002258143817580482923824809786660261248415), SC_(-6.093212122820375608272453375481778776963) }}, + {{ SC_(-9.999755859375), SC_(0.00112939616899791774095825334343857186485), SC_(-6.786072152799718574175843462405206935614) }}, + {{ SC_(-9.99951171875), SC_(0.0005650225651005676902373042742306456894427), SC_(-7.478644889384249821277500306107773873963) }}, + {{ SC_(-9.9990234375), SC_(0.000282836204451696233602080064105049188933), SC_(-8.170642610736687659976646968506313698216) }}, + {{ SC_(-9.998046875), SC_(0.0001417439087793817388175538505551912206884), SC_(-8.861488587853743723990903404527520549863) }}, + {{ SC_(-9.99609375), SC_(0.7119953849576511774290270246050426493188e-4), SC_(-9.550024221368402701862865053477154735263) }}, + {{ SC_(-9.9921875), SC_(0.3593094176075641243360143967272818899195e-4), SC_(-10.23391174619552949434163600960412224542) }}, + {{ SC_(-9.984375), SC_(0.1830395592410737084371847753712605958898e-4), SC_(-10.90839335076217169965796414369624068766) }}, + {{ SC_(-9.96875), SC_(0.9505651717966543211040666528035462899479e-5), SC_(-11.56362401857045907442600014919001566007) }}, + {{ SC_(-9.9375), SC_(0.5139309871979484321498376816774659227047e-5), SC_(-12.17859175366355833461560769108992933228) }}, + {{ SC_(-9.875), SC_(0.3033137834984411836791652786842133042328e-5), SC_(-12.70591288519170921633064985576606088605) }}, + {{ SC_(-9.875), SC_(0.3033137834984411836791652786842133042328e-5), SC_(-12.70591288519170921633064985576606088605) }}, + {{ SC_(-9.75), SC_(0.2197547155462853887868709703817446704567e-5), SC_(-13.02816874893114553892881831326149507953) }}, + {{ SC_(-9.625), SC_(0.2248214426276410648574460028763198846825e-5), SC_(-13.00537424512744790544056216033820032846) }}, + {{ SC_(-9.5), SC_(0.2772127911575102132058704591576802461667e-5), SC_(-12.79589533355436345901781053661879076815) }} } }; -#undef SC_ -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 40> near_m55 = { { - { SC_(-55.5), SC_(0.3313939247684676728377268347296671102738e-73), SC_(-169.1931592947433577934436950412776436064) }, - { SC_(-55.375), SC_(0.5931885913251829148011431845907438457576e-73), SC_(-168.6109546898941580979033836431457031234) }, - { SC_(-55.25), SC_(0.128134265213561204650151776242601279892e-72), SC_(-167.8408033134133338381597995376176917559) }, - { SC_(-55.125), SC_(0.3913191103476296924523858848738104144085e-72), SC_(-166.7243586084319013982262850893209212539) }, - { SC_(-55.125), SC_(0.3913191103476296924523858848738104144085e-72), SC_(-166.7243586084319013982262850893209212539) }, - { SC_(-55.0625), SC_(0.986732607487198018754292852511389106856e-72), SC_(-165.7994828862238820223463651561184383051) }, - { SC_(-55.03125), SC_(0.2226660343675615375290464186909601183619e-71), SC_(-164.9856238363615162450940197678605306484) }, - { SC_(-55.015625), SC_(0.4736069454740001055763353712089973133951e-71), SC_(-164.2309191328226253115354307486462442346) }, - { SC_(-55.0078125), SC_(0.977114118293834733521912343859491871413e-71), SC_(-163.5066934315334134525852432438180103697) }, - { SC_(-55.00390625), SC_(0.1984981336813056540008261636773673389822e-70), SC_(-162.7979320905915813518737104001603528406) }, - { SC_(-55.001953125), SC_(0.4001152702583918680236220298606474660766e-70), SC_(-162.0969591073259992663458061954608696748) }, - { SC_(-55.0009765625), SC_(0.8033716579133006533597549451686567408424e-70), SC_(-161.399894344940666691934457343256688548) }, - { SC_(-55.00048828125), SC_(0.1609895558223411179719291838965309144853e-69), SC_(-160.7047872033597077904481004857770657217) }, - { SC_(-55.000244140625), SC_(0.3222948938373906907742658942729222148632e-69), SC_(-160.0106597497627978468127607946271352327) }, - { SC_(-55.0001220703125), SC_(0.6449058492709206027088103024110200975353e-69), SC_(-159.3170223595527956784727838139907674684) }, - { SC_(-55.00006103515625), SC_(0.1290127899946570906748117205135768082314e-68), SC_(-158.6236300558849309281660984198839415596) }, - { SC_(-55.000030517578125), SC_(0.2580572071228903781598785159467838581806e-68), SC_(-157.9303603092003033255947568117785799832) }, - { SC_(-55.0000152587890625), SC_(0.5161460448765772204325064962419091742529e-68), SC_(-157.2371518444353362397006108889220356827) }, - { SC_(-55.00000762939453125), SC_(0.1032323722132728230665906965174285853426e-67), SC_(-156.5439740214872098856520824742320518588) }, - { SC_(-55.000003814697265625), SC_(0.2064679077519460715554797358664728667652e-67), SC_(-155.8508115196617565149201605014267824236) }, - { SC_(-54.999996185302734375), SC_(-0.2064742345776389872444192676691131506575e-67), SC_(-155.8507808769879053144034254273344043224) }, - { SC_(-54.99999237060546875), SC_(-0.1032386990389669331883069223703195417382e-67), SC_(-156.543912736139507484654652677755511734) }, - { SC_(-54.9999847412109375), SC_(-0.5162093131335660989607568848213731056733e-68), SC_(-157.2370292737399314379940741096346901828) }, - { SC_(-54.999969482421875), SC_(-0.258120475380070365932807313377307528986e-68), SC_(-157.9301151678094937244882657625299630878) }, - { SC_(-54.99993896484375), SC_(-0.129076058252601515431668371755594450098e-68), SC_(-158.6231397731033117444057763960015760334) }, - { SC_(-54.9998779296875), SC_(-0.6455385318809423304687659289501264852653e-69), SC_(-159.3160417939895574585734203633457962732) }, - { SC_(-54.999755859375), SC_(-0.3229275765697223526481784197301709161285e-69), SC_(-160.0086986186363225879842786767213113941) }, - { SC_(-54.99951171875), SC_(-0.1616222390439127298761439614470246404862e-69), SC_(-160.70086494110676672055309472267163668) }, - { SC_(-54.9990234375), SC_(-0.8096985096986489455731873769112931053315e-70), SC_(-161.3920498204348601342401201789602276343) }, - { SC_(-54.998046875), SC_(-0.4064422003228156070372890110113661523823e-70), SC_(-162.0812700583149908077227373306519861132) }, - { SC_(-54.99609375), SC_(-0.2048253768707794232109022149495560465895e-70), SC_(-162.7665539925744016887591545718340828031) }, - { SC_(-54.9921875), SC_(-0.1040399076590405899054222579682253865197e-70), SC_(-163.4439372355377521596244089121137210432) }, - { SC_(-54.984375), SC_(-0.5369420317824801296090020359957584504561e-71), SC_(-164.1054067411408869986598886088213583004) }, - { SC_(-54.96875), SC_(-0.2862019916619447982849309567142574291595e-71), SC_(-164.7345990554747140245090340482576614581) }, - { SC_(-54.9375), SC_(-0.1630184748946170270451320476784206632433e-71), SC_(-165.2974333442636798880161449262335724888) }, - { SC_(-54.875), SC_(-0.1068084665867092473960298264876009169786e-71), SC_(-165.7202596830189416811721153572453840111) }, - { SC_(-54.875), SC_(-0.1068084665867092473960298264876009169786e-71), SC_(-165.7202596830189416811721153572453840111) }, - { SC_(-54.75), SC_(-0.9545836185625177195542164628822374598687e-72), SC_(-165.8326067306542059861208673933569437798) }, - { SC_(-54.625), SC_(-0.1206186475649396145903288691554707530168e-71), SC_(-165.5986629859610336595561650158366255984) }, - { SC_(-54.5), SC_(-0.183923628246499558424938393274965246202e-71), SC_(-165.1767762739909689670975862547818473059) } + {{ SC_(-55.5), SC_(0.3313939247684676728377268347296671102738e-73), SC_(-169.1931592947433577934436950412776436064) }}, + {{ SC_(-55.375), SC_(0.5931885913251829148011431845907438457576e-73), SC_(-168.6109546898941580979033836431457031234) }}, + {{ SC_(-55.25), SC_(0.128134265213561204650151776242601279892e-72), SC_(-167.8408033134133338381597995376176917559) }}, + {{ SC_(-55.125), SC_(0.3913191103476296924523858848738104144085e-72), SC_(-166.7243586084319013982262850893209212539) }}, + {{ SC_(-55.125), SC_(0.3913191103476296924523858848738104144085e-72), SC_(-166.7243586084319013982262850893209212539) }}, + {{ SC_(-55.0625), SC_(0.986732607487198018754292852511389106856e-72), SC_(-165.7994828862238820223463651561184383051) }}, + {{ SC_(-55.03125), SC_(0.2226660343675615375290464186909601183619e-71), SC_(-164.9856238363615162450940197678605306484) }}, + {{ SC_(-55.015625), SC_(0.4736069454740001055763353712089973133951e-71), SC_(-164.2309191328226253115354307486462442346) }}, + {{ SC_(-55.0078125), SC_(0.977114118293834733521912343859491871413e-71), SC_(-163.5066934315334134525852432438180103697) }}, + {{ SC_(-55.00390625), SC_(0.1984981336813056540008261636773673389822e-70), SC_(-162.7979320905915813518737104001603528406) }}, + {{ SC_(-55.001953125), SC_(0.4001152702583918680236220298606474660766e-70), SC_(-162.0969591073259992663458061954608696748) }}, + {{ SC_(-55.0009765625), SC_(0.8033716579133006533597549451686567408424e-70), SC_(-161.399894344940666691934457343256688548) }}, + {{ SC_(-55.00048828125), SC_(0.1609895558223411179719291838965309144853e-69), SC_(-160.7047872033597077904481004857770657217) }}, + {{ SC_(-55.000244140625), SC_(0.3222948938373906907742658942729222148632e-69), SC_(-160.0106597497627978468127607946271352327) }}, + {{ SC_(-55.0001220703125), SC_(0.6449058492709206027088103024110200975353e-69), SC_(-159.3170223595527956784727838139907674684) }}, + {{ SC_(-55.00006103515625), SC_(0.1290127899946570906748117205135768082314e-68), SC_(-158.6236300558849309281660984198839415596) }}, + {{ SC_(-55.000030517578125), SC_(0.2580572071228903781598785159467838581806e-68), SC_(-157.9303603092003033255947568117785799832) }}, + {{ SC_(-55.0000152587890625), SC_(0.5161460448765772204325064962419091742529e-68), SC_(-157.2371518444353362397006108889220356827) }}, + {{ SC_(-55.00000762939453125), SC_(0.1032323722132728230665906965174285853426e-67), SC_(-156.5439740214872098856520824742320518588) }}, + {{ SC_(-55.000003814697265625), SC_(0.2064679077519460715554797358664728667652e-67), SC_(-155.8508115196617565149201605014267824236) }}, + {{ SC_(-54.999996185302734375), SC_(-0.2064742345776389872444192676691131506575e-67), SC_(-155.8507808769879053144034254273344043224) }}, + {{ SC_(-54.99999237060546875), SC_(-0.1032386990389669331883069223703195417382e-67), SC_(-156.543912736139507484654652677755511734) }}, + {{ SC_(-54.9999847412109375), SC_(-0.5162093131335660989607568848213731056733e-68), SC_(-157.2370292737399314379940741096346901828) }}, + {{ SC_(-54.999969482421875), SC_(-0.258120475380070365932807313377307528986e-68), SC_(-157.9301151678094937244882657625299630878) }}, + {{ SC_(-54.99993896484375), SC_(-0.129076058252601515431668371755594450098e-68), SC_(-158.6231397731033117444057763960015760334) }}, + {{ SC_(-54.9998779296875), SC_(-0.6455385318809423304687659289501264852653e-69), SC_(-159.3160417939895574585734203633457962732) }}, + {{ SC_(-54.999755859375), SC_(-0.3229275765697223526481784197301709161285e-69), SC_(-160.0086986186363225879842786767213113941) }}, + {{ SC_(-54.99951171875), SC_(-0.1616222390439127298761439614470246404862e-69), SC_(-160.70086494110676672055309472267163668) }}, + {{ SC_(-54.9990234375), SC_(-0.8096985096986489455731873769112931053315e-70), SC_(-161.3920498204348601342401201789602276343) }}, + {{ SC_(-54.998046875), SC_(-0.4064422003228156070372890110113661523823e-70), SC_(-162.0812700583149908077227373306519861132) }}, + {{ SC_(-54.99609375), SC_(-0.2048253768707794232109022149495560465895e-70), SC_(-162.7665539925744016887591545718340828031) }}, + {{ SC_(-54.9921875), SC_(-0.1040399076590405899054222579682253865197e-70), SC_(-163.4439372355377521596244089121137210432) }}, + {{ SC_(-54.984375), SC_(-0.5369420317824801296090020359957584504561e-71), SC_(-164.1054067411408869986598886088213583004) }}, + {{ SC_(-54.96875), SC_(-0.2862019916619447982849309567142574291595e-71), SC_(-164.7345990554747140245090340482576614581) }}, + {{ SC_(-54.9375), SC_(-0.1630184748946170270451320476784206632433e-71), SC_(-165.2974333442636798880161449262335724888) }}, + {{ SC_(-54.875), SC_(-0.1068084665867092473960298264876009169786e-71), SC_(-165.7202596830189416811721153572453840111) }}, + {{ SC_(-54.875), SC_(-0.1068084665867092473960298264876009169786e-71), SC_(-165.7202596830189416811721153572453840111) }}, + {{ SC_(-54.75), SC_(-0.9545836185625177195542164628822374598687e-72), SC_(-165.8326067306542059861208673933569437798) }}, + {{ SC_(-54.625), SC_(-0.1206186475649396145903288691554707530168e-71), SC_(-165.5986629859610336595561650158366255984) }}, + {{ SC_(-54.5), SC_(-0.183923628246499558424938393274965246202e-71), SC_(-165.1767762739909689670975862547818473059) }} } }; -#undef SC_ -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 141> gammap1m1_data = { { - { SC_(-0.4952165186405181884765625), SC_(0.7559827693907095754807809442951050489732) }, - { SC_(-0.4642883241176605224609375), SC_(0.6574328869566978138139138799311066062094) }, - { SC_(-0.4024595916271209716796875), SC_(0.4948624198600628575485791492257182331098) }, - { SC_(-0.3901382386684417724609375), SC_(0.466994695902624837582482771934607569504) }, - { SC_(-0.3875354826450347900390625), SC_(0.4612760821854033810460931227828015343156) }, - { SC_(-0.373013198375701904296875), SC_(0.4303940312894863907637421435297095229576) }, - { SC_(-0.364522993564605712890625), SC_(0.4131121158463471061555369932726425070959) }, - { SC_(-0.35811364650726318359375), SC_(0.4004260060282522370607617707987066040664) }, - { SC_(-0.342386901378631591796875), SC_(0.3705491389143732767395411311340356537958) }, - { SC_(-0.311618030071258544921875), SC_(0.3168394199636867612664810682360364987851) }, - { SC_(-0.2880756855010986328125), SC_(0.2795634828731819295069040561405863199118) }, - { SC_(-0.27896595001220703125), SC_(0.2659494215075372040950689557832739194382) }, - { SC_(-0.221501767635345458984375), SC_(0.1892800230490205183297725744929501015544) }, - { SC_(-0.202970564365386962890625), SC_(0.1675837744862475402389911769714649852773) }, - { SC_(-0.191832959651947021484375), SC_(0.1551782986717939911912971517092154248689) }, - { SC_(-0.1387059986591339111328125), SC_(0.1019358076187795495751950704491293377337) }, - { SC_(-0.1012614667415618896484375), SC_(0.06964849559574637322009665674759450635903) }, - { SC_(-0.0782387256622314453125), SC_(0.05168944861403749320872745190411594799105) }, - { SC_(-0.0146243572235107421875), SC_(0.008655823217365420051945171708362679166147) }, - { SC_(0.1431564604442703013402649929484277542953e-29), SC_(-0.8263215150028947028222714725368343067077e-30) }, - { SC_(0.1791466932348087634896446282571611213266e-29), SC_(-0.1034062776504410791508686126702507453693e-29) }, - { SC_(0.6013619202535540063110633226832922483532e-29), SC_(-0.3471155206456177563387123499681270341265e-29) }, - { SC_(0.115805324961653822428570241697281798758e-28), SC_(-0.6684464764687909153739175517973613571261e-29) }, - { SC_(0.1422457400834001098175711728787848259007e-28), SC_(-0.8210646944165041873250036406993552111264e-29) }, - { SC_(0.4970121018327539153628705477876439795096e-28), SC_(-0.2868831708235014101261168518349749234889e-28) }, - { SC_(0.9660079415057497591758174164417478444323e-28), SC_(-0.5575949162564024099347963251548294827165e-28) }, - { SC_(0.1232929313253182131376331095427391968754e-27), SC_(-0.7116661133260258147780879126862696392479e-28) }, - { SC_(0.3296523285617759312781860549364832953326e-27), SC_(-0.1902804880171240659658521971091414147824e-27) }, - { SC_(0.528364435768055252017009628713605422886e-27), SC_(-0.3049802291021812635024061181080113889506e-27) }, - { SC_(0.886586057273120049620324386849842094685e-27), SC_(-0.5117513605413324831805933701656815521236e-27) }, - { SC_(0.2499669674831043259218157022821422146034e-26), SC_(-0.1442848493391799075204112945868205575921e-26) }, - { SC_(0.4131050397232622964314362671638736040881e-26), SC_(-0.2384507001780369908735157814349257650306e-26) }, - { SC_(0.7679738097881433551381658732998641759182e-26), SC_(-0.4432865132438264916724504940164877771849e-26) }, - { SC_(0.199929739820949207249437007767740538737e-25), SC_(-0.1154025777043396680338534232061371984153e-25) }, - { SC_(0.5151477415246978459754129800826163591626e-25), SC_(-0.2973513461467014566158126478567428007026e-25) }, - { SC_(0.101200734533556026342258477595279955025e-24), SC_(-0.5841464927231005972586520769367701801272e-25) }, - { SC_(0.2064292695896540981798546456623054911033e-24), SC_(-0.1191542081013299677372796818685763621433e-24) }, - { SC_(0.4063294332896333395257434433879773416284e-24), SC_(-0.2345397140053387487331153502526122099635e-24) }, - { SC_(0.8138195767936862452966745688936976428456e-24), SC_(-0.4697494081288516881709792363579127898501e-24) }, - { SC_(0.9575550627132253801929510132578249716542e-24), SC_(-0.5527157822038433842858279196451987644551e-24) }, - { SC_(0.2855160956298500804375620841706273850616e-23), SC_(-0.1648043629790735548426012109835882111878e-23) }, - { SC_(0.65201444297915461398563707001320281266e-23), SC_(-0.3763529502296153146061378052316774680657e-23) }, - { SC_(0.1310988374636350038320977491775043421995e-22), SC_(-0.7567230263439006455136418784154172627278e-23) }, - { SC_(0.2590288837798696209228010176465529547374e-22), SC_(-0.1495155293796993236481538654450094828034e-22) }, - { SC_(0.2937779542193655202274099291941187976629e-22), SC_(-0.1695732371781431498672748630538267989951e-22) }, - { SC_(0.7863513178004503049754083414326234074965e-22), SC_(-0.4538942987503834952636621253829968594981e-22) }, - { SC_(0.1903818607087388763706780167350761726053e-21), SC_(-0.109891392314185724619218859435147914583e-21) }, - { SC_(0.3812242142377350870566942975497647799754e-21), SC_(-0.2200485882977986685255989911406099731464e-21) }, - { SC_(0.5493133580141330277178034419485741501887e-21), SC_(-0.3170722751854215599980143372792630827825e-21) }, - { SC_(0.9672153634284186955666772243312215295852e-21), SC_(-0.5582918591043124472447977064584587087382e-21) }, - { SC_(0.1702169477623814384559878647986894129041e-20), SC_(-0.9825188868017248805929057833465618943933e-21) }, - { SC_(0.4817114569977399785676754474621208412799e-20), SC_(-0.2780513989416366360400948471972900830387e-20) }, - { SC_(0.7538352992756463183303278501219690799218e-20), SC_(-0.4351255434976382024407146526549699565796e-20) }, - { SC_(0.2596305715949999708394617609422128090557e-19), SC_(-0.1498628330119729391523576917959646915902e-19) }, - { SC_(0.4444587480324321591032923385589104015025e-19), SC_(-0.2565485517668431887674899070788880246089e-19) }, - { SC_(0.9715574921498573937069095571295029856174e-19), SC_(-0.5607982038213457280620337061143959968827e-19) }, - { SC_(0.2036598542733453787268262970278076551267e-18), SC_(-0.1175556581981383412558675525031327289634e-18) }, - { SC_(0.4248971931658660264162106698360155121463e-18), SC_(-0.2452573158680304024128136998709195441154e-18) }, - { SC_(0.6521097487613458963613731825259556273977e-18), SC_(-0.3764079622200518159115220576707372289309e-18) }, - { SC_(0.1436126164096190058281493628911107407475e-17), SC_(-0.8289545186912702312307596583951073368993e-18) }, - { SC_(0.3118908901459261162419055180006211003274e-17), SC_(-0.1800283075323116855097674712567357424907e-17) }, - { SC_(0.3593346613595175715618300349429858897565e-17), SC_(-0.2074135954788010816821644850649799519675e-17) }, - { SC_(0.9445874854124767215374919304693435151421e-17), SC_(-0.5452306934500297136990208691880314661067e-17) }, - { SC_(0.2566182432094081539023303073498993853718e-16), SC_(-0.1481240698799817909729203530750507585117e-16) }, - { SC_(0.3363765695149349330660137891158001366421e-16), SC_(-0.1941618252298598450712101459398214835952e-16) }, - { SC_(0.1073581901339262605326457800103412409953e-15), SC_(-0.6196882910077942026172170471644452240087e-16) }, - { SC_(0.186668406231853462907965823802669547149e-15), SC_(-0.1077479282192287023344331697438668504475e-15) }, - { SC_(0.3727540802657755688795382376099496468669e-15), SC_(-0.2151594942853688563255514533064804448857e-15) }, - { SC_(0.6211646767866855090717281839829411183018e-15), SC_(-0.3585459819247720488263755672803206966864e-15) }, - { SC_(0.1561186859754253464932505224282976996619e-14), SC_(-0.9011415112885851355703262394946230181441e-15) }, - { SC_(0.3092010764722992466335682593125966377556e-14), SC_(-0.1784757049442269726369719145429686196432e-14) }, - { SC_(0.6192850577371690132255643845837767003104e-14), SC_(-0.3574610363653403859138387348420733335946e-14) }, - { SC_(0.1047879028014987723427253740737796761096e-13), SC_(-0.6048521898920322580919537460083385958307e-14) }, - { SC_(0.1978473638988408750405412206418986897916e-13), SC_(-0.1142005977018810929368580238123776497134e-13) }, - { SC_(0.4041816252346730475863978426787070930004e-13), SC_(-0.2332999655507978182935820166341591465938e-13) }, - { SC_(0.9410302262901834580155480125540634617209e-13), SC_(-0.5431773877604405885692410233977439758357e-13) }, - { SC_(0.1334530223958893535574077304772799834609e-12), SC_(-0.7703117505534481432167486795079037095016e-13) }, - { SC_(0.266297021326439287136622624529991298914e-12), SC_(-0.1537108122261681912683838906901126667239e-12) }, - { SC_(0.5920415525016708979677559909760020673275e-12), SC_(-0.3417356583762410657228951913532598329392e-12) }, - { SC_(0.155163989296047688526414276566356420517e-11), SC_(-0.8956308525005437046951559037146364454014e-12) }, - { SC_(0.326923297461201300961874949280172586441e-11), SC_(-0.1887052485148118271327652592003779278951e-11) }, - { SC_(0.3753785910581841633870681107509881258011e-11), SC_(-0.2166744030260566997416579153839836535144e-11) }, - { SC_(0.9579165585749116473834874341264367103577e-11), SC_(-0.5529244432689301568675461523208969657637e-11) }, - { SC_(0.1858167439361402273334533674642443656921e-10), SC_(-0.1072563353975220567027440177997243696045e-10) }, - { SC_(0.5449485307451595872407779097557067871094e-10), SC_(-0.3145528284818088265306644806429650505592e-10) }, - { SC_(0.6089519166696533147842274047434329986572e-10), SC_(-0.3514965854368603547185748339618264962e-10) }, - { SC_(0.1337744776064297980155970435589551925659e-9), SC_(-0.7721672402075083279577276691763777798079e-10) }, - { SC_(0.2554458866654840676346793770790100097656e-9), SC_(-0.1474473672534405166880467009401481006846e-9) }, - { SC_(0.9285605062636648199259070679545402526855e-9), SC_(-0.5359796691714968347006887450221011388011e-9) }, - { SC_(0.1698227447555211711005540564656257629395e-8), SC_(-0.980243482442200345890191122898173278899e-9) }, - { SC_(0.339355921141759608872234821319580078125e-8), SC_(-0.1958815525210918994679361737180445367869e-8) }, - { SC_(0.6313728651008432279922999441623687744141e-8), SC_(-0.3644383041872783822741274272616254061398e-8) }, - { SC_(0.8383264749056706932606175541877746582031e-8), SC_(-0.4838951666662356901644608730186546413827e-8) }, - { SC_(0.1962631124285962869180366396903991699219e-7), SC_(-0.1132861391263510827635198807950784606364e-7) }, - { SC_(0.5256384838503436185419559478759765625e-7), SC_(-0.3034067396263077516870264512967026960836e-7) }, - { SC_(0.116242290459922514855861663818359375e-6), SC_(-0.6709685761311096545819618213723265238395e-7) }, - { SC_(0.1776920584006802528165280818939208984375e-6), SC_(-0.1025666084085592538025029643343934584008e-6) }, - { SC_(0.246631174150024889968335628509521484375e-6), SC_(-0.142359317011220184093241753035251343271e-6) }, - { SC_(0.7932688959044753573834896087646484375e-6), SC_(-0.4578866108069128537168607745624614794722e-6) }, - { SC_(0.1372093493046122603118419647216796875e-5), SC_(-0.791991995861101927407880386227298092424e-6) }, - { SC_(0.214747751670074649155139923095703125e-5), SC_(-0.1239553101482841564081262476002391564028e-5) }, - { SC_(0.527022712049074470996856689453125e-5), SC_(-0.3042030180348038757030022358659056016131e-5) }, - { SC_(0.9233162927557714283466339111328125e-5), SC_(-0.5329441960781667799420300524501852822265e-5) }, - { SC_(0.269396477960981428623199462890625e-4), SC_(-0.1554926893050895772896453957379474045684e-4) }, - { SC_(0.3208058114978484809398651123046875e-4), SC_(-0.1851639610824637542072201121307897455015e-4) }, - { SC_(0.00010957030463032424449920654296875), SC_(-0.6323382317252073303439803607481865268353e-4) }, - { SC_(0.000126518702018074691295623779296875), SC_(-0.7301274674392621832822527575061291232133e-4) }, - { SC_(0.00028976381872780621051788330078125), SC_(-0.0001671731931845284705043154051351730706298) }, - { SC_(0.000687857042066752910614013671875), SC_(-0.0003965741858362509385654340724912705823236) }, - { SC_(0.00145484809763729572296142578125), SC_(-0.0008376704829300962209037156359622989708524) }, - { SC_(0.00366270542144775390625), SC_(-0.002100946766981816464155333982357752904999) }, - { SC_(0.046881496906280517578125), SC_(-0.02497588947336944943591732868959193811385) }, - { SC_(0.04722058773040771484375), SC_(-0.02514197077286474061941968460870171431946) }, - { SC_(0.1323592662811279296875), SC_(-0.06091072639354085529687250076608036167983) }, - { SC_(0.139763355255126953125), SC_(-0.06350237679012056526225278765134891026831) }, - { SC_(0.155740678310394287109375), SC_(-0.06883441875617310404657299803607175885806) }, - { SC_(0.17873513698577880859375), SC_(-0.07590347542832235360535014668688262042636) }, - { SC_(0.1813595294952392578125), SC_(-0.07666619009216679212771233211297326572625) }, - { SC_(0.225838959217071533203125), SC_(-0.08828121583826801836069461556215827733624) }, - { SC_(0.292207300662994384765625), SC_(-0.1013142147509511845410398110728244632327) }, - { SC_(0.297928631305694580078125), 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SC_(-0.1138823102618022293565213085801050842487) }} } }; -#undef SC_ - diff --git a/test/test_hermite.cpp b/test/test_hermite.cpp index f00da8f85..e19dba9d4 100644 --- a/test/test_hermite.cpp +++ b/test/test_hermite.cpp @@ -6,24 +6,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include - -#ifdef _MSC_VER -# pragma warning(disable : 4127) // conditional expression is constant -# pragma warning(disable : 4512) // assignment operator could not be generated -# pragma warning(disable : 4756) // overflow in constant arithmetic -// Constants are too big for float case, but this doesn't matter for test. -#endif - -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" -#include "test_legendre_hooks.hpp" +#include"test_hermite.hpp" // // DESCRIPTION: @@ -94,82 +77,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void do_test_hermite(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(unsigned, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::hermite; -#else - pg funcp = boost::math::hermite; -#endif - - typedef unsigned (*cast_t)(value_type); - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test hermite against data: - // - result = boost::math::tools::test( - data, - bind_func_int1(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::hermite", test_name); - - std::cout << std::endl; -} - -template -void test_hermite(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // - // The contents are as follows, each row of data contains - // three items, input value a, input value b and erf(a, b): - // -# include "hermite.ipp" - - do_test_hermite(hermite, name, "Hermite Polynomials"); -} - -template -void test_spots(T, const char* t) -{ - std::cout << "Testing basic sanity checks for type " << t << std::endl; - // - // basic sanity checks, tolerance is 100 epsilon: - // These spots were generated by MathCAD, precision is - // 14-16 digits. - // - T tolerance = (std::max)(boost::math::tools::epsilon() * 100, static_cast(1e-14)); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(0, static_cast(1)), static_cast(1.L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(1, static_cast(1)), static_cast(2.L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(1, static_cast(2)), static_cast(4.L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(1, static_cast(10)), static_cast(20), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(1, static_cast(100)), static_cast(200), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(1, static_cast(1e6)), static_cast(2e6), tolerance); - if(std::numeric_limits::max_exponent >= std::numeric_limits::max_exponent) - { - BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(1, static_cast(1e307)), static_cast(2e307), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(99, static_cast(100)), static_cast(4.967223743011310E+227L), tolerance); - } - BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(10, static_cast(30)), static_cast(5.896624628001300E+17L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(10, static_cast(1000)), static_cast(1.023976960161280E+33L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(10, static_cast(10)), static_cast(8.093278209760000E+12L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(10, static_cast(-10)), static_cast(8.093278209760000E+12L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(3, static_cast(-10)), static_cast(-7.880000000000000E+3L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(3, static_cast(-1000)), static_cast(-7.999988000000000E+9L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(3, static_cast(-1000000)), static_cast(-7.999999999988000E+18L), tolerance); -} - int test_main(int, char* []) { BOOST_MATH_CONTROL_FP; diff --git a/test/test_hermite.hpp b/test/test_hermite.hpp new file mode 100644 index 000000000..ed7248357 --- /dev/null +++ b/test/test_hermite.hpp @@ -0,0 +1,104 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#ifdef _MSC_VER +# pragma warning(disable : 4127) // conditional expression is constant +# pragma warning(disable : 4512) // assignment operator could not be generated +# pragma warning(disable : 4756) // overflow in constant arithmetic +// Constants are too big for float case, but this doesn't matter for test. +#endif + +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" +#include "test_legendre_hooks.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void do_test_hermite(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(unsigned, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::hermite; +#else + pg funcp = boost::math::hermite; +#endif + + typedef unsigned (*cast_t)(value_type); + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test hermite against data: + // + result = boost::math::tools::test( + data, + bind_func_int1(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::hermite", test_name); + + std::cout << std::endl; +} + +template +void test_hermite(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file + // + // The contents are as follows, each row of data contains + // three items, input value a, input value b and erf(a, b): + // +# include "hermite.ipp" + + do_test_hermite(hermite, name, "Hermite Polynomials"); +} + +template +void test_spots(T, const char* t) +{ + std::cout << "Testing basic sanity checks for type " << t << std::endl; + // + // basic sanity checks, tolerance is 100 epsilon: + // These spots were generated by MathCAD, precision is + // 14-16 digits. + // + T tolerance = (std::max)(boost::math::tools::epsilon() * 100, static_cast(1e-14)); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(0, static_cast(1)), static_cast(1.L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(1, static_cast(1)), static_cast(2.L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(1, static_cast(2)), static_cast(4.L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(1, static_cast(10)), static_cast(20), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(1, static_cast(100)), static_cast(200), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(1, static_cast(1e6)), static_cast(2e6), tolerance); + if(std::numeric_limits::max_exponent >= std::numeric_limits::max_exponent) + { + BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(1, static_cast(1e307)), static_cast(2e307), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(99, static_cast(100)), static_cast(4.967223743011310E+227L), tolerance); + } + BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(10, static_cast(30)), static_cast(5.896624628001300E+17L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(10, static_cast(1000)), static_cast(1.023976960161280E+33L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(10, static_cast(10)), static_cast(8.093278209760000E+12L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(10, static_cast(-10)), static_cast(8.093278209760000E+12L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(3, static_cast(-10)), static_cast(-7.880000000000000E+3L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(3, static_cast(-1000)), static_cast(-7.999988000000000E+9L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::hermite(3, static_cast(-1000000)), static_cast(-7.999999999988000E+18L), tolerance); +} + diff --git a/test/test_ibeta.cpp b/test/test_ibeta.cpp index 550e2087e..1d18cd1c9 100644 --- a/test/test_ibeta.cpp +++ b/test/test_ibeta.cpp @@ -4,20 +4,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include - -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "test_beta_hooks.hpp" -#include "handle_test_result.hpp" +#include "test_ibeta.hpp" #if !defined(TEST_FLOAT) && !defined(TEST_DOUBLE) && !defined(TEST_LDOUBLE) && !defined(TEST_REAL_CONCEPT) # define TEST_FLOAT @@ -284,279 +271,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void do_test_beta(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::beta; -#else - pg funcp = boost::math::beta; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test beta against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1, 2), - extract_result(3)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::beta", test_name); - -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::betac; -#else - funcp = boost::math::betac; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1, 2), - extract_result(4)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::betac", test_name); - -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::ibeta; -#else - funcp = boost::math::ibeta; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1, 2), - extract_result(5)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibeta", test_name); - -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::ibetac; -#else - funcp = boost::math::ibetac; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1, 2), - extract_result(6)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibetac", test_name); -#ifdef TEST_OTHER - if(::boost::is_floating_point::value){ - funcp = other::ibeta; - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1, 2), - extract_result(5)); - print_test_result(result, data[result.worst()], result.worst(), type_name, "other::ibeta"); - } -#endif - std::cout << std::endl; -} - -template -void test_beta(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // - // The contents are as follows, each row of data contains - // five items, input value a, input value b, integration limits x, beta(a, b, x) and ibeta(a, b, x): - // -#if !defined(TEST_DATA) || (TEST_DATA == 1) -# include "ibeta_small_data.ipp" - - do_test_beta(ibeta_small_data, name, "Incomplete Beta Function: Small Values"); -#endif - -#if !defined(TEST_DATA) || (TEST_DATA == 2) -# include "ibeta_data.ipp" - - do_test_beta(ibeta_data, name, "Incomplete Beta Function: Medium Values"); - -#endif -#if !defined(TEST_DATA) || (TEST_DATA == 3) -# include "ibeta_large_data.ipp" - - do_test_beta(ibeta_large_data, name, "Incomplete Beta Function: Large and Diverse Values"); -#endif - -#if !defined(TEST_DATA) || (TEST_DATA == 4) -# include "ibeta_int_data.ipp" - - do_test_beta(ibeta_int_data, name, "Incomplete Beta Function: Small Integer Values"); -#endif -} - -template -void test_spots(T) -{ - // - // basic sanity checks, tolerance is 30 epsilon expressed as a percentage: - // - T tolerance = boost::math::tools::epsilon() * 3000; - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(159) / 10000, //(0.015964560210704803L), - static_cast(1184) / 1000000000L,//(1.1846856068586931e-005L), - static_cast(6917) / 10000),//(0.69176378846168518L)), - static_cast(0.000075393541456247525676062058821484095548666733251733L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(4243) / 100,//(42.434902191162109L), - static_cast(3001) / 10000, //(0.30012050271034241L), - static_cast(9157) / 10000), //(0.91574394702911377L)), - static_cast(0.0028387319012616013434124297160711532419664289474798L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(9713) / 1000, //(9.7131776809692383L), - static_cast(9940) / 100, //(99.406852722167969L), - static_cast(8391) / 100000), //(0.083912998437881470L)), - static_cast(0.46116895440368248909937863372410093344466819447476L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(72.5), - static_cast(1.125), - static_cast(0.75)), - static_cast(1.3423066982487051710597194786268004978931316494920e-9L), tolerance*3); // extra tolerance needed on linux X86EM64 - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(4985)/1000, //(4.9854421615600586L), - static_cast(1066)/1000, //(1.0665277242660522L), - static_cast(7599)/10000), //(0.75997146964073181L)), - static_cast(0.27533431334486812211032939156910472371928659321347L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(6813)/1000, //(6.8127136230468750L), - static_cast(1056)/1000, //(1.0562920570373535L), - static_cast(1741)/10000), //(0.17416560649871826L)), - static_cast(7.6736128722762245852815040810349072461658078840945e-6L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(4898)/10000, //(0.48983201384544373L), - static_cast(2251)/10000, //(0.22512593865394592L), - static_cast(2003)/10000), //(0.20032680034637451L)), - static_cast(0.17089223868046209692215231702890838878342349377008L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(4049)/1000, //(4.0498137474060059L), - static_cast(1540)/10000, //(0.15403440594673157L), - static_cast(6537)/10000), //(0.65370121598243713L)), - static_cast(0.017273988301528087878279199511703371301647583919670L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(7269)/1000, //(7.2695474624633789L), - static_cast(1190)/10000, //(0.11902070045471191L), - static_cast(8003)/10000), //(0.80036874115467072L)), - static_cast(0.013334694467796052900138431733772122625376753696347L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(2726)/1000, //(2.7266697883605957L), - static_cast(1151)/100000, //(0.011510574258863926L), - static_cast(8665)/100000), //(0.086654007434844971L)), - static_cast(5.8218877068298586420691288375690562915515260230173e-6L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(3431)/10000, //(0.34317314624786377L), - static_cast(4634)/100000, //0.046342257410287857L), - static_cast(7582)/10000), //(0.75823287665843964L)), - static_cast(0.15132819929418661038699397753916091907278005695387L), tolerance); - - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(0.34317314624786377L), - static_cast(0.046342257410287857L), - static_cast(0)), - static_cast(0), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibetac( - static_cast(0.34317314624786377L), - static_cast(0.046342257410287857L), - static_cast(0)), - static_cast(1), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(0.34317314624786377L), - static_cast(0.046342257410287857L), - static_cast(1)), - static_cast(1), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibetac( - static_cast(0.34317314624786377L), - static_cast(0.046342257410287857L), - static_cast(1)), - static_cast(0), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(1), - static_cast(4634)/100000, //(0.046342257410287857L), - static_cast(32)/100), - static_cast(0.017712849440718489999419956301675684844663359595318L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(4634)/100000, //(0.046342257410287857L), - static_cast(1), - static_cast(32)/100), - static_cast(0.94856839398626914764591440181367780660208493234722L), tolerance); - - // try with some integer arguments: - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(3), - static_cast(8), - static_cast(0.25)), - static_cast(0.474407196044921875000000000000000000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(6), - static_cast(8), - static_cast(0.25)), - static_cast(0.0802125930786132812500000000000000000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(12), - static_cast(1), - static_cast(0.25)), - static_cast(5.96046447753906250000000000000000000000000000000000000000000e-8L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta( - static_cast(1), - static_cast(8), - static_cast(0.25)), - static_cast(0.899887084960937500000000000000000000000000000000000000000000L), tolerance); - - // very naive check on derivative: - using namespace std; // For ADL of std functions - tolerance = boost::math::tools::epsilon() * 10000; // 100 eps - BOOST_CHECK_CLOSE( - ::boost::math::ibeta_derivative( - static_cast(2), - static_cast(3), - static_cast(0.5)), - pow(static_cast(0.5), static_cast(2)) * pow(static_cast(0.5), static_cast(1)) / boost::math::beta(static_cast(2), static_cast(3)), tolerance); - - // - // Special cases and error handling: - // - BOOST_CHECK_EQUAL(::boost::math::ibeta(static_cast(0), static_cast(2), static_cast(0.5)), static_cast(1)); - BOOST_CHECK_EQUAL(::boost::math::ibeta(static_cast(3), static_cast(0), static_cast(0.5)), static_cast(0)); - BOOST_CHECK_EQUAL(::boost::math::ibetac(static_cast(0), static_cast(2), static_cast(0.5)), static_cast(0)); - BOOST_CHECK_EQUAL(::boost::math::ibetac(static_cast(4), static_cast(0), static_cast(0.5)), static_cast(1)); - - BOOST_CHECK_THROW(::boost::math::beta(static_cast(0), static_cast(2), static_cast(0.5)), std::domain_error); - BOOST_CHECK_THROW(::boost::math::beta(static_cast(3), static_cast(0), static_cast(0.5)), std::domain_error); - BOOST_CHECK_THROW(::boost::math::betac(static_cast(0), static_cast(2), static_cast(0.5)), std::domain_error); - BOOST_CHECK_THROW(::boost::math::betac(static_cast(4), static_cast(0), static_cast(0.5)), std::domain_error); - - BOOST_CHECK_THROW(::boost::math::ibetac(static_cast(0), static_cast(0), static_cast(0.5)), std::domain_error); - BOOST_CHECK_THROW(::boost::math::ibetac(static_cast(-1), static_cast(2), static_cast(0.5)), std::domain_error); - BOOST_CHECK_THROW(::boost::math::ibetac(static_cast(2), static_cast(-2), static_cast(0.5)), std::domain_error); - BOOST_CHECK_THROW(::boost::math::ibetac(static_cast(2), static_cast(2), static_cast(-0.5)), std::domain_error); - BOOST_CHECK_THROW(::boost::math::ibetac(static_cast(2), static_cast(2), static_cast(1.5)), std::domain_error); -} - int test_main(int, char* []) { expected_results(); diff --git a/test/test_ibeta.hpp b/test/test_ibeta.hpp new file mode 100644 index 000000000..738d8f3f7 --- /dev/null +++ b/test/test_ibeta.hpp @@ -0,0 +1,297 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "test_beta_hooks.hpp" +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void do_test_beta(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::beta; +#else + pg funcp = boost::math::beta; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test beta against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1, 2), + extract_result(3)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::beta", test_name); + +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::betac; +#else + funcp = boost::math::betac; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1, 2), + extract_result(4)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::betac", test_name); + +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::ibeta; +#else + funcp = boost::math::ibeta; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1, 2), + extract_result(5)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibeta", test_name); + +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::ibetac; +#else + funcp = boost::math::ibetac; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1, 2), + extract_result(6)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibetac", test_name); +#ifdef TEST_OTHER + if(::boost::is_floating_point::value){ + funcp = other::ibeta; + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1, 2), + extract_result(5)); + print_test_result(result, data[result.worst()], result.worst(), type_name, "other::ibeta"); + } +#endif + std::cout << std::endl; +} + +template +void test_beta(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file + // + // The contents are as follows, each row of data contains + // five items, input value a, input value b, integration limits x, beta(a, b, x) and ibeta(a, b, x): + // +#if !defined(TEST_DATA) || (TEST_DATA == 1) +# include "ibeta_small_data.ipp" + + do_test_beta(ibeta_small_data, name, "Incomplete Beta Function: Small Values"); +#endif + +#if !defined(TEST_DATA) || (TEST_DATA == 2) +# include "ibeta_data.ipp" + + do_test_beta(ibeta_data, name, "Incomplete Beta Function: Medium Values"); + +#endif +#if !defined(TEST_DATA) || (TEST_DATA == 3) +# include "ibeta_large_data.ipp" + + do_test_beta(ibeta_large_data, name, "Incomplete Beta Function: Large and Diverse Values"); +#endif + +#if !defined(TEST_DATA) || (TEST_DATA == 4) +# include "ibeta_int_data.ipp" + + do_test_beta(ibeta_int_data, name, "Incomplete Beta Function: Small Integer Values"); +#endif +} + +template +void test_spots(T) +{ + // + // basic sanity checks, tolerance is 30 epsilon expressed as a percentage: + // + T tolerance = boost::math::tools::epsilon() * 3000; + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(159) / 10000, //(0.015964560210704803L), + static_cast(1184) / 1000000000L,//(1.1846856068586931e-005L), + static_cast(6917) / 10000),//(0.69176378846168518L)), + static_cast(0.000075393541456247525676062058821484095548666733251733L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(4243) / 100,//(42.434902191162109L), + static_cast(3001) / 10000, //(0.30012050271034241L), + static_cast(9157) / 10000), //(0.91574394702911377L)), + static_cast(0.0028387319012616013434124297160711532419664289474798L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(9713) / 1000, //(9.7131776809692383L), + static_cast(9940) / 100, //(99.406852722167969L), + static_cast(8391) / 100000), //(0.083912998437881470L)), + static_cast(0.46116895440368248909937863372410093344466819447476L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(72.5), + static_cast(1.125), + static_cast(0.75)), + static_cast(1.3423066982487051710597194786268004978931316494920e-9L), tolerance*3); // extra tolerance needed on linux X86EM64 + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(4985)/1000, //(4.9854421615600586L), + static_cast(1066)/1000, //(1.0665277242660522L), + static_cast(7599)/10000), //(0.75997146964073181L)), + static_cast(0.27533431334486812211032939156910472371928659321347L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(6813)/1000, //(6.8127136230468750L), + static_cast(1056)/1000, //(1.0562920570373535L), + static_cast(1741)/10000), //(0.17416560649871826L)), + static_cast(7.6736128722762245852815040810349072461658078840945e-6L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(4898)/10000, //(0.48983201384544373L), + static_cast(2251)/10000, //(0.22512593865394592L), + static_cast(2003)/10000), //(0.20032680034637451L)), + static_cast(0.17089223868046209692215231702890838878342349377008L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(4049)/1000, //(4.0498137474060059L), + static_cast(1540)/10000, //(0.15403440594673157L), + static_cast(6537)/10000), //(0.65370121598243713L)), + static_cast(0.017273988301528087878279199511703371301647583919670L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(7269)/1000, //(7.2695474624633789L), + static_cast(1190)/10000, //(0.11902070045471191L), + static_cast(8003)/10000), //(0.80036874115467072L)), + static_cast(0.013334694467796052900138431733772122625376753696347L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(2726)/1000, //(2.7266697883605957L), + static_cast(1151)/100000, //(0.011510574258863926L), + static_cast(8665)/100000), //(0.086654007434844971L)), + static_cast(5.8218877068298586420691288375690562915515260230173e-6L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(3431)/10000, //(0.34317314624786377L), + static_cast(4634)/100000, //0.046342257410287857L), + static_cast(7582)/10000), //(0.75823287665843964L)), + static_cast(0.15132819929418661038699397753916091907278005695387L), tolerance); + + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(0.34317314624786377L), + static_cast(0.046342257410287857L), + static_cast(0)), + static_cast(0), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibetac( + static_cast(0.34317314624786377L), + static_cast(0.046342257410287857L), + static_cast(0)), + static_cast(1), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(0.34317314624786377L), + static_cast(0.046342257410287857L), + static_cast(1)), + static_cast(1), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibetac( + static_cast(0.34317314624786377L), + static_cast(0.046342257410287857L), + static_cast(1)), + static_cast(0), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(1), + static_cast(4634)/100000, //(0.046342257410287857L), + static_cast(32)/100), + static_cast(0.017712849440718489999419956301675684844663359595318L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(4634)/100000, //(0.046342257410287857L), + static_cast(1), + static_cast(32)/100), + static_cast(0.94856839398626914764591440181367780660208493234722L), tolerance); + + // try with some integer arguments: + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(3), + static_cast(8), + static_cast(0.25)), + static_cast(0.474407196044921875000000000000000000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(6), + static_cast(8), + static_cast(0.25)), + static_cast(0.0802125930786132812500000000000000000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(12), + static_cast(1), + static_cast(0.25)), + static_cast(5.96046447753906250000000000000000000000000000000000000000000e-8L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta( + static_cast(1), + static_cast(8), + static_cast(0.25)), + static_cast(0.899887084960937500000000000000000000000000000000000000000000L), tolerance); + + // very naive check on derivative: + using namespace std; // For ADL of std functions + tolerance = boost::math::tools::epsilon() * 10000; // 100 eps + BOOST_CHECK_CLOSE( + ::boost::math::ibeta_derivative( + static_cast(2), + static_cast(3), + static_cast(0.5)), + pow(static_cast(0.5), static_cast(2)) * pow(static_cast(0.5), static_cast(1)) / boost::math::beta(static_cast(2), static_cast(3)), tolerance); + + // + // Special cases and error handling: + // + BOOST_CHECK_EQUAL(::boost::math::ibeta(static_cast(0), static_cast(2), static_cast(0.5)), static_cast(1)); + BOOST_CHECK_EQUAL(::boost::math::ibeta(static_cast(3), static_cast(0), static_cast(0.5)), static_cast(0)); + BOOST_CHECK_EQUAL(::boost::math::ibetac(static_cast(0), static_cast(2), static_cast(0.5)), static_cast(0)); + BOOST_CHECK_EQUAL(::boost::math::ibetac(static_cast(4), static_cast(0), static_cast(0.5)), static_cast(1)); + + BOOST_CHECK_THROW(::boost::math::beta(static_cast(0), static_cast(2), static_cast(0.5)), std::domain_error); + BOOST_CHECK_THROW(::boost::math::beta(static_cast(3), static_cast(0), static_cast(0.5)), std::domain_error); + BOOST_CHECK_THROW(::boost::math::betac(static_cast(0), static_cast(2), static_cast(0.5)), std::domain_error); + BOOST_CHECK_THROW(::boost::math::betac(static_cast(4), static_cast(0), static_cast(0.5)), std::domain_error); + + BOOST_CHECK_THROW(::boost::math::ibetac(static_cast(0), static_cast(0), static_cast(0.5)), std::domain_error); + BOOST_CHECK_THROW(::boost::math::ibetac(static_cast(-1), static_cast(2), static_cast(0.5)), std::domain_error); + BOOST_CHECK_THROW(::boost::math::ibetac(static_cast(2), static_cast(-2), static_cast(0.5)), std::domain_error); + BOOST_CHECK_THROW(::boost::math::ibetac(static_cast(2), static_cast(2), static_cast(-0.5)), std::domain_error); + BOOST_CHECK_THROW(::boost::math::ibetac(static_cast(2), static_cast(2), static_cast(1.5)), std::domain_error); +} + diff --git a/test/test_ibeta_inv.cpp b/test/test_ibeta_inv.cpp index c2026891d..2aeb031c7 100644 --- a/test/test_ibeta_inv.cpp +++ b/test/test_ibeta_inv.cpp @@ -4,20 +4,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include - -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "test_beta_hooks.hpp" -#include "handle_test_result.hpp" +#include"test_ibeta_inv.hpp" #if !defined(TEST_FLOAT) && !defined(TEST_DOUBLE) && !defined(TEST_LDOUBLE) && !defined(TEST_REAL_CONCEPT) # define TEST_FLOAT @@ -184,161 +171,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void test_inverses(const T& data) -{ - using namespace std; - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - value_type precision = static_cast(ldexp(1.0, 1-boost::math::policies::digits >()/2)) * 100; - if(boost::math::policies::digits >() < 50) - precision = 1; // 1% or two decimal digits, all we can hope for when the input is truncated - - for(unsigned i = 0; i < data.size(); ++i) - { - // - // These inverse tests are thrown off if the output of the - // incomplete beta is too close to 1: basically there is insuffient - // information left in the value we're using as input to the inverse - // to be able to get back to the original value. - // - if(data[i][5] == 0) - BOOST_CHECK_EQUAL(boost::math::ibeta_inv(data[i][0], data[i][1], data[i][5]), value_type(0)); - else if((1 - data[i][5] > 0.001) - && (fabs(data[i][5]) > 2 * boost::math::tools::min_value()) - && (fabs(data[i][5]) > 2 * boost::math::tools::min_value())) - { - value_type inv = boost::math::ibeta_inv(data[i][0], data[i][1], data[i][5]); - BOOST_CHECK_CLOSE(data[i][2], inv, precision); - } - else if(1 == data[i][5]) - BOOST_CHECK_EQUAL(boost::math::ibeta_inv(data[i][0], data[i][1], data[i][5]), value_type(1)); - - if(data[i][6] == 0) - BOOST_CHECK_EQUAL(boost::math::ibetac_inv(data[i][0], data[i][1], data[i][6]), value_type(1)); - else if((1 - data[i][6] > 0.001) - && (fabs(data[i][6]) > 2 * boost::math::tools::min_value()) - && (fabs(data[i][6]) > 2 * boost::math::tools::min_value())) - { - value_type inv = boost::math::ibetac_inv(data[i][0], data[i][1], data[i][6]); - BOOST_CHECK_CLOSE(data[i][2], inv, precision); - } - else if(data[i][6] == 1) - BOOST_CHECK_EQUAL(boost::math::ibetac_inv(data[i][0], data[i][1], data[i][6]), value_type(0)); - } -} - -template -void test_inverses2(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::ibeta_inv; -#else - pg funcp = boost::math::ibeta_inv; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test ibeta_inv(T, T, T) against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1, 2), - extract_result(3)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibeta_inv", test_name); - // - // test ibetac_inv(T, T, T) against data: - // -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::ibetac_inv; -#else - funcp = boost::math::ibetac_inv; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1, 2), - extract_result(4)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibetac_inv", test_name); -} - - -template -void test_beta(T, const char* name) -{ - (void)name; - // - // The actual test data is rather verbose, so it's in a separate file - // - // The contents are as follows, each row of data contains - // five items, input value a, input value b, integration limits x, beta(a, b, x) and ibeta(a, b, x): - // -#if !defined(TEST_DATA) || (TEST_DATA == 1) -# include "ibeta_small_data.ipp" - - test_inverses(ibeta_small_data); -#endif - -#if !defined(TEST_DATA) || (TEST_DATA == 2) -# include "ibeta_data.ipp" - - test_inverses(ibeta_data); -#endif - -#if !defined(TEST_DATA) || (TEST_DATA == 3) -# include "ibeta_large_data.ipp" - - test_inverses(ibeta_large_data); -#endif - -#if !defined(TEST_DATA) || (TEST_DATA == 4) -# include "ibeta_inv_data.ipp" - - test_inverses2(ibeta_inv_data, name, "Inverse incomplete beta"); -#endif -} - -template -void test_spots(T) -{ - // - // basic sanity checks, tolerance is 100 epsilon expressed as a percentage: - // - T tolerance = boost::math::tools::epsilon() * 10000; - BOOST_CHECK_CLOSE( - ::boost::math::ibeta_inv( - static_cast(1), - static_cast(2), - static_cast(0.5)), - static_cast(0.29289321881345247559915563789515096071516406231153L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta_inv( - static_cast(3), - static_cast(0.5), - static_cast(0.5)), - static_cast(0.92096723292382700385142816696980724853063433975470L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta_inv( - static_cast(20.125), - static_cast(0.5), - static_cast(0.5)), - static_cast(0.98862133312917003480022776106012775747685870929920L), tolerance); - BOOST_CHECK_CLOSE( - ::boost::math::ibeta_inv( - static_cast(40), - static_cast(80), - static_cast(0.5)), - static_cast(0.33240456430025026300937492802591128972548660643778L), tolerance); -} - int test_main(int, char* []) { BOOST_MATH_CONTROL_FP; diff --git a/test/test_ibeta_inv.hpp b/test/test_ibeta_inv.hpp new file mode 100644 index 000000000..6ade4be02 --- /dev/null +++ b/test/test_ibeta_inv.hpp @@ -0,0 +1,179 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "test_beta_hooks.hpp" +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void test_inverses(const T& data) +{ + using namespace std; + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + value_type precision = static_cast(ldexp(1.0, 1-boost::math::policies::digits >()/2)) * 100; + if(boost::math::policies::digits >() < 50) + precision = 1; // 1% or two decimal digits, all we can hope for when the input is truncated + + for(unsigned i = 0; i < data.size(); ++i) + { + // + // These inverse tests are thrown off if the output of the + // incomplete beta is too close to 1: basically there is insuffient + // information left in the value we're using as input to the inverse + // to be able to get back to the original value. + // + if(data[i][5] == 0) + BOOST_CHECK_EQUAL(boost::math::ibeta_inv(data[i][0], data[i][1], data[i][5]), value_type(0)); + else if((1 - data[i][5] > 0.001) + && (fabs(data[i][5]) > 2 * boost::math::tools::min_value()) + && (fabs(data[i][5]) > 2 * boost::math::tools::min_value())) + { + value_type inv = boost::math::ibeta_inv(data[i][0], data[i][1], data[i][5]); + BOOST_CHECK_CLOSE(data[i][2], inv, precision); + } + else if(1 == data[i][5]) + BOOST_CHECK_EQUAL(boost::math::ibeta_inv(data[i][0], data[i][1], data[i][5]), value_type(1)); + + if(data[i][6] == 0) + BOOST_CHECK_EQUAL(boost::math::ibetac_inv(data[i][0], data[i][1], data[i][6]), value_type(1)); + else if((1 - data[i][6] > 0.001) + && (fabs(data[i][6]) > 2 * boost::math::tools::min_value()) + && (fabs(data[i][6]) > 2 * boost::math::tools::min_value())) + { + value_type inv = boost::math::ibetac_inv(data[i][0], data[i][1], data[i][6]); + BOOST_CHECK_CLOSE(data[i][2], inv, precision); + } + else if(data[i][6] == 1) + BOOST_CHECK_EQUAL(boost::math::ibetac_inv(data[i][0], data[i][1], data[i][6]), value_type(0)); + } +} + +template +void test_inverses2(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::ibeta_inv; +#else + pg funcp = boost::math::ibeta_inv; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test ibeta_inv(T, T, T) against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1, 2), + extract_result(3)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibeta_inv", test_name); + // + // test ibetac_inv(T, T, T) against data: + // +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::ibetac_inv; +#else + funcp = boost::math::ibetac_inv; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1, 2), + extract_result(4)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibetac_inv", test_name); +} + + +template +void test_beta(T, const char* name) +{ + (void)name; + // + // The actual test data is rather verbose, so it's in a separate file + // + // The contents are as follows, each row of data contains + // five items, input value a, input value b, integration limits x, beta(a, b, x) and ibeta(a, b, x): + // +#if !defined(TEST_DATA) || (TEST_DATA == 1) +# include "ibeta_small_data.ipp" + + test_inverses(ibeta_small_data); +#endif + +#if !defined(TEST_DATA) || (TEST_DATA == 2) +# include "ibeta_data.ipp" + + test_inverses(ibeta_data); +#endif + +#if !defined(TEST_DATA) || (TEST_DATA == 3) +# include "ibeta_large_data.ipp" + + test_inverses(ibeta_large_data); +#endif + +#if !defined(TEST_DATA) || (TEST_DATA == 4) +# include "ibeta_inv_data.ipp" + + test_inverses2(ibeta_inv_data, name, "Inverse incomplete beta"); +#endif +} + +template +void test_spots(T) +{ + // + // basic sanity checks, tolerance is 100 epsilon expressed as a percentage: + // + T tolerance = boost::math::tools::epsilon() * 10000; + BOOST_CHECK_CLOSE( + ::boost::math::ibeta_inv( + static_cast(1), + static_cast(2), + static_cast(0.5)), + static_cast(0.29289321881345247559915563789515096071516406231153L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta_inv( + static_cast(3), + static_cast(0.5), + static_cast(0.5)), + static_cast(0.92096723292382700385142816696980724853063433975470L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta_inv( + static_cast(20.125), + static_cast(0.5), + static_cast(0.5)), + static_cast(0.98862133312917003480022776106012775747685870929920L), tolerance); + BOOST_CHECK_CLOSE( + ::boost::math::ibeta_inv( + static_cast(40), + static_cast(80), + static_cast(0.5)), + static_cast(0.33240456430025026300937492802591128972548660643778L), tolerance); +} + diff --git a/test/test_ibeta_inv_ab.cpp b/test/test_ibeta_inv_ab.cpp index 93b4a88b5..8064461c6 100644 --- a/test/test_ibeta_inv_ab.cpp +++ b/test/test_ibeta_inv_ab.cpp @@ -4,26 +4,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include - -#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error - -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#ifdef TEST_GSL -#include -#include -#endif - -#include "handle_test_result.hpp" +#include "test_ibeta_inv_ab.hpp" #if !defined(TEST_FLOAT) && !defined(TEST_DOUBLE) && !defined(TEST_LDOUBLE) && !defined(TEST_REAL_CONCEPT) # define TEST_FLOAT @@ -117,182 +98,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void test_inverses(const T& data) -{ - using namespace std; - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - value_type precision = static_cast(ldexp(1.0, 1-boost::math::policies::digits >()/2)) * 100; - if(boost::math::policies::digits >() < 50) - precision = 1; // 1% or two decimal digits, all we can hope for when the input is truncated - - for(unsigned i = 0; i < data.size(); ++i) - { - // - // These inverse tests are thrown off if the output of the - // incomplete beta is too close to 1: basically there is insuffient - // information left in the value we're using as input to the inverse - // to be able to get back to the original value. - // - if(data[i][5] == 0) - { - BOOST_CHECK_EQUAL(boost::math::ibeta_inva(data[i][1], data[i][2], data[i][5]), boost::math::tools::max_value()); - BOOST_CHECK_EQUAL(boost::math::ibeta_invb(data[i][0], data[i][2], data[i][5]), boost::math::tools::min_value()); - } - else if((1 - data[i][5] > 0.001) - && (fabs(data[i][5]) > 2 * boost::math::tools::min_value()) - && (fabs(data[i][5]) > 2 * boost::math::tools::min_value())) - { - value_type inv = boost::math::ibeta_inva(data[i][1], data[i][2], data[i][5]); - BOOST_CHECK_CLOSE(data[i][0], inv, precision); - inv = boost::math::ibeta_invb(data[i][0], data[i][2], data[i][5]); - BOOST_CHECK_CLOSE(data[i][1], inv, precision); - } - else if(1 == data[i][5]) - { - BOOST_CHECK_EQUAL(boost::math::ibeta_inva(data[i][1], data[i][2], data[i][5]), boost::math::tools::min_value()); - BOOST_CHECK_EQUAL(boost::math::ibeta_invb(data[i][0], data[i][2], data[i][5]), boost::math::tools::max_value()); - } - - if(data[i][6] == 0) - { - BOOST_CHECK_EQUAL(boost::math::ibetac_inva(data[i][1], data[i][2], data[i][6]), boost::math::tools::min_value()); - BOOST_CHECK_EQUAL(boost::math::ibetac_invb(data[i][0], data[i][2], data[i][6]), boost::math::tools::max_value()); - } - else if((1 - data[i][6] > 0.001) - && (fabs(data[i][6]) > 2 * boost::math::tools::min_value()) - && (fabs(data[i][6]) > 2 * boost::math::tools::min_value())) - { - value_type inv = boost::math::ibetac_inva(data[i][1], data[i][2], data[i][6]); - BOOST_CHECK_CLOSE(data[i][0], inv, precision); - inv = boost::math::ibetac_invb(data[i][0], data[i][2], data[i][6]); - BOOST_CHECK_CLOSE(data[i][1], inv, precision); - } - else if(data[i][6] == 1) - { - BOOST_CHECK_EQUAL(boost::math::ibetac_inva(data[i][1], data[i][2], data[i][6]), boost::math::tools::max_value()); - BOOST_CHECK_EQUAL(boost::math::ibetac_invb(data[i][0], data[i][2], data[i][6]), boost::math::tools::min_value()); - } - } -} - -template -void test_inverses2(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::ibeta_inva; -#else - pg funcp = boost::math::ibeta_inva; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test ibeta_inva(T, T, T) against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1, 2), - extract_result(3)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibeta_inva", test_name); - // - // test ibetac_inva(T, T, T) against data: - // -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::ibetac_inva; -#else - funcp = boost::math::ibetac_inva; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1, 2), - extract_result(4)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibetac_inva", test_name); - // - // test ibeta_invb(T, T, T) against data: - // -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::ibeta_invb; -#else - funcp = boost::math::ibeta_invb; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1, 2), - extract_result(5)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibeta_invb", test_name); - // - // test ibetac_invb(T, T, T) against data: - // -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::ibetac_invb; -#else - funcp = boost::math::ibetac_invb; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1, 2), - extract_result(6)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibetac_invb", test_name); -} - -template -void test_beta(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // - // The contents are as follows, each row of data contains - // five items, input value a, input value b, integration limits x, beta(a, b, x) and ibeta(a, b, x): - // - std::cout << "Running sanity checks for type " << name << std::endl; - -#if !defined(TEST_DATA) || (TEST_DATA == 1) -# include "ibeta_small_data.ipp" - - test_inverses(ibeta_small_data); -#endif - -#if !defined(TEST_DATA) || (TEST_DATA == 2) -# include "ibeta_data.ipp" - - test_inverses(ibeta_data); -#endif - -#if !defined(TEST_DATA) || (TEST_DATA == 3) -# include "ibeta_large_data.ipp" - - test_inverses(ibeta_large_data); -#endif - -#if !defined(TEST_REAL_CONCEPT) || defined(FULL_TEST) -#ifndef FULL_TEST - if(boost::is_floating_point::value){ -#endif - // - // This accuracy test is normally only enabled for "real" - // floating point types and not for class real_concept. - // The reason is that these tests are exceptionally slow - // to complete when T doesn't have Lanczos support defined for it. - // -# include "ibeta_inva_data.ipp" - - test_inverses2(ibeta_inva_data, name, "Inverse incomplete beta"); -#ifndef FULL_TEST - } -#endif -#endif -} - int test_main(int, char* []) { expected_results(); diff --git a/test/test_ibeta_inv_ab.hpp b/test/test_ibeta_inv_ab.hpp new file mode 100644 index 000000000..0b2de15b8 --- /dev/null +++ b/test/test_ibeta_inv_ab.hpp @@ -0,0 +1,206 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error + +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#ifdef TEST_GSL +#include +#include +#endif + +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void test_inverses(const T& data) +{ + using namespace std; + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + value_type precision = static_cast(ldexp(1.0, 1-boost::math::policies::digits >()/2)) * 100; + if(boost::math::policies::digits >() < 50) + precision = 1; // 1% or two decimal digits, all we can hope for when the input is truncated + + for(unsigned i = 0; i < data.size(); ++i) + { + // + // These inverse tests are thrown off if the output of the + // incomplete beta is too close to 1: basically there is insuffient + // information left in the value we're using as input to the inverse + // to be able to get back to the original value. + // + if(data[i][5] == 0) + { + BOOST_CHECK_EQUAL(boost::math::ibeta_inva(data[i][1], data[i][2], data[i][5]), boost::math::tools::max_value()); + BOOST_CHECK_EQUAL(boost::math::ibeta_invb(data[i][0], data[i][2], data[i][5]), boost::math::tools::min_value()); + } + else if((1 - data[i][5] > 0.001) + && (fabs(data[i][5]) > 2 * boost::math::tools::min_value()) + && (fabs(data[i][5]) > 2 * boost::math::tools::min_value())) + { + value_type inv = boost::math::ibeta_inva(data[i][1], data[i][2], data[i][5]); + BOOST_CHECK_CLOSE(data[i][0], inv, precision); + inv = boost::math::ibeta_invb(data[i][0], data[i][2], data[i][5]); + BOOST_CHECK_CLOSE(data[i][1], inv, precision); + } + else if(1 == data[i][5]) + { + BOOST_CHECK_EQUAL(boost::math::ibeta_inva(data[i][1], data[i][2], data[i][5]), boost::math::tools::min_value()); + BOOST_CHECK_EQUAL(boost::math::ibeta_invb(data[i][0], data[i][2], data[i][5]), boost::math::tools::max_value()); + } + + if(data[i][6] == 0) + { + BOOST_CHECK_EQUAL(boost::math::ibetac_inva(data[i][1], data[i][2], data[i][6]), boost::math::tools::min_value()); + BOOST_CHECK_EQUAL(boost::math::ibetac_invb(data[i][0], data[i][2], data[i][6]), boost::math::tools::max_value()); + } + else if((1 - data[i][6] > 0.001) + && (fabs(data[i][6]) > 2 * boost::math::tools::min_value()) + && (fabs(data[i][6]) > 2 * boost::math::tools::min_value())) + { + value_type inv = boost::math::ibetac_inva(data[i][1], data[i][2], data[i][6]); + BOOST_CHECK_CLOSE(data[i][0], inv, precision); + inv = boost::math::ibetac_invb(data[i][0], data[i][2], data[i][6]); + BOOST_CHECK_CLOSE(data[i][1], inv, precision); + } + else if(data[i][6] == 1) + { + BOOST_CHECK_EQUAL(boost::math::ibetac_inva(data[i][1], data[i][2], data[i][6]), boost::math::tools::max_value()); + BOOST_CHECK_EQUAL(boost::math::ibetac_invb(data[i][0], data[i][2], data[i][6]), boost::math::tools::min_value()); + } + } +} + +template +void test_inverses2(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::ibeta_inva; +#else + pg funcp = boost::math::ibeta_inva; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test ibeta_inva(T, T, T) against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1, 2), + extract_result(3)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibeta_inva", test_name); + // + // test ibetac_inva(T, T, T) against data: + // +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::ibetac_inva; +#else + funcp = boost::math::ibetac_inva; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1, 2), + extract_result(4)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibetac_inva", test_name); + // + // test ibeta_invb(T, T, T) against data: + // +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::ibeta_invb; +#else + funcp = boost::math::ibeta_invb; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1, 2), + extract_result(5)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibeta_invb", test_name); + // + // test ibetac_invb(T, T, T) against data: + // +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::ibetac_invb; +#else + funcp = boost::math::ibetac_invb; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1, 2), + extract_result(6)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::ibetac_invb", test_name); +} + +template +void test_beta(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file + // + // The contents are as follows, each row of data contains + // five items, input value a, input value b, integration limits x, beta(a, b, x) and ibeta(a, b, x): + // + std::cout << "Running sanity checks for type " << name << std::endl; + +#if !defined(TEST_DATA) || (TEST_DATA == 1) +# include "ibeta_small_data.ipp" + + test_inverses(ibeta_small_data); +#endif + +#if !defined(TEST_DATA) || (TEST_DATA == 2) +# include "ibeta_data.ipp" + + test_inverses(ibeta_data); +#endif + +#if !defined(TEST_DATA) || (TEST_DATA == 3) +# include "ibeta_large_data.ipp" + + test_inverses(ibeta_large_data); +#endif + +#if !defined(TEST_REAL_CONCEPT) || defined(FULL_TEST) || (TEST_DATA == 4) +#ifndef FULL_TEST + if(boost::is_floating_point::value){ +#endif + // + // This accuracy test is normally only enabled for "real" + // floating point types and not for class real_concept. + // The reason is that these tests are exceptionally slow + // to complete when T doesn't have Lanczos support defined for it. + // +# include "ibeta_inva_data.ipp" + + test_inverses2(ibeta_inva_data, name, "Inverse incomplete beta"); +#ifndef FULL_TEST + } +#endif +#endif +} + diff --git a/test/test_igamma.cpp b/test/test_igamma.cpp index 9646ef154..2db45f06e 100644 --- a/test/test_igamma.cpp +++ b/test/test_igamma.cpp @@ -4,22 +4,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include - -#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error - -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "test_gamma_hooks.hpp" -#include "handle_test_result.hpp" +#include "test_igamma.hpp" // // DESCRIPTION: @@ -306,180 +291,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void do_test_gamma_2(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::tgamma; -#else - pg funcp = boost::math::tgamma; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test tgamma(T, T) against data: - // - if(data[0][2] > 0) - { - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::tgamma", test_name); - // - // test tgamma_lower(T, T) against data: - // -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::tgamma_lower; -#else - funcp = boost::math::tgamma_lower; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(4)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::tgamma_lower", test_name); - } - // - // test gamma_q(T, T) against data: - // -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::gamma_q; -#else - funcp = boost::math::gamma_q; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(3)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::gamma_q", test_name); -#if defined(TEST_OTHER) - // - // test other gamma_q(T, T) against data: - // - if(boost::is_floating_point::value) - { - funcp = other::gamma_q; - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(3)); - print_test_result(result, data[result.worst()], result.worst(), type_name, "other::gamma_q"); - } -#endif - // - // test gamma_p(T, T) against data: - // -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::gamma_p; -#else - funcp = boost::math::gamma_p; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(5)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::gamma_p", test_name); -#if defined(TEST_OTHER) - // - // test other gamma_p(T, T) against data: - // - if(boost::is_floating_point::value) - { - funcp = other::gamma_p; - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(5)); - print_test_result(result, data[result.worst()], result.worst(), type_name, "other::gamma_p"); - } -#endif - std::cout << std::endl; -} - -template -void test_gamma(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // - // First the data for the incomplete gamma function, each - // row has the following 6 entries: - // Parameter a, parameter z, - // Expected tgamma(a, z), Expected gamma_q(a, z) - // Expected tgamma_lower(a, z), Expected gamma_p(a, z) - // -# include "igamma_med_data.ipp" - - do_test_gamma_2(igamma_med_data, name, "tgamma(a, z) medium values"); - -# include "igamma_small_data.ipp" - - do_test_gamma_2(igamma_small_data, name, "tgamma(a, z) small values"); - -# include "igamma_big_data.ipp" - - do_test_gamma_2(igamma_big_data, name, "tgamma(a, z) large values"); - -# include "igamma_int_data.ipp" - - do_test_gamma_2(igamma_int_data, name, "tgamma(a, z) integer and half integer values"); -} - -template -void test_spots(T) -{ - // - // basic sanity checks, tolerance is 10 epsilon expressed as a percentage: - // - T tolerance = boost::math::tools::epsilon() * 1000; -#if (defined(macintosh) || defined(__APPLE__) || defined(__APPLE_CC__)) - tolerance *= 10; -#endif - BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(5), static_cast(1)), static_cast(23.912163676143750903709045060494956383977723517065L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(5), static_cast(5)), static_cast(10.571838841565097874621959975919877646444998907920L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(5), static_cast(10)), static_cast(0.70206451384706574414638719662835463671916532623256L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(5), static_cast(100)), static_cast(3.8734332808745531496973774140085644548465762343719e-36L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(0.5), static_cast(0.5)), static_cast(0.56241823159440712427949495730204306902676756479651L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(0.5), static_cast(9)/10), static_cast(0.31853210360412109873859360390443790076576777747449L), tolerance*10); - BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(0.5), static_cast(5)), static_cast(0.0027746032604128093194908357272603294120210079791437L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(0.5), static_cast(100)), static_cast(3.7017478604082789202535664481339075721362102520338e-45L), tolerance); - - BOOST_CHECK_CLOSE(::boost::math::tgamma_lower(static_cast(5), static_cast(1)), static_cast(0.087836323856249096290954939505043616022276482935091L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::tgamma_lower(static_cast(5), static_cast(5)), static_cast(13.428161158434902125378040024080122353555001092080L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::tgamma_lower(static_cast(5), static_cast(10)), static_cast(23.297935486152934255853612803371645363280834673767L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::tgamma_lower(static_cast(5), static_cast(100)), static_cast(23.999999999999999999999999999999999996126566719125L), tolerance); - - BOOST_CHECK_CLOSE(::boost::math::gamma_q(static_cast(5), static_cast(1)), static_cast(0.99634015317265628765454354418728984933240514654437L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_q(static_cast(5), static_cast(5)), static_cast(0.44049328506521241144258166566332823526854162116334L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_q(static_cast(5), static_cast(10)), static_cast(0.029252688076961072672766133192848109863298555259690L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_q(static_cast(5), static_cast(100)), static_cast(1.6139305336977304790405739225035685228527400976549e-37L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_q(static_cast(1.5), static_cast(2)), static_cast(0.26146412994911062220282207597592120190281060919079L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_q(static_cast(20.5), static_cast(22)), static_cast(0.34575332043467326814971590879658406632570278929072L), tolerance); - - BOOST_CHECK_CLOSE(::boost::math::gamma_p(static_cast(5), static_cast(1)), static_cast(0.0036598468273437123454564558127101506675948534556288L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_p(static_cast(5), static_cast(5)), static_cast(0.55950671493478758855741833433667176473145837883666L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_p(static_cast(5), static_cast(10)), static_cast(0.97074731192303892732723386680715189013670144474031L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_p(static_cast(5), static_cast(100)), static_cast(0.9999999999999999999999999999999999998386069466302L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_p(static_cast(1.5), static_cast(2)), static_cast(0.73853587005088937779717792402407879809718939080921L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_p(static_cast(20.5), static_cast(22)), static_cast(0.65424667956532673185028409120341593367429721070928L), tolerance); - - // naive check on derivative function: - using namespace std; // For ADL of std functions - tolerance = boost::math::tools::epsilon() * 5000; // 50 eps - BOOST_CHECK_CLOSE(::boost::math::gamma_p_derivative(static_cast(20.5), static_cast(22)), - exp(static_cast(-22)) * pow(static_cast(22), static_cast(19.5)) / boost::math::tgamma(static_cast(20.5)), tolerance); - -} - int test_main(int, char* []) { expected_results(); diff --git a/test/test_igamma.hpp b/test/test_igamma.hpp new file mode 100644 index 000000000..0171de06f --- /dev/null +++ b/test/test_igamma.hpp @@ -0,0 +1,200 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error + +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "test_gamma_hooks.hpp" +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void do_test_gamma_2(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::tgamma; +#else + pg funcp = boost::math::tgamma; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test tgamma(T, T) against data: + // + if(data[0][2] > 0) + { + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::tgamma", test_name); + // + // test tgamma_lower(T, T) against data: + // +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::tgamma_lower; +#else + funcp = boost::math::tgamma_lower; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(4)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::tgamma_lower", test_name); + } + // + // test gamma_q(T, T) against data: + // +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::gamma_q; +#else + funcp = boost::math::gamma_q; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(3)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::gamma_q", test_name); +#if defined(TEST_OTHER) + // + // test other gamma_q(T, T) against data: + // + if(boost::is_floating_point::value) + { + funcp = other::gamma_q; + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(3)); + print_test_result(result, data[result.worst()], result.worst(), type_name, "other::gamma_q"); + } +#endif + // + // test gamma_p(T, T) against data: + // +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::gamma_p; +#else + funcp = boost::math::gamma_p; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(5)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::gamma_p", test_name); +#if defined(TEST_OTHER) + // + // test other gamma_p(T, T) against data: + // + if(boost::is_floating_point::value) + { + funcp = other::gamma_p; + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(5)); + print_test_result(result, data[result.worst()], result.worst(), type_name, "other::gamma_p"); + } +#endif + std::cout << std::endl; +} + +template +void test_gamma(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file + // + // First the data for the incomplete gamma function, each + // row has the following 6 entries: + // Parameter a, parameter z, + // Expected tgamma(a, z), Expected gamma_q(a, z) + // Expected tgamma_lower(a, z), Expected gamma_p(a, z) + // +# include "igamma_med_data.ipp" + + do_test_gamma_2(igamma_med_data, name, "tgamma(a, z) medium values"); + +# include "igamma_small_data.ipp" + + do_test_gamma_2(igamma_small_data, name, "tgamma(a, z) small values"); + +# include "igamma_big_data.ipp" + + do_test_gamma_2(igamma_big_data, name, "tgamma(a, z) large values"); + +# include "igamma_int_data.ipp" + + do_test_gamma_2(igamma_int_data, name, "tgamma(a, z) integer and half integer values"); +} + +template +void test_spots(T) +{ + // + // basic sanity checks, tolerance is 10 epsilon expressed as a percentage: + // + T tolerance = boost::math::tools::epsilon() * 1000; +#if (defined(macintosh) || defined(__APPLE__) || defined(__APPLE_CC__)) + tolerance *= 10; +#endif + BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(5), static_cast(1)), static_cast(23.912163676143750903709045060494956383977723517065L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(5), static_cast(5)), static_cast(10.571838841565097874621959975919877646444998907920L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(5), static_cast(10)), static_cast(0.70206451384706574414638719662835463671916532623256L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(5), static_cast(100)), static_cast(3.8734332808745531496973774140085644548465762343719e-36L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(0.5), static_cast(0.5)), static_cast(0.56241823159440712427949495730204306902676756479651L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(0.5), static_cast(9)/10), static_cast(0.31853210360412109873859360390443790076576777747449L), tolerance*10); + BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(0.5), static_cast(5)), static_cast(0.0027746032604128093194908357272603294120210079791437L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::tgamma(static_cast(0.5), static_cast(100)), static_cast(3.7017478604082789202535664481339075721362102520338e-45L), tolerance); + + BOOST_CHECK_CLOSE(::boost::math::tgamma_lower(static_cast(5), static_cast(1)), static_cast(0.087836323856249096290954939505043616022276482935091L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::tgamma_lower(static_cast(5), static_cast(5)), static_cast(13.428161158434902125378040024080122353555001092080L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::tgamma_lower(static_cast(5), static_cast(10)), static_cast(23.297935486152934255853612803371645363280834673767L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::tgamma_lower(static_cast(5), static_cast(100)), static_cast(23.999999999999999999999999999999999996126566719125L), tolerance); + + BOOST_CHECK_CLOSE(::boost::math::gamma_q(static_cast(5), static_cast(1)), static_cast(0.99634015317265628765454354418728984933240514654437L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_q(static_cast(5), static_cast(5)), static_cast(0.44049328506521241144258166566332823526854162116334L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_q(static_cast(5), static_cast(10)), static_cast(0.029252688076961072672766133192848109863298555259690L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_q(static_cast(5), static_cast(100)), static_cast(1.6139305336977304790405739225035685228527400976549e-37L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_q(static_cast(1.5), static_cast(2)), static_cast(0.26146412994911062220282207597592120190281060919079L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_q(static_cast(20.5), static_cast(22)), static_cast(0.34575332043467326814971590879658406632570278929072L), tolerance); + + BOOST_CHECK_CLOSE(::boost::math::gamma_p(static_cast(5), static_cast(1)), static_cast(0.0036598468273437123454564558127101506675948534556288L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_p(static_cast(5), static_cast(5)), static_cast(0.55950671493478758855741833433667176473145837883666L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_p(static_cast(5), static_cast(10)), static_cast(0.97074731192303892732723386680715189013670144474031L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_p(static_cast(5), static_cast(100)), static_cast(0.9999999999999999999999999999999999998386069466302L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_p(static_cast(1.5), static_cast(2)), static_cast(0.73853587005088937779717792402407879809718939080921L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_p(static_cast(20.5), static_cast(22)), static_cast(0.65424667956532673185028409120341593367429721070928L), tolerance); + + // naive check on derivative function: + using namespace std; // For ADL of std functions + tolerance = boost::math::tools::epsilon() * 5000; // 50 eps + BOOST_CHECK_CLOSE(::boost::math::gamma_p_derivative(static_cast(20.5), static_cast(22)), + exp(static_cast(-22)) * pow(static_cast(22), static_cast(19.5)) / boost::math::tgamma(static_cast(20.5)), tolerance); + +} + diff --git a/test/test_igamma_inv.cpp b/test/test_igamma_inv.cpp index 74c63c50c..c5b6daf5f 100644 --- a/test/test_igamma_inv.cpp +++ b/test/test_igamma_inv.cpp @@ -4,22 +4,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include - -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "test_gamma_hooks.hpp" -#include "handle_test_result.hpp" +#include "test_igamma_inv.hpp" #if !defined(TEST_FLOAT) && !defined(TEST_DOUBLE) && !defined(TEST_LDOUBLE) && !defined(TEST_REAL_CONCEPT) # define TEST_FLOAT @@ -189,228 +174,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -#define BOOST_CHECK_CLOSE_EX(a, b, prec, i) \ - {\ - unsigned int failures = boost::unit_test::results_collector.results( boost::unit_test::framework::current_test_case().p_id ).p_assertions_failed;\ - BOOST_CHECK_CLOSE(a, b, prec); \ - if(failures != boost::unit_test::results_collector.results( boost::unit_test::framework::current_test_case().p_id ).p_assertions_failed)\ - {\ - std::cerr << "Failure was at row " << i << std::endl;\ - std::cerr << std::setprecision(35); \ - std::cerr << "{ " << data[i][0] << " , " << data[i][1] << " , " << data[i][2];\ - std::cerr << " , " << data[i][3] << " , " << data[i][4] << " , " << data[i][5] << " } " << std::endl;\ - }\ - } - -template -void do_test_gamma_2(const T& data, const char* type_name, const char* test_name) -{ - // - // test gamma_p_inv(T, T) against data: - // - using namespace std; - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - std::cout << test_name << " with type " << type_name << std::endl; - - // - // These sanity checks test for a round trip accuracy of one half - // of the bits in T, unless T is type float, in which case we check - // for just one decimal digit. The problem here is the sensitivity - // of the functions, not their accuracy. This test data was generated - // for the forward functions, which means that when it is used as - // the input to the inverses then it is necessarily inexact. This rounding - // of the input is what makes the data unsuitable for use as an accuracy check, - // and also demonstrates that you can't in general round-trip these functions. - // It is however a useful sanity check. - // - value_type precision = static_cast(ldexp(1.0, 1-boost::math::policies::digits >()/2)) * 100; - if(boost::math::policies::digits >() < 50) - precision = 1; // 1% or two decimal digits, all we can hope for when the input is truncated to float - - for(unsigned i = 0; i < data.size(); ++i) - { - // - // These inverse tests are thrown off if the output of the - // incomplete gamma is too close to 1: basically there is insuffient - // information left in the value we're using as input to the inverse - // to be able to get back to the original value. - // - if(data[i][5] == 0) - BOOST_CHECK_EQUAL(boost::math::gamma_p_inv(data[i][0], data[i][5]), value_type(0)); - else if((1 - data[i][5] > 0.001) - && (fabs(data[i][5]) > 2 * boost::math::tools::min_value()) - && (fabs(data[i][5]) > 2 * boost::math::tools::min_value())) - { - value_type inv = boost::math::gamma_p_inv(data[i][0], data[i][5]); - BOOST_CHECK_CLOSE_EX(data[i][1], inv, precision, i); - } - else if(1 == data[i][5]) - BOOST_CHECK_EQUAL(boost::math::gamma_p_inv(data[i][0], data[i][5]), boost::math::tools::max_value()); - else - { - // not enough bits in our input to get back to x, but we should be in - // the same ball park: - value_type inv = boost::math::gamma_p_inv(data[i][0], data[i][5]); - BOOST_CHECK_CLOSE_EX(data[i][1], inv, 100000, i); - } - - if(data[i][3] == 0) - BOOST_CHECK_EQUAL(boost::math::gamma_q_inv(data[i][0], data[i][3]), boost::math::tools::max_value()); - else if((1 - data[i][3] > 0.001) && (fabs(data[i][3]) > 2 * boost::math::tools::min_value())) - { - value_type inv = boost::math::gamma_q_inv(data[i][0], data[i][3]); - BOOST_CHECK_CLOSE_EX(data[i][1], inv, precision, i); - } - else if(1 == data[i][3]) - BOOST_CHECK_EQUAL(boost::math::gamma_q_inv(data[i][0], data[i][3]), value_type(0)); - else if(fabs(data[i][3]) > 2 * boost::math::tools::min_value()) - { - // not enough bits in our input to get back to x, but we should be in - // the same ball park: - value_type inv = boost::math::gamma_q_inv(data[i][0], data[i][3]); - BOOST_CHECK_CLOSE_EX(data[i][1], inv, 100, i); - } - } - std::cout << std::endl; -} - -template -void do_test_gamma_inv(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::gamma_p_inv; -#else - pg funcp = boost::math::gamma_p_inv; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test gamma_p_inv(T, T) against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::gamma_p_inv", test_name); - // - // test gamma_q_inv(T, T) against data: - // -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::gamma_q_inv; -#else - funcp = boost::math::gamma_q_inv; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(3)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::gamma_q_inv", test_name); -#ifdef TEST_OTHER - if(boost::is_floating_point::value) - { - funcp = other::gamma_p_inv; - // - // test gamma_p_inv(T, T) against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - print_test_result(result, data[result.worst()], result.worst(), type_name, "other::gamma_q"); - // - // test gamma_q_inv(T, T) against data: - // - funcp = other::gamma_q_inv; - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(3)); - print_test_result(result, data[result.worst()], result.worst(), type_name, "other::gamma_q"); - } -#endif -} - -template -void test_gamma(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // - // First the data for the incomplete gamma function, each - // row has the following 6 entries: - // Parameter a, parameter z, - // Expected tgamma(a, z), Expected gamma_q(a, z) - // Expected tgamma_lower(a, z), Expected gamma_p(a, z) - // -# include "igamma_med_data.ipp" - - do_test_gamma_2(igamma_med_data, name, "Running round trip sanity checks on incomplete gamma medium sized values"); - -# include "igamma_small_data.ipp" - - do_test_gamma_2(igamma_small_data, name, "Running round trip sanity checks on incomplete gamma small values"); - -# include "igamma_big_data.ipp" - - do_test_gamma_2(igamma_big_data, name, "Running round trip sanity checks on incomplete gamma large values"); - -# include "gamma_inv_data.ipp" - - do_test_gamma_inv(gamma_inv_data, name, "incomplete gamma inverse(a, z) medium values"); - -# include "gamma_inv_big_data.ipp" - - do_test_gamma_inv(gamma_inv_big_data, name, "incomplete gamma inverse(a, z) large values"); - -# include "gamma_inv_small_data.ipp" - - do_test_gamma_inv(gamma_inv_small_data, name, "incomplete gamma inverse(a, z) small values"); -} - -template -void test_spots(T, const char* type_name) -{ - std::cout << "Running spot checks for type " << type_name << std::endl; - // - // basic sanity checks, tolerance is 150 epsilon expressed as a percentage: - // - T tolerance = boost::math::tools::epsilon() * 15000; - if(tolerance < 1e-25f) - tolerance = 1e-25f; // limit of test data? - BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(1)/100, static_cast(1.0/128)), static_cast(0.35767144525455121503672919307647515332256996883787L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(1)/100, static_cast(0.5)), static_cast(4.4655350189103486773248562646452806745879516124613e-31L), tolerance*10); - // - // We can't test in this region against Mathworld's data as the results produced - // by functions.wolfram.com appear to be in error, and do *not* round trip with - // their own version of gamma_q. Using our output from the inverse as input to - // their version of gamma_q *does* round trip however. It should be pointed out - // that the functions in this area are very sensitive with nearly infinite - // first derivatives, it's also questionable how useful these functions are - // in this part of the domain. - // - //BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(1e-2), static_cast(1.0-1.0/128)), static_cast(3.8106736649978161389878528903698068142257930575497e-181L), tolerance); - // - BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(0.5), static_cast(1.0/128)), static_cast(3.5379794687984498627918583429482809311448951189097L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(0.5), static_cast(1.0/2)), static_cast(0.22746821155978637597125832348982469815821055329511L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(0.5), static_cast(1.0-1.0/128)), static_cast(0.000047938431649305382237483273209405461203600840052182L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(10), static_cast(1.0/128)), static_cast(19.221865946801723949866005318845155649972164294057L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(10), static_cast(1.0/2)), static_cast(9.6687146147141311517500637401166726067778162022664L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(10), static_cast(1.0-1.0/128)), static_cast(3.9754602513640844712089002210120603689809432130520L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(10000), static_cast(1.0/128)), static_cast(10243.369973939134157953734588122880006091919872879L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(10000), static_cast(1.0/2)), static_cast(9999.6666686420474237369661574633153551436435884101L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(10000), static_cast(1.0-1.0/128)), static_cast(9759.8597223369324083191194574874497413261589080204L), tolerance); -} - int test_main(int, char* []) { expected_results(); diff --git a/test/test_igamma_inv.hpp b/test/test_igamma_inv.hpp new file mode 100644 index 000000000..a1472f9c1 --- /dev/null +++ b/test/test_igamma_inv.hpp @@ -0,0 +1,251 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "test_gamma_hooks.hpp" +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +#define BOOST_CHECK_CLOSE_EX(a, b, prec, i) \ + {\ + unsigned int failures = boost::unit_test::results_collector.results( boost::unit_test::framework::current_test_case().p_id ).p_assertions_failed;\ + BOOST_CHECK_CLOSE(a, b, prec); \ + if(failures != boost::unit_test::results_collector.results( boost::unit_test::framework::current_test_case().p_id ).p_assertions_failed)\ + {\ + std::cerr << "Failure was at row " << i << std::endl;\ + std::cerr << std::setprecision(35); \ + std::cerr << "{ " << data[i][0] << " , " << data[i][1] << " , " << data[i][2];\ + std::cerr << " , " << data[i][3] << " , " << data[i][4] << " , " << data[i][5] << " } " << std::endl;\ + }\ + } + +template +void do_test_gamma_2(const T& data, const char* type_name, const char* test_name) +{ + // + // test gamma_p_inv(T, T) against data: + // + using namespace std; + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + std::cout << test_name << " with type " << type_name << std::endl; + + // + // These sanity checks test for a round trip accuracy of one half + // of the bits in T, unless T is type float, in which case we check + // for just one decimal digit. The problem here is the sensitivity + // of the functions, not their accuracy. This test data was generated + // for the forward functions, which means that when it is used as + // the input to the inverses then it is necessarily inexact. This rounding + // of the input is what makes the data unsuitable for use as an accuracy check, + // and also demonstrates that you can't in general round-trip these functions. + // It is however a useful sanity check. + // + value_type precision = static_cast(ldexp(1.0, 1-boost::math::policies::digits >()/2)) * 100; + if(boost::math::policies::digits >() < 50) + precision = 1; // 1% or two decimal digits, all we can hope for when the input is truncated to float + + for(unsigned i = 0; i < data.size(); ++i) + { + // + // These inverse tests are thrown off if the output of the + // incomplete gamma is too close to 1: basically there is insuffient + // information left in the value we're using as input to the inverse + // to be able to get back to the original value. + // + if(data[i][5] == 0) + BOOST_CHECK_EQUAL(boost::math::gamma_p_inv(data[i][0], data[i][5]), value_type(0)); + else if((1 - data[i][5] > 0.001) + && (fabs(data[i][5]) > 2 * boost::math::tools::min_value()) + && (fabs(data[i][5]) > 2 * boost::math::tools::min_value())) + { + value_type inv = boost::math::gamma_p_inv(data[i][0], data[i][5]); + BOOST_CHECK_CLOSE_EX(data[i][1], inv, precision, i); + } + else if(1 == data[i][5]) + BOOST_CHECK_EQUAL(boost::math::gamma_p_inv(data[i][0], data[i][5]), boost::math::tools::max_value()); + else + { + // not enough bits in our input to get back to x, but we should be in + // the same ball park: + value_type inv = boost::math::gamma_p_inv(data[i][0], data[i][5]); + BOOST_CHECK_CLOSE_EX(data[i][1], inv, 100000, i); + } + + if(data[i][3] == 0) + BOOST_CHECK_EQUAL(boost::math::gamma_q_inv(data[i][0], data[i][3]), boost::math::tools::max_value()); + else if((1 - data[i][3] > 0.001) && (fabs(data[i][3]) > 2 * boost::math::tools::min_value())) + { + value_type inv = boost::math::gamma_q_inv(data[i][0], data[i][3]); + BOOST_CHECK_CLOSE_EX(data[i][1], inv, precision, i); + } + else if(1 == data[i][3]) + BOOST_CHECK_EQUAL(boost::math::gamma_q_inv(data[i][0], data[i][3]), value_type(0)); + else if(fabs(data[i][3]) > 2 * boost::math::tools::min_value()) + { + // not enough bits in our input to get back to x, but we should be in + // the same ball park: + value_type inv = boost::math::gamma_q_inv(data[i][0], data[i][3]); + BOOST_CHECK_CLOSE_EX(data[i][1], inv, 100, i); + } + } + std::cout << std::endl; +} + +template +void do_test_gamma_inv(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::gamma_p_inv; +#else + pg funcp = boost::math::gamma_p_inv; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test gamma_p_inv(T, T) against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::gamma_p_inv", test_name); + // + // test gamma_q_inv(T, T) against data: + // +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::gamma_q_inv; +#else + funcp = boost::math::gamma_q_inv; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(3)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::gamma_q_inv", test_name); +#ifdef TEST_OTHER + if(boost::is_floating_point::value) + { + funcp = other::gamma_p_inv; + // + // test gamma_p_inv(T, T) against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + print_test_result(result, data[result.worst()], result.worst(), type_name, "other::gamma_q"); + // + // test gamma_q_inv(T, T) against data: + // + funcp = other::gamma_q_inv; + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(3)); + print_test_result(result, data[result.worst()], result.worst(), type_name, "other::gamma_q"); + } +#endif +} + +template +void test_gamma(T, const char* name) +{ +#ifndef TEST_UDT + // + // The actual test data is rather verbose, so it's in a separate file + // + // First the data for the incomplete gamma function, each + // row has the following 6 entries: + // Parameter a, parameter z, + // Expected tgamma(a, z), Expected gamma_q(a, z) + // Expected tgamma_lower(a, z), Expected gamma_p(a, z) + // +# include "igamma_med_data.ipp" + + do_test_gamma_2(igamma_med_data, name, "Running round trip sanity checks on incomplete gamma medium sized values"); + +# include "igamma_small_data.ipp" + + do_test_gamma_2(igamma_small_data, name, "Running round trip sanity checks on incomplete gamma small values"); + +# include "igamma_big_data.ipp" + + do_test_gamma_2(igamma_big_data, name, "Running round trip sanity checks on incomplete gamma large values"); + +#endif + +# include "gamma_inv_data.ipp" + + do_test_gamma_inv(gamma_inv_data, name, "incomplete gamma inverse(a, z) medium values"); + +# include "gamma_inv_big_data.ipp" + + do_test_gamma_inv(gamma_inv_big_data, name, "incomplete gamma inverse(a, z) large values"); + +# include "gamma_inv_small_data.ipp" + + do_test_gamma_inv(gamma_inv_small_data, name, "incomplete gamma inverse(a, z) small values"); +} + +template +void test_spots(T, const char* type_name) +{ + std::cout << "Running spot checks for type " << type_name << std::endl; + // + // basic sanity checks, tolerance is 150 epsilon expressed as a percentage: + // + T tolerance = boost::math::tools::epsilon() * 15000; + if(tolerance < 1e-25f) + tolerance = 1e-25f; // limit of test data? + BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(1)/100, static_cast(1.0/128)), static_cast(0.35767144525455121503672919307647515332256996883787L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(1)/100, static_cast(0.5)), static_cast(4.4655350189103486773248562646452806745879516124613e-31L), tolerance*10); + // + // We can't test in this region against Mathworld's data as the results produced + // by functions.wolfram.com appear to be in error, and do *not* round trip with + // their own version of gamma_q. Using our output from the inverse as input to + // their version of gamma_q *does* round trip however. It should be pointed out + // that the functions in this area are very sensitive with nearly infinite + // first derivatives, it's also questionable how useful these functions are + // in this part of the domain. + // + //BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(1e-2), static_cast(1.0-1.0/128)), static_cast(3.8106736649978161389878528903698068142257930575497e-181L), tolerance); + // + BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(0.5), static_cast(1.0/128)), static_cast(3.5379794687984498627918583429482809311448951189097L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(0.5), static_cast(1.0/2)), static_cast(0.22746821155978637597125832348982469815821055329511L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(0.5), static_cast(1.0-1.0/128)), static_cast(0.000047938431649305382237483273209405461203600840052182L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(10), static_cast(1.0/128)), static_cast(19.221865946801723949866005318845155649972164294057L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(10), static_cast(1.0/2)), static_cast(9.6687146147141311517500637401166726067778162022664L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(10), static_cast(1.0-1.0/128)), static_cast(3.9754602513640844712089002210120603689809432130520L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(10000), static_cast(1.0/128)), static_cast(10243.369973939134157953734588122880006091919872879L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(10000), static_cast(1.0/2)), static_cast(9999.6666686420474237369661574633153551436435884101L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::gamma_q_inv(static_cast(10000), static_cast(1.0-1.0/128)), static_cast(9759.8597223369324083191194574874497413261589080204L), tolerance); +} + diff --git a/test/test_igamma_inva.cpp b/test/test_igamma_inva.cpp index b6c13366b..7ae4a1630 100644 --- a/test/test_igamma_inva.cpp +++ b/test/test_igamma_inva.cpp @@ -4,23 +4,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include - -#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error - -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" +#include "test_igamma_inva.hpp" #if !defined(TEST_FLOAT) && !defined(TEST_DOUBLE) && !defined(TEST_LDOUBLE) && !defined(TEST_REAL_CONCEPT) # define TEST_FLOAT @@ -117,163 +101,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -#define BOOST_CHECK_CLOSE_EX(a, b, prec, i) \ - {\ - unsigned int failures = boost::unit_test::results_collector.results( boost::unit_test::framework::current_test_case().p_id ).p_assertions_failed;\ - BOOST_CHECK_CLOSE(a, b, prec); \ - if(failures != boost::unit_test::results_collector.results( boost::unit_test::framework::current_test_case().p_id ).p_assertions_failed)\ - {\ - std::cerr << "Failure was at row " << i << std::endl;\ - std::cerr << std::setprecision(35); \ - std::cerr << "{ " << data[i][0] << " , " << data[i][1] << " , " << data[i][2];\ - std::cerr << " , " << data[i][3] << " , " << data[i][4] << " , " << data[i][5] << " } " << std::endl;\ - }\ - } - -template -void do_test_gamma_2(const T& data, const char* type_name, const char* test_name) -{ - // - // test gamma_p_inva(T, T) against data: - // - using namespace std; - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - std::cout << test_name << " with type " << type_name << std::endl; - - // - // These sanity checks test for a round trip accuracy of one half - // of the bits in T, unless T is type float, in which case we check - // for just one decimal digit. The problem here is the sensitivity - // of the functions, not their accuracy. This test data was generated - // for the forward functions, which means that when it is used as - // the input to the inverses then it is necessarily inexact. This rounding - // of the input is what makes the data unsuitable for use as an accuracy check, - // and also demonstrates that you can't in general round-trip these functions. - // It is however a useful sanity check. - // - value_type precision = static_cast(ldexp(1.0, 1-boost::math::policies::digits >()/2)) * 100; - if(boost::math::policies::digits >() < 50) - precision = 1; // 1% or two decimal digits, all we can hope for when the input is truncated to float - - for(unsigned i = 0; i < data.size(); ++i) - { - // - // These inverse tests are thrown off if the output of the - // incomplete gamma is too close to 1: basically there is insuffient - // information left in the value we're using as input to the inverse - // to be able to get back to the original value. - // - if(data[i][5] == 0) - BOOST_CHECK_EQUAL(boost::math::gamma_p_inva(data[i][1], data[i][5]), boost::math::tools::max_value()); - else if((1 - data[i][5] > 0.001) && (fabs(data[i][5]) > 2 * boost::math::tools::min_value())) - { - value_type inv = boost::math::gamma_p_inva(data[i][1], data[i][5]); - BOOST_CHECK_CLOSE_EX(data[i][0], inv, precision, i); - } - else if(1 == data[i][5]) - BOOST_CHECK_EQUAL(boost::math::gamma_p_inva(data[i][1], data[i][5]), boost::math::tools::min_value()); - else if(data[i][5] > 2 * boost::math::tools::min_value()) - { - // not enough bits in our input to get back to x, but we should be in - // the same ball park: - value_type inv = boost::math::gamma_p_inva(data[i][1], data[i][5]); - BOOST_CHECK_CLOSE_EX(data[i][0], inv, 100, i); - } - - if(data[i][3] == 0) - BOOST_CHECK_EQUAL(boost::math::gamma_q_inva(data[i][1], data[i][3]), boost::math::tools::min_value()); - else if((1 - data[i][3] > 0.001) - && (fabs(data[i][3]) > 2 * boost::math::tools::min_value()) - && (fabs(data[i][3]) > 2 * boost::math::tools::min_value())) - { - value_type inv = boost::math::gamma_q_inva(data[i][1], data[i][3]); - BOOST_CHECK_CLOSE_EX(data[i][0], inv, precision, i); - } - else if(1 == data[i][3]) - BOOST_CHECK_EQUAL(boost::math::gamma_q_inva(data[i][1], data[i][3]), boost::math::tools::max_value()); - else if(data[i][3] > 2 * boost::math::tools::min_value()) - { - // not enough bits in our input to get back to x, but we should be in - // the same ball park: - value_type inv = boost::math::gamma_q_inva(data[i][1], data[i][3]); - BOOST_CHECK_CLOSE_EX(data[i][0], inv, 100, i); - } - } - std::cout << std::endl; -} - -template -void do_test_gamma_inva(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::gamma_p_inva; -#else - pg funcp = boost::math::gamma_p_inva; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test gamma_p_inva(T, T) against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::gamma_p_inva", test_name); - // - // test gamma_q_inva(T, T) against data: - // -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - funcp = boost::math::gamma_q_inva; -#else - funcp = boost::math::gamma_q_inva; -#endif - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(3)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::gamma_q_inva", test_name); -} - -template -void test_gamma(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // - // First the data for the incomplete gamma function, each - // row has the following 6 entries: - // Parameter a, parameter z, - // Expected tgamma(a, z), Expected gamma_q(a, z) - // Expected tgamma_lower(a, z), Expected gamma_p(a, z) - // -# include "igamma_med_data.ipp" - - do_test_gamma_2(igamma_med_data, name, "Running round trip sanity checks on incomplete gamma medium sized values"); - -# include "igamma_small_data.ipp" - - do_test_gamma_2(igamma_small_data, name, "Running round trip sanity checks on incomplete gamma small values"); - -# include "igamma_big_data.ipp" - - do_test_gamma_2(igamma_big_data, name, "Running round trip sanity checks on incomplete gamma large values"); - -# include "igamma_inva_data.ipp" - - do_test_gamma_inva(igamma_inva_data, name, "Incomplete gamma inverses."); -} - int test_main(int, char* []) { expected_results(); diff --git a/test/test_igamma_inva.hpp b/test/test_igamma_inva.hpp new file mode 100644 index 000000000..337dd7a43 --- /dev/null +++ b/test/test_igamma_inva.hpp @@ -0,0 +1,187 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error + +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +#define BOOST_CHECK_CLOSE_EX(a, b, prec, i) \ + {\ + unsigned int failures = boost::unit_test::results_collector.results( boost::unit_test::framework::current_test_case().p_id ).p_assertions_failed;\ + BOOST_CHECK_CLOSE(a, b, prec); \ + if(failures != boost::unit_test::results_collector.results( boost::unit_test::framework::current_test_case().p_id ).p_assertions_failed)\ + {\ + std::cerr << "Failure was at row " << i << std::endl;\ + std::cerr << std::setprecision(35); \ + std::cerr << "{ " << data[i][0] << " , " << data[i][1] << " , " << data[i][2];\ + std::cerr << " , " << data[i][3] << " , " << data[i][4] << " , " << data[i][5] << " } " << std::endl;\ + }\ + } + +template +void do_test_gamma_2(const T& data, const char* type_name, const char* test_name) +{ + // + // test gamma_p_inva(T, T) against data: + // + using namespace std; + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + std::cout << test_name << " with type " << type_name << std::endl; + + // + // These sanity checks test for a round trip accuracy of one half + // of the bits in T, unless T is type float, in which case we check + // for just one decimal digit. The problem here is the sensitivity + // of the functions, not their accuracy. This test data was generated + // for the forward functions, which means that when it is used as + // the input to the inverses then it is necessarily inexact. This rounding + // of the input is what makes the data unsuitable for use as an accuracy check, + // and also demonstrates that you can't in general round-trip these functions. + // It is however a useful sanity check. + // + value_type precision = static_cast(ldexp(1.0, 1-boost::math::policies::digits >()/2)) * 100; + if(boost::math::policies::digits >() < 50) + precision = 1; // 1% or two decimal digits, all we can hope for when the input is truncated to float + + for(unsigned i = 0; i < data.size(); ++i) + { + // + // These inverse tests are thrown off if the output of the + // incomplete gamma is too close to 1: basically there is insuffient + // information left in the value we're using as input to the inverse + // to be able to get back to the original value. + // + if(data[i][5] == 0) + BOOST_CHECK_EQUAL(boost::math::gamma_p_inva(data[i][1], data[i][5]), boost::math::tools::max_value()); + else if((1 - data[i][5] > 0.001) && (fabs(data[i][5]) > 2 * boost::math::tools::min_value())) + { + value_type inv = boost::math::gamma_p_inva(data[i][1], data[i][5]); + BOOST_CHECK_CLOSE_EX(data[i][0], inv, precision, i); + } + else if(1 == data[i][5]) + BOOST_CHECK_EQUAL(boost::math::gamma_p_inva(data[i][1], data[i][5]), boost::math::tools::min_value()); + else if(data[i][5] > 2 * boost::math::tools::min_value()) + { + // not enough bits in our input to get back to x, but we should be in + // the same ball park: + value_type inv = boost::math::gamma_p_inva(data[i][1], data[i][5]); + BOOST_CHECK_CLOSE_EX(data[i][0], inv, 100, i); + } + + if(data[i][3] == 0) + BOOST_CHECK_EQUAL(boost::math::gamma_q_inva(data[i][1], data[i][3]), boost::math::tools::min_value()); + else if((1 - data[i][3] > 0.001) + && (fabs(data[i][3]) > 2 * boost::math::tools::min_value()) + && (fabs(data[i][3]) > 2 * boost::math::tools::min_value())) + { + value_type inv = boost::math::gamma_q_inva(data[i][1], data[i][3]); + BOOST_CHECK_CLOSE_EX(data[i][0], inv, precision, i); + } + else if(1 == data[i][3]) + BOOST_CHECK_EQUAL(boost::math::gamma_q_inva(data[i][1], data[i][3]), boost::math::tools::max_value()); + else if(data[i][3] > 2 * boost::math::tools::min_value()) + { + // not enough bits in our input to get back to x, but we should be in + // the same ball park: + value_type inv = boost::math::gamma_q_inva(data[i][1], data[i][3]); + BOOST_CHECK_CLOSE_EX(data[i][0], inv, 100, i); + } + } + std::cout << std::endl; +} + +template +void do_test_gamma_inva(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::gamma_p_inva; +#else + pg funcp = boost::math::gamma_p_inva; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test gamma_p_inva(T, T) against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::gamma_p_inva", test_name); + // + // test gamma_q_inva(T, T) against data: + // +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + funcp = boost::math::gamma_q_inva; +#else + funcp = boost::math::gamma_q_inva; +#endif + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(3)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::gamma_q_inva", test_name); +} + +template +void test_gamma(T, const char* name) +{ +#ifndef TEST_UDT + // + // The actual test data is rather verbose, so it's in a separate file + // + // First the data for the incomplete gamma function, each + // row has the following 6 entries: + // Parameter a, parameter z, + // Expected tgamma(a, z), Expected gamma_q(a, z) + // Expected tgamma_lower(a, z), Expected gamma_p(a, z) + // +# include "igamma_med_data.ipp" + + do_test_gamma_2(igamma_med_data, name, "Running round trip sanity checks on incomplete gamma medium sized values"); + +# include "igamma_small_data.ipp" + + do_test_gamma_2(igamma_small_data, name, "Running round trip sanity checks on incomplete gamma small values"); + +# include "igamma_big_data.ipp" + + do_test_gamma_2(igamma_big_data, name, "Running round trip sanity checks on incomplete gamma large values"); + +#endif + +# include "igamma_inva_data.ipp" + + do_test_gamma_inva(igamma_inva_data, name, "Incomplete gamma inverses."); +} + diff --git a/test/test_instances.hpp b/test/test_instances.hpp new file mode 100644 index 000000000..245fad72e --- /dev/null +++ b/test/test_instances.hpp @@ -0,0 +1,13 @@ +// Copyright John Maddock 2011. +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + + +namespace boost{ namespace math{ + +template tools::promote_args::type zeta(BOOST_MATH_TEST_TYPE s, const policies::policy<>&); + +template tools::promote_args::type zeta(BOOST_MATH_TEST_TYPE s); + +}} // namespaces diff --git a/test/test_inv_hyp.cpp b/test/test_inv_hyp.cpp index dda711e61..c95b68af2 100644 --- a/test/test_inv_hyp.cpp +++ b/test/test_inv_hyp.cpp @@ -186,24 +186,24 @@ void test_inv_hyperbolics(T, const char* name) { // function values calculated on http://functions.wolfram.com/ #define SC_(x) static_cast(BOOST_JOIN(x, L)) - static const boost::array, 16> data1 = { - SC_(1), SC_(0), - SC_(18014398509481985.0)/SC_(18014398509481984.0), (SC_(18014398509481985.0)/SC_(18014398509481984.0) == 1 ? 0 : SC_(1.05367121277235078980001569764860129317209081216314559121044e-8)), - SC_(140737488355329.0)/SC_(140737488355328.0), (SC_(140737488355329.0)/SC_(140737488355328.0) == 1 ? 0 : SC_(1.19209289550781179413921062141751258430803882725295121500042e-7)), - SC_(1073741825.0)/SC_(1073741824.0), (SC_(1073741825.0)/SC_(1073741824.0) == 1 ? 0 : SC_(0.0000431583728718059579720327225039166883356735150941350459126580)), - SC_(32769)/32768, (SC_(32769)/32768 == 1 ? 0 : SC_(0.00781248013192149783598227588546120945538554063153555218442060)), - SC_(1025)/1024, SC_(0.0441905780831100944299637635287994671116916497867872322058681), - SC_(513)/512, SC_(0.0624898319417098609694799246056217361555882834152944713872228), - SC_(129)/128, SC_(0.124918762511080617606418193883982155828039646714882611321039), - SC_(33)/32, SC_(0.249353493842885487851439075410018843027071727873456825299808), - SC_(5)/4, SC_(0.693147180559945309417232121458176568075500134360255254120680), - SC_(3)/2, SC_(0.962423650119206894995517826848736846270368668771321039322036), - SC_(1.75), SC_(1.15881036042994681173087299087873019318368454205435905403767), - SC_(2), SC_(1.31695789692481670862504634730796844402698197146751647976847), - SC_(20), SC_(3.68825386736129666761816757203235188783315569765587425882926), - SC_(200), SC_(5.99145829704938742305501213819154333467246121857058747847273), - SC_(2000), SC_(8.29404957760202181151262480475259799729149903827743516943515), - }; + static const boost::array, 16> data1 = {{ + {{ SC_(1), SC_(0) }}, + {{ SC_(18014398509481985.0)/SC_(18014398509481984.0), (SC_(18014398509481985.0)/SC_(18014398509481984.0) == 1 ? 0 : SC_(1.05367121277235078980001569764860129317209081216314559121044e-8)) }}, + {{ SC_(140737488355329.0)/SC_(140737488355328.0), (SC_(140737488355329.0)/SC_(140737488355328.0) == 1 ? 0 : SC_(1.19209289550781179413921062141751258430803882725295121500042e-7)) }}, + {{ SC_(1073741825.0)/SC_(1073741824.0), (SC_(1073741825.0)/SC_(1073741824.0) == 1 ? 0 : SC_(0.0000431583728718059579720327225039166883356735150941350459126580)) }}, + {{ SC_(32769)/32768, (SC_(32769)/32768 == 1 ? 0 : SC_(0.00781248013192149783598227588546120945538554063153555218442060)) }}, + {{ SC_(1025)/1024, SC_(0.0441905780831100944299637635287994671116916497867872322058681) }}, + {{ SC_(513)/512, SC_(0.0624898319417098609694799246056217361555882834152944713872228) }}, + {{ SC_(129)/128, SC_(0.124918762511080617606418193883982155828039646714882611321039) }}, + {{ SC_(33)/32, SC_(0.249353493842885487851439075410018843027071727873456825299808) }}, + {{ SC_(5)/4, SC_(0.693147180559945309417232121458176568075500134360255254120680) }}, + {{ SC_(3)/2, SC_(0.962423650119206894995517826848736846270368668771321039322036) }}, + {{ SC_(1.75), SC_(1.15881036042994681173087299087873019318368454205435905403767) }}, + {{ SC_(2), SC_(1.31695789692481670862504634730796844402698197146751647976847) }}, + {{ SC_(20), SC_(3.68825386736129666761816757203235188783315569765587425882926) }}, + {{ SC_(200), SC_(5.99145829704938742305501213819154333467246121857058747847273) }}, + {{ SC_(2000), SC_(8.29404957760202181151262480475259799729149903827743516943515) }}, + }}; #undef SC_ // diff --git a/test/test_laguerre.cpp b/test/test_laguerre.cpp index 2745dca44..dec2be6d9 100644 --- a/test/test_laguerre.cpp +++ b/test/test_laguerre.cpp @@ -4,17 +4,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include - -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" -#include "test_legendre_hooks.hpp" +#include "test_laguerre.hpp" // // DESCRIPTION: @@ -146,117 +136,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void do_test_laguerre2(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(unsigned, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::laguerre; -#else - pg funcp = boost::math::laguerre; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test laguerre against data: - // - result = boost::math::tools::test( - data, - bind_func_int1(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::laguerre(n, x)", test_name); - - std::cout << std::endl; -} - -template -void do_test_laguerre3(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(unsigned, unsigned, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::laguerre; -#else - pg funcp = boost::math::laguerre; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test laguerre against data: - // - result = boost::math::tools::test( - data, - bind_func_int2(funcp, 0, 1, 2), - extract_result(3)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::laguerre(n, m, x)", test_name); - std::cout << std::endl; -} - -template -void test_laguerre(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // - // The contents are as follows, each row of data contains - // three items, input value a, input value b and erf(a, b): - // -# include "laguerre2.ipp" - - do_test_laguerre2(laguerre2, name, "Laguerre Polynomials"); - -# include "laguerre3.ipp" - - do_test_laguerre3(laguerre3, name, "Associated Laguerre Polynomials"); -} - -template -void test_spots(T, const char* t) -{ - std::cout << "Testing basic sanity checks for type " << t << std::endl; - // - // basic sanity checks, tolerance is 100 epsilon: - // - T tolerance = boost::math::tools::epsilon() * 100; - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(1, static_cast(0.5L)), static_cast(0.5L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(4, static_cast(0.5L)), static_cast(-0.3307291666666666666666666666666666666667L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(7, static_cast(0.5L)), static_cast(-0.5183392237103174603174603174603174603175L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(20, static_cast(0.5L)), static_cast(0.3120174870800154148915399248893113634676L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(50, static_cast(0.5L)), static_cast(-0.3181388060269979064951118308575628226834L), tolerance); - - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(1, static_cast(-0.5L)), static_cast(1.5L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(4, static_cast(-0.5L)), static_cast(3.835937500000000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(7, static_cast(-0.5L)), static_cast(7.950934709821428571428571428571428571429L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(20, static_cast(-0.5L)), static_cast(76.12915699869631476833699787070874048223L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(50, static_cast(-0.5L)), static_cast(2307.428631277506570629232863491518399720L), tolerance); - - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(1, static_cast(4.5L)), static_cast(-3.500000000000000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(4, static_cast(4.5L)), static_cast(0.08593750000000000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(7, static_cast(4.5L)), static_cast(-1.036928013392857142857142857142857142857L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(20, static_cast(4.5L)), static_cast(1.437239150257817378525582974722170737587L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(50, static_cast(4.5L)), static_cast(-0.7795068145562651416494321484050019245248L), tolerance); - - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(4, 5, static_cast(0.5L)), static_cast(88.31510416666666666666666666666666666667L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(10, 0, static_cast(2.5L)), static_cast(-0.8802526766660982969576719576719576719577L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(10, 1, static_cast(4.5L)), static_cast(1.564311458042689732142857142857142857143L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(10, 6, static_cast(8.5L)), static_cast(20.51596541066649098875661375661375661376L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(10, 12, static_cast(12.5L)), static_cast(-199.5560968456234671241181657848324514991L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(50, 40, static_cast(12.5L)), static_cast(-4.996769495006119488583146995907246595400e16L), tolerance); -} - int test_main(int, char* []) { BOOST_MATH_CONTROL_FP; diff --git a/test/test_laguerre.hpp b/test/test_laguerre.hpp new file mode 100644 index 000000000..85f72a38e --- /dev/null +++ b/test/test_laguerre.hpp @@ -0,0 +1,132 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" +#include "test_legendre_hooks.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void do_test_laguerre2(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(unsigned, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::laguerre; +#else + pg funcp = boost::math::laguerre; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test laguerre against data: + // + result = boost::math::tools::test( + data, + bind_func_int1(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::laguerre(n, x)", test_name); + + std::cout << std::endl; +} + +template +void do_test_laguerre3(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(unsigned, unsigned, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::laguerre; +#else + pg funcp = boost::math::laguerre; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test laguerre against data: + // + result = boost::math::tools::test( + data, + bind_func_int2(funcp, 0, 1, 2), + extract_result(3)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::laguerre(n, m, x)", test_name); + std::cout << std::endl; +} + +template +void test_laguerre(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file + // + // The contents are as follows, each row of data contains + // three items, input value a, input value b and erf(a, b): + // +# include "laguerre2.ipp" + + do_test_laguerre2(laguerre2, name, "Laguerre Polynomials"); + +# include "laguerre3.ipp" + + do_test_laguerre3(laguerre3, name, "Associated Laguerre Polynomials"); +} + +template +void test_spots(T, const char* t) +{ + std::cout << "Testing basic sanity checks for type " << t << std::endl; + // + // basic sanity checks, tolerance is 100 epsilon: + // + T tolerance = boost::math::tools::epsilon() * 100; + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(1, static_cast(0.5L)), static_cast(0.5L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(4, static_cast(0.5L)), static_cast(-0.3307291666666666666666666666666666666667L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(7, static_cast(0.5L)), static_cast(-0.5183392237103174603174603174603174603175L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(20, static_cast(0.5L)), static_cast(0.3120174870800154148915399248893113634676L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(50, static_cast(0.5L)), static_cast(-0.3181388060269979064951118308575628226834L), tolerance); + + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(1, static_cast(-0.5L)), static_cast(1.5L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(4, static_cast(-0.5L)), static_cast(3.835937500000000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(7, static_cast(-0.5L)), static_cast(7.950934709821428571428571428571428571429L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(20, static_cast(-0.5L)), static_cast(76.12915699869631476833699787070874048223L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(50, static_cast(-0.5L)), static_cast(2307.428631277506570629232863491518399720L), tolerance); + + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(1, static_cast(4.5L)), static_cast(-3.500000000000000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(4, static_cast(4.5L)), static_cast(0.08593750000000000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(7, static_cast(4.5L)), static_cast(-1.036928013392857142857142857142857142857L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(20, static_cast(4.5L)), static_cast(1.437239150257817378525582974722170737587L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(50, static_cast(4.5L)), static_cast(-0.7795068145562651416494321484050019245248L), tolerance); + + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(4, 5, static_cast(0.5L)), static_cast(88.31510416666666666666666666666666666667L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(10, 0, static_cast(2.5L)), static_cast(-0.8802526766660982969576719576719576719577L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(10, 1, static_cast(4.5L)), static_cast(1.564311458042689732142857142857142857143L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(10, 6, static_cast(8.5L)), static_cast(20.51596541066649098875661375661375661376L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(10, 12, static_cast(12.5L)), static_cast(-199.5560968456234671241181657848324514991L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::laguerre(50, 40, static_cast(12.5L)), static_cast(-4.996769495006119488583146995907246595400e16L), tolerance); +} + diff --git a/test/test_laplace.cpp b/test/test_laplace.cpp index 3afa1ca2f..38b172f12 100644 --- a/test/test_laplace.cpp +++ b/test/test_laplace.cpp @@ -45,8 +45,8 @@ Test 5: test_mmm_moments() excess kurtoris == 3 Test 6: test_complemented() - Test the cdf an quantile complemented function - cdf(L,x) == cdf(complement(l,-x)) + Test the cdf an quantile complemented function. + cdf(L,x) + cdf(complement(l,x)) == 1 quantile(L,p) == quantile(complement(l,1-p)) Test 7: test_bad_dist_parameters() @@ -405,12 +405,12 @@ void test_mmm_moments() template void test_complemented() { - RealType tolerance(boost::math::tools::epsilon() * 500); // 5 eps as a percentage + RealType tolerance(boost::math::tools::epsilon() * 500); // 5 eps as a percentage. - const float xtest[7] = { -2.0, -1.0, -0.5, 0.0, 0.5, 1.0, 2.0 }; - const float ptest[7] = { 0.125, 0.25, 0.5, 0.75, 0.875 }; - const float ltest[7] = { -2.0, -1.0, -0.5, 0.0, 0.5, 1.0, 2.0 }; - const float stest[3] = { 0.5, 1.0, 2.0 }; + const float xtest[7] = { -2.0, -1.0, -0.5, 0.0, 0.5, 1.0, 2.0 }; // x values. + const float ptest[7] = { 0.125, 0.25, 0.5, 0.75, 0.875 }; // probability values. + const float ltest[7] = { -2.0, -1.0, -0.5, 0.0, 0.5, 1.0, 2.0 }; // locations. + const float stest[3] = { 0.5, 1.0, 2.0 }; // scales. for (int li=0; li<7; ++li) for (int si=0; si<3; ++si) @@ -422,10 +422,13 @@ void test_complemented() { RealType x( static_cast(xtest[xi]) ); + // Check sum of cdf and complement = unity. BOOST_CHECK_CLOSE( - cdf(complement(laplace_distribution(l,s), -x)), - cdf(laplace_distribution(l,s), x), + cdf(complement(laplace_distribution(l,s), x)) + + cdf(laplace_distribution(l,s), x), + static_cast(1), tolerance); + } for (int pi=0; pi<5; ++pi) @@ -537,42 +540,13 @@ BOOST_AUTO_TEST_CASE( extreme_function_arguments ) Output: -Microsoft Visual Studio 2008 Version 9.0.21022.8 RTM - -Debug Multi-threaded Debug (/MTd) - -Running 8 test cases... - -*** No errors detected -Detected memory leaks! -Dumping objects -> -{286} normal block at 0x001E92D8, 7 bytes long. - Data: 64 6F 75 62 6C 65 00 -{285} normal block at 0x001E92A0, 8 bytes long. - Data: < 0 > D8 92 1E 00 30 92 1E 00 -{230} normal block at 0x001E9268, 6 bytes long. - Data: 66 6C 6F 61 74 00 -{229} normal block at 0x001E9230, 8 bytes long. - Data: 68 92 1E 00 00 00 00 00 -Object dump complete. -Press any key to continue . . . - -// Why does debug cause memory leak? Problem in Boost.Test - no - MS debug VC9 runtime -// http://www.nabble.com/Re%3A--Boost.Test--Problem-with-vc9-runtime-library-p17864724.html -// so we can ignore this. - - -Release Multi-threaded (/MT) - -Compiling... -test_laplace.cpp -Linking... -Generating code -Finished generating code -Embedding manifest... -Autorun "j:\Cpp\MathToolkit\test\Math_test\release\test_laplace.exe" -Running 8 test cases... -*** No errors detected +------ Rebuild All started: Project: test_laplace, Configuration: Debug Win32 ------ + test_laplace.cpp + test_laplace.vcxproj -> J:\Cpp\MathToolkit\test\Math_test\Debug\test_laplace.exe + Running 8 test cases... + + *** No errors detected +========== Rebuild All: 1 succeeded, 0 failed, 0 skipped ========== */ diff --git a/test/test_legendre.cpp b/test/test_legendre.cpp index 74604f952..97e321fc1 100644 --- a/test/test_legendre.cpp +++ b/test/test_legendre.cpp @@ -4,21 +4,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include - -#ifdef _MSC_VER -# pragma warning (disable : 4756) // overflow in constant arithmetic -#endif - -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" -#include "test_legendre_hooks.hpp" +#include "test_legendre.hpp" // // DESCRIPTION: @@ -192,173 +178,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void do_test_legendre_p(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(int, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::legendre_p; -#else - pg funcp = boost::math::legendre_p; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test legendre_p against data: - // - result = boost::math::tools::test( - data, - bind_func_int1(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::legendre_p", test_name); -#ifdef TEST_OTHER - if(::boost::is_floating_point::value){ - funcp = other::legendre_p; - result = boost::math::tools::test( - data, - bind_func_int1(funcp, 0, 1), - extract_result(2)); - print_test_result(result, data[result.worst()], result.worst(), type_name, "other::legendre_p"); - } -#endif - - typedef value_type (*pg2)(unsigned, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg2 funcp2 = boost::math::legendre_q; -#else - pg2 funcp2 = boost::math::legendre_q; -#endif - - // - // test legendre_q against data: - // - result = boost::math::tools::test( - data, - bind_func_int1(funcp2, 0, 1), - extract_result(3)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::legendre_q", test_name); -#ifdef TEST_OTHER - if(::boost::is_floating_point::value){ - funcp = other::legendre_q; - result = boost::math::tools::test( - data, - bind_func_int1(funcp2, 0, 1), - extract_result(3)); - print_test_result(result, data[result.worst()], result.worst(), type_name, "other::legendre_q"); - } -#endif - - - std::cout << std::endl; -} - -template -void do_test_assoc_legendre_p(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(int, int, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::legendre_p; -#else - pg funcp = boost::math::legendre_p; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test legendre_p against data: - // - result = boost::math::tools::test( - data, - bind_func_int2(funcp, 0, 1, 2), - extract_result(3)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::legendre_p", test_name); - std::cout << std::endl; -} - -template -void test_legendre_p(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // - // The contents are as follows, each row of data contains - // three items, input value a, input value b and erf(a, b): - // -# include "legendre_p.ipp" - - do_test_legendre_p(legendre_p, name, "Legendre Polynomials: Small Values"); - -# include "legendre_p_large.ipp" - - do_test_legendre_p(legendre_p_large, name, "Legendre Polynomials: Large Values"); - -# include "assoc_legendre_p.ipp" - - do_test_assoc_legendre_p(assoc_legendre_p, name, "Associated Legendre Polynomials: Small Values"); - -} - -template -void test_spots(T, const char* t) -{ - std::cout << "Testing basic sanity checks for type " << t << std::endl; - // - // basic sanity checks, tolerance is 100 epsilon: - // - T tolerance = boost::math::tools::epsilon() * 100; - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(1, static_cast(0.5L)), static_cast(0.5L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-1, static_cast(0.5L)), static_cast(1L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(4, static_cast(0.5L)), static_cast(-0.2890625000000000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-4, static_cast(0.5L)), static_cast(-0.4375000000000000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(7, static_cast(0.5L)), static_cast(0.2231445312500000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-7, static_cast(0.5L)), static_cast(0.3232421875000000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(40, static_cast(0.5L)), static_cast(-0.09542943523261546936538467572384923220258L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-40, static_cast(0.5L)), static_cast(-0.1316993126940266257030910566308990611306L), tolerance); - - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(4, 2, static_cast(0.5L)), static_cast(4.218750000000000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-4, 2, static_cast(0.5L)), static_cast(5.625000000000000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(7, 5, static_cast(0.5L)), static_cast(-5696.789530152175143607977274672800795328L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-7, 4, static_cast(0.5L)), static_cast(465.1171875000000000000000000000000000000L), tolerance); - if(std::numeric_limits::max_exponent > std::numeric_limits::max_exponent) - { - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(40, 30, static_cast(0.5L)), static_cast(-7.855722083232252643913331343916012143461e45L), tolerance); - } - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-40, 20, static_cast(0.5L)), static_cast(4.966634149702370788037088925152355134665e30L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(4, 2, static_cast(-0.5L)), static_cast(4.218750000000000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-4, 2, static_cast(-0.5L)), static_cast(-5.625000000000000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(7, 5, static_cast(-0.5L)), static_cast(-5696.789530152175143607977274672800795328L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-7, 4, static_cast(-0.5L)), static_cast(465.1171875000000000000000000000000000000L), tolerance); - if(std::numeric_limits::max_exponent > std::numeric_limits::max_exponent) - { - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(40, 30, static_cast(-0.5L)), static_cast(-7.855722083232252643913331343916012143461e45L), tolerance); - } - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-40, 20, static_cast(-0.5L)), static_cast(-4.966634149702370788037088925152355134665e30L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(4, -2, static_cast(0.5L)), static_cast(0.01171875000000000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-4, -2, static_cast(0.5L)), static_cast(0.04687500000000000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(7, -5, static_cast(0.5L)), static_cast(0.00002378609812640364935569308025139290054701L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-7, -4, static_cast(0.5L)), static_cast(0.0002563476562500000000000000000000000000000L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(40, -30, static_cast(0.5L)), static_cast(-2.379819988646847616996471299410611801239e-48L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-40, -20, static_cast(0.5L)), static_cast(4.356454600748202401657099008867502679122e-33L), tolerance); - - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_q(1, static_cast(0.5L)), static_cast(-0.7253469278329725771511886907693685738381L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_q(4, static_cast(0.5L)), static_cast(0.4401745259867706044988642951843745400835L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_q(7, static_cast(0.5L)), static_cast(-0.3439152932669753451878700644212067616780L), tolerance); - BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_q(40, static_cast(0.5L)), static_cast(0.1493671665503550095010454949479907886011L), tolerance); -} - int test_main(int, char* []) { BOOST_MATH_CONTROL_FP; diff --git a/test/test_legendre.hpp b/test/test_legendre.hpp new file mode 100644 index 000000000..f24ff1924 --- /dev/null +++ b/test/test_legendre.hpp @@ -0,0 +1,192 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#ifdef _MSC_VER +# pragma warning (disable : 4756) // overflow in constant arithmetic +#endif + +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" +#include "test_legendre_hooks.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void do_test_legendre_p(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(int, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::legendre_p; +#else + pg funcp = boost::math::legendre_p; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test legendre_p against data: + // + result = boost::math::tools::test( + data, + bind_func_int1(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::legendre_p", test_name); +#ifdef TEST_OTHER + if(::boost::is_floating_point::value){ + funcp = other::legendre_p; + result = boost::math::tools::test( + data, + bind_func_int1(funcp, 0, 1), + extract_result(2)); + print_test_result(result, data[result.worst()], result.worst(), type_name, "other::legendre_p"); + } +#endif + + typedef value_type (*pg2)(unsigned, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg2 funcp2 = boost::math::legendre_q; +#else + pg2 funcp2 = boost::math::legendre_q; +#endif + + // + // test legendre_q against data: + // + result = boost::math::tools::test( + data, + bind_func_int1(funcp2, 0, 1), + extract_result(3)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::legendre_q", test_name); +#ifdef TEST_OTHER + if(::boost::is_floating_point::value){ + funcp = other::legendre_q; + result = boost::math::tools::test( + data, + bind_func_int1(funcp2, 0, 1), + extract_result(3)); + print_test_result(result, data[result.worst()], result.worst(), type_name, "other::legendre_q"); + } +#endif + + + std::cout << std::endl; +} + +template +void do_test_assoc_legendre_p(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(int, int, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::legendre_p; +#else + pg funcp = boost::math::legendre_p; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test legendre_p against data: + // + result = boost::math::tools::test( + data, + bind_func_int2(funcp, 0, 1, 2), + extract_result(3)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::legendre_p", test_name); + std::cout << std::endl; +} + +template +void test_legendre_p(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file + // + // The contents are as follows, each row of data contains + // three items, input value a, input value b and erf(a, b): + // +# include "legendre_p.ipp" + + do_test_legendre_p(legendre_p, name, "Legendre Polynomials: Small Values"); + +# include "legendre_p_large.ipp" + + do_test_legendre_p(legendre_p_large, name, "Legendre Polynomials: Large Values"); + +# include "assoc_legendre_p.ipp" + + do_test_assoc_legendre_p(assoc_legendre_p, name, "Associated Legendre Polynomials: Small Values"); + +} + +template +void test_spots(T, const char* t) +{ + std::cout << "Testing basic sanity checks for type " << t << std::endl; + // + // basic sanity checks, tolerance is 100 epsilon: + // + T tolerance = boost::math::tools::epsilon() * 100; + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(1, static_cast(0.5L)), static_cast(0.5L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-1, static_cast(0.5L)), static_cast(1L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(4, static_cast(0.5L)), static_cast(-0.2890625000000000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-4, static_cast(0.5L)), static_cast(-0.4375000000000000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(7, static_cast(0.5L)), static_cast(0.2231445312500000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-7, static_cast(0.5L)), static_cast(0.3232421875000000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(40, static_cast(0.5L)), static_cast(-0.09542943523261546936538467572384923220258L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-40, static_cast(0.5L)), static_cast(-0.1316993126940266257030910566308990611306L), tolerance); + + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(4, 2, static_cast(0.5L)), static_cast(4.218750000000000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-4, 2, static_cast(0.5L)), static_cast(5.625000000000000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(7, 5, static_cast(0.5L)), static_cast(-5696.789530152175143607977274672800795328L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-7, 4, static_cast(0.5L)), static_cast(465.1171875000000000000000000000000000000L), tolerance); + if(std::numeric_limits::max_exponent > std::numeric_limits::max_exponent) + { + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(40, 30, static_cast(0.5L)), static_cast(-7.855722083232252643913331343916012143461e45L), tolerance); + } + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-40, 20, static_cast(0.5L)), static_cast(4.966634149702370788037088925152355134665e30L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(4, 2, static_cast(-0.5L)), static_cast(4.218750000000000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-4, 2, static_cast(-0.5L)), static_cast(-5.625000000000000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(7, 5, static_cast(-0.5L)), static_cast(-5696.789530152175143607977274672800795328L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-7, 4, static_cast(-0.5L)), static_cast(465.1171875000000000000000000000000000000L), tolerance); + if(std::numeric_limits::max_exponent > std::numeric_limits::max_exponent) + { + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(40, 30, static_cast(-0.5L)), static_cast(-7.855722083232252643913331343916012143461e45L), tolerance); + } + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-40, 20, static_cast(-0.5L)), static_cast(-4.966634149702370788037088925152355134665e30L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(4, -2, static_cast(0.5L)), static_cast(0.01171875000000000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-4, -2, static_cast(0.5L)), static_cast(0.04687500000000000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(7, -5, static_cast(0.5L)), static_cast(0.00002378609812640364935569308025139290054701L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-7, -4, static_cast(0.5L)), static_cast(0.0002563476562500000000000000000000000000000L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(40, -30, static_cast(0.5L)), static_cast(-2.379819988646847616996471299410611801239e-48L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_p(-40, -20, static_cast(0.5L)), static_cast(4.356454600748202401657099008867502679122e-33L), tolerance); + + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_q(1, static_cast(0.5L)), static_cast(-0.7253469278329725771511886907693685738381L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_q(4, static_cast(0.5L)), static_cast(0.4401745259867706044988642951843745400835L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_q(7, static_cast(0.5L)), static_cast(-0.3439152932669753451878700644212067616780L), tolerance); + BOOST_CHECK_CLOSE_FRACTION(::boost::math::legendre_q(40, static_cast(0.5L)), static_cast(0.1493671665503550095010454949479907886011L), tolerance); +} + diff --git a/test/test_long_double_support.cpp b/test/test_long_double_support.cpp index f0fd23bf9..33322d0ec 100644 --- a/test/test_long_double_support.cpp +++ b/test/test_long_double_support.cpp @@ -84,12 +84,12 @@ void test_spots() // // COS: // - boost::array, 4> cos_test_data = { + boost::array, 4> cos_test_data = {{ 0, 1, 0.125L, 0.992197667229329053149096907788250869543327304736601263468910L, 1.125L, 0.431176516798666176551969042921689826840697850225767471037314L, 1.75L, -0.178246055649492090382676943942631358969920851291548272886063L, - }; + }}; unary_proc = std::cos; inv_unary_proc = std::acos; do_test_std_function(cos_test_data, "long double", "std::cos", "Mathematica data", unary_proc, "std::acos", inv_unary_proc); @@ -99,14 +99,14 @@ void test_spots() // // SIN: // - boost::array, 6> sin_test_data = { + boost::array, 6> sin_test_data = {{ 0, 0, 0.125L, 0.124674733385227689957442708712108467587834905641679257885515L, -0.125L, -0.124674733385227689957442708712108467587834905641679257885515L, 1.125L, 0.902267594099095162918416128654829100758989018716070814389152L, 1e-500L, 1e-500L, 1e-1500L, 1e-1500L, - }; + }}; unary_proc = std::sin; inv_unary_proc = std::asin; do_test_std_function(sin_test_data, "long double", "std::sin", "Mathematica data", unary_proc, "std::asin", inv_unary_proc); @@ -116,7 +116,7 @@ void test_spots() // // TAN: // - boost::array, 7> tan_test_data = { + boost::array, 7> tan_test_data = {{ 0, 0, 0.125L, 0.125655136575130967792678218629774000758665763892225542668867L, -0.125L, -0.125655136575130967792678218629774000758665763892225542668867L, @@ -128,7 +128,7 @@ void test_spots() #else 0, 0, #endif - }; + }}; unary_proc = std::tan; inv_unary_proc = std::atan; do_test_std_function(tan_test_data, "long double", "std::tan", "Mathematica data", unary_proc, "std::atan", inv_unary_proc); @@ -138,7 +138,7 @@ void test_spots() // // EXP: // - boost::array, 16> exp_test_data = { + boost::array, 16> exp_test_data = {{ 0, 1, 0.125L, 1.13314845306682631682900722781179387256550313174518162591282L, -0.125L, 0.882496902584595402864892143229050736222004824990650741770309L, @@ -164,7 +164,7 @@ void test_spots() 0, 1, 0, 1, #endif - }; + }}; unary_proc = std::exp; inv_unary_proc = std::log; do_test_std_function(exp_test_data, "long double", "std::exp", "Mathematica data", unary_proc, "std::log", inv_unary_proc); @@ -174,7 +174,7 @@ void test_spots() // // SQRT: // - boost::array, 8> sqrt_test_data = { + boost::array, 8> sqrt_test_data = {{ 1, 1, 0.125L, 0.353553390593273762200422181052424519642417968844237018294170L, 1.125L, 1.06066017177982128660126654315727355892725390653271105488251L, @@ -189,7 +189,7 @@ void test_spots() 1, 1, 1, 1, #endif - }; + }}; unary_proc = std::sqrt; inv_unary_proc = 0; do_test_std_function(sqrt_test_data, "long double", "std::sqrt", "Mathematica data", unary_proc, "", inv_unary_proc); diff --git a/test/test_rational_instances/test_rational.hpp b/test/test_rational_instances/test_rational.hpp index 30820e726..cbca3c621 100644 --- a/test/test_rational_instances/test_rational.hpp +++ b/test/test_rational_instances/test_rational.hpp @@ -814,7 +814,7 @@ void do_test_spots2(T, U) // Rational functions of order 2 // static const U d3c[3] = { 3, 4, 10 }; - static const boost::array d3a = { 3, 4, 10 }; + static const boost::array d3a = {{ 3, 4, 10 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n3c, d3c, static_cast(0.125), 3), static_cast(0.2987179487179487179487179487179487179487e1L), @@ -903,7 +903,7 @@ void do_test_spots3(T, U) // Polynomials of order 3 // static const U n4c[4] = { 1, 4, 9, 11 }; - static const boost::array n4a = { 1, 4, 9, 11 }; + static const boost::array n4a = {{ 1, 4, 9, 11 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n4c, static_cast(0.125), 4), static_cast(0.1662109375e1L), @@ -1133,7 +1133,7 @@ void do_test_spots3(T, U) // Rational functions of order 3 // static const U d4c[4] = { 10, 2, 5, 4 }; - static const boost::array d4a = { 10, 2, 5, 4 }; + static const boost::array d4a = {{ 10, 2, 5, 4 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n4c, d4c, static_cast(0.125), 4), static_cast(0.1608087679516250944822373393801965230537e0L), @@ -1222,7 +1222,7 @@ void do_test_spots4(T, U) // Polynomials of order 4 // static const U n5c[5] = { 10, 10, 4, 11, 9 }; - static const boost::array n5a = { 10, 10, 4, 11, 9 }; + static const boost::array n5a = {{ 10, 10, 4, 11, 9 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n5c, static_cast(0.125), 5), static_cast(0.11336181640625e2L), @@ -1452,7 +1452,7 @@ void do_test_spots4(T, U) // Rational functions of order 4 // static const U d5c[5] = { 6, 9, 6, 2, 5 }; - static const boost::array d5a = { 6, 9, 6, 2, 5 }; + static const boost::array d5a = {{ 6, 9, 6, 2, 5 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n5c, d5c, static_cast(0.125), 5), static_cast(0.1569265605461489066882963263374902835513e1L), @@ -1541,7 +1541,7 @@ void do_test_spots5(T, U) // Polynomials of order 5 // static const U n6c[6] = { 6, 8, 12, 5, 7, 5 }; - static const boost::array n6a = { 6, 8, 12, 5, 7, 5 }; + static const boost::array n6a = {{ 6, 8, 12, 5, 7, 5 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n6c, static_cast(0.125), 6), static_cast(0.7199127197265625e1L), @@ -1756,7 +1756,7 @@ void do_test_spots5(T, U) // Rational functions of order 5 // static const U d6c[6] = { 5, 11, 7, 12, 10, 5 }; - static const boost::array d6a = { 5, 11, 7, 12, 10, 5 }; + static const boost::array d6a = {{ 5, 11, 7, 12, 10, 5 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n6c, d6c, static_cast(0.125), 6), static_cast(0.1105787665293227020667219792530925829572e1L), @@ -1845,7 +1845,7 @@ void do_test_spots6(T, U) // Polynomials of order 6 // static const U n7c[7] = { 3, 4, 11, 5, 10, 7, 9 }; - static const boost::array n7a = { 3, 4, 11, 5, 10, 7, 9 }; + static const boost::array n7a = {{ 3, 4, 11, 5, 10, 7, 9 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n7c, static_cast(0.125), 7), static_cast(0.3684329986572265625e1L), @@ -2045,7 +2045,7 @@ void do_test_spots6(T, U) // Rational functions of order 6 // static const U d7c[7] = { 2, 8, 10, 8, 1, 11, 1 }; - static const boost::array d7a = { 2, 8, 10, 8, 1, 11, 1 }; + static const boost::array d7a = {{ 2, 8, 10, 8, 1, 11, 1 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n7c, d7c, static_cast(0.125), 7), static_cast(0.1161348466465698540596242849979738853664e1L), @@ -2134,7 +2134,7 @@ void do_test_spots7(T, U) // Polynomials of order 7 // static const U n8c[8] = { 9, 5, 6, 1, 12, 2, 11, 1 }; - static const boost::array n8a = { 9, 5, 6, 1, 12, 2, 11, 1 }; + static const boost::array n8a = {{ 9, 5, 6, 1, 12, 2, 11, 1 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n8c, static_cast(0.125), 8), static_cast(0.9723736286163330078125e1L), @@ -2334,7 +2334,7 @@ void do_test_spots7(T, U) // Rational functions of order 7 // static const U d8c[8] = { 7, 10, 10, 11, 2, 4, 1, 7 }; - static const boost::array d8a = { 7, 10, 10, 11, 2, 4, 1, 7 }; + static const boost::array d8a = {{ 7, 10, 10, 11, 2, 4, 1, 7 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n8c, d8c, static_cast(0.125), 8), static_cast(0.1153693678861771369296601206130394355814e1L), @@ -2423,7 +2423,7 @@ void do_test_spots8(T, U) // Polynomials of order 8 // static const U n9c[9] = { 3, 9, 3, 9, 5, 6, 10, 7, 10 }; - static const boost::array n9a = { 3, 9, 3, 9, 5, 6, 10, 7, 10 }; + static const boost::array n9a = {{ 3, 9, 3, 9, 5, 6, 10, 7, 10 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n9c, static_cast(0.125), 9), static_cast(0.419089901447296142578125e1L), @@ -2623,7 +2623,7 @@ void do_test_spots8(T, U) // Rational functions of order 8 // static const U d9c[9] = { 12, 3, 10, 4, 6, 6, 6, 10, 7 }; - static const boost::array d9a = { 12, 3, 10, 4, 6, 6, 6, 10, 7 }; + static const boost::array d9a = {{ 12, 3, 10, 4, 6, 6, 6, 10, 7 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n9c, d9c, static_cast(0.125), 9), static_cast(0.3341827920887278954826517708316980450243e0L), @@ -2712,7 +2712,7 @@ void do_test_spots9(T, U) // Polynomials of order 9 // static const U n10c[10] = { 3, 4, 2, 6, 8, 1, 2, 4, 8, 8 }; - static const boost::array n10a = { 3, 4, 2, 6, 8, 1, 2, 4, 8, 8 }; + static const boost::array n10a = {{ 3, 4, 2, 6, 8, 1, 2, 4, 8, 8 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n10c, static_cast(0.125), 10), static_cast(0.3544962465763092041015625e1L), @@ -2912,7 +2912,7 @@ void do_test_spots9(T, U) // Rational functions of order 9 // static const U d10c[10] = { 3, 11, 1, 12, 8, 8, 7, 10, 8, 8 }; - static const boost::array d10a = { 3, 11, 1, 12, 8, 8, 7, 10, 8, 8 }; + static const boost::array d10a = {{ 3, 11, 1, 12, 8, 8, 7, 10, 8, 8 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n10c, d10c, static_cast(0.125), 10), static_cast(0.8027011456035955638016996485812217742707e0L), @@ -3001,7 +3001,7 @@ void do_test_spots10(T, U) // Polynomials of order 10 // static const U n11c[11] = { 2, 2, 8, 11, 3, 4, 10, 11, 5, 1, 6 }; - static const boost::array n11a = { 2, 2, 8, 11, 3, 4, 10, 11, 5, 1, 6 }; + static const boost::array n11a = {{ 2, 2, 8, 11, 3, 4, 10, 11, 5, 1, 6 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n11c, static_cast(0.125), 11), static_cast(0.239738257043063640594482421875e1L), @@ -3186,7 +3186,7 @@ void do_test_spots10(T, U) // Rational functions of order 10 // static const U d11c[11] = { 4, 1, 3, 9, 11, 8, 11, 2, 6, 6, 4 }; - static const boost::array d11a = { 4, 1, 3, 9, 11, 8, 11, 2, 6, 6, 4 }; + static const boost::array d11a = {{ 4, 1, 3, 9, 11, 8, 11, 2, 6, 6, 4 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n11c, d11c, static_cast(0.125), 11), static_cast(0.5718365676248588095654568811483084403598e0L), @@ -3275,7 +3275,7 @@ void do_test_spots11(T, U) // Polynomials of order 11 // static const U n12c[12] = { 10, 12, 4, 1, 12, 7, 11, 5, 12, 5, 10, 6 }; - static const boost::array n12a = { 10, 12, 4, 1, 12, 7, 11, 5, 12, 5, 10, 6 }; + static const boost::array n12a = {{ 10, 12, 4, 1, 12, 7, 11, 5, 12, 5, 10, 6 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n12c, static_cast(0.125), 12), static_cast(0.1156764154392294585704803466796875e2L), @@ -3460,7 +3460,7 @@ void do_test_spots11(T, U) // Rational functions of order 11 // static const U d12c[12] = { 12, 5, 2, 8, 3, 2, 6, 9, 2, 8, 9, 12 }; - static const boost::array d12a = { 12, 5, 2, 8, 3, 2, 6, 9, 2, 8, 9, 12 }; + static const boost::array d12a = {{ 12, 5, 2, 8, 3, 2, 6, 9, 2, 8, 9, 12 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n12c, d12c, static_cast(0.125), 12), static_cast(0.9128003783370762743953357962892418132189e0L), @@ -3549,7 +3549,7 @@ void do_test_spots12(T, U) // Polynomials of order 12 // static const U n13c[13] = { 4, 11, 7, 1, 1, 1, 8, 11, 10, 12, 8, 2, 1 }; - static const boost::array n13a = { 4, 11, 7, 1, 1, 1, 8, 11, 10, 12, 8, 2, 1 }; + static const boost::array n13a = {{ 4, 11, 7, 1, 1, 1, 8, 11, 10, 12, 8, 2, 1 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n13c, static_cast(0.125), 13), static_cast(0.5486639239141368307173252105712890625e1L), @@ -3734,7 +3734,7 @@ void do_test_spots12(T, U) // Rational functions of order 12 // static const U d13c[13] = { 4, 7, 1, 6, 11, 4, 9, 11, 1, 10, 1, 11, 12 }; - static const boost::array d13a = { 4, 7, 1, 6, 11, 4, 9, 11, 1, 10, 1, 11, 12 }; + static const boost::array d13a = {{ 4, 7, 1, 6, 11, 4, 9, 11, 1, 10, 1, 11, 12 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n13c, d13c, static_cast(0.125), 13), static_cast(0.1118537310443419140823936840990235560775e1L), @@ -3822,7 +3822,7 @@ void do_test_spots13(T, U) // Polynomials of order 13 // static const U n14c[14] = { 5, 5, 3, 5, 12, 8, 10, 5, 5, 9, 2, 10, 3, 3 }; - static const boost::array n14a = { 5, 5, 3, 5, 12, 8, 10, 5, 5, 9, 2, 10, 3, 3 }; + static const boost::array n14a = {{ 5, 5, 3, 5, 12, 8, 10, 5, 5, 9, 2, 10, 3, 3 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n14c, static_cast(0.125), 14), static_cast(0.5684855352437807596288621425628662109375e1L), @@ -4007,7 +4007,7 @@ void do_test_spots13(T, U) // Rational functions of order 13 // static const U d14c[14] = { 1, 2, 1, 8, 5, 8, 2, 11, 3, 6, 5, 9, 7, 10 }; - static const boost::array d14a = { 1, 2, 1, 8, 5, 8, 2, 11, 3, 6, 5, 9, 7, 10 }; + static const boost::array d14a = {{ 1, 2, 1, 8, 5, 8, 2, 11, 3, 6, 5, 9, 7, 10 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n14c, d14c, static_cast(0.125), 14), static_cast(0.4431848049037056640776200482297774574883e1L), @@ -4096,7 +4096,7 @@ void do_test_spots14(T, U) // Polynomials of order 14 // static const U n15c[15] = { 6, 2, 10, 2, 4, 11, 4, 6, 5, 5, 10, 12, 8, 6, 2 }; - static const boost::array n15a = { 6, 2, 10, 2, 4, 11, 4, 6, 5, 5, 10, 12, 8, 6, 2 }; + static const boost::array n15a = {{ 6, 2, 10, 2, 4, 11, 4, 6, 5, 5, 10, 12, 8, 6, 2 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n15c, static_cast(0.125), 15), static_cast(0.6411486971785507193999364972114562988281e1L), @@ -4281,7 +4281,7 @@ void do_test_spots14(T, U) // Rational functions of order 14 // static const U d15c[15] = { 7, 10, 7, 1, 10, 11, 11, 10, 7, 1, 10, 9, 8, 2, 3 }; - static const boost::array d15a = { 7, 10, 7, 1, 10, 11, 11, 10, 7, 1, 10, 9, 8, 2, 3 }; + static const boost::array d15a = {{ 7, 10, 7, 1, 10, 11, 11, 10, 7, 1, 10, 9, 8, 2, 3 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n15c, d15c, static_cast(0.125), 15), static_cast(0.7665435387801205084357966990293734431712e0L), @@ -4370,7 +4370,7 @@ void do_test_spots15(T, U) // Polynomials of order 15 // static const U n16c[16] = { 5, 3, 4, 6, 7, 9, 7, 6, 12, 12, 7, 12, 10, 3, 6, 2 }; - static const boost::array n16a = { 5, 3, 4, 6, 7, 9, 7, 6, 12, 12, 7, 12, 10, 3, 6, 2 }; + static const boost::array n16a = {{ 5, 3, 4, 6, 7, 9, 7, 6, 12, 12, 7, 12, 10, 3, 6, 2 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n16c, static_cast(0.125), 16), static_cast(0.545123276921327715172083117067813873291e1L), @@ -4555,7 +4555,7 @@ void do_test_spots15(T, U) // Rational functions of order 15 // static const U d16c[16] = { 9, 5, 2, 4, 4, 12, 11, 5, 1, 4, 1, 7, 9, 6, 6, 10 }; - static const boost::array d16a = { 9, 5, 2, 4, 4, 12, 11, 5, 1, 4, 1, 7, 9, 6, 6, 10 }; + static const boost::array d16a = {{ 9, 5, 2, 4, 4, 12, 11, 5, 1, 4, 1, 7, 9, 6, 6, 10 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n16c, d16c, static_cast(0.125), 16), static_cast(0.5639916333371058636233240074655101514789e0L), @@ -4644,7 +4644,7 @@ void do_test_spots16(T, U) // Polynomials of order 16 // static const U n17c[17] = { 9, 6, 11, 2, 9, 10, 6, 3, 3, 3, 4, 9, 10, 2, 3, 2, 2 }; - static const boost::array n17a = { 9, 6, 11, 2, 9, 10, 6, 3, 3, 3, 4, 9, 10, 2, 3, 2, 2 }; + static const boost::array n17a = {{ 9, 6, 11, 2, 9, 10, 6, 3, 3, 3, 4, 9, 10, 2, 3, 2, 2 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n17c, static_cast(0.125), 17), static_cast(0.9928308216189925872185995103791356086731e1L), @@ -4829,7 +4829,7 @@ void do_test_spots16(T, U) // Rational functions of order 16 // static const U d17c[17] = { 7, 12, 3, 11, 10, 2, 5, 10, 4, 11, 10, 6, 2, 12, 1, 2, 1 }; - static const boost::array d17a = { 7, 12, 3, 11, 10, 2, 5, 10, 4, 11, 10, 6, 2, 12, 1, 2, 1 }; + static const boost::array d17a = {{ 7, 12, 3, 11, 10, 2, 5, 10, 4, 11, 10, 6, 2, 12, 1, 2, 1 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n17c, d17c, static_cast(0.125), 17), static_cast(0.1158375951946763080209403673166347533318e1L), @@ -4918,7 +4918,7 @@ void do_test_spots17(T, U) // Polynomials of order 17 // static const U n18c[18] = { 6, 5, 7, 8, 12, 9, 4, 1, 3, 5, 1, 5, 12, 8, 4, 6, 1, 10 }; - static const boost::array n18a = { 6, 5, 7, 8, 12, 9, 4, 1, 3, 5, 1, 5, 12, 8, 4, 6, 1, 10 }; + static const boost::array n18a = {{ 6, 5, 7, 8, 12, 9, 4, 1, 3, 5, 1, 5, 12, 8, 4, 6, 1, 10 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n18c, static_cast(0.125), 18), static_cast(0.6753220299099845114199069939786568284035e1L), @@ -5103,7 +5103,7 @@ void do_test_spots17(T, U) // Rational functions of order 17 // static const U d18c[18] = { 6, 2, 11, 2, 12, 4, 1, 5, 7, 12, 5, 7, 5, 7, 5, 7, 2, 9 }; - static const boost::array d18a = { 6, 2, 11, 2, 12, 4, 1, 5, 7, 12, 5, 7, 5, 7, 5, 7, 2, 9 }; + static const boost::array d18a = {{ 6, 2, 11, 2, 12, 4, 1, 5, 7, 12, 5, 7, 5, 7, 5, 7, 2, 9 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n18c, d18c, static_cast(0.125), 18), static_cast(0.1050457095586493221315235501384188635425e1L), @@ -5192,7 +5192,7 @@ void do_test_spots18(T, U) // Polynomials of order 18 // static const U n19c[19] = { 7, 2, 4, 2, 4, 3, 9, 1, 9, 3, 7, 2, 10, 4, 2, 5, 11, 3, 9 }; - static const boost::array n19a = { 7, 2, 4, 2, 4, 3, 9, 1, 9, 3, 7, 2, 10, 4, 2, 5, 11, 3, 9 }; + static const boost::array n19a = {{ 7, 2, 4, 2, 4, 3, 9, 1, 9, 3, 7, 2, 10, 4, 2, 5, 11, 3, 9 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_polynomial(n19c, static_cast(0.125), 19), static_cast(0.7317509740045990140888676478425622917712e1L), @@ -5377,7 +5377,7 @@ void do_test_spots18(T, U) // Rational functions of order 18 // static const U d19c[19] = { 3, 2, 3, 3, 10, 6, 2, 6, 9, 8, 8, 10, 5, 7, 6, 4, 6, 9, 7 }; - static const boost::array d19a = { 3, 2, 3, 3, 10, 6, 2, 6, 9, 8, 8, 10, 5, 7, 6, 4, 6, 9, 7 }; + static const boost::array d19a = {{ 3, 2, 3, 3, 10, 6, 2, 6, 9, 8, 8, 10, 5, 7, 6, 4, 6, 9, 7 }}; BOOST_CHECK_CLOSE( boost::math::tools::evaluate_rational(n19c, d19c, static_cast(0.125), 19), static_cast(0.2213824709533496994632324982010106870288e1L), diff --git a/test/test_roots.cpp b/test/test_roots.cpp index 858078c62..c810a81a2 100644 --- a/test/test_roots.cpp +++ b/test/test_roots.cpp @@ -287,6 +287,10 @@ void test_inverses(const T& data) } } +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + template void test_beta(T, const char* /* name */) { diff --git a/test/test_tgamma_ratio.cpp b/test/test_tgamma_ratio.cpp index a2b93617c..b8b4519a3 100644 --- a/test/test_tgamma_ratio.cpp +++ b/test/test_tgamma_ratio.cpp @@ -4,19 +4,7 @@ // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) #include - -#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error - -#include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" +#include "test_tgamma_ratio.hpp" // // DESCRIPTION: @@ -129,100 +117,6 @@ void expected_results() << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -struct negative_tgamma_ratio -{ - template - typename Row::value_type operator()(const Row& row) - { - return boost::math::tgamma_delta_ratio(row[0], -row[1]); - } -}; - -template -void do_test_tgamma_delta_ratio(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::tgamma_delta_ratio; -#else - pg funcp = boost::math::tgamma_delta_ratio; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test tgamma_delta_ratio against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::tgamma_delta_ratio(a, delta)", test_name); - result = boost::math::tools::test( - data, - negative_tgamma_ratio(), - extract_result(3)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::tgamma_delta_ratio(a -delta)", test_name); -} - -template -void do_test_tgamma_ratio(const T& data, const char* type_name, const char* test_name) -{ - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - typedef value_type (*pg)(value_type, value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::tgamma_ratio; -#else - pg funcp = boost::math::tgamma_ratio; -#endif - - boost::math::tools::test_result result; - - std::cout << "Testing " << test_name << " with type " << type_name - << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; - - // - // test tgamma_ratio against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0, 1), - extract_result(2)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::tgamma_ratio(a, b)", test_name); -} - -template -void test_tgamma_ratio(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // -# include "tgamma_delta_ratio_data.ipp" - - do_test_tgamma_delta_ratio(tgamma_delta_ratio_data, name, "tgamma + small delta ratios"); - -# include "tgamma_delta_ratio_int.ipp" - - do_test_tgamma_delta_ratio(tgamma_delta_ratio_int, name, "tgamma + small integer ratios"); - -# include "tgamma_delta_ratio_int2.ipp" - - do_test_tgamma_delta_ratio(tgamma_delta_ratio_int2, name, "integer tgamma ratios"); - -# include "tgamma_ratio_data.ipp" - - do_test_tgamma_ratio(tgamma_ratio_data, name, "tgamma ratios"); - -} - int test_main(int, char* []) { BOOST_MATH_CONTROL_FP; diff --git a/test/test_tgamma_ratio.hpp b/test/test_tgamma_ratio.hpp new file mode 100644 index 000000000..1d9b4abc4 --- /dev/null +++ b/test/test_tgamma_ratio.hpp @@ -0,0 +1,117 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error + +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +struct negative_tgamma_ratio +{ + template + typename Row::value_type operator()(const Row& row) + { + return boost::math::tgamma_delta_ratio(row[0], -row[1]); + } +}; + +template +void do_test_tgamma_delta_ratio(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::tgamma_delta_ratio; +#else + pg funcp = boost::math::tgamma_delta_ratio; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test tgamma_delta_ratio against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::tgamma_delta_ratio(a, delta)", test_name); + result = boost::math::tools::test( + data, + negative_tgamma_ratio(), + extract_result(3)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::tgamma_delta_ratio(a -delta)", test_name); +} + +template +void do_test_tgamma_ratio(const T& data, const char* type_name, const char* test_name) +{ + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + typedef value_type (*pg)(value_type, value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::tgamma_ratio; +#else + pg funcp = boost::math::tgamma_ratio; +#endif + + boost::math::tools::test_result result; + + std::cout << "Testing " << test_name << " with type " << type_name + << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n"; + + // + // test tgamma_ratio against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0, 1), + extract_result(2)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::tgamma_ratio(a, b)", test_name); +} + +template +void test_tgamma_ratio(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file + // +# include "tgamma_delta_ratio_data.ipp" + + do_test_tgamma_delta_ratio(tgamma_delta_ratio_data, name, "tgamma + small delta ratios"); + +# include "tgamma_delta_ratio_int.ipp" + + do_test_tgamma_delta_ratio(tgamma_delta_ratio_int, name, "tgamma + small integer ratios"); + +# include "tgamma_delta_ratio_int2.ipp" + + do_test_tgamma_delta_ratio(tgamma_delta_ratio_int2, name, "integer tgamma ratios"); + +# include "tgamma_ratio_data.ipp" + + do_test_tgamma_ratio(tgamma_ratio_data, name, "tgamma ratios"); + +} + diff --git a/test/test_zeta.cpp b/test/test_zeta.cpp index 625661cba..902c63e0f 100644 --- a/test/test_zeta.cpp +++ b/test/test_zeta.cpp @@ -3,21 +3,7 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#include - -#include -#include -#include -#include -#include -#include -#include -#include -#include -#include "functor.hpp" - -#include "handle_test_result.hpp" -#include "test_zeta_hooks.hpp" +#include "test_zeta.hpp" // // DESCRIPTION: @@ -88,108 +74,12 @@ void expected_results() ".*", // platform "real_concept", // test type(s) ".*", // test data group - ".*", 16, 5); // test function + ".*", 40, 15); // test function std::cout << "Tests run with " << BOOST_COMPILER << ", " << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl; } -template -void do_test_zeta(const T& data, const char* type_name, const char* test_name) -{ - // - // test zeta(T) against data: - // - using namespace std; - typedef typename T::value_type row_type; - typedef typename row_type::value_type value_type; - - std::cout << test_name << " with type " << type_name << std::endl; - - typedef value_type (*pg)(value_type); -#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) - pg funcp = boost::math::zeta; -#else - pg funcp = boost::math::zeta; -#endif - - boost::math::tools::test_result result; - // - // test zeta against data: - // - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(1)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::zeta", test_name); -#ifdef TEST_OTHER - if(boost::is_floating_point::value) - { - funcp = other::zeta; - - result = boost::math::tools::test( - data, - bind_func(funcp, 0), - extract_result(1)); - handle_test_result(result, data[result.worst()], result.worst(), type_name, "other::zeta", test_name); - } -#endif - std::cout << std::endl; -} -template -void test_zeta(T, const char* name) -{ - // - // The actual test data is rather verbose, so it's in a separate file - // -#include "zeta_data.ipp" - do_test_zeta(zeta_data, name, "Zeta: Random values greater than 1"); -#include "zeta_neg_data.ipp" - do_test_zeta(zeta_neg_data, name, "Zeta: Random values less than 1"); -#include "zeta_1_up_data.ipp" - do_test_zeta(zeta_1_up_data, name, "Zeta: Values close to and greater than 1"); -#include "zeta_1_below_data.ipp" - do_test_zeta(zeta_1_below_data, name, "Zeta: Values close to and less than 1"); -} - -extern "C" double zetac(double); - -template -void test_spots(T, const char* t) -{ - std::cout << "Testing basic sanity checks for type " << t << std::endl; - // - // Basic sanity checks, tolerance is either 5 or 10 epsilon - // expressed as a percentage: - // - T tolerance = boost::math::tools::epsilon() * 100 * - (boost::is_floating_point::value ? 5 : 10); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(0.125)), static_cast(-0.63277562349869525529352526763564627152686379131122L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(1023) / static_cast(1024)), static_cast(-1023.4228554489429786541032870895167448906103303056L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(1025) / static_cast(1024)), static_cast(1024.5772867695045940578681624248887776501597556226L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(0.5)), static_cast(-1.46035450880958681288949915251529801246722933101258149054289L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(1.125)), static_cast(8.5862412945105752999607544082693023591996301183069L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(2)), static_cast(1.6449340668482264364724151666460251892189499012068L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(3.5)), static_cast(1.1267338673170566464278124918549842722219969574036L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(4)), static_cast(1.08232323371113819151600369654116790277475095191872690768298L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(4 + static_cast(1) / 1024), static_cast(1.08225596856391369799036835439238249195298434901488518878804L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(4.5)), static_cast(1.05470751076145426402296728896028011727249383295625173068468L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(6.5)), static_cast(1.01200589988852479610078491680478352908773213619144808841031L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(7.5)), static_cast(1.00582672753652280770224164440459408011782510096320822989663L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(8.125)), static_cast(1.0037305205308161603183307711439385250181080293472L), 2 * tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(16.125)), static_cast(1.0000140128224754088474783648500235958510030511915L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(0)), static_cast(-0.5L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-0.125)), static_cast(-0.39906966894504503550986928301421235400280637468895L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-1)), static_cast(-0.083333333333333333333333333333333333333333333333333L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-2)), static_cast(0L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-2.5)), static_cast(0.0085169287778503305423585670283444869362759902200745L), tolerance * 3); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-3)), static_cast(0.0083333333333333333333333333333333333333333333333333L), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-4)), static_cast(0), tolerance); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-20)), static_cast(0), tolerance * 100); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-21)), static_cast(-281.46014492753623188405797101449275362318840579710L), tolerance * 100); - BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-30.125)), static_cast(2.2762941726834511267740045451463455513839970804578e7L), tolerance * 100); -} - int test_main(int, char* []) { expected_results(); diff --git a/test/test_zeta.hpp b/test/test_zeta.hpp new file mode 100644 index 000000000..5ccb7e1f9 --- /dev/null +++ b/test/test_zeta.hpp @@ -0,0 +1,120 @@ +// Copyright John Maddock 2006. +// Copyright Paul A. Bristow 2007, 2009 +// Use, modification and distribution are subject to the +// Boost Software License, Version 1.0. (See accompanying file +// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) + +#include +#include +#include +#include +#include +#include +#include +#include +#include +#include "functor.hpp" + +#include "handle_test_result.hpp" +#include "test_zeta_hooks.hpp" + +#ifndef SC_ +#define SC_(x) static_cast(BOOST_JOIN(x, L)) +#endif + +template +void do_test_zeta(const T& data, const char* type_name, const char* test_name) +{ + // + // test zeta(T) against data: + // + using namespace std; + typedef typename T::value_type row_type; + typedef typename row_type::value_type value_type; + + std::cout << test_name << " with type " << type_name << std::endl; + + typedef value_type (*pg)(value_type); +#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS) + pg funcp = boost::math::zeta; +#else + pg funcp = boost::math::zeta; +#endif + + boost::math::tools::test_result result; + // + // test zeta against data: + // + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(1)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::zeta", test_name); +#ifdef TEST_OTHER + if(boost::is_floating_point::value) + { + funcp = other::zeta; + + result = boost::math::tools::test( + data, + bind_func(funcp, 0), + extract_result(1)); + handle_test_result(result, data[result.worst()], result.worst(), type_name, "other::zeta", test_name); + } +#endif + std::cout << std::endl; +} +template +void test_zeta(T, const char* name) +{ + // + // The actual test data is rather verbose, so it's in a separate file + // +#include "zeta_data.ipp" + do_test_zeta(zeta_data, name, "Zeta: Random values greater than 1"); +#include "zeta_neg_data.ipp" + do_test_zeta(zeta_neg_data, name, "Zeta: Random values less than 1"); +#include "zeta_1_up_data.ipp" + do_test_zeta(zeta_1_up_data, name, "Zeta: Values close to and greater than 1"); +#include "zeta_1_below_data.ipp" + do_test_zeta(zeta_1_below_data, name, "Zeta: Values close to and less than 1"); +} + +extern "C" double zetac(double); + +template +void test_spots(T, const char* t) +{ + std::cout << "Testing basic sanity checks for type " << t << std::endl; + // + // Basic sanity checks, tolerance is either 5 or 10 epsilon + // expressed as a percentage: + // + T tolerance = boost::math::tools::epsilon() * 100 * + (boost::is_floating_point::value ? 5 : 10); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(0.125)), static_cast(-0.63277562349869525529352526763564627152686379131122L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(1023) / static_cast(1024)), static_cast(-1023.4228554489429786541032870895167448906103303056L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(1025) / static_cast(1024)), static_cast(1024.5772867695045940578681624248887776501597556226L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(0.5)), static_cast(-1.46035450880958681288949915251529801246722933101258149054289L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(1.125)), static_cast(8.5862412945105752999607544082693023591996301183069L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(2)), static_cast(1.6449340668482264364724151666460251892189499012068L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(3.5)), static_cast(1.1267338673170566464278124918549842722219969574036L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(4)), static_cast(1.08232323371113819151600369654116790277475095191872690768298L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(4 + static_cast(1) / 1024), static_cast(1.08225596856391369799036835439238249195298434901488518878804L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(4.5)), static_cast(1.05470751076145426402296728896028011727249383295625173068468L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(6.5)), static_cast(1.01200589988852479610078491680478352908773213619144808841031L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(7.5)), static_cast(1.00582672753652280770224164440459408011782510096320822989663L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(8.125)), static_cast(1.0037305205308161603183307711439385250181080293472L), 2 * tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(16.125)), static_cast(1.0000140128224754088474783648500235958510030511915L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(0)), static_cast(-0.5L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-0.125)), static_cast(-0.39906966894504503550986928301421235400280637468895L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-1)), static_cast(-0.083333333333333333333333333333333333333333333333333L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-2)), static_cast(0L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-2.5)), static_cast(0.0085169287778503305423585670283444869362759902200745L), tolerance * 3); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-3)), static_cast(0.0083333333333333333333333333333333333333333333333333L), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-4)), static_cast(0), tolerance); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-20)), static_cast(0), tolerance * 100); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-21)), static_cast(-281.46014492753623188405797101449275362318840579710L), tolerance * 100); + BOOST_CHECK_CLOSE(::boost::math::zeta(static_cast(-30.125)), static_cast(2.2762941726834511267740045451463455513839970804578e7L), tolerance * 100); +} + diff --git a/test/tgamma_delta_ratio_data.ipp b/test/tgamma_delta_ratio_data.ipp index 3a2969b84..d435c806c 100644 --- a/test/tgamma_delta_ratio_data.ipp +++ b/test/tgamma_delta_ratio_data.ipp @@ -3,568 +3,565 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 560> tgamma_delta_ratio_data = { { - { SC_(0.2585242462158203125e2), SC_(0.5408298164866209845058619976043701171875e-7), SC_(0.9999998251530248995276873521622051469349e0), SC_(0.1000000174847005556584935896873247717521e1) }, - { SC_(0.2585242462158203125e2), SC_(0.676797071719192899763584136962890625e-7), SC_(0.999999781195646858662207729479648955493e0), SC_(0.1000000218804400836041852388787649318772e1) }, - { SC_(0.2585242462158203125e2), SC_(0.227188110102360951714217662811279296875e-6), SC_(0.9999992655149263979633607427932657111612e0), SC_(0.1000000734485611035140775476483228633931e1) }, - { SC_(0.2585242462158203125e2), SC_(0.43750014810939319431781768798828125e-6), SC_(0.9999985855896265447456778263434928930538e0), SC_(0.1000001414412366465930704463900488591982e1) }, - { SC_(0.2585242462158203125e2), SC_(0.53738921224066871218383312225341796875e-6), SC_(0.9999982626548644744952904509631607678305e0), SC_(0.1000001737348142509415721770085153528871e1) }, - { SC_(0.2585242462158203125e2), SC_(0.187765863302047364413738250732421875e-5), SC_(0.9999939296621942038545330388383612018463e0), SC_(0.1000006070374515974386401812531964569938e1) }, - { SC_(0.2585242462158203125e2), SC_(0.364947482012212276458740234375e-5), SC_(0.9999882015392083420820590401050831666868e0), SC_(0.1000011798599471698320496927282851435367e1) }, - { SC_(0.2585242462158203125e2), SC_(0.465787525172345340251922607421875e-5), SC_(0.9999849414855571510186069460633635722574e0), SC_(0.100001505874034945059522274595122297502e1) }, - { SC_(0.2585242462158203125e2), SC_(0.12453912859200499951839447021484375e-4), SC_(0.9999597380646515528354486024651847636645e0), SC_(0.1000040263550319943886221473682554015115e1) }, - { SC_(0.2585242462158203125e2), SC_(0.199610440176911652088165283203125e-4), SC_(0.9999354692330693579923518462608760820048e0), SC_(0.1000064534915704102352131840666481142235e1) }, - { SC_(0.2585242462158203125e2), SC_(0.33494274248369038105010986328125e-4), SC_(0.9998917208889694530058425389988593934263e0), SC_(0.1000108290792416164012804795838323764558e1) }, - { SC_(0.2585242462158203125e2), SC_(0.944348503253422677516937255859375e-4), SC_(0.9996947442966006592976441458929101277858e0), SC_(0.1000305348561075817062325093547661856711e1) }, - { SC_(0.2585242462158203125e2), SC_(0.1560666714794933795928955078125e-3), SC_(0.9994955727290581849404289655378810140685e0), SC_(0.1000504680885139037822534025743748797801e1) }, - { SC_(0.2585242462158203125e2), SC_(0.2901323023252189159393310546875e-3), SC_(0.9990624580199676173916703708565427843875e0), SC_(0.1000938418466905798031791435452101055018e1) }, - { SC_(0.2585242462158203125e2), SC_(0.755313201807439327239990234375e-3), SC_(0.9975610861022903221561899703141791348538e0), 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SC_(0.2175133910046204755086217478441687434719e-5), SC_(0.4111794623944349157766473361999156059161e6) }}, + {{ SC_(0.795728759765625e2), SC_(0.7192423343658447265625e1), SC_(0.1624138499690669466220028911716332214379e-13), SC_(0.3197894249142647825854035016296376583773e14) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.5408298164866209845058619976043701171875e-7), SC_(0.9999997634903139203087254347661140244687e0), SC_(0.1000000236509741979646009613989628519662e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.676797071719192899763584136962890625e-7), SC_(0.9999997040306334141801847148832986978329e0), SC_(0.1000000295969454125941269489915777961295e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.227188110102360951714217662811279296875e-6), SC_(0.9999990064865760161133198010622887760852e0), SC_(0.1000000993514410402822214315220983304456e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.43750014810939319431781768798828125e-6), SC_(0.9999980867745667000284844801555354018405e0), SC_(0.1000001913229091324486148053762382022056e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.53738921224066871218383312225341796875e-6), SC_(0.9999976499516892242875604735070480236929e0), SC_(0.1000002350053829873523573984991779621917e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.187765863302047364413738250732421875e-5), SC_(0.9999917888646153646385473895051318817785e0), SC_(0.1000008211202763467564175791309789645476e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.364947482012212276458740234375e-5), SC_(0.9999840406475987418277657778679586330276e0), SC_(0.1000015959606938272699677270433799775095e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.465787525172345340251922607421875e-5), SC_(0.9999796309024037139607471319233544748587e0), SC_(0.1000020369512231238338548852679424154525e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.12453912859200499951839447021484375e-4), SC_(0.9999455394076805203274716454750204183081e0), SC_(0.1000054463556480884385055403110422734809e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.199610440176911652088165283203125e-4), SC_(0.9999127123771704234818306897170832376159e0), SC_(0.1000087295237598131386825924086076636255e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.33494274248369038105010986328125e-4), SC_(0.9998535372638011826062417689875164311734e0), SC_(0.100014648417652299301561171051674700624e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.944348503253422677516937255859375e-4), SC_(0.999587113161598233468454734084678305589e0), SC_(0.1000413057271838561947236206167671415781e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.1560666714794933795928955078125e-3), SC_(0.9993177391847333530108166399937846934428e0), SC_(0.1000682726305481164972102002211593624753e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.2901323023252189159393310546875e-3), SC_(0.9987320295266112808968321744348581125643e0), SC_(0.100126957920068045138514617691027204372e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.755313201807439327239990234375e-3), SC_(0.996702393329728451276260054525472578427e0), SC_(0.1003308509638527465188853170750534124253e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.19461731426417827606201171875e-2), SC_(0.9915253014075514648177162925683418590611e0), SC_(0.1008547084790305965144114625881233228855e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.38232556544244289398193359375e-2), SC_(0.9834194646621488038141741559240478803343e0), SC_(0.1016859897102447874057820269275378350685e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.779867731034755706787109375e-2), SC_(0.96647031314981521958706391422552055032e0), SC_(0.1034692136253289961682530203701497931086e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.15350691974163055419921875e-1), SC_(0.9350722926704194403056098755684301267726e0), SC_(0.1069432851206020276222977029635706852091e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.307452343404293060302734375e-1), SC_(0.8741899273929740118512348989798936860313e0), SC_(0.1143902539794300345755398855610730787373e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.36175407469272613525390625e-1), SC_(0.853673444028947574453146920519234106748e0), SC_(0.1171388781196630028604025966953752030829e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.10786493122577667236328125e0), SC_(0.6238930467503061165450147922993730709957e0), SC_(0.1602603644554494464631490632648253985713e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.2463240921497344970703125e0), SC_(0.3404185101843088803843854355525436974705e0), SC_(0.2935313484497773990220628475801307630996e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.49527740478515625e0), SC_(0.1144707397438024439442613742493198994445e0), SC_(0.870887189584181010190648970619663964418e1) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.97858345508575439453125e0), SC_(0.137674647370524488408642123698494921405e-1), SC_(0.7176300487625859938764819984066740114382e2) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.110986173152923583984375e1), SC_(0.7740752638659382404316274553019359244794e-2), SC_(0.1271948689069195209595747138373138092093e3) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.2970751285552978515625e1), SC_(0.2157992909774354428566814255364545463342e-5), SC_(0.4145708927186640053679609302173996067288e6) }}, + {{ SC_(0.7978768157958984375e2), SC_(0.7192423343658447265625e1), SC_(0.1594087689108406351642321400531650818267e-13), SC_(0.3263982781831842992979765044201168559318e14) }} } }; -#undef SC_ - diff --git a/test/tgamma_delta_ratio_int.ipp b/test/tgamma_delta_ratio_int.ipp index ef7baaeee..ad2b106d9 100644 --- a/test/tgamma_delta_ratio_int.ipp +++ b/test/tgamma_delta_ratio_int.ipp @@ -3,352 +3,350 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 344> tgamma_delta_ratio_int = { { - { SC_(0.24302618503570556640625e1), SC_(0.1e1), SC_(0.4114782939349022594054088894256271572472e0), SC_(0.14302618503570556640625e1) }, - { SC_(0.301645793914794921875e2), SC_(0.1e1), SC_(0.3315146506841289877594755891064182591548e-1), SC_(0.291645793914794921875e2) }, - { SC_(0.301645793914794921875e2), SC_(0.3e1), SC_(0.3307223761155750711531487469609546246538e-4), SC_(0.2231320586281996185139958610577082254167e5) }, - { SC_(0.301645793914794921875e2), SC_(0.5e1), SC_(0.2918858268609190809990278724248604514024e-7), SC_(0.1469147518070480379794665014907786525186e8) }, - { SC_(0.301645793914794921875e2), SC_(0.7e1), SC_(0.2295219166275465213873613192776013762556e-10), SC_(0.8223734198694550134689130502530947232135e10) }, - { SC_(0.301645793914794921875e2), SC_(0.9e1), SC_(0.1618208430275734434924519990812495766662e-13), SC_(0.3857786609269072710128224389442555988969e13) }, - { SC_(0.301645793914794921875e2), SC_(0.11e2), SC_(0.1028721387871736550385318599923041671733e-16), SC_(0.1490824979713097171415993481052223628558e16) }, - { SC_(0.301645793914794921875e2), SC_(0.13e2), SC_(0.5926882460007524968122855042901912157197e-20), SC_(0.4648203922170334340207682876080006032116e18) }, - { SC_(0.301645793914794921875e2), SC_(0.15e2), SC_(0.3109028494792192917110790291054315941926e-23), SC_(0.1139409800082989383839979690424223084142e21) }, - { SC_(0.301645793914794921875e2), SC_(0.17e2), SC_(0.1491138039359247528148047903357857018565e-26), SC_(0.2124665771291534304735753615395767158197e23) }, - { SC_(0.301645793914794921875e2), SC_(0.19e2), SC_(0.6564083719175744994115607229861959803378e-30), SC_(0.2885559839005887499381495946913235780383e25) }, - { SC_(0.33848663330078125e2), SC_(0.1e1), SC_(0.2954326409431340851983450434701073702185e-1), SC_(0.32848663330078125e2) }, - { SC_(0.33848663330078125e2), SC_(0.3e1), SC_(0.2364827053120534463560561879334289442712e-4), SC_(0.3227344028825395710668999527115374803543e5) }, - { SC_(0.33848663330078125e2), SC_(0.5e1), SC_(0.1695614414470450244250500226271753919667e-7), SC_(0.2779046705870235738963729137775015086257e8) }, - { SC_(0.33848663330078125e2), SC_(0.7e1), SC_(0.1095310525613279305495592465256381394661e-10), SC_(0.2077891515483201757744317351815521823156e11) }, - { SC_(0.33848663330078125e2), SC_(0.9e1), SC_(0.6407340740919580652793383140467826508761e-14), SC_(0.1334639554269227650049353460252698351418e14) }, - { SC_(0.33848663330078125e2), SC_(0.11e2), SC_(0.3410234021200152276254976943763997265065e-17), SC_(0.7272585453555431260958160354377596176673e16) }, - { SC_(0.33848663330078125e2), SC_(0.13e2), SC_(0.1658471451363357954157478377453720607441e-20), SC_(0.3312774860859689395345508883625889572398e19) }, - { SC_(0.33848663330078125e2), SC_(0.15e2), SC_(0.7398454132291610784864741044066350592108e-24), SC_(0.123937789059580278543168468020516206455e22) }, - { SC_(0.33848663330078125e2), SC_(0.17e2), SC_(0.3038328895194104537239753148827028386063e-27), SC_(0.3727133034351634026738359532400494439921e24) }, - { SC_(0.33848663330078125e2), SC_(0.19e2), SC_(0.1152438286925339630084625472113528311441e-30), SC_(0.8771116810258575546832070468458856366617e26) }, - { SC_(0.3462689208984375e2), SC_(0.1e1), SC_(0.2887928831167915505519744344972123660605e-1), SC_(0.3362689208984375e2) }, - { SC_(0.3462689208984375e2), SC_(0.3e1), SC_(0.2213137918593517448219688061454782526597e-4), SC_(0.3469915936700885481513978447765111923218e5) }, - { SC_(0.3462689208984375e2), SC_(0.5e1), SC_(0.1522721097426024895896792330316918422863e-7), SC_(0.3148531028341027662367459391135879115051e8) }, - { SC_(0.3462689208984375e2), SC_(0.7e1), SC_(0.9458379866953813757703618778885035880068e-11), SC_(0.2490085216056195944036457961808452623757e11) }, - { SC_(0.3462689208984375e2), SC_(0.9e1), SC_(0.5330391348709183914871234647798016253296e-14), SC_(0.1699145729193855721519591364984158133864e14) }, - { SC_(0.3462689208984375e2), SC_(0.11e2), SC_(0.2737840710883982300048275891615376700953e-17), SC_(0.9886597038736954287739003770107517853574e16) }, - { SC_(0.3462689208984375e2), SC_(0.13e2), SC_(0.1286917838872088415509337429304986457503e-20), SC_(0.4837999869770538119582666222954992161451e19) }, - { SC_(0.3462689208984375e2), SC_(0.15e2), SC_(0.5556765445986870190361609497371887346956e-24), SC_(0.195862450405695992267877670894152909715e22) }, - { SC_(0.3462689208984375e2), SC_(0.17e2), SC_(0.2211687277609313503714629255037786857888e-27), SC_(0.643083442616985917719955843589721349925e24) }, - { SC_(0.3462689208984375e2), SC_(0.19e2), SC_(0.8140292584590354784620261881745875674798e-31), SC_(0.1670902155865215796953312290630024870723e27) }, - { SC_(0.38969058990478515625e2), SC_(0.1e1), SC_(0.2566138433684874120271097708825946441219e-1), SC_(0.37969058990478515625e2) }, - { SC_(0.38969058990478515625e2), SC_(0.3e1), SC_(0.1567112478553435406702123549078289771168e-4), SC_(0.504890624506973244356999863668988837162e5) }, - { SC_(0.38969058990478515625e2), SC_(0.5e1), SC_(0.8689906310391695151299331020686331039092e-8), SC_(0.5997424205505611045426742533651556939386e8) }, - { SC_(0.38969058990478515625e2), SC_(0.7e1), SC_(0.4394951869162062144764399567493282296601e-11), SC_(0.6321223889260369330291849413168960841557e11) }, - { SC_(0.38969058990478515625e2), SC_(0.9e1), SC_(0.2035525982765477083776753980340839550068e-14), SC_(0.5866813580649745354849775687876536135352e14) }, - { SC_(0.38969058990478515625e2), SC_(0.11e2), SC_(0.8665501322102869433082774775249219150551e-18), SC_(0.475351131137151882575690233470282894011e17) }, - { SC_(0.38969058990478515625e2), SC_(0.13e2), SC_(0.3402404204209133714893020990890855167026e-21), SC_(0.332917433408466146766602692025570579486e20) }, - { SC_(0.38969058990478515625e2), SC_(0.15e2), SC_(0.1236000924581999848584000411105138094148e-24), SC_(0.199246039489905250504763182886478199254e23) }, - { SC_(0.38969058990478515625e2), SC_(0.17e2), SC_(0.4166349010445106129065594246766652774957e-28), SC_(0.1005412674170810825848072062572878094182e26) }, - { SC_(0.38969058990478515625e2), SC_(0.19e2), SC_(0.1306678052162296296302493472338051227226e-31), SC_(0.4209988378715069570506244784182271066633e28) }, - { SC_(0.41507625579833984375e2), SC_(0.1e1), SC_(0.2409195867098306907239470727577262147923e-1), SC_(0.40507625579833984375e2) }, - { SC_(0.41507625579833984375e2), SC_(0.3e1), SC_(0.1302686404207614714166737816227289198388e-4), SC_(0.6162606769838344661754936382180858345237e5) }, - { SC_(0.41507625579833984375e2), SC_(0.5e1), SC_(0.6431633349331497141015690712861511428175e-8), SC_(0.8438545889861793470458005660841864423808e8) }, - { SC_(0.41507625579833984375e2), SC_(0.7e1), SC_(0.2910943566542678829029393631028762223452e-11), 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SC_(0.28619293212890625e3) }}, + {{ SC_(0.28719293212890625e3), SC_(0.3e1), SC_(0.4177873173937715786615028868933817117241e-7), SC_(0.2319588437626001831290523114148527383804e8) }}, + {{ SC_(0.28719293212890625e3), SC_(0.5e1), SC_(0.4944103935479594101728970184152086286306e-12), SC_(0.1853700117663054521198762979989883556474e13) }}, + {{ SC_(0.28719293212890625e3), SC_(0.7e1), SC_(0.5771176926689689378272114553351095923104e-17), SC_(0.1460498293495902410425332026379780530262e18) }}, + {{ SC_(0.28719293212890625e3), SC_(0.9e1), SC_(0.6645477608758422510175449153902904054049e-22), SC_(0.1134361728180550139843806606053711572247e23) }}, + {{ SC_(0.28719293212890625e3), SC_(0.11e2), SC_(0.7549410333602551531197573935902332367997e-27), SC_(0.8684529178419808289808578708873987720728e27) }}, + {{ SC_(0.28719293212890625e3), SC_(0.13e2), SC_(0.8461831166568759018593468368502015254964e-32), SC_(0.6552994599183951259948386008534097644671e32) }}, + {{ SC_(0.28719293212890625e3), SC_(0.15e2), SC_(0.9358777379643248526116678325853529542453e-37), SC_(0.4872884452211613428565268037217322153101e37) }}, + {{ SC_(0.2872945556640625e3), SC_(0.1e1), SC_(0.34807481739031415536832748605597495153e-2), SC_(0.2862945556640625e3) }}, + {{ SC_(0.2872945556640625e3), SC_(0.3e1), SC_(0.4173456607681247504031635400359819979724e-7), SC_(0.2322068976483985302365908864885568618774e8) }}, + {{ SC_(0.2872945556640625e3), SC_(0.5e1), SC_(0.493542599056095325492887019079469782537e-12), SC_(0.1857016860987350865488208769832611253273e13) }}, + {{ SC_(0.2872945556640625e3), SC_(0.7e1), SC_(0.575704887226117173104059000343519557497e-17), SC_(0.1464171118451576900115689247386842164521e18) }}, + {{ SC_(0.2872945556640625e3), SC_(0.9e1), SC_(0.6624639478608017189860202166580888604212e-22), SC_(0.1138043902274032262102313769657480009329e23) }}, + {{ SC_(0.2872945556640625e3), SC_(0.11e2), SC_(0.7520584942137318140193092188213010036169e-27), SC_(0.871912063111857878002810464645372494142e27) }}, + {{ SC_(0.2872945556640625e3), SC_(0.13e2), SC_(0.8423788942077451050455222863566182476902e-32), SC_(0.6583964742879698484706986690635311042633e32) }}, + {{ SC_(0.2872945556640625e3), SC_(0.15e2), SC_(0.9310408458992971329277502791420183457416e-37), SC_(0.489956399730382818727393107483496092863e37) }}, + {{ SC_(0.28788824462890625e3), SC_(0.1e1), SC_(0.3473570104569640055962131640759410960191e-2), SC_(0.28688824462890625e3) }}, + {{ SC_(0.28788824462890625e3), SC_(0.3e1), SC_(0.4147778860826452996008042939379237489236e-7), SC_(0.2336595739914530255396130087319761514664e8) }}, + {{ SC_(0.28788824462890625e3), SC_(0.5e1), SC_(0.4885092799811013921823782549177388581846e-12), SC_(0.1876488429114554752620527238325746098634e13) }}, + {{ SC_(0.28788824462890625e3), SC_(0.7e1), SC_(0.5675297891024780138525697551464866109164e-17), SC_(0.1485786541228514073866161629333886138035e18) }}, + {{ SC_(0.28788824462890625e3), SC_(0.9e1), SC_(0.6504343827584720578007790628197932503555e-22), SC_(0.115976844211059217259122774325677854357e23) }}, + {{ SC_(0.28788824462890625e3), SC_(0.11e2), SC_(0.7354567247175934183847257682176508160719e-27), SC_(0.8923720939211117300320489938065609307863e27) }}, + {{ SC_(0.28788824462890625e3), SC_(0.13e2), SC_(0.8205193867978273440011202644178884562983e-32), SC_(0.6767610329032719369025509390108872609635e32) }}, + {{ SC_(0.28788824462890625e3), SC_(0.15e2), SC_(0.9033112602451792738749403271987921872272e-37), SC_(0.5058171670631253364671295649996237533421e37) }}, + {{ SC_(0.289501678466796875e3), SC_(0.1e1), SC_(0.3454211406635041713966881609665888745256e-2), SC_(0.288501678466796875e3) }}, + {{ SC_(0.289501678466796875e3), SC_(0.3e1), SC_(0.407905168480763018987021853172545228673e-7), SC_(0.2376380058306495433427585339813958853483e8) }}, + {{ SC_(0.289501678466796875e3), SC_(0.5e1), SC_(0.4751385373606723027962691314425005391974e-12), SC_(0.1930231496923894088462545699714651073089e13) }}, + {{ SC_(0.289501678466796875e3), SC_(0.7e1), SC_(0.5459747147595941934931644310213716724959e-17), SC_(0.154591661548185942785563127012845776958e18) }}, + {{ SC_(0.289501678466796875e3), SC_(0.9e1), SC_(0.6189505505380654067781824225524105132565e-22), SC_(0.1220681936608413875283547987492080381155e23) }}, + {{ SC_(0.289501678466796875e3), SC_(0.11e2), SC_(0.6923248423462699258122608833489787193542e-27), SC_(0.9501994073223823891184486514363262976698e27) }}, + {{ SC_(0.289501678466796875e3), SC_(0.13e2), SC_(0.7641406071861718441256397914223803198376e-32), SC_(0.7290849633976240067942394862692220173534e32) }}, + {{ SC_(0.289501678466796875e3), SC_(0.15e2), SC_(0.8323086212678717271324694441691502737994e-37), SC_(0.551375411474552213507390248281996458309e37) }}, + {{ SC_(0.290340789794921875e3), SC_(0.1e1), SC_(0.3444228421043890893385637226929434835625e-2), SC_(0.289340789794921875e3) }}, + {{ SC_(0.290340789794921875e3), SC_(0.3e1), SC_(0.404390772308938863697334002937411013455e-7), SC_(0.2397248344799799768131265409465413540602e8) }}, + {{ SC_(0.290340789794921875e3), SC_(0.5e1), SC_(0.4683584166674361180389483263241938077867e-12), SC_(0.1958664738832016351565037051374224319343e13) }}, + {{ SC_(0.290340789794921875e3), SC_(0.7e1), SC_(0.5351351314668937271340160893033367766944e-17), SC_(0.1578004983694902935556729547125288747567e18) }}, + {{ SC_(0.290340789794921875e3), SC_(0.9e1), SC_(0.6032486205167581064858567225995659032751e-22), SC_(0.1253472175648567782767177252957740552768e23) }}, + {{ SC_(0.290340789794921875e3), SC_(0.11e2), SC_(0.6709901097200500439708799760438557985054e-27), SC_(0.9816018026087682770199262928304104956695e27) }}, + {{ SC_(0.290340789794921875e3), SC_(0.13e2), SC_(0.7364808408015348014875920182650010471344e-32), SC_(0.757750009443894137565133378045564307973e32) }}, + {{ SC_(0.290340789794921875e3), SC_(0.15e2), SC_(0.7977567303667583794462380205536503660325e-37), SC_(0.5765560036226951637956770556326362477979e37) }}, + {{ SC_(0.29069146728515625e3), SC_(0.1e1), SC_(0.3440073454302810870077806885983947303719e-2), SC_(0.28969146728515625e3) }}, + {{ SC_(0.29069146728515625e3), SC_(0.3e1), SC_(0.4029340128900865341649997325071470796219e-7), SC_(0.2406005592837546327814379765186458826065e8) }}, + {{ SC_(0.29069146728515625e3), SC_(0.5e1), SC_(0.4655593347102129154770919320328943988628e-12), SC_(0.197064624191144911113364924372333547971e13) }}, + {{ SC_(0.29069146728515625e3), SC_(0.7e1), SC_(0.5306781300850624992667955983404647577365e-17), SC_(0.1591583373838064839072653291218129731538e18) }}, + {{ SC_(0.29069146728515625e3), SC_(0.9e1), SC_(0.5968181020379241221614164786831856442513e-22), SC_(0.1267406078595540656088386383125599592152e23) }}, + {{ SC_(0.29069146728515625e3), SC_(0.11e2), SC_(0.6622874185773110848120483926856882408505e-27), SC_(0.9950025958171749642234595698560649206203e27) }}, + {{ SC_(0.29069146728515625e3), SC_(0.13e2), SC_(0.7252425880730941952837038289017818623456e-32), SC_(0.7700349214883739827198954590726953390616e32) }}, + {{ SC_(0.29069146728515625e3), SC_(0.15e2), SC_(0.7837732137791901630412251772353086649926e-37), SC_(0.5873940084556647854075928357945884520601e37) }}, + {{ SC_(0.291207244873046875e3), SC_(0.1e1), SC_(0.3433980498788601758552647643188802171892e-2), SC_(0.290207244873046875e3) }}, + {{ SC_(0.291207244873046875e3), SC_(0.3e1), SC_(0.4008040930623875410783774854230681603441e-7), SC_(0.2418924493681085849559053713164757937193e8) }}, + {{ SC_(0.291207244873046875e3), SC_(0.5e1), SC_(0.4614788198337042276507609088027282453366e-12), SC_(0.1988375146420684092396039255743712842102e13) }}, + {{ SC_(0.291207244873046875e3), SC_(0.7e1), SC_(0.5241996237359538672911416208963837661703e-17), SC_(0.1611736435885476675751117506657723086633e18) }}, + {{ SC_(0.291207244873046875e3), SC_(0.9e1), SC_(0.5874980228979750505195933021348442376062e-22), SC_(0.1288150308509289144242116755013782892893e23) }}, + {{ SC_(0.291207244873046875e3), SC_(0.11e2), SC_(0.6497104124488598123554519089149390087186e-27), SC_(0.1015014875890825032948492161856198979056e28) }}, + {{ SC_(0.291207244873046875e3), SC_(0.13e2), SC_(0.7090475834671838093657350842661830590173e-32), SC_(0.7884379604158280127712554109520427430725e32) }}, + {{ SC_(0.291207244873046875e3), SC_(0.15e2), SC_(0.7636792489590183720543570028907531957389e-37), SC_(0.6036805286139762775881723279121968447932e37) }}, + {{ SC_(0.294351806640625e3), SC_(0.1e1), SC_(0.33972952685862159057449623236968809744e-2), SC_(0.293351806640625e3) }}, + {{ SC_(0.294351806640625e3), SC_(0.3e1), SC_(0.3881379282177214776636623282889873598749e-7), SC_(0.2498689343664573460409883409738540649414e8) }}, + {{ SC_(0.294351806640625e3), SC_(0.5e1), SC_(0.4375088373240974671031998487110516857923e-12), SC_(0.2099244362868845821585772253776470963604e13) }}, + {{ SC_(0.294351806640625e3), SC_(0.7e1), SC_(0.4866029054251045038186644286072296391012e-17), SC_(0.1739400555379920223170681407628313381261e18) }}, + {{ SC_(0.294351806640625e3), SC_(0.9e1), SC_(0.534057883457178772917208250643286627359e-22), SC_(0.1421281681033299298280403078077015645206e23) }}, + {{ SC_(0.294351806640625e3), SC_(0.11e2), SC_(0.5784500466126953910491646789719517325936e-27), SC_(0.1145149364382182705993366363639828841506e28) }}, + {{ SC_(0.294351806640625e3), SC_(0.13e2), SC_(0.6183650292423694233820451668640331858573e-32), SC_(0.9097088412307421913798995051293929461461e32) }}, + {{ SC_(0.294351806640625e3), SC_(0.15e2), SC_(0.6524731626576039436199662440884420606257e-37), SC_(0.7124547053047129902329409548948893697576e37) }}, + {{ SC_(0.29787152099609375e3), SC_(0.1e1), SC_(0.3357152092472492109647570746796270004039e-2), SC_(0.29687152099609375e3) }}, + {{ SC_(0.29787152099609375e3), SC_(0.3e1), SC_(0.3745857576153496103596756759785568454842e-7), SC_(0.2590028433522621662064011616166681051254e8) }}, + {{ SC_(0.29787152099609375e3), SC_(0.5e1), SC_(0.4124278994306611649605113542682886173912e-12), SC_(0.2229149394453432862981100413241140703895e13) }}, + {{ SC_(0.29787152099609375e3), SC_(0.7e1), SC_(0.4481254385408609056603897429430645730762e-17), SC_(0.1892483485866810077637251708385021969851e18) }}, + {{ SC_(0.29787152099609375e3), SC_(0.9e1), SC_(0.4805556612415073905868174503601992803965e-22), SC_(0.1584682915857995126890517336563712708005e23) }}, + {{ SC_(0.29787152099609375e3), SC_(0.11e2), SC_(0.5086482969169712932808559443461158258716e-27), SC_(0.1308665081238300833231561815310422586917e28) }}, + {{ SC_(0.29787152099609375e3), SC_(0.13e2), SC_(0.5314446802305598153808326995941985254172e-32), SC_(0.1065733067256237279284265031964211394528e33) }}, + {{ SC_(0.29787152099609375e3), SC_(0.15e2), SC_(0.5481525108002032281510522944958079149289e-37), SC_(0.8557747958232836453478265781438336038069e37) }}, + {{ SC_(0.298941925048828125e3), SC_(0.1e1), SC_(0.3345131332236732968010854526498232035615e-2), SC_(0.297941925048828125e3) }}, + {{ SC_(0.298941925048828125e3), SC_(0.3e1), SC_(0.3705896653431679485941827175484149138275e-7), SC_(0.2618241086285098069268428844225127249956e8) }}, + {{ SC_(0.298941925048828125e3), SC_(0.5e1), SC_(0.4051450186662736366284562621407566077077e-12), SC_(0.2269904983065584876428858402786024561227e13) }}, + {{ SC_(0.298941925048828125e3), SC_(0.7e1), SC_(0.4371220920128659338444328164220492742505e-17), SC_(0.1941268809835496579746004922828460068201e18) }}, + {{ SC_(0.298941925048828125e3), SC_(0.9e1), SC_(0.4654869913634073404921977229252675829028e-22), SC_(0.1637581799972646839641245577548494961723e23) }}, + {{ SC_(0.298941925048828125e3), SC_(0.11e2), SC_(0.489284975257170578658380454302158217284e-27), SC_(0.1362443397656620723242541241397155077558e28) }}, + {{ SC_(0.298941925048828125e3), SC_(0.13e2), SC_(0.5076942804322773765508159231416954589399e-32), SC_(0.111786745604799935748770629080275328159e33) }}, + {{ SC_(0.298941925048828125e3), SC_(0.15e2), SC_(0.5200735573667448543558639259673314877186e-37), SC_(0.9044325612703634083164448623285298649691e37) }} } }; -#undef SC_ diff --git a/test/tgamma_delta_ratio_int2.ipp b/test/tgamma_delta_ratio_int2.ipp index eae1564e2..35527e667 100644 --- a/test/tgamma_delta_ratio_int2.ipp +++ b/test/tgamma_delta_ratio_int2.ipp @@ -3,198 +3,195 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 190> tgamma_delta_ratio_int2 = { { - { SC_(0.11e2), SC_(0.1e2), SC_(0.1491552059147518383844493235618106619139e-11), SC_(0.36288e7) }, - { SC_(0.12e2), SC_(0.1e2), SC_(0.7812891738391762962994964567523415624059e-12), SC_(0.399168e8) }, - { SC_(0.12e2), SC_(0.11e2), SC_(0.3551314426541710437724983894328825283663e-13), SC_(0.399168e8) }, - { SC_(0.13e2), SC_(0.1e2), SC_(0.4261577311850052525269980673194590340396e-12), SC_(0.2395008e9) }, - { SC_(0.13e2), SC_(0.11e2), SC_(0.1852859700804370663160861162258517539303e-13), SC_(0.4790016e9) }, - { SC_(0.13e2), SC_(0.12e2), SC_(0.7720248753351544429836921509410489747094e-15), SC_(0.4790016e9) }, - { SC_(0.14e2), SC_(0.1e2), SC_(0.2408717611045681862109119510936072801093e-12), SC_(0.10378368e10) }, - { SC_(0.14e2), SC_(0.11e2), SC_(0.1003632337935700775878799796223363667122e-13), SC_(0.31135104e10) }, - { SC_(0.14e2), SC_(0.12e2), SC_(0.4014529351742803103515199184893454668489e-15), SC_(0.62270208e10) }, - { SC_(0.14e2), SC_(0.13e2), SC_(0.1544049750670308885967384301882097949419e-16), SC_(0.62270208e10) }, - { SC_(0.15e2), SC_(0.1e2), SC_(0.1405085273109981086230319714712709133971e-12), SC_(0.36324288e10) }, - { SC_(0.15e2), SC_(0.11e2), SC_(0.5620341092439924344921278858850836535885e-14), SC_(0.145297152e11) }, - { SC_(0.15e2), SC_(0.12e2), SC_(0.2161669650938432440354338022634937129186e-15), SC_(0.435891456e11) }, - { SC_(0.15e2), SC_(0.13e2), SC_(0.8006183892364564593904955639388656034024e-17), SC_(0.871782912e11) }, - { SC_(0.15e2), SC_(0.14e2), SC_(0.2859351390130201640680341299781662869294e-18), SC_(0.871782912e11) }, - { SC_(0.16e2), SC_(0.1e2), SC_(0.8430511638659886517381918288276254803827e-13), SC_(0.108972864e11) }, - { SC_(0.16e2), SC_(0.11e2), SC_(0.324250447640764866053150703395240569378e-14), SC_(0.54486432e11) }, - { SC_(0.16e2), SC_(0.12e2), SC_(0.1200927583854684689085743345908298405104e-15), SC_(0.217945728e12) }, - { SC_(0.16e2), SC_(0.13e2), SC_(0.4289027085195302461020511949672494303941e-17), SC_(0.653837184e12) }, - { SC_(0.16e2), SC_(0.14e2), SC_(0.1478974856963897400351900672300860104807e-18), SC_(0.1307674368e13) }, - { SC_(0.16e2), SC_(0.15e2), SC_(0.4929916189879658001173002241002867016024e-20), SC_(0.1307674368e13) }, - { SC_(0.17e2), SC_(0.1e2), SC_(0.5188007162252237856850411254323849110047e-13), SC_(0.290594304e11) }, - { SC_(0.17e2), SC_(0.11e2), SC_(0.1921484134167495502537189353453277448166e-14), SC_(0.1743565824e12) }, - { SC_(0.17e2), SC_(0.12e2), SC_(0.6862443336312483937632819119475990886306e-16), SC_(0.871782912e12) }, - { SC_(0.17e2), SC_(0.13e2), SC_(0.2366359771142235840563041075681376167692e-17), SC_(0.3487131648e13) }, - { SC_(0.17e2), SC_(0.14e2), SC_(0.7887865903807452801876803585604587225639e-19), SC_(0.10461394944e14) }, - { SC_(0.17e2), SC_(0.15e2), SC_(0.254447287219595251673445276954986684698e-20), SC_(0.20922789888e14) }, - { SC_(0.17e2), SC_(0.16e2), SC_(0.7951477725612351614795164904843333896814e-22), SC_(0.20922789888e14) }, - { SC_(0.18e2), SC_(0.1e2), SC_(0.3266523028084742354313221900870571661882e-13), SC_(0.705729024e11) }, - { SC_(0.18e2), SC_(0.11e2), SC_(0.1166615367173122269397579250310918450672e-14), SC_(0.4940103168e12) }, - { SC_(0.18e2), SC_(0.12e2), SC_(0.4022811610941800928957169828658339485076e-16), SC_(0.29640619008e13) }, - { SC_(0.18e2), SC_(0.13e2), SC_(0.1340937203647266976319056609552779828359e-17), SC_(0.14820309504e14) }, - { SC_(0.18e2), SC_(0.14e2), SC_(0.4325603882733119278448569708234773639867e-19), SC_(0.59281238016e14) }, - { SC_(0.18e2), SC_(0.15e2), SC_(0.1351751213354099774515178033823366762458e-20), SC_(0.177843714048e15) }, - { SC_(0.18e2), SC_(0.16e2), SC_(0.4096215798042726589439933435828384128662e-22), SC_(0.355687428096e15) }, - { SC_(0.18e2), SC_(0.17e2), SC_(0.1204769352365507820423509834067171802548e-23), SC_(0.355687428096e15) }, - { SC_(0.19e2), SC_(0.1e2), SC_(0.209990766091162008491564265055965321121e-13), SC_(0.1587890304e12) }, - { SC_(0.19e2), SC_(0.11e2), SC_(0.7241060899695241672122905691585011073137e-15), SC_(0.12703122432e13) }, - { SC_(0.19e2), SC_(0.12e2), SC_(0.2413686966565080557374301897195003691046e-16), SC_(0.88921857024e13) }, - { SC_(0.19e2), SC_(0.13e2), SC_(0.778608698891961470120742547482259255176e-18), SC_(0.533531142144e14) }, - { SC_(0.19e2), SC_(0.14e2), SC_(0.2433152184037379594127320460882060172425e-19), SC_(0.266765571072e15) }, - { SC_(0.19e2), SC_(0.15e2), SC_(0.7373188436476907860991880184491091431591e-21), SC_(0.1067062284288e16) }, - { SC_(0.19e2), SC_(0.16e2), SC_(0.2168584834257914076762317701320909244586e-22), SC_(0.3201186852864e16) }, - { SC_(0.19e2), SC_(0.17e2), SC_(0.6195956669308325933606622003774026413102e-24), SC_(0.6402373705728e16) }, - { SC_(0.19e2), SC_(0.18e2), SC_(0.1721099074807868314890728334381674003639e-25), SC_(0.6402373705728e16) }, - { SC_(0.2e2), SC_(0.1e2), SC_(0.1375801570942095917703352081401152103896e-13), SC_(0.3352212864e12) }, - { SC_(0.2e2), SC_(0.11e2), SC_(0.4586005236473653059011173604670507012987e-15), SC_(0.30169915776e13) }, - { SC_(0.2e2), SC_(0.12e2), SC_(0.1479356527894726793229410840216292584834e-16), SC_(0.241359326208e14) }, - { SC_(0.2e2), SC_(0.13e2), SC_(0.4622989149671021228841908875675914327607e-18), SC_(0.1689515283456e15) }, - { SC_(0.2e2), SC_(0.14e2), SC_(0.1400905802930612493588457235053307372002e-19), SC_(0.10137091700736e16) }, - { SC_(0.2e2), SC_(0.15e2), SC_(0.4120311185090036745848403632509727564713e-21), SC_(0.5068545850368e16) }, - { SC_(0.2e2), SC_(0.16e2), SC_(0.1177231767168581927385258180717065018489e-22), SC_(0.20274183401472e17) }, - { SC_(0.2e2), SC_(0.17e2), SC_(0.3270088242134949798292383835325180606915e-24), SC_(0.60822550204416e17) }, - { SC_(0.2e2), SC_(0.18e2), SC_(0.8838076330094458914303740095473461099769e-26), SC_(0.121645100408832e18) }, - { SC_(0.2e2), SC_(0.19e2), SC_(0.2325809560551173398500984235650910815729e-27), SC_(0.121645100408832e18) }, - { SC_(0.21e2), SC_(0.1e2), SC_(0.9172010472947306118022347209341014025973e-14), SC_(0.6704425728e12) }, - { SC_(0.21e2), SC_(0.11e2), SC_(0.2958713055789453586458821680432585169669e-15), SC_(0.6704425728e13) }, - { SC_(0.21e2), SC_(0.12e2), SC_(0.9245978299342042457683817751351828655215e-17), SC_(0.60339831552e14) }, - { SC_(0.21e2), SC_(0.13e2), SC_(0.2801811605861224987176914470106614744005e-18), SC_(0.482718652416e15) }, - { SC_(0.21e2), SC_(0.14e2), SC_(0.8240622370180073491696807265019455129425e-20), SC_(0.3379030566912e16) }, - { SC_(0.21e2), SC_(0.15e2), SC_(0.2354463534337163854770516361434130036979e-21), SC_(0.20274183401472e17) }, - { SC_(0.21e2), SC_(0.16e2), SC_(0.6540176484269899596584767670650361213829e-23), SC_(0.10137091700736e18) }, - { SC_(0.21e2), SC_(0.17e2), SC_(0.1767615266018891782860748019094692219954e-24), SC_(0.40548366802944e18) }, - { SC_(0.21e2), SC_(0.18e2), SC_(0.4651619121102346797001968471301821631458e-26), SC_(0.121645100408832e19) }, - { SC_(0.21e2), SC_(0.19e2), SC_(0.1192722851564704306923581659308159392681e-27), SC_(0.243290200817664e19) }, - { SC_(0.21e2), SC_(0.2e2), SC_(0.2981807128911760767308954148270398481704e-29), SC_(0.243290200817664e19) }, - { SC_(0.22e2), SC_(0.1e2), SC_(0.6213297417157852531563525528908428856304e-14), SC_(0.12799358208e13) }, - { SC_(0.22e2), SC_(0.11e2), SC_(0.1941655442861828916113601727783884017595e-15), SC_(0.140792940288e14) }, - { SC_(0.22e2), SC_(0.12e2), SC_(0.5883804372308572473071520387223890962409e-17), SC_(0.140792940288e15) }, - { SC_(0.22e2), SC_(0.13e2), SC_(0.1730530697737815433256329525654085577179e-18), SC_(0.1267136462592e16) }, - { SC_(0.22e2), SC_(0.14e2), SC_(0.4944373422108044095018084359011673077655e-20), SC_(0.10137091700736e17) }, - { SC_(0.22e2), SC_(0.15e2), SC_(0.1373437061696678915282801210836575854904e-21), SC_(0.70959641905152e17) }, - { SC_(0.22e2), SC_(0.16e2), SC_(0.3711992058639672744007570840098853661903e-23), SC_(0.425757851430912e18) }, - { SC_(0.22e2), SC_(0.17e2), SC_(0.9768400154314928273704133789733825426061e-25), SC_(0.212878925715456e19) }, - { SC_(0.22e2), SC_(0.18e2), SC_(0.2504717988285879044539521484547134724631e-26), SC_(0.851515702861824e19) }, - { SC_(0.22e2), SC_(0.19e2), SC_(0.6261794970714697611348803711367836811578e-28), SC_(0.2554547108585472e20) }, - { SC_(0.22e2), SC_(0.2e2), SC_(0.1527267066027975027158244807650691905263e-29), SC_(0.5109094217170944e20) }, - { SC_(0.22e2), SC_(0.21e2), SC_(0.3636350157209464350376773351549266441102e-31), SC_(0.5109094217170944e20) }, - { SC_(0.23e2), SC_(0.1e2), SC_(0.4271641974296023615449923801124544838709e-14), SC_(0.23465490048e13) }, - { SC_(0.23e2), SC_(0.11e2), SC_(0.129443696190788594407573448518925601173e-15), SC_(0.281585880576e14) }, - { SC_(0.23e2), SC_(0.12e2), SC_(0.3807167535023193953163924956438988269794e-17), SC_(0.3097444686336e15) }, - { SC_(0.23e2), SC_(0.13e2), SC_(0.1087762152863769700903978558982568077084e-18), SC_(0.3097444686336e16) }, - { SC_(0.23e2), SC_(0.14e2), SC_(0.3021561535732693613622162663840466880789e-20), SC_(0.27877002177024e17) }, - { SC_(0.23e2), SC_(0.15e2), SC_(0.8166382529007280036816655848217478056187e-22), SC_(0.223016017416192e18) }, - { SC_(0.23e2), SC_(0.16e2), SC_(0.2149048033949284220214909433741441593733e-23), SC_(0.1561112121913344e19) }, - { SC_(0.23e2), SC_(0.17e2), SC_(0.5510379574228933897986947266003696394188e-25), SC_(0.9366672731480064e19) }, - { SC_(0.23e2), SC_(0.18e2), SC_(0.1377594893557233474496736816500924098547e-26), SC_(0.4683336365740032e20) }, - { SC_(0.23e2), SC_(0.19e2), SC_(0.3359987545261545059748138576831522191578e-28), SC_(0.18733345462960128e21) }, - { SC_(0.23e2), SC_(0.2e2), SC_(0.7999970345860821570828901373408386170424e-30), SC_(0.56200036388880384e21) }, - { SC_(0.23e2), SC_(0.21e2), SC_(0.1860458219967632923448581714746136318703e-31), SC_(0.112400072777760768e22) }, - { SC_(0.23e2), SC_(0.22e2), SC_(0.4228314136290074826019503897150309815235e-33), SC_(0.112400072777760768e22) }, - { SC_(0.24e2), SC_(0.1e2), SC_(0.2977205012388137671374189315935288826979e-14), SC_(0.41515867008e13) }, - { SC_(0.24e2), SC_(0.11e2), SC_(0.8756485330553346092277027399809673020527e-16), SC_(0.539706271104e14) }, - { SC_(0.24e2), SC_(0.12e2), SC_(0.2501852951586670312079150685659906577293e-17), SC_(0.6476475253248e15) }, - { SC_(0.24e2), SC_(0.13e2), SC_(0.6949591532185195311330974126833073825815e-19), SC_(0.71241227785728e16) }, - { SC_(0.24e2), SC_(0.14e2), SC_(0.1878267981671674408467830845090019952923e-20), SC_(0.71241227785728e17) }, - { SC_(0.24e2), SC_(0.15e2), SC_(0.4942810478083353706494291697605315665587e-22), SC_(0.641171050071552e18) }, - { SC_(0.24e2), SC_(0.16e2), SC_(0.1267387302072654796536997871180850170663e-23), SC_(0.5129368400572416e19) }, - { SC_(0.24e2), SC_(0.17e2), SC_(0.3168468255181636991342494677952125426658e-25), SC_(0.35905578804006912e20) }, - { SC_(0.24e2), SC_(0.18e2), SC_(0.772797135410155363742071872671250104063e-27), SC_(0.215433472824041472e21) }, - { SC_(0.24e2), SC_(0.19e2), SC_(0.1839993179547988961290647315883928819198e-28), SC_(0.107716736412020736e22) }, - { SC_(0.24e2), SC_(0.2e2), SC_(0.4279053905925555723931737943916113533018e-30), SC_(0.430866945648082944e22) }, - { SC_(0.24e2), SC_(0.21e2), SC_(0.972512251346717209984485896344571257504e-32), SC_(0.1292600836944248832e23) }, - { SC_(0.24e2), SC_(0.22e2), SC_(0.2161138336326038244409968658543491683342e-33), SC_(0.2585201673888497664e23) }, - { SC_(0.24e2), SC_(0.23e2), SC_(0.4698126818100083140021670996833677572483e-35), SC_(0.2585201673888497664e23) }, - { SC_(0.25e2), SC_(0.1e2), SC_(0.2101556479332803062146486575954321524926e-14), SC_(0.71170057728e13) }, - { SC_(0.25e2), SC_(0.11e2), SC_(0.6004447083808008748989961645583775785504e-16), SC_(0.996380808192e14) }, - { SC_(0.25e2), SC_(0.12e2), SC_(0.1667901967724446874719433790439937718196e-17), SC_(0.12952950506496e16) }, - { SC_(0.25e2), SC_(0.13e2), SC_(0.4507843156012018580322794028216047887015e-19), SC_(0.155435406077952e17) }, - { SC_(0.25e2), SC_(0.14e2), SC_(0.1186274514740004889558630007425275759741e-20), SC_(0.1709789466857472e18) }, - { SC_(0.25e2), SC_(0.15e2), SC_(0.3041729524974371511688794890834040409592e-22), SC_(0.1709789466857472e19) }, - { SC_(0.25e2), SC_(0.16e2), SC_(0.760432381243592877922198722708510102398e-24), SC_(0.15388105201717248e20) }, - { SC_(0.25e2), SC_(0.17e2), SC_(0.1854713124984372872980972494411000249751e-25), SC_(0.123104841613737984e21) }, - { SC_(0.25e2), SC_(0.18e2), SC_(0.4415983630915173507097553558121429166074e-27), SC_(0.861733891296165888e21) }, - { SC_(0.25e2), SC_(0.19e2), SC_(0.1026972937422133373743617106539867247924e-28), SC_(0.5170403347776995328e22) }, - { SC_(0.25e2), SC_(0.2e2), SC_(0.233402940323212130396276615122697101801e-30), SC_(0.2585201673888497664e23) }, - { SC_(0.25e2), SC_(0.21e2), SC_(0.5186732007182491786583924780504380040021e-32), SC_(0.10340806695553990656e24) }, - { SC_(0.25e2), SC_(0.22e2), SC_(0.1127550436344019953605201039240082617396e-33), SC_(0.31022420086661971968e24) }, - { SC_(0.25e2), SC_(0.23e2), SC_(0.2399043481583021177883406466468260888076e-35), SC_(0.62044840173323943936e24) }, - { SC_(0.25e2), SC_(0.24e2), SC_(0.4998007253297960787257096805142210183493e-37), SC_(0.62044840173323943936e24) }, - { SC_(0.26e2), SC_(0.1e2), SC_(0.1501111770952002187247490411395943946376e-14), SC_(0.11861676288e14) }, - { SC_(0.26e2), SC_(0.11e2), SC_(0.4169754919311117186798584476099844295489e-16), SC_(0.17792514432e15) }, - { SC_(0.26e2), SC_(0.12e2), SC_(0.1126960789003004645080698507054011971754e-17), SC_(0.249095202048e16) }, - { SC_(0.26e2), SC_(0.13e2), SC_(0.2965686286850012223896575018563189399352e-19), SC_(0.3238237626624e17) }, - { 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}}, + {{ SC_(0.22e2), SC_(0.18e2), SC_(0.2504717988285879044539521484547134724631e-26), SC_(0.851515702861824e19) }}, + {{ SC_(0.22e2), SC_(0.19e2), SC_(0.6261794970714697611348803711367836811578e-28), SC_(0.2554547108585472e20) }}, + {{ SC_(0.22e2), SC_(0.2e2), SC_(0.1527267066027975027158244807650691905263e-29), SC_(0.5109094217170944e20) }}, + {{ SC_(0.22e2), SC_(0.21e2), SC_(0.3636350157209464350376773351549266441102e-31), SC_(0.5109094217170944e20) }}, + {{ SC_(0.23e2), SC_(0.1e2), SC_(0.4271641974296023615449923801124544838709e-14), SC_(0.23465490048e13) }}, + {{ SC_(0.23e2), SC_(0.11e2), SC_(0.129443696190788594407573448518925601173e-15), SC_(0.281585880576e14) }}, + {{ SC_(0.23e2), SC_(0.12e2), SC_(0.3807167535023193953163924956438988269794e-17), SC_(0.3097444686336e15) }}, + {{ SC_(0.23e2), SC_(0.13e2), SC_(0.1087762152863769700903978558982568077084e-18), SC_(0.3097444686336e16) }}, + {{ SC_(0.23e2), SC_(0.14e2), SC_(0.3021561535732693613622162663840466880789e-20), SC_(0.27877002177024e17) }}, + {{ SC_(0.23e2), SC_(0.15e2), SC_(0.8166382529007280036816655848217478056187e-22), SC_(0.223016017416192e18) }}, + {{ SC_(0.23e2), SC_(0.16e2), SC_(0.2149048033949284220214909433741441593733e-23), SC_(0.1561112121913344e19) }}, + {{ SC_(0.23e2), SC_(0.17e2), SC_(0.5510379574228933897986947266003696394188e-25), SC_(0.9366672731480064e19) }}, + {{ SC_(0.23e2), SC_(0.18e2), SC_(0.1377594893557233474496736816500924098547e-26), SC_(0.4683336365740032e20) }}, + {{ SC_(0.23e2), SC_(0.19e2), SC_(0.3359987545261545059748138576831522191578e-28), SC_(0.18733345462960128e21) }}, + {{ SC_(0.23e2), SC_(0.2e2), SC_(0.7999970345860821570828901373408386170424e-30), SC_(0.56200036388880384e21) }}, + {{ SC_(0.23e2), SC_(0.21e2), SC_(0.1860458219967632923448581714746136318703e-31), SC_(0.112400072777760768e22) }}, + {{ SC_(0.23e2), SC_(0.22e2), SC_(0.4228314136290074826019503897150309815235e-33), SC_(0.112400072777760768e22) }}, + {{ SC_(0.24e2), SC_(0.1e2), SC_(0.2977205012388137671374189315935288826979e-14), SC_(0.41515867008e13) }}, + {{ SC_(0.24e2), SC_(0.11e2), SC_(0.8756485330553346092277027399809673020527e-16), SC_(0.539706271104e14) }}, + {{ SC_(0.24e2), SC_(0.12e2), SC_(0.2501852951586670312079150685659906577293e-17), SC_(0.6476475253248e15) }}, + {{ SC_(0.24e2), SC_(0.13e2), SC_(0.6949591532185195311330974126833073825815e-19), SC_(0.71241227785728e16) }}, + {{ SC_(0.24e2), SC_(0.14e2), SC_(0.1878267981671674408467830845090019952923e-20), SC_(0.71241227785728e17) }}, + {{ SC_(0.24e2), SC_(0.15e2), SC_(0.4942810478083353706494291697605315665587e-22), SC_(0.641171050071552e18) }}, + {{ SC_(0.24e2), SC_(0.16e2), SC_(0.1267387302072654796536997871180850170663e-23), SC_(0.5129368400572416e19) }}, + {{ SC_(0.24e2), SC_(0.17e2), SC_(0.3168468255181636991342494677952125426658e-25), SC_(0.35905578804006912e20) }}, + {{ SC_(0.24e2), SC_(0.18e2), SC_(0.772797135410155363742071872671250104063e-27), SC_(0.215433472824041472e21) }}, + {{ SC_(0.24e2), SC_(0.19e2), SC_(0.1839993179547988961290647315883928819198e-28), SC_(0.107716736412020736e22) }}, + {{ SC_(0.24e2), SC_(0.2e2), SC_(0.4279053905925555723931737943916113533018e-30), SC_(0.430866945648082944e22) }}, + {{ SC_(0.24e2), SC_(0.21e2), SC_(0.972512251346717209984485896344571257504e-32), SC_(0.1292600836944248832e23) }}, + {{ SC_(0.24e2), SC_(0.22e2), SC_(0.2161138336326038244409968658543491683342e-33), SC_(0.2585201673888497664e23) }}, + {{ SC_(0.24e2), SC_(0.23e2), SC_(0.4698126818100083140021670996833677572483e-35), SC_(0.2585201673888497664e23) }}, + {{ SC_(0.25e2), SC_(0.1e2), SC_(0.2101556479332803062146486575954321524926e-14), SC_(0.71170057728e13) }}, + {{ SC_(0.25e2), SC_(0.11e2), SC_(0.6004447083808008748989961645583775785504e-16), SC_(0.996380808192e14) }}, + {{ SC_(0.25e2), SC_(0.12e2), SC_(0.1667901967724446874719433790439937718196e-17), SC_(0.12952950506496e16) }}, + {{ SC_(0.25e2), SC_(0.13e2), SC_(0.4507843156012018580322794028216047887015e-19), SC_(0.155435406077952e17) }}, + {{ SC_(0.25e2), SC_(0.14e2), SC_(0.1186274514740004889558630007425275759741e-20), SC_(0.1709789466857472e18) }}, + {{ SC_(0.25e2), SC_(0.15e2), SC_(0.3041729524974371511688794890834040409592e-22), SC_(0.1709789466857472e19) }}, + {{ SC_(0.25e2), SC_(0.16e2), SC_(0.760432381243592877922198722708510102398e-24), SC_(0.15388105201717248e20) }}, + {{ SC_(0.25e2), SC_(0.17e2), SC_(0.1854713124984372872980972494411000249751e-25), SC_(0.123104841613737984e21) }}, + {{ SC_(0.25e2), SC_(0.18e2), SC_(0.4415983630915173507097553558121429166074e-27), SC_(0.861733891296165888e21) }}, + {{ SC_(0.25e2), SC_(0.19e2), SC_(0.1026972937422133373743617106539867247924e-28), SC_(0.5170403347776995328e22) }}, + {{ SC_(0.25e2), SC_(0.2e2), SC_(0.233402940323212130396276615122697101801e-30), SC_(0.2585201673888497664e23) }}, + {{ SC_(0.25e2), SC_(0.21e2), SC_(0.5186732007182491786583924780504380040021e-32), SC_(0.10340806695553990656e24) }}, + {{ SC_(0.25e2), SC_(0.22e2), SC_(0.1127550436344019953605201039240082617396e-33), SC_(0.31022420086661971968e24) }}, + {{ SC_(0.25e2), SC_(0.23e2), SC_(0.2399043481583021177883406466468260888076e-35), SC_(0.62044840173323943936e24) }}, + {{ SC_(0.25e2), SC_(0.24e2), SC_(0.4998007253297960787257096805142210183493e-37), SC_(0.62044840173323943936e24) }}, + {{ SC_(0.26e2), SC_(0.1e2), SC_(0.1501111770952002187247490411395943946376e-14), SC_(0.11861676288e14) }}, + {{ SC_(0.26e2), SC_(0.11e2), SC_(0.4169754919311117186798584476099844295489e-16), SC_(0.17792514432e15) }}, + {{ SC_(0.26e2), SC_(0.12e2), SC_(0.1126960789003004645080698507054011971754e-17), SC_(0.249095202048e16) }}, + {{ SC_(0.26e2), SC_(0.13e2), SC_(0.2965686286850012223896575018563189399352e-19), SC_(0.3238237626624e17) }}, + {{ SC_(0.26e2), SC_(0.14e2), SC_(0.760432381243592877922198722708510102398e-21), SC_(0.38858851519488e18) }}, + {{ SC_(0.26e2), SC_(0.15e2), SC_(0.1901080953108982194805496806771275255995e-22), SC_(0.427447366714368e19) }}, + {{ SC_(0.26e2), SC_(0.16e2), SC_(0.4636782812460932182452431236027500624378e-24), SC_(0.427447366714368e20) }}, + {{ SC_(0.26e2), SC_(0.17e2), SC_(0.1103995907728793376774388389530357291519e-25), SC_(0.3847026300429312e21) }}, + {{ SC_(0.26e2), SC_(0.18e2), SC_(0.2567432343555333434359042766349668119811e-27), SC_(0.30776210403434496e22) }}, + {{ SC_(0.26e2), SC_(0.19e2), SC_(0.5835073508080303259906915378067427545024e-29), SC_(0.215433472824041472e23) }}, + {{ SC_(0.26e2), SC_(0.2e2), SC_(0.1296683001795622946645981195126095010005e-30), SC_(0.1292600836944248832e24) }}, + {{ SC_(0.26e2), SC_(0.21e2), SC_(0.281887609086004988401300259810020654349e-32), SC_(0.646300418472124416e24) }}, + {{ SC_(0.26e2), SC_(0.22e2), SC_(0.5997608703957552944708516166170652220191e-34), SC_(0.2585201673888497664e25) }}, + {{ SC_(0.26e2), SC_(0.23e2), SC_(0.1249501813324490196814274201285552545873e-35), SC_(0.7755605021665492992e25) }}, + {{ SC_(0.26e2), SC_(0.24e2), SC_(0.2550003700662224891457702451603168460966e-37), SC_(0.15511210043330985984e26) }}, + {{ SC_(0.26e2), SC_(0.25e2), SC_(0.5100007401324449782915404903206336921931e-39), SC_(0.15511210043330985984e26) }}, + {{ SC_(0.27e2), SC_(0.1e2), SC_(0.1084136279020890468567631963785959516827e-14), SC_(0.19275223968e14) }}, + {{ SC_(0.27e2), SC_(0.11e2), SC_(0.293009805140781207720981611834043112656e-16), SC_(0.308403583488e15) }}, + {{ SC_(0.27e2), SC_(0.12e2), SC_(0.7710784345810031782131095048264292438315e-18), SC_(0.462605375232e16) }}, + {{ SC_(0.27e2), SC_(0.13e2), SC_(0.1977124191233341482597716679042126266235e-19), SC_(0.6476475253248e17) }}, + {{ SC_(0.27e2), SC_(0.14e2), SC_(0.4942810478083353706494291697605315665587e-21), SC_(0.84194178292224e18) }}, + {{ SC_(0.27e2), SC_(0.15e2), SC_(0.1205563531239842367437632121367150162338e-22), SC_(0.1010330139506688e20) }}, + {{ SC_(0.27e2), SC_(0.16e2), SC_(0.2870389360094862779613409812778928957948e-24), SC_(0.11113631534573568e21) }}, + {{ SC_(0.27e2), SC_(0.17e2), SC_(0.6675324093243866929333511192509137111507e-26), SC_(0.11113631534573568e22) }}, + {{ SC_(0.27e2), SC_(0.18e2), SC_(0.1517119112100878847575797998297531161706e-27), SC_(0.100022683811162112e23) }}, + {{ SC_(0.27e2), SC_(0.19e2), SC_(0.3371375804668619661279551107327847026014e-29), SC_(0.800181470489296896e23) }}, + {{ SC_(0.27e2), SC_(0.2e2), SC_(0.7329077836236129698433806755060537013074e-31), SC_(0.5601270293425078272e24) }}, + {{ SC_(0.27e2), SC_(0.21e2), SC_(0.155937826302896376562421420320436957725e-32), SC_(0.33607621760550469632e25) }}, + {{ SC_(0.27e2), SC_(0.22e2), SC_(0.324870471464367451171711292334243661927e-34), SC_(0.16803810880275234816e26) }}, + {{ SC_(0.27e2), SC_(0.23e2), SC_(0.6630009621721784717790026374168237998511e-36), SC_(0.67215243521100939264e26) }}, + {{ SC_(0.27e2), SC_(0.24e2), SC_(0.1326001924344356943558005274833647599702e-37), SC_(0.201645730563302817792e27) }}, + {{ SC_(0.27e2), SC_(0.25e2), SC_(0.2600003773224229301094127989869897254318e-39), SC_(0.403291461126605635584e27) }}, + {{ SC_(0.27e2), SC_(0.26e2), SC_(0.5000007256200440963642553826672879335227e-41), SC_(0.403291461126605635584e27) }}, + {{ SC_(0.28e2), SC_(0.1e2), SC_(0.7911264738801092608466503519519164041712e-15), SC_(0.30613591008e14) }}, + {{ SC_(0.28e2), SC_(0.11e2), SC_(0.2081911773368708581175395663031358958345e-16), SC_(0.520431047136e15) }}, + {{ SC_(0.28e2), SC_(0.12e2), SC_(0.5338235316330022003013835033413740918834e-18), SC_(0.8326896754176e16) }}, + {{ SC_(0.28e2), SC_(0.13e2), SC_(0.1334558829082505500753458758353435229708e-19), SC_(0.12490345131264e18) }}, + {{ SC_(0.28e2), SC_(0.14e2), SC_(0.3255021534347574392081606727691305438313e-21), SC_(0.174864831837696e19) }}, + {{ SC_(0.28e2), SC_(0.15e2), SC_(0.775005127225612950495620649450310818646e-23), SC_(0.2273242813890048e20) }}, + {{ SC_(0.28e2), SC_(0.16e2), SC_(0.1802337505175844070920048021977467020107e-24), SC_(0.27278913766680576e21) }}, + {{ SC_(0.28e2), SC_(0.17e2), SC_(0.4096221602672372888454654595403334136607e-26), SC_(0.300068051433486336e22) }}, + {{ SC_(0.28e2), SC_(0.18e2), SC_(0.9102714672605273085454787989785186970237e-28), SC_(0.300068051433486336e23) }}, + {{ SC_(0.28e2), SC_(0.19e2), SC_(0.197885101578375501857712782386634499353e-29), SC_(0.2700612462901377024e24) }}, + {{ SC_(0.28e2), SC_(0.2e2), SC_(0.4210321310178202167185378348651797858574e-31), SC_(0.21604899703211016192e25) }}, + {{ SC_(0.28e2), SC_(0.21e2), SC_(0.877150272953792118163620489302457887203e-33), SC_(0.151234297922477113344e26) }}, + {{ SC_(0.28e2), SC_(0.22e2), SC_(0.1790102597864881873803307121025424259598e-34), SC_(0.907405787534862680064e26) }}, + {{ SC_(0.28e2), SC_(0.23e2), SC_(0.3580205195729763747606614242050848519196e-36), SC_(0.453702893767431340032e27) }}, + {{ SC_(0.28e2), SC_(0.24e2), SC_(0.7020010187705419112954145572648722586658e-38), SC_(0.1814811575069725360128e28) }}, + {{ SC_(0.28e2), SC_(0.25e2), SC_(0.1350001959174119060183489533201677420511e-39), SC_(0.5444434725209176080384e28) }}, + {{ SC_(0.28e2), SC_(0.26e2), SC_(0.2547173507875696339968848175852221548134e-41), SC_(0.10888869450418352160768e29) }}, + {{ SC_(0.28e2), SC_(0.27e2), SC_(0.4716987977547585814757126251578188052101e-43), SC_(0.10888869450418352160768e29) }}, + {{ SC_(0.29e2), SC_(0.1e2), SC_(0.5829352965432384027291107856487805083366e-15), SC_(0.47621141568e14) }}, + {{ SC_(0.29e2), SC_(0.11e2), SC_(0.1494705888572406160843873809355847457273e-16), SC_(0.857180548224e15) }}, + {{ SC_(0.29e2), SC_(0.12e2), SC_(0.3736764721431015402109684523389618643184e-18), SC_(0.14572069319808e17) }}, + {{ SC_(0.29e2), SC_(0.13e2), SC_(0.9114060296173208297828498837535655227277e-20), SC_(0.233153109116928e18) }}, + {{ SC_(0.29e2), SC_(0.14e2), SC_(0.2170014356231716261387737818460870292209e-21), SC_(0.349729663675392e19) }}, + {{ SC_(0.29e2), SC_(0.15e2), SC_(0.50465450144923633985761344615369076563e-23), SC_(0.4896215291455488e20) }}, + {{ SC_(0.29e2), SC_(0.16e2), SC_(0.114694204874826440876730328671293355825e-24), SC_(0.63650798788921344e21) }}, + {{ SC_(0.29e2), SC_(0.17e2), SC_(0.2548760108329476463927340637139852351666e-26), SC_(0.763809585467056128e22) }}, + {{ SC_(0.29e2), SC_(0.18e2), SC_(0.5540782844194514052015957906825765981884e-28), SC_(0.8401905440137617408e23) }}, + {{ SC_(0.29e2), SC_(0.19e2), SC_(0.1178889966849896606811905937622503400401e-29), SC_(0.8401905440137617408e24) }}, + {{ SC_(0.29e2), SC_(0.2e2), SC_(0.2456020764270617930858137370046882084168e-31), SC_(0.75617148961238556672e25) }}, + {{ SC_(0.29e2), SC_(0.21e2), SC_(0.5012287274021669246649259938871187926874e-33), SC_(0.604937191689908453376e26) }}, + {{ SC_(0.29e2), SC_(0.22e2), SC_(0.1002457454804333849329851987774237585375e-34), SC_(0.4234560341829359173632e27) }}, + {{ SC_(0.29e2), SC_(0.23e2), SC_(0.1965602852557517351627160760341642324264e-36), SC_(0.25407362050976155041792e28) }}, + {{ SC_(0.29e2), SC_(0.24e2), SC_(0.3780005485687533368513770692964696777431e-38), SC_(0.12703681025488077520896e29) }}, + {{ SC_(0.29e2), SC_(0.25e2), SC_(0.7132085822051949751912774892386220334776e-40), SC_(0.50814724101952310083584e29) }}, + {{ SC_(0.29e2), SC_(0.26e2), SC_(0.1320756633713324028131995350441892654588e-41), SC_(0.152444172305856930250752e30) }}, + {{ SC_(0.29e2), SC_(0.27e2), SC_(0.2401375697660589142058173364439804826524e-43), SC_(0.304888344611713860501504e30) }}, + {{ SC_(0.29e2), SC_(0.28e2), SC_(0.4288170888679623467961023865071080047364e-45), SC_(0.304888344611713860501504e30) }} } }; -#undef SC_ - diff --git a/test/tgamma_ratio_data.ipp b/test/tgamma_ratio_data.ipp index a5f86c315..4ad7ad7a3 100644 --- a/test/tgamma_ratio_data.ipp +++ b/test/tgamma_ratio_data.ipp @@ -3,408 +3,405 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 400> tgamma_ratio_data = { { - { SC_(6.68193912506103515625), SC_(6.68193912506103515625), SC_(1) }, - { SC_(6.68193912506103515625), SC_(8.095367431640625), SC_(0.06544775114440229981894259276990196062764) }, - { SC_(6.68193912506103515625), SC_(8.50289630889892578125), SC_(0.02833082889188931171456297874515804727699) }, - { SC_(6.68193912506103515625), SC_(11.04233455657958984375), SC_(0.9977723749373989179839784596883914860086e-4) }, - { SC_(6.68193912506103515625), SC_(12.6096343994140625), SC_(0.2224848351207471598094573384811702572789e-5) }, - { SC_(6.68193912506103515625), SC_(15.36791515350341796875), SC_(0.1707401795086213382244662934709192347257e-8) }, - { SC_(6.68193912506103515625), SC_(16.792018890380859375), SC_(0.3420632447590243481697274715444998893408e-10) }, - { SC_(6.68193912506103515625), SC_(28.25031280517578125), SC_(0.1600680453581408921824330663433115251581e-25) }, - { SC_(6.68193912506103515625), SC_(28.2665882110595703125), SC_(0.1516395254249637529260062571562632237052e-25) }, - { SC_(6.68193912506103515625), SC_(32.353244781494140625), SC_(0.1435206894862598198928388181910160004221e-31) }, - { SC_(6.68193912506103515625), SC_(41.1067352294921875), SC_(0.3302103464979977987816033282184687805192e-45) }, - { SC_(6.68193912506103515625), SC_(42.080410003662109375), SC_(0.886133585915892288509502556440259057933e-47) }, - { SC_(6.68193912506103515625), SC_(45.4780120849609375), SC_(0.2445790945282646979483178649067515339092e-52) }, - { SC_(6.68193912506103515625), SC_(45.842041015625), SC_(0.6109956711604874877647044786673395753644e-53) }, - { SC_(6.68193912506103515625), SC_(47.9603271484375), SC_(0.1802664125152357631935884543327977871009e-56) }, - { SC_(6.68193912506103515625), SC_(48.314647674560546875), SC_(0.4585435903890089500439815393256424830955e-57) }, - { SC_(6.68193912506103515625), SC_(48.4493560791015625), SC_(0.2722991298511892486629788976421558265475e-57) }, - { SC_(6.68193912506103515625), SC_(48.50565338134765625), SC_(0.2189817526247552395152959212887295282992e-57) }, - { SC_(6.68193912506103515625), SC_(49.65830230712890625), SC_(0.2491707234921651072352951178714074480602e-59) }, - { SC_(6.68193912506103515625), SC_(49.830142974853515625), SC_(0.1275499540450052064566893368701946482382e-59) }, - { SC_(8.095367431640625), SC_(6.68193912506103515625), SC_(15.27936380569631379215981282038521263139) }, - { SC_(8.095367431640625), SC_(8.095367431640625), SC_(1) }, - { SC_(8.095367431640625), SC_(8.50289630889892578125), SC_(0.4328770415561089543785983031850532551013) }, - { SC_(8.095367431640625), SC_(11.04233455657958984375), SC_(0.001524532711194214483439552686740177905313) }, - { SC_(8.095367431640625), SC_(12.6096343994140625), SC_(0.3399426737060256217390151315994565352827e-4) }, - { SC_(8.095367431640625), SC_(15.36791515350341796875), SC_(0.2608801318962120302585268540253614111335e-7) }, - { SC_(8.095367431640625), SC_(16.792018890380859375), SC_(0.5226508761230075927654898387420647235484e-9) }, - { SC_(8.095367431640625), SC_(28.25031280517578125), SC_(0.2445737898693733797769611259209203584443e-24) }, - { SC_(8.095367431640625), SC_(28.2665882110595703125), SC_(0.2316955476291157102884553711299427658036e-24) }, - { SC_(8.095367431640625), SC_(32.353244781494140625), SC_(0.2192904828304937772446028970624034599691e-30) }, - { SC_(8.095367431640625), SC_(41.1067352294921875), SC_(0.5045404016547946090253729607520301559963e-44) }, - { SC_(8.095367431640625), SC_(42.080410003662109375), SC_(0.1353955743965516944489997901950715452755e-45) }, - { SC_(8.095367431640625), SC_(45.4780120849609375), SC_(0.3737012964565144972084775063603050427547e-51) }, - { SC_(8.095367431640625), SC_(45.842041015625), SC_(0.9335625143366679579486394992496451351018e-52) }, - { SC_(8.095367431640625), SC_(47.9603271484375), SC_(0.2754356098768014320479195593046571558735e-55) }, - { SC_(8.095367431640625), SC_(48.314647674560546875), SC_(0.7006254338323859447417411411637098417379e-56) }, - { SC_(8.095367431640625), SC_(48.4493560791015625), SC_(0.4160557468970861681934763285488463143071e-56) }, - { SC_(8.095367431640625), SC_(48.50565338134765625), SC_(0.3345901865162628968218063609001765927876e-56) }, - { SC_(8.095367431640625), SC_(49.65830230712890625), SC_(0.3807170133965351751944945486685393449817e-58) }, - { SC_(8.095367431640625), SC_(49.830142974853515625), SC_(0.1948882151253480684761778785767440869907e-58) }, - { SC_(8.50289630889892578125), SC_(6.68193912506103515625), SC_(35.29723764228744086812043153239973434675) }, - { SC_(8.50289630889892578125), SC_(8.095367431640625), SC_(2.310124825297257793166027233518450467265) }, - { SC_(8.50289630889892578125), SC_(8.50289630889892578125), SC_(1) }, - { SC_(8.50289630889892578125), SC_(11.04233455657958984375), SC_(0.003521860863107489503907274588697768037321) }, - { SC_(8.50289630889892578125), SC_(12.6096343994140625), SC_(0.7853100097062151498541705753484156861086e-4) }, - { SC_(8.50289630889892578125), SC_(15.36791515350341796875), SC_(0.6026656691202623868522041531664940403622e-7) }, - { SC_(8.50289630889892578125), SC_(16.792018890380859375), SC_(0.1207388763895121639743664392369700074862e-8) }, - { SC_(8.50289630889892578125), SC_(28.25031280517578125), SC_(0.564995983594274416859732458938454292755e-24) }, - { SC_(8.50289630889892578125), SC_(28.2665882110595703125), SC_(0.5352456364888634023094937531252471776606e-24) }, - { SC_(8.50289630889892578125), SC_(32.353244781494140625), SC_(0.5065883883381457468092824152960142285326e-30) }, - { SC_(8.50289630889892578125), SC_(41.1067352294921875), SC_(0.1165551307228190672944688371949229156942e-43) }, - { SC_(8.50289630889892578125), SC_(42.080410003662109375), SC_(0.3127806776488558533920147278994474194652e-45) }, - { SC_(8.50289630889892578125), SC_(45.4780120849609375), SC_(0.8632966421899642956616439002226661768323e-51) }, - { SC_(8.50289630889892578125), SC_(45.842041015625), SC_(0.2156645940336063790233453759917649217215e-51) }, - { SC_(8.50289630889892578125), SC_(47.9603271484375), SC_(0.636290640147289561320766371462864805633e-55) }, - { SC_(8.50289630889892578125), SC_(48.314647674560546875), SC_(0.1618532207930856030225979904296120628837e-55) }, - { SC_(8.50289630889892578125), SC_(48.4493560791015625), SC_(0.9611407096145512904645460867653415148676e-56) }, - { SC_(8.50289630889892578125), SC_(48.50565338134765625), SC_(0.7729450961720587246333022260051616437986e-56) }, - { SC_(8.50289630889892578125), SC_(49.65830230712890625), SC_(0.8795038240603645764255409327191808130351e-58) }, - { SC_(8.50289630889892578125), SC_(49.830142974853515625), SC_(0.4502161039189391004948453748106238664575e-58) }, - { SC_(11.04233455657958984375), SC_(6.68193912506103515625), SC_(10022.32598454873883529802018481680750483) }, - { SC_(11.04233455657958984375), SC_(8.095367431640625), SC_(655.9386969248226283606008285879854206903) }, - { SC_(11.04233455657958984375), SC_(8.50289630889892578125), SC_(283.9408025669864016979029738036125553433) }, - { SC_(11.04233455657958984375), SC_(11.04233455657958984375), SC_(1) }, - { SC_(11.04233455657958984375), SC_(12.6096343994140625), SC_(0.02229815544198706106548155624884338219975) }, - { SC_(11.04233455657958984375), SC_(15.36791515350341796875), SC_(0.1711213737695771757346056723032012217735e-4) }, - { SC_(11.04233455657958984375), SC_(16.792018890380859375), SC_(0.3428269346307424929677451108232473785575e-6) }, - { SC_(11.04233455657958984375), SC_(28.25031280517578125), SC_(0.1604254130288821602431198288556314166807e-21) }, - { SC_(11.04233455657958984375), SC_(28.2665882110595703125), SC_(0.1519780755951253359775307669534328048275e-21) }, - { SC_(11.04233455657958984375), SC_(32.353244781494140625), SC_(0.1438411135558492779877017607560708527594e-27) }, - { SC_(11.04233455657958984375), SC_(41.1067352294921875), SC_(0.3309475736073725983644333568012576866264e-41) }, - { SC_(11.04233455657958984375), SC_(42.080410003662109375), SC_(0.8881119663906199633527956939754857810864e-43) }, - { SC_(11.04233455657958984375), SC_(45.4780120849609375), SC_(0.2451251414368029552147021978423765349146e-48) }, - { SC_(11.04233455657958984375), SC_(45.842041015625), SC_(0.6123597791518550235695817819538449632323e-49) }, - { SC_(11.04233455657958984375), SC_(47.9603271484375), SC_(0.180668875029282936658813531008123567654e-52) }, - { SC_(11.04233455657958984375), SC_(48.314647674560546875), SC_(0.4595673341004037743757791338005707049264e-53) }, - { SC_(11.04233455657958984375), SC_(48.4493560791015625), SC_(0.2729070644677585167543616613362210307431e-53) }, - { SC_(11.04233455657958984375), SC_(48.50565338134765625), SC_(0.2194706509473108430521121242061760144749e-53) }, - { SC_(11.04233455657958984375), SC_(49.65830230712890625), SC_(0.2497270216644335227261900379388968235955e-55) }, - { SC_(11.04233455657958984375), SC_(49.830142974853515625), SC_(0.127834721875325319931113426696772699846e-55) }, - { SC_(12.6096343994140625), SC_(6.68193912506103515625), SC_(449468.8365871225090880637003804075021215) }, - { SC_(12.6096343994140625), SC_(8.095367431640625), SC_(29416.72456411801748141580864552978721433) }, - { SC_(12.6096343994140625), SC_(8.50289630889892578125), SC_(12733.82470158632612073644637648016869683) }, - { SC_(12.6096343994140625), SC_(11.04233455657958984375), SC_(44.84675885418828848059201630601876129123) }, - { SC_(12.6096343994140625), SC_(12.6096343994140625), SC_(1) }, - { SC_(12.6096343994140625), SC_(15.36791515350341796875), SC_(0.0007674238984241648745176133088803894583239) }, - { SC_(12.6096343994140625), SC_(16.792018890380859375), SC_(0.1537467686610548047972289678594381553999e-4) }, - { SC_(12.6096343994140625), SC_(28.25031280517578125), SC_(0.7194559812189834234873335855778439262532e-20) }, - { SC_(12.6096343994140625), SC_(28.2665882110595703125), SC_(0.6815724107338184201427157411756637985805e-20) }, - { SC_(12.6096343994140625), SC_(32.353244781494140625), SC_(0.6450807732957086655802565782661071132734e-26) }, - { SC_(12.6096343994140625), SC_(41.1067352294921875), SC_(0.1484192602694856741116728422617234274272e-39) }, - { SC_(12.6096343994140625), SC_(42.080410003662109375), SC_(0.3982894319223910751678842349927917812786e-41) }, - { SC_(12.6096343994140625), SC_(45.4780120849609375), SC_(0.1099306810711509945366434998730348639623e-46) }, - { SC_(12.6096343994140625), SC_(45.842041015625), SC_(0.274623513476272391811856859108919204364e-47) }, - { SC_(12.6096343994140625), SC_(47.9603271484375), SC_(0.810241347089573191684429945851439473934e-51) }, - { SC_(12.6096343994140625), SC_(48.314647674560546875), SC_(0.2061010540966299032852947974148368428554e-51) }, - { SC_(12.6096343994140625), SC_(48.4493560791015625), SC_(0.1223899730978998331529903787096767961407e-51) }, - { SC_(12.6096343994140625), SC_(48.50565338134765625), SC_(0.9842547358605779833538923712423232570025e-52) }, - { SC_(12.6096343994140625), SC_(49.65830230712890625), SC_(0.111994475199595046236871390285568219201e-53) }, - { SC_(12.6096343994140625), SC_(49.830142974853515625), SC_(0.5732972945134943081299851732612679934763e-54) }, - { SC_(15.36791515350341796875), SC_(6.68193912506103515625), SC_(585685222.3524258951890582394256083001576) }, - { SC_(15.36791515350341796875), SC_(8.095367431640625), SC_(38331780.68147549731194464361117084556401) }, - { SC_(15.36791515350341796875), SC_(8.50289630889892578125), SC_(16592947.81897472326464314439304676524505) }, - { SC_(15.36791515350341796875), SC_(11.04233455657958984375), SC_(58438.05352723185438142316878015214017381) }, - { SC_(15.36791515350341796875), SC_(12.6096343994140625), SC_(1303.060801277376142822908410792545798171) }, - { SC_(15.36791515350341796875), SC_(15.36791515350341796875), SC_(1) }, - { SC_(15.36791515350341796875), SC_(16.792018890380859375), SC_(0.02003413875652814571066652179078989954041) }, - { SC_(15.36791515350341796875), SC_(28.25031280517578125), SC_(0.9374948873710094212165195726862414559537e-17) }, - { SC_(15.36791515350341796875), SC_(28.2665882110595703125), SC_(0.8881302916593623546835793196764015323998e-17) }, - { SC_(15.36791515350341796875), SC_(32.353244781494140625), SC_(0.8405794693393355603396329554611706213959e-23) }, - { SC_(15.36791515350341796875), SC_(41.1067352294921875), SC_(0.1933993202117514403001606514962407598318e-36) }, - { SC_(15.36791515350341796875), SC_(42.080410003662109375), SC_(0.5189953463011018705972746440289999179347e-38) }, - { SC_(15.36791515350341796875), SC_(45.4780120849609375), SC_(0.1432463613615417012262764752176405209169e-43) }, - { SC_(15.36791515350341796875), SC_(45.842041015625), SC_(0.3578511355199998082650674837507222484761e-44) }, - { 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SC_(87.88422233386534838722699682176254064215) }}, + {{ SC_(49.65830230712890625), SC_(49.65830230712890625), SC_(1) }}, + {{ SC_(49.65830230712890625), SC_(49.830142974853515625), SC_(0.5118978355778457700907478004290928982057) }}, + {{ SC_(49.830142974853515625), SC_(6.68193912506103515625), SC_(0.7840065545199304670108533691898249387968e60) }}, + {{ SC_(49.830142974853515625), SC_(8.095367431640625), SC_(0.5131146587580068328804320686790697457432e59) }}, + {{ SC_(49.830142974853515625), SC_(8.50289630889892578125), SC_(0.2221155554622383892333093987944533873854e59) }}, + {{ SC_(49.830142974853515625), SC_(11.04233455657958984375), SC_(0.782260081869838348283677686535832364175e56) }}, + {{ SC_(49.830142974853515625), SC_(12.6096343994140625), SC_(0.1744295690159517988946627267959914710007e55) }}, + {{ SC_(49.830142974853515625), SC_(15.36791515350341796875), SC_(0.1338614198546686499416667263462438494101e52) }}, + {{ SC_(49.830142974853515625), SC_(16.792018890380859375), SC_(0.26817982595143034220545161257463255727e50) }}, + {{ SC_(49.830142974853515625), SC_(28.25031280517578125), SC_(12549439672997599030300754159544767.03381) }}, + {{ SC_(49.830142974853515625), SC_(28.2665882110595703125), SC_(11888638185746322677793115992561779.63174) }}, + {{ SC_(49.830142974853515625), SC_(32.353244781494140625), SC_(11252116126644737085315595239.69631493006) }}, + {{ SC_(49.830142974853515625), SC_(41.1067352294921875), SC_(258887076024727.6417888699288378265039062) }}, + {{ SC_(49.830142974853515625), SC_(42.080410003662109375), SC_(6947345395383.094961087609307748110446687) }}, + {{ SC_(49.830142974853515625), SC_(45.4780120849609375), SC_(19175161.3208709184277483875675091000146) }}, + {{ SC_(49.830142974853515625), SC_(45.842041015625), SC_(4790246.109731262408906051742019966433475) }}, + {{ SC_(49.830142974853515625), SC_(47.9603271484375), SC_(1413.300489717384632443829918755401512936) }}, + {{ SC_(49.830142974853515625), SC_(48.314647674560546875), SC_(359.5011803980852094949309930259792159491) }}, + {{ SC_(49.830142974853515625), SC_(48.4493560791015625), SC_(213.4843025934060293962890224642100962277) }}, + {{ SC_(49.830142974853515625), SC_(48.50565338134765625), SC_(171.6831293780700953348759427887881234575) }}, + {{ SC_(49.830142974853515625), SC_(49.65830230712890625), SC_(1.953514804123306623532978094346942918559) }}, + {{ SC_(49.830142974853515625), SC_(49.830142974853515625), SC_(1) }} } }; -#undef SC_ - diff --git a/test/zeta_1_below_data.ipp b/test/zeta_1_below_data.ipp index 17891a29d..b0be1c31d 100644 --- a/test/zeta_1_below_data.ipp +++ b/test/zeta_1_below_data.ipp @@ -3,32 +3,29 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 24> zeta_1_below_data = {{ - { SC_(0.02141654491424560546875), SC_(-0.5201506602793944998316548018699690797681) }, - { SC_(0.50472259521484375), SC_(-1.479059796502255763615575236860218694317) }, - { SC_(0.753675937652587890625), SC_(-3.500701844470537839375475836745309608254) }, - { SC_(0.892135083675384521484375), SC_(-8.701549551111914711016864206105707387913) }, - { SC_(0.963824570178985595703125), SC_(-27.06849649507583530629721672895651369373) }, - { SC_(0.969254791736602783203125), SC_(-31.95042124075855399021415469463730656365) }, - { SC_(0.98464930057525634765625), SC_(-64.56751477719026237096105864334609394117) }, - { SC_(0.992201328277587890625), SC_(-127.6503167276133070149448420866102648888) }, - { SC_(0.99617671966552734375), SC_(-260.9785629260130820484322508586172549118) }, - { SC_(0.998053848743438720703125), SC_(-513.2576018780070294737373079904789166413) }, - { SC_(0.99924468994140625), SC_(-1323.382435295998941597319533493165885945) }, - { SC_(0.9997098445892333984375), SC_(-3445.851729045998047072816129417437104917) }, - { SC_(0.99984395503997802734375), SC_(-6407.832268577823258975422770409768729774) }, - { SC_(0.99990558624267578125), SC_(-10591.09955888672689821582177914203224971) }, - { SC_(0.99996650218963623046875), SC_(-29852.12029567107244043543924323873276124) }, - { SC_(0.999980032444000244140625), SC_(-50080.66457683383099069439395050656417597) }, - { SC_(0.999987542629241943359375), SC_(-80273.18355079243243774478653269383556504) }, - { SC_(0.99999535083770751953125), SC_(-215091.9356051864517678048611890100788117) }, - { SC_(0.999996364116668701171875), SC_(-275035.7506534523074664329441741330074557) }, - { SC_(0.9999980926513671875), SC_(-524287.4227844739836880964361309795525948) }, - { SC_(0.999999463558197021484375), SC_(-1864134.533895485271043081470070250144498) }, - { SC_(0.999999582767486572265625), SC_(-2396744.56564150833674906851990450393092) }, - { SC_(0.9999997615814208984375), SC_(-4194303.422784352459117831107301957279448) }, - { SC_(0.999999940395355224609375), SC_(-16777215.42278433943862976068131370725545) } + {{ SC_(0.02141654491424560546875), SC_(-0.5201506602793944998316548018699690797681) }}, + {{ SC_(0.50472259521484375), SC_(-1.479059796502255763615575236860218694317) }}, + {{ SC_(0.753675937652587890625), SC_(-3.500701844470537839375475836745309608254) }}, + {{ SC_(0.892135083675384521484375), SC_(-8.701549551111914711016864206105707387913) }}, + {{ SC_(0.963824570178985595703125), SC_(-27.06849649507583530629721672895651369373) }}, + {{ SC_(0.969254791736602783203125), SC_(-31.95042124075855399021415469463730656365) }}, + {{ SC_(0.98464930057525634765625), SC_(-64.56751477719026237096105864334609394117) }}, + {{ SC_(0.992201328277587890625), SC_(-127.6503167276133070149448420866102648888) }}, + {{ SC_(0.99617671966552734375), SC_(-260.9785629260130820484322508586172549118) }}, + {{ SC_(0.998053848743438720703125), SC_(-513.2576018780070294737373079904789166413) }}, + {{ SC_(0.99924468994140625), SC_(-1323.382435295998941597319533493165885945) }}, + {{ SC_(0.9997098445892333984375), SC_(-3445.851729045998047072816129417437104917) }}, + {{ SC_(0.99984395503997802734375), SC_(-6407.832268577823258975422770409768729774) }}, + {{ SC_(0.99990558624267578125), SC_(-10591.09955888672689821582177914203224971) }}, + {{ SC_(0.99996650218963623046875), SC_(-29852.12029567107244043543924323873276124) }}, + {{ SC_(0.999980032444000244140625), SC_(-50080.66457683383099069439395050656417597) }}, + {{ SC_(0.999987542629241943359375), SC_(-80273.18355079243243774478653269383556504) }}, + {{ SC_(0.99999535083770751953125), SC_(-215091.9356051864517678048611890100788117) }}, + {{ SC_(0.999996364116668701171875), SC_(-275035.7506534523074664329441741330074557) }}, + {{ SC_(0.9999980926513671875), SC_(-524287.4227844739836880964361309795525948) }}, + {{ SC_(0.999999463558197021484375), SC_(-1864134.533895485271043081470070250144498) }}, + {{ SC_(0.999999582767486572265625), SC_(-2396744.56564150833674906851990450393092) }}, + {{ SC_(0.9999997615814208984375), SC_(-4194303.422784352459117831107301957279448) }}, + {{ SC_(0.999999940395355224609375), SC_(-16777215.42278433943862976068131370725545) }} }}; -#undef SC_ - diff --git a/test/zeta_1_up_data.ipp b/test/zeta_1_up_data.ipp index cef17f34f..892c6c5c7 100644 --- a/test/zeta_1_up_data.ipp +++ b/test/zeta_1_up_data.ipp @@ -3,32 +3,30 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 24> zeta_1_up_data = {{ - { SC_(1.00000011920928955078125), SC_(8388608.57721567358185799990090564625463) }, - { SC_(1.0000002384185791015625), SC_(4194304.577215682262183001486952251646755) }, - { SC_(1.000000476837158203125), SC_(2097152.577215699622832591533990692770612) }, - { SC_(1.00000059604644775390625), SC_(1677722.177215708303157179994975569843472) }, - { SC_(1.0000019073486328125), SC_(524288.577215803786718564313226471202153) }, - { SC_(1.00000369548797607421875), SC_(270600.8352804501205804024002567735033821) }, - { SC_(1.00000464916229248046875), SC_(215093.0900365162546240716837932060406643) }, - { SC_(1.00001239776611328125), SC_(80660.26952425996230208837588346956460766) }, - { SC_(1.00001990795135498046875), SC_(50231.76284585702889240460092067814586596) }, - { SC_(1.00003349781036376953125), SC_(29853.27472700086463256814366228500539722) }, - { SC_(1.00009441375732421875), SC_(10592.253990216443584450690925565465553) }, - { SC_(1.00015604496002197265625), SC_(6408.986699907390364066670889074476433249) }, - { SC_(1.0002901554107666015625), SC_(3447.006160374985279544507526117209600704) }, - { SC_(1.00075531005859375), SC_(1324.536866620273720254607350418328040857) }, - { SC_(1.0019462108612060546875), SC_(514.3962964770573413079586126451916678814) }, - { SC_(1.00382328033447265625), SC_(262.1329941141675715333591367272474762968) }, - { SC_(1.007798671722412109375), SC_(128.8047474680561710562008547158197319238) }, - { SC_(1.01535069942474365234375), SC_(65.72194382352840743913691516911618095535) }, - { SC_(1.0307452678680419921875), SC_(33.1047803593638190816111616860939640546) }, - { SC_(1.03617537021636962890625), SC_(28.22296068581747567698336482012316769919) }, - { SC_(1.10786497592926025390625), SC_(9.855863042654116305734265296224764929693) }, - { SC_(1.246324062347412109375), SC_(4.654545919478261756646025472315043204481) }, - { SC_(1.49527740478515625), SC_(2.631125733364186076058384433696635480314) }, - { SC_(1.97858345508575439453125), SC_(1.665479359458163559316085149303802250507) } + {{ SC_(1.00000011920928955078125), SC_(8388608.57721567358185799990090564625463) }}, + {{ SC_(1.0000002384185791015625), SC_(4194304.577215682262183001486952251646755) }}, + {{ SC_(1.000000476837158203125), SC_(2097152.577215699622832591533990692770612) }}, + {{ SC_(1.00000059604644775390625), SC_(1677722.177215708303157179994975569843472) }}, + {{ SC_(1.0000019073486328125), SC_(524288.577215803786718564313226471202153) }}, + {{ SC_(1.00000369548797607421875), SC_(270600.8352804501205804024002567735033821) }}, + {{ SC_(1.00000464916229248046875), SC_(215093.0900365162546240716837932060406643) }}, + {{ SC_(1.00001239776611328125), SC_(80660.26952425996230208837588346956460766) }}, + {{ SC_(1.00001990795135498046875), SC_(50231.76284585702889240460092067814586596) }}, + {{ SC_(1.00003349781036376953125), SC_(29853.27472700086463256814366228500539722) }}, + {{ SC_(1.00009441375732421875), SC_(10592.253990216443584450690925565465553) }}, + {{ SC_(1.00015604496002197265625), SC_(6408.986699907390364066670889074476433249) }}, + {{ SC_(1.0002901554107666015625), SC_(3447.006160374985279544507526117209600704) }}, + {{ SC_(1.00075531005859375), SC_(1324.536866620273720254607350418328040857) }}, + {{ SC_(1.0019462108612060546875), SC_(514.3962964770573413079586126451916678814) }}, + {{ SC_(1.00382328033447265625), SC_(262.1329941141675715333591367272474762968) }}, + {{ SC_(1.007798671722412109375), SC_(128.8047474680561710562008547158197319238) }}, + {{ SC_(1.01535069942474365234375), SC_(65.72194382352840743913691516911618095535) }}, + {{ SC_(1.0307452678680419921875), SC_(33.1047803593638190816111616860939640546) }}, + {{ SC_(1.03617537021636962890625), SC_(28.22296068581747567698336482012316769919) }}, + {{ SC_(1.10786497592926025390625), SC_(9.855863042654116305734265296224764929693) }}, + {{ SC_(1.246324062347412109375), SC_(4.654545919478261756646025472315043204481) }}, + {{ SC_(1.49527740478515625), SC_(2.631125733364186076058384433696635480314) }}, + {{ SC_(1.97858345508575439453125), SC_(1.665479359458163559316085149303802250507) }} }}; -#undef SC_ diff --git a/test/zeta_data.ipp b/test/zeta_data.ipp index 9c9b15ec6..c073b6259 100644 --- a/test/zeta_data.ipp +++ b/test/zeta_data.ipp @@ -3,208 +3,206 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 200> zeta_data = {{ - { SC_(1.16628754138946533203125), SC_(6.602868183069916948720755731837247651904) }, - { SC_(1.28222560882568359375), SC_(4.140637712279411074557164685415721499333) }, - { SC_(1.7022221088409423828125), SC_(2.049914055577335303673424130546639695977) }, - { SC_(1.79880845546722412109375), SC_(1.884017213259316830925461356827163589705) }, - { SC_(2.048659801483154296875), SC_(1.601558368429615698519833097274473510457) }, - { SC_(2.8781378269195556640625), SC_(1.228101328930692778618914405979886894909) }, - { SC_(3.032318592071533203125), SC_(1.195776877916973414012665761751705560617) }, - { SC_(3.1069891452789306640625), SC_(1.182159242558432231709092493922425008201) }, - { SC_(3.1500339508056640625), SC_(1.174833816740130223224455066511517932084) }, - { SC_(3.724112033843994140625), SC_(1.104091496679991538723159196605198807097) }, - { SC_(4.021769046783447265625), SC_(1.080838392415394466528941224431751600289) }, - { SC_(4.18305683135986328125), SC_(1.070728699189787267711417808282208201243) }, - { SC_(4.988127231597900390625), SC_(1.037268683773212337925891820825986369163) }, - { SC_(5.475403308868408203125), SC_(1.025677237452222708699509051024184979758) }, - { SC_(6.73077487945556640625), SC_(1.010147799135311596739412446000395677634) }, - { SC_(6.75488376617431640625), SC_(1.009971613405573851873574290566390329028) }, - { SC_(7.481843471527099609375), SC_(1.005903033995481747047683253211887943379) }, - { SC_(7.635406494140625), SC_(1.005288494073193869275365293603878222362) }, - { SC_(8.020862579345703125), SC_(1.004017268583341130595381689022448999632) }, - { SC_(8.38578319549560546875), SC_(1.003100201571479771794633384423398597856) }, - { SC_(8.42790126800537109375), SC_(1.003009041836055382568010141093226826892) }, - { SC_(8.492221832275390625), SC_(1.002875040229932893183945988160370427031) }, - { SC_(8.66446590423583984375), SC_(1.002545196845709311376898921088902444564) }, - { SC_(8.9931430816650390625), SC_(1.002018125856127423319731400168443258982) }, - { SC_(9.1788425445556640625), SC_(1.001770614157242715970257755765969939378) }, - { SC_(9.3712940216064453125), SC_(1.001546356501243682890096399666391078865) }, - { SC_(9.79772472381591796875), SC_(1.001146130957712750505516168299351687689) }, - { SC_(9.808345794677734375), SC_(1.00113762301831987584969089187780050217) }, - { SC_(10.11186695098876953125), SC_(1.000919597225029357674089436218492816592) }, - { SC_(10.29917240142822265625), SC_(1.000806567139600490049263928993429525886) }, - { SC_(10.325397491455078125), SC_(1.000791898339491638031859012162073442552) }, - { SC_(10.59409236907958984375), SC_(1.000656217007150362893379421381526735049) }, - { SC_(11.10001468658447265625), SC_(1.000460863347090913162269206213828518989) }, - { SC_(11.258045196533203125), SC_(1.000412744570371150451037951828092883018) }, - { SC_(12.02548313140869140625), SC_(1.000241757815894734629418410369301746079) }, - { SC_(12.114536285400390625), SC_(1.000227221507799340331471780559564457085) }, - { SC_(12.59912014007568359375), SC_(1.000162173028028771481952241164711193704) }, - { SC_(13.27601528167724609375), SC_(1.000101287979535386768777024448093303828) }, - { SC_(13.40233516693115234375), SC_(1.000092774524593217714357153624534009066) }, - { SC_(13.50353527069091796875), SC_(1.000086474027947163401202419199584993912) }, - { SC_(13.81703281402587890625), SC_(1.00006954876715640831942977005349491939) }, - { SC_(14.04100894927978515625), SC_(1.000059528194484375589465960959559392027) }, - { SC_(14.2049045562744140625), SC_(1.000053123725822614470754551602877776071) }, - { SC_(14.57920742034912109375), SC_(1.000040965134201953746630782215943808799) }, - { SC_(15.36797332763671875), SC_(1.000023694259291145619969142932513875694) }, - { SC_(15.8139476776123046875), SC_(1.000017387917474363833490985179130947483) }, - { SC_(16.0026493072509765625), SC_(1.000015254196094267783311053302032549741) }, - { SC_(16.0506114959716796875), SC_(1.000014754970384001823203354717544204648) }, - { SC_(16.1929874420166015625), SC_(1.000013367248015505858617397050136565041) }, - { SC_(17.285480499267578125), SC_(1.000006265375288782355276787853647834027) }, - { SC_(17.3384552001953125), SC_(1.000006039370585766187763904743838901712) }, - { SC_(17.431396484375), SC_(1.000005662382433471779572282335717605371) }, - { SC_(17.864501953125), SC_(1.00000419335137039446528405523273417847) }, - { SC_(18.5247364044189453125), SC_(1.000002653000473253577578493409620982871) }, - { SC_(18.69007110595703125), SC_(1.000002365653327425220021887287461178979) }, - { SC_(18.81287384033203125), SC_(1.000002172565731416793616844762261244142) }, - { SC_(19.1818561553955078125), SC_(1.000001682165061320587705723061871112821) }, - { SC_(19.67647552490234375), 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}}, + {{ SC_(27.9059352874755859375), SC_(1.000000003976323567324742280069738235563) }}, + {{ SC_(28.0213603973388671875), SC_(1.000000003670583049284047356311447119736) }}, + {{ SC_(28.6940479278564453125), SC_(1.000000002302686016920949834610470007565) }}, + {{ SC_(28.924041748046875), SC_(1.000000001963357304099298248229398455341) }}, + {{ SC_(29.0107631683349609375), SC_(1.000000001848815070266702493862791862422) }}, + {{ SC_(29.6371631622314453125), SC_(1.000000001197643401744885528390587608634) }}, + {{ SC_(29.7665653228759765625), SC_(1.000000001094897489879537307636075154625) }}, + {{ SC_(29.896099090576171875), SC_(1.000000001000874865523017090100762703195) }}, + {{ SC_(29.9447536468505859375), SC_(1.000000000967683322176361378042505764603) }}, + {{ SC_(30.40348052978515625), SC_(1.000000000704112916637256444040895840462) }}, + {{ SC_(30.716098785400390625), SC_(1.000000000566936750566018696285006521506) }}, + {{ SC_(30.851467132568359375), SC_(1.000000000516160286455123973861824307492) }}, + {{ SC_(32.114917755126953125), SC_(1.000000000215004429998345753311603463246) }}, + {{ SC_(32.31705474853515625), SC_(1.000000000186895151300205581521237835124) }}, + {{ SC_(33.2660064697265625), SC_(1.000000000096813254374934769090357620442) }}, + {{ SC_(33.285717010498046875), SC_(1.000000000095499555541792141940005023127) }}, + {{ SC_(33.286014556884765625), SC_(1.000000000095479861400139003020181708444) }}, + {{ SC_(33.43369293212890625), SC_(1.000000000086189849924727332774207599423) }}, + {{ SC_(34.13188934326171875), SC_(1.000000000053122428800090015460135314565) }}, + {{ SC_(34.501476287841796875), SC_(1.000000000041116970445658244297262938037) }}, + {{ SC_(34.5605926513671875), SC_(1.000000000039466198914643412779159907251) }}, + {{ SC_(34.85152435302734375), SC_(1.000000000032258642822020209836223179965) }}, + {{ SC_(35.2764434814453125), SC_(1.000000000024028830747846719836544655561) }}, + {{ SC_(35.530582427978515625), SC_(1.000000000020147871220182569297544208725) }}, + {{ SC_(35.530796051025390625), SC_(1.000000000020144888100208513063984898063) }}, + {{ SC_(35.9766082763671875), SC_(1.000000000014789788630980767807649535379) }}, + {{ SC_(36.075710296630859375), SC_(1.000000000013807952318212484703393304569) }}, + {{ SC_(37.346637725830078125), SC_(1.000000000005721921857809586500408112553) }}, + {{ SC_(38.30919647216796875), SC_(1.000000000002936181040773097124904210497) }}, + {{ SC_(38.746036529541015625), SC_(1.00000000000216910640536046429265717688) }}, + {{ SC_(38.9936981201171875), SC_(1.000000000001826952613666734849972430403) }}, + {{ SC_(39.13246917724609375), SC_(1.000000000001659407425313111065810951635) }}, + {{ SC_(39.650783538818359375), SC_(1.000000000001158576855480162680056752427) }}, + {{ SC_(39.67319488525390625), SC_(1.000000000001140718173333054850436397748) }}, + {{ SC_(39.688701629638671875), SC_(1.000000000001128522871078350064987157044) }}, + {{ SC_(40.1527252197265625), SC_(1.00000000000081813568920259864182340915) }}, + {{ SC_(41.04537200927734375), SC_(1.000000000000440668358431418275080044096) }}, + {{ SC_(41.102458953857421875), SC_(1.000000000000423571747277636883518004963) }}, + {{ SC_(41.10936737060546875), SC_(1.00000000000042154830144392988490289401) }}, + {{ SC_(41.2002105712890625), SC_(1.000000000000395822807194682529407123307) }}, + {{ SC_(41.9948883056640625), SC_(1.000000000000228180734060750744420949622) }}, + {{ SC_(42.01873779296875), SC_(1.000000000000224439639108525255752196646) }}, + {{ SC_(42.245525360107421875), SC_(1.000000000000191791651936161940112696305) }}, + {{ SC_(42.640682220458984375), SC_(1.000000000000145839655420702994396584213) }}, + {{ SC_(42.656719207763671875), SC_(1.000000000000144227479936645019793391633) }}, + {{ SC_(42.8525238037109375), SC_(1.000000000000125922969766185468474101667) }}, + {{ SC_(42.93152618408203125), SC_(1.000000000000119212795161526838438039263) }}, + {{ SC_(43.824497222900390625), SC_(1.000000000000064196566283314196661109382) }}, + {{ SC_(43.89032745361328125), SC_(1.000000000000061333101268165345810372718) }}, + {{ SC_(44.2351226806640625), SC_(1.00000000000004829489412268436483221931) }}, + {{ SC_(44.69818878173828125), SC_(1.000000000000035035186258816984623517723) }}, + {{ SC_(44.844814300537109375), SC_(1.000000000000031649419666232107485326247) }}, + {{ SC_(45.324756622314453125), SC_(1.000000000000022692832892549255237158092) }}, + {{ SC_(45.4700164794921875), SC_(1.000000000000020519233831913348485253367) }}, + {{ SC_(45.52651214599609375), SC_(1.000000000000019731234145578672796054892) }}, + {{ SC_(45.67481231689453125), SC_(1.000000000000017803748480318501874295268) }}, + {{ SC_(45.706668853759765625), SC_(1.000000000000017414927749921329025278045) }}, + {{ SC_(45.942142486572265625), SC_(1.000000000000014792345774484033646200826) }}, + {{ SC_(46.061252593994140625), SC_(1.000000000000013620132568841259892936442) }}, + {{ SC_(46.165493011474609375), SC_(1.000000000000012670735995557404974141305) }}, + {{ SC_(46.66110992431640625), SC_(1.000000000000008986824993086497939810961) }}, + {{ SC_(46.95496368408203125), SC_(1.000000000000007330734455050719634274445) }}, + {{ SC_(46.970867156982421875), SC_(1.000000000000007250368259197024518158727) }}, + {{ SC_(47.740230560302734375), SC_(1.000000000000004253619155993815373574244) }}, + {{ SC_(47.82225799560546875), SC_(1.00000000000000401851769095578631160734) }}, + {{ SC_(47.844524383544921875), SC_(1.000000000000003956972517068642986534164) }}, + {{ SC_(47.916797637939453125), SC_(1.000000000000003763627354737768001799664) }}, + {{ SC_(48.03951263427734375), SC_(1.000000000000003456732091224533384587416) }}, + {{ SC_(48.077789306640625), SC_(1.000000000000003366226193065923102690805) }}, + {{ SC_(48.088245391845703125), SC_(1.000000000000003341917308946400199448992) }}, + {{ SC_(48.21654510498046875), SC_(1.000000000000003057550491069862425535113) }}, + {{ SC_(48.644329071044921875), SC_(1.000000000000002272991605673625823218911) }}, + {{ SC_(48.682353973388671875), SC_(1.000000000000002213865312361618938196866) }}, + {{ SC_(48.7743377685546875), SC_(1.000000000000002077118692813712217229131) }}, + {{ SC_(49.042804718017578125), SC_(1.000000000000001724426584048478072980917) }}, + {{ SC_(49.068695068359375), SC_(1.00000000000000169375635354541860333178) }}, + {{ SC_(49.429607391357421875), SC_(1.000000000000001318880667089529421391478) }}, + {{ SC_(49.453510284423828125), SC_(1.000000000000001297209182880660183342645) }}, + {{ SC_(49.4922943115234375), SC_(1.000000000000001262800830493712288542346) }}, + {{ SC_(49.584011077880859375), SC_(1.000000000000001185019129246615676129004) }}, + {{ SC_(50.018886566162109375), SC_(1.000000000000000876626902724624554021734) }}, + {{ SC_(50.265506744384765625), SC_(1.000000000000000738881381594389232226354) }}, + {{ SC_(50.60231781005859375), SC_(1.000000000000000585038557479300395348451) }}, + {{ SC_(51.059597015380859375), SC_(1.000000000000000426117855101476521328968) }}, + {{ SC_(51.098628997802734375), SC_(1.000000000000000414743830855801205190555) }}, + {{ SC_(52.473300933837890625), SC_(1.000000000000000159941972488386163451755) }}, + {{ SC_(52.728687286376953125), SC_(1.000000000000000133993427096920945462604) }}, + {{ SC_(52.8274078369140625), SC_(1.00000000000000012513121114750147039425) }}, + {{ SC_(53.563289642333984375), SC_(1.000000000000000075135148894081185552722) }}, + {{ SC_(54.441722869873046875), SC_(1.000000000000000040870354119536041226567) }}, + {{ SC_(54.534519195556640625), SC_(1.000000000000000038324272820380003916252) }}, + {{ SC_(54.8891754150390625), SC_(1.00000000000000002997172663898867687923) }}, + {{ SC_(55.0283966064453125), SC_(1.000000000000000027214603309398090046137) }}, + {{ SC_(55.1144256591796875), SC_(1.000000000000000025639212561447923551389) }}, + {{ SC_(55.33161163330078125), SC_(1.000000000000000022055920618207215687506) }}, + {{ SC_(55.826557159423828125), SC_(1.000000000000000015650626977085832472044) }}, + {{ SC_(56.10559844970703125), SC_(1.000000000000000012898284202740849648306) }}, + {{ SC_(56.106632232666015625), SC_(1.000000000000000012889045070538182553024) }}, + {{ SC_(56.464366912841796875), SC_(1.000000000000000010058468799404521129717) }}, + {{ SC_(57.06310272216796875), SC_(1.000000000000000006641932153342522535343) }}, + {{ SC_(57.346035003662109375), SC_(1.000000000000000005459128681570429564283) }}, + {{ SC_(57.472850799560546875), SC_(1.000000000000000004999746361816983875868) }}, + {{ SC_(57.4929046630859375), SC_(1.000000000000000004930729282248733593481) }}, + {{ SC_(57.598194122314453125), SC_(1.000000000000000004583696701999359539209) }}, + {{ SC_(57.61005401611328125), SC_(1.000000000000000004546170184327776041529) }}, + {{ SC_(57.6248931884765625), SC_(1.00000000000000000449964916454958377241) }}, + {{ SC_(57.9284210205078125), SC_(1.000000000000000003645924503223314003083) }}, + {{ SC_(57.933013916015625), SC_(1.000000000000000003634335967038469182822) }}, + {{ SC_(58.09400177001953125), SC_(1.000000000000000003250595270157055505909) }}, + {{ SC_(58.16320037841796875), SC_(1.000000000000000003098361177564293540649) }}, + {{ SC_(58.26497650146484375), SC_(1.000000000000000002887316391786182139852) }}, + {{ SC_(58.885471343994140625), SC_(1.00000000000000000187804855653649070089) }}, + {{ SC_(59.2601165771484375), SC_(1.000000000000000001448529565053139975957) }}, + {{ SC_(59.322772979736328125), SC_(1.000000000000000001386966294498092563052) }}, + {{ SC_(59.579998016357421875), SC_(1.000000000000000001160468764851974345628) }}, + {{ SC_(59.650043487548828125), SC_(1.000000000000000001105471797878708756365) }}, + {{ SC_(59.791217803955078125), SC_(1.000000000000000001002420555691430478745) }} }}; -#undef SC_ diff --git a/test/zeta_neg_data.ipp b/test/zeta_neg_data.ipp index c2367d60f..4de5544a6 100644 --- a/test/zeta_neg_data.ipp +++ b/test/zeta_neg_data.ipp @@ -3,208 +3,205 @@ // Boost Software License, Version 1.0. (See accompanying file // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -#define SC_(x) static_cast(BOOST_JOIN(x, L)) static const boost::array, 200> zeta_neg_data = {{ - { SC_(-29.912628173828125), SC_(-11411595.03734503626230312380285630491992) }, - { SC_(-29.851711273193359375), SC_(-17491128.83255653477666248263741824395945) }, - { SC_(-29.6310367584228515625), SC_(-29338557.80907609522626540806232745245856) }, - { SC_(-29.580287933349609375), SC_(-30306395.15877987544763078130380383514834) }, - { SC_(-29.449008941650390625), SC_(-30679896.21366776808601886434072241922978) }, - { SC_(-29.0131816864013671875), SC_(-20461364.43945172423472081418662644617911) }, - { SC_(-28.932170867919921875), SC_(-17954718.78416694210282615237096201590328) }, - { SC_(-28.8929386138916015625), SC_(-16756279.89114728919232419374363852845816) }, - { SC_(-28.8703212738037109375), SC_(-16073970.93038052754961877241558169058995) }, - { SC_(-28.56868743896484375), SC_(-8043912.797659222132349302164106524597545) }, - { SC_(-28.4122905731201171875), SC_(-4903635.075080145389499851622270349855906) }, - { SC_(-28.3275470733642578125), SC_(-3515000.607629881325886083145603311677359) }, - { SC_(-27.9045429229736328125), SC_(561872.9101127770815302245082844482980385) }, - { SC_(-27.648517608642578125), SC_(1342198.470655673842508718473103589634627) }, - { SC_(-26.98891448974609375), SC_(958967.3644061210965186556335814069245902) }, - { SC_(-26.9762477874755859375), SC_(940695.8288692367233401584802662854004146) }, - { SC_(-26.5942859649658203125), SC_(431764.3905797650182797008420936167894022) }, - { SC_(-26.513599395751953125), SC_(344789.2311643767144853652064583290283269) }, - { SC_(-26.3110713958740234375), SC_(166950.9217712466990407178286461519015362) }, - { SC_(-26.119335174560546875), SC_(50216.50838488570401977081704289833643882) }, - { SC_(-26.0972042083740234375), SC_(39696.07667360741023132228278408445173572) }, - { SC_(-26.06340789794921875), SC_(24717.59361206202031383049563915428563206) }, - { SC_(-25.97290802001953125), SC_(-9283.102630861689329279837111548500337322) }, - { SC_(-25.800212860107421875), SC_(-52573.91752584962621396048551282302169873) }, - { SC_(-25.7026424407958984375), SC_(-66701.3515681932512045823224337761059857) }, - { SC_(-25.60152435302734375), SC_(-75127.68961892726687631489083928203368082) }, - { SC_(-25.3774662017822265625), SC_(-77369.49762740646964459716518117457943474) }, - { SC_(-25.3718852996826171875), SC_(-77211.18174801304523919999376682789300922) }, - { SC_(-25.2124080657958984375), SC_(-69818.92283651854238898648172800794135819) }, - { SC_(-25.113994598388671875), SC_(-63308.57776529969909975415070544651202913) }, - { SC_(-25.1002140045166015625), SC_(-62323.27853183353019086156608655701085742) }, - { SC_(-24.9590358734130859375), SC_(-51664.42535000520168097529147316913191884) }, - { SC_(-24.6932125091552734375), SC_(-31670.01281816867446841516400384736191327) }, - { SC_(-24.610179901123046875), SC_(-26064.93805025958872153777775894298753194) }, - { SC_(-24.2069492340087890625), SC_(-5837.615323910213540582720536747728255397) }, - { SC_(-24.1601581573486328125), SC_(-4267.760146707777974801177862963289435484) }, - { SC_(-23.905548095703125), SC_(1791.561198109913837096109939891110951525) }, - { SC_(-23.5498905181884765625), SC_(4871.416521314878510824761013567411455181) }, - { SC_(-23.4835186004638671875), SC_(4975.227974192317781212488271510561925245) }, - { SC_(-23.4303455352783203125), SC_(4984.336960568300045015617894873870024567) }, - { SC_(-23.2656269073486328125), SC_(4689.056669026157611801515942421136275408) }, - { SC_(-23.147945404052734375), SC_(4269.09697487404379106734373164284895236) }, - { SC_(-23.0618305206298828125), SC_(3895.967523742781467049009764795714670535) }, - { SC_(-22.865161895751953125), SC_(2953.311728747392678575675862332538485112) }, - { SC_(-22.450725555419921875), SC_(1144.061952511390247866794452177364720154) }, - { SC_(-22.216400146484375), SC_(433.4964624209467744240111502742949136417) }, - { SC_(-22.117252349853515625), SC_(209.670669847220366780433535101515157212) }, - { SC_(-22.0920505523681640625), SC_(159.7249542805152560864294822534577696243) }, - { SC_(-22.0172443389892578125), SC_(27.28537205103064323405309172342888102988) }, - { SC_(-21.4432220458984375), SC_(-374.2415260535891625043607900493959621482) }, - { SC_(-21.4153881072998046875), SC_(-374.303271908688039818985907313585954208) }, - { SC_(-21.36655426025390625), SC_(-371.7545846369976735832217959234696992869) }, - { SC_(-21.1389904022216796875), SC_(-326.1669603491139591285009725186578239647) }, - { SC_(-20.792087554931640625), SC_(-206.625063426231189233571547577406886055) }, - { SC_(-20.7052173614501953125), SC_(-175.5791090488241874023715949426197745063) }, - { SC_(-20.64069366455078125), SC_(-153.3071708461727420185632819734936375388) }, - { 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