mirror of
https://github.com/boostorg/math.git
synced 2026-02-24 04:02:18 +00:00
fixed a bunch of broken tests
This commit is contained in:
@@ -282,7 +282,7 @@ public:
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void add_checkpoint()
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{
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if (total_size_ > 0) {
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checkpoints_.push_back(total_size_ - 1);
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checkpoints_.push_back(total_size_); // - 1);
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} else {
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checkpoints_.push_back(0);
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}
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@@ -275,8 +275,7 @@ struct unit_sphere_constraint
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{
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void operator()(ArgumentContainer& x) const
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{
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RealType norm2v = norm_2(x);
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RealType norm = sqrt(norm2v);
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RealType norm = norm_2(x);
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if (norm > RealType{ 0 }) {
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for (auto& xi : x)
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xi /= norm;
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@@ -32,8 +32,9 @@ struct nesterov_update_policy
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ArgumentType>::value>::type>
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void operator()(ArgumentType& x, RealType& g, RealType& v)
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{
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RealType v_prev = v;
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v = mu_ * v - lr_ * g;
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x.get_value() += v;
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x.get_value() += -mu_ * v_prev + (static_cast<RealType>(1) + mu_) * v;
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}
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template<typename ArgumentType,
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typename std::enable_if<!boost::math::differentiation::reverse_mode::
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@@ -41,8 +42,9 @@ struct nesterov_update_policy
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int>::type = 0>
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void operator()(ArgumentType& x, RealType& g, RealType& v) const
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{
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const RealType v_prev = v;
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v = mu_ * v - lr_ * g;
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x += v;
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x += -mu_ * v_prev + (static_cast<RealType>(1) + mu_) * v;
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}
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RealType lr() const noexcept { return lr_; }
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RealType mu() const noexcept { return mu_; }
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@@ -14,92 +14,101 @@
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/* simple n-d quadratic function */
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template<typename RealType>
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RealType quadratic(std::vector<RealType> &x)
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RealType
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quadratic(std::vector<RealType>& x)
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{
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RealType res{0.0};
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for (auto &item : x) {
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res += item * item;
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}
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return res;
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RealType res{ 0.0 };
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for (auto& item : x) {
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res += item * item;
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}
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return res;
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}
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template<typename RealType>
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RealType quadratic_high_cond_2D(std::vector<RealType> &x)
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RealType
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quadratic_high_cond_2D(std::vector<RealType>& x)
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{
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return 1000 * x[0] * x[0] + x[1] * x[1];
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return 1000 * x[0] * x[0] + x[1] * x[1];
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}
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// Taken from: https://en.wikipedia.org/wiki/Test_functions_for_optimization
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template<typename Real>
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Real ackley(std::array<Real, 2> const &v)
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Real
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ackley(std::array<Real, 2> const& v)
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{
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using boost::math::constants::e;
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using boost::math::constants::two_pi;
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using std::cos;
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using std::exp;
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using std::sqrt;
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Real x = v[0];
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Real y = v[1];
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Real arg1 = -sqrt((x * x + y * y) / 2) / 5;
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Real arg2 = cos(two_pi<Real>() * x) + cos(two_pi<Real>() * y);
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return -20 * exp(arg1) - exp(arg2 / 2) + 20 + e<Real>();
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using boost::math::constants::e;
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using boost::math::constants::two_pi;
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using std::cos;
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using std::exp;
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using std::sqrt;
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Real x = v[0];
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Real y = v[1];
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Real arg1 = -sqrt((x * x + y * y) / 2) / 5;
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Real arg2 = cos(two_pi<Real>() * x) + cos(two_pi<Real>() * y);
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return -20 * exp(arg1) - exp(arg2 / 2) + 20 + e<Real>();
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}
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template<typename Real>
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auto rosenbrock_saddle(std::array<Real, 2> const &v) -> Real
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auto
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rosenbrock_saddle(std::array<Real, 2> const& v) -> Real
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{
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Real x{v[0]};
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Real y{v[1]};
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return static_cast<Real>(100 * (x * x - y) * (x * x - y) + (1 - x) * (1 - x));
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Real x{ v[0] };
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Real y{ v[1] };
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return static_cast<Real>(100 * (x * x - y) * (x * x - y) + (1 - x) * (1 - x));
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}
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template<class Real>
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Real rastrigin(std::vector<Real> const &v)
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Real
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rastrigin(std::vector<Real> const& v)
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{
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using boost::math::constants::two_pi;
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using std::cos;
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auto A = static_cast<Real>(10);
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auto y = static_cast<Real>(10 * v.size());
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for (auto x : v) {
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y += x * x - A * cos(two_pi<Real>() * x);
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}
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return y;
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using boost::math::constants::two_pi;
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using std::cos;
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auto A = static_cast<Real>(10);
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auto y = static_cast<Real>(10 * v.size());
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for (auto x : v) {
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y += x * x - A * cos(two_pi<Real>() * x);
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}
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return y;
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}
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// Useful for testing return-type != scalar argument type,
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// and robustness to NaNs:
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double sphere(std::vector<float> const &v)
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double
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sphere(std::vector<float> const& v)
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{
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double r = 0.0;
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for (auto x : v) {
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double x_ = static_cast<double>(x);
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r += x_ * x_;
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}
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if (r >= 1) {
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return std::numeric_limits<double>::quiet_NaN();
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}
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return r;
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double r = 0.0;
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for (auto x : v) {
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double x_ = static_cast<double>(x);
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r += x_ * x_;
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}
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if (r >= 1) {
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return std::numeric_limits<double>::quiet_NaN();
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}
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return r;
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}
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template<typename Real>
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Real three_hump_camel(std::array<Real, 2> const &v)
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Real
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three_hump_camel(std::array<Real, 2> const& v)
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{
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Real x = v[0];
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Real y = v[1];
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auto xsq = x * x;
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return 2 * xsq - (1 + Real(1) / Real(20)) * xsq * xsq + xsq * xsq * xsq / 6 + x * y + y * y;
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Real x = v[0];
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Real y = v[1];
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auto xsq = x * x;
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return 2 * xsq - (1 + Real(1) / Real(20)) * xsq * xsq + xsq * xsq * xsq / 6 +
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x * y + y * y;
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}
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// Minima occurs at (3, 1/2) with value 0:
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template<typename Real>
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Real beale(std::array<Real, 2> const &v)
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Real
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beale(std::array<Real, 2> const& v)
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{
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Real x = v[0];
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Real y = v[1];
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Real t1 = Real(3) / Real(2) - x + x * y;
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Real t2 = Real(9) / Real(4) - x + x * y * y;
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Real t3 = Real(21) / Real(8) - x + x * y * y * y;
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return t1 * t1 + t2 * t2 + t3 * t3;
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Real x = v[0];
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Real y = v[1];
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Real t1 = Real(3) / Real(2) - x + x * y;
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Real t2 = Real(9) / Real(4) - x + x * y * y;
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Real t3 = Real(21) / Real(8) - x + x * y * y * y;
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return t1 * t1 + t2 * t2 + t3 * t3;
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}
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#endif
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@@ -9,12 +9,11 @@
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#include <boost/math/optimization/nesterov.hpp>
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namespace rdiff = boost::math::differentiation::reverse_mode;
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namespace bopt = boost::math::optimization;
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BOOST_AUTO_TEST_SUITE(basic_gradient_descent)
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BOOST_AUTO_TEST_SUITE(nesterov_descent)
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BOOST_AUTO_TEST_CASE_TEMPLATE(default_nesterov_test, T, all_float_types)
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{
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size_t NITER = 5;
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T lr = T{ 1e-3 };
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T lr = T{ 1e-4 };
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T mu = T{ 0.95 };
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RandomSample<T> rng{ T(-10), (10) };
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std::vector<rdiff::rvar<T, 1>> x;
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