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Diffstat (limited to 'gcc-4.4.3/libstdc++-v3/include/tr1/cmath')
-rw-r--r-- | gcc-4.4.3/libstdc++-v3/include/tr1/cmath | 507 |
1 files changed, 0 insertions, 507 deletions
diff --git a/gcc-4.4.3/libstdc++-v3/include/tr1/cmath b/gcc-4.4.3/libstdc++-v3/include/tr1/cmath deleted file mode 100644 index a9fbf2b6b..000000000 --- a/gcc-4.4.3/libstdc++-v3/include/tr1/cmath +++ /dev/null @@ -1,507 +0,0 @@ -// TR1 cmath -*- C++ -*- - -// Copyright (C) 2006, 2007, 2008, 2009 Free Software Foundation, Inc. -// -// This file is part of the GNU ISO C++ Library. This library is free -// software; you can redistribute it and/or modify it under the -// terms of the GNU General Public License as published by the -// Free Software Foundation; either version 3, or (at your option) -// any later version. - -// This library is distributed in the hope that it will be useful, -// but WITHOUT ANY WARRANTY; without even the implied warranty of -// MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the -// GNU General Public License for more details. - -// Under Section 7 of GPL version 3, you are granted additional -// permissions described in the GCC Runtime Library Exception, version -// 3.1, as published by the Free Software Foundation. - -// You should have received a copy of the GNU General Public License and -// a copy of the GCC Runtime Library Exception along with this program; -// see the files COPYING3 and COPYING.RUNTIME respectively. If not, see -// <http://www.gnu.org/licenses/>. - -/** @file tr1/cmath - * This is a TR1 C++ Library header. - */ - -#ifndef _GLIBCXX_TR1_CMATH -#define _GLIBCXX_TR1_CMATH 1 - -#pragma GCC system_header - -#if defined(_GLIBCXX_INCLUDE_AS_CXX0X) -# error TR1 header cannot be included from C++0x header -#endif - -#include <cmath> - -#if defined(_GLIBCXX_INCLUDE_AS_TR1) -# include <tr1_impl/cmath> -#else -# define _GLIBCXX_INCLUDE_AS_TR1 -# define _GLIBCXX_BEGIN_NAMESPACE_TR1 namespace tr1 { -# define _GLIBCXX_END_NAMESPACE_TR1 } -# define _GLIBCXX_TR1 tr1:: -# include <tr1_impl/cmath> -# undef _GLIBCXX_TR1 -# undef _GLIBCXX_END_NAMESPACE_TR1 -# undef _GLIBCXX_BEGIN_NAMESPACE_TR1 -# undef _GLIBCXX_INCLUDE_AS_TR1 -#endif - -namespace std -{ -namespace tr1 -{ - // DR 550. What should the return type of pow(float,int) be? - // NB: C++0x and TR1 != C++03. - inline double - pow(double __x, double __y) - { return std::pow(__x, __y); } - - inline float - pow(float __x, float __y) - { return std::pow(__x, __y); } - - inline long double - pow(long double __x, long double __y) - { return std::pow(__x, __y); } - - template<typename _Tp, typename _Up> - inline typename __gnu_cxx::__promote_2<_Tp, _Up>::__type - pow(_Tp __x, _Up __y) - { - typedef typename __gnu_cxx::__promote_2<_Tp, _Up>::__type __type; - return std::pow(__type(__x), __type(__y)); - } -} -} - -#include <bits/stl_algobase.h> -#include <limits> -#include <tr1/type_traits> - -#include <tr1/gamma.tcc> -#include <tr1/bessel_function.tcc> -#include <tr1/beta_function.tcc> -#include <tr1/ell_integral.tcc> -#include <tr1/exp_integral.tcc> -#include <tr1/hypergeometric.tcc> -#include <tr1/legendre_function.tcc> -#include <tr1/modified_bessel_func.tcc> -#include <tr1/poly_hermite.tcc> -#include <tr1/poly_laguerre.tcc> -#include <tr1/riemann_zeta.tcc> - -namespace std -{ -namespace tr1 -{ - /** - * @defgroup tr1_math_spec_func Mathematical Special Functions - * @ingroup numerics - * - * A collection of advanced mathematical special functions. - * @{ - */ - - inline float - assoc_laguerref(unsigned int __n, unsigned int __m, float __x) - { return __detail::__assoc_laguerre<float>(__n, __m, __x); } - - inline long double - assoc_laguerrel(unsigned int __n, unsigned int __m, long double __x) - { - return __detail::__assoc_laguerre<long double>(__n, __m, __x); - } - - /// 5.2.1.1 Associated Laguerre polynomials. - template<typename _Tp> - inline typename __gnu_cxx::__promote<_Tp>::__type - assoc_laguerre(unsigned int __n, unsigned int __m, _Tp __x) - { - typedef typename __gnu_cxx::__promote<_Tp>::__type __type; - return __detail::__assoc_laguerre<__type>(__n, __m, __x); - } - - inline float - assoc_legendref(unsigned int __l, unsigned int __m, float __x) - { return __detail::__assoc_legendre_p<float>(__l, __m, __x); } - - inline long double - assoc_legendrel(unsigned int __l, unsigned int __m, long double __x) - { return __detail::__assoc_legendre_p<long double>(__l, __m, __x); } - - /// 5.2.1.2 Associated Legendre functions. - template<typename _Tp> - inline typename __gnu_cxx::__promote<_Tp>::__type - assoc_legendre(unsigned int __l, unsigned int __m, _Tp __x) - { - typedef typename __gnu_cxx::__promote<_Tp>::__type __type; - return __detail::__assoc_legendre_p<__type>(__l, __m, __x); - } - - inline float - betaf(float __x, float __y) - { return __detail::__beta<float>(__x, __y); } - - inline long double - betal(long double __x, long double __y) - { return __detail::__beta<long double>(__x, __y); } - - /// 5.2.1.3 Beta functions. - template<typename _Tpx, typename _Tpy> - inline typename __gnu_cxx::__promote_2<_Tpx, _Tpy>::__type - beta(_Tpx __x, _Tpy __y) - { - typedef typename __gnu_cxx::__promote_2<_Tpx, _Tpy>::__type __type; - return __detail::__beta<__type>(__x, __y); - } - - inline float - comp_ellint_1f(float __k) - { return __detail::__comp_ellint_1<float>(__k); } - - inline long double - comp_ellint_1l(long double __k) - { return __detail::__comp_ellint_1<long double>(__k); } - - /// 5.2.1.4 Complete elliptic integrals of the first kind. - template<typename _Tp> - inline typename __gnu_cxx::__promote<_Tp>::__type - comp_ellint_1(_Tp __k) - { - typedef typename __gnu_cxx::__promote<_Tp>::__type __type; - return __detail::__comp_ellint_1<__type>(__k); - } - - inline float - comp_ellint_2f(float __k) - { return __detail::__comp_ellint_2<float>(__k); } - - inline long double - comp_ellint_2l(long double __k) - { return __detail::__comp_ellint_2<long double>(__k); } - - /// 5.2.1.5 Complete elliptic integrals of the second kind. - template<typename _Tp> - inline typename __gnu_cxx::__promote<_Tp>::__type - comp_ellint_2(_Tp __k) - { - typedef typename __gnu_cxx::__promote<_Tp>::__type __type; - return __detail::__comp_ellint_2<__type>(__k); - } - - inline float - comp_ellint_3f(float __k, float __nu) - { return __detail::__comp_ellint_3<float>(__k, __nu); } - - inline long double - comp_ellint_3l(long double __k, long double __nu) - { return __detail::__comp_ellint_3<long double>(__k, __nu); } - - /// 5.2.1.6 Complete elliptic integrals of the third kind. - template<typename _Tp, typename _Tpn> - inline typename __gnu_cxx::__promote_2<_Tp, _Tpn>::__type - comp_ellint_3(_Tp __k, _Tpn __nu) - { - typedef typename __gnu_cxx::__promote_2<_Tp, _Tpn>::__type __type; - return __detail::__comp_ellint_3<__type>(__k, __nu); - } - - inline float - conf_hypergf(float __a, float __c, float __x) - { return __detail::__conf_hyperg<float>(__a, __c, __x); } - - inline long double - conf_hypergl(long double __a, long double __c, long double __x) - { return __detail::__conf_hyperg<long double>(__a, __c, __x); } - - /// 5.2.1.7 Confluent hypergeometric functions. - template<typename _Tpa, typename _Tpc, typename _Tp> - inline typename __gnu_cxx::__promote_3<_Tpa, _Tpc, _Tp>::__type - conf_hyperg(_Tpa __a, _Tpc __c, _Tp __x) - { - typedef typename __gnu_cxx::__promote_3<_Tpa, _Tpc, _Tp>::__type __type; - return __detail::__conf_hyperg<__type>(__a, __c, __x); - } - - inline float - cyl_bessel_if(float __nu, float __x) - { return __detail::__cyl_bessel_i<float>(__nu, __x); } - - inline long double - cyl_bessel_il(long double __nu, long double __x) - { return __detail::__cyl_bessel_i<long double>(__nu, __x); } - - /// 5.2.1.8 Regular modified cylindrical Bessel functions. - template<typename _Tpnu, typename _Tp> - inline typename __gnu_cxx::__promote_2<_Tpnu, _Tp>::__type - cyl_bessel_i(_Tpnu __nu, _Tp __x) - { - typedef typename __gnu_cxx::__promote_2<_Tpnu, _Tp>::__type __type; - return __detail::__cyl_bessel_i<__type>(__nu, __x); - } - - inline float - cyl_bessel_jf(float __nu, float __x) - { return __detail::__cyl_bessel_j<float>(__nu, __x); } - - inline long double - cyl_bessel_jl(long double __nu, long double __x) - { return __detail::__cyl_bessel_j<long double>(__nu, __x); } - - /// 5.2.1.9 Cylindrical Bessel functions (of the first kind). - template<typename _Tpnu, typename _Tp> - inline typename __gnu_cxx::__promote_2<_Tpnu, _Tp>::__type - cyl_bessel_j(_Tpnu __nu, _Tp __x) - { - typedef typename __gnu_cxx::__promote_2<_Tpnu, _Tp>::__type __type; - return __detail::__cyl_bessel_j<__type>(__nu, __x); - } - - inline float - cyl_bessel_kf(float __nu, float __x) - { return __detail::__cyl_bessel_k<float>(__nu, __x); } - - inline long double - cyl_bessel_kl(long double __nu, long double __x) - { return __detail::__cyl_bessel_k<long double>(__nu, __x); } - - /// 5.2.1.10 Irregular modified cylindrical Bessel functions. - template<typename _Tpnu, typename _Tp> - inline typename __gnu_cxx::__promote_2<_Tpnu, _Tp>::__type - cyl_bessel_k(_Tpnu __nu, _Tp __x) - { - typedef typename __gnu_cxx::__promote_2<_Tpnu, _Tp>::__type __type; - return __detail::__cyl_bessel_k<__type>(__nu, __x); - } - - inline float - cyl_neumannf(float __nu, float __x) - { return __detail::__cyl_neumann_n<float>(__nu, __x); } - - inline long double - cyl_neumannl(long double __nu, long double __x) - { return __detail::__cyl_neumann_n<long double>(__nu, __x); } - - /// 5.2.1.11 Cylindrical Neumann functions. - template<typename _Tpnu, typename _Tp> - inline typename __gnu_cxx::__promote_2<_Tpnu, _Tp>::__type - cyl_neumann(_Tpnu __nu, _Tp __x) - { - typedef typename __gnu_cxx::__promote_2<_Tpnu, _Tp>::__type __type; - return __detail::__cyl_neumann_n<__type>(__nu, __x); - } - - inline float - ellint_1f(float __k, float __phi) - { return __detail::__ellint_1<float>(__k, __phi); } - - inline long double - ellint_1l(long double __k, long double __phi) - { return __detail::__ellint_1<long double>(__k, __phi); } - - /// 5.2.1.12 Incomplete elliptic integrals of the first kind. - template<typename _Tp, typename _Tpp> - inline typename __gnu_cxx::__promote_2<_Tp, _Tpp>::__type - ellint_1(_Tp __k, _Tpp __phi) - { - typedef typename __gnu_cxx::__promote_2<_Tp, _Tpp>::__type __type; - return __detail::__ellint_1<__type>(__k, __phi); - } - - inline float - ellint_2f(float __k, float __phi) - { return __detail::__ellint_2<float>(__k, __phi); } - - inline long double - ellint_2l(long double __k, long double __phi) - { return __detail::__ellint_2<long double>(__k, __phi); } - - /// 5.2.1.13 Incomplete elliptic integrals of the second kind. - template<typename _Tp, typename _Tpp> - inline typename __gnu_cxx::__promote_2<_Tp, _Tpp>::__type - ellint_2(_Tp __k, _Tpp __phi) - { - typedef typename __gnu_cxx::__promote_2<_Tp, _Tpp>::__type __type; - return __detail::__ellint_2<__type>(__k, __phi); - } - - inline float - ellint_3f(float __k, float __nu, float __phi) - { return __detail::__ellint_3<float>(__k, __nu, __phi); } - - inline long double - ellint_3l(long double __k, long double __nu, long double __phi) - { return __detail::__ellint_3<long double>(__k, __nu, __phi); } - - /// 5.2.1.14 Incomplete elliptic integrals of the third kind. - template<typename _Tp, typename _Tpn, typename _Tpp> - inline typename __gnu_cxx::__promote_3<_Tp, _Tpn, _Tpp>::__type - ellint_3(_Tp __k, _Tpn __nu, _Tpp __phi) - { - typedef typename __gnu_cxx::__promote_3<_Tp, _Tpn, _Tpp>::__type __type; - return __detail::__ellint_3<__type>(__k, __nu, __phi); - } - - inline float - expintf(float __x) - { return __detail::__expint<float>(__x); } - - inline long double - expintl(long double __x) - { return __detail::__expint<long double>(__x); } - - /// 5.2.1.15 Exponential integrals. - template<typename _Tp> - inline typename __gnu_cxx::__promote<_Tp>::__type - expint(_Tp __x) - { - typedef typename __gnu_cxx::__promote<_Tp>::__type __type; - return __detail::__expint<__type>(__x); - } - - inline float - hermitef(unsigned int __n, float __x) - { return __detail::__poly_hermite<float>(__n, __x); } - - inline long double - hermitel(unsigned int __n, long double __x) - { return __detail::__poly_hermite<long double>(__n, __x); } - - /// 5.2.1.16 Hermite polynomials. - template<typename _Tp> - inline typename __gnu_cxx::__promote<_Tp>::__type - hermite(unsigned int __n, _Tp __x) - { - typedef typename __gnu_cxx::__promote<_Tp>::__type __type; - return __detail::__poly_hermite<__type>(__n, __x); - } - - inline float - hypergf(float __a, float __b, float __c, float __x) - { return __detail::__hyperg<float>(__a, __b, __c, __x); } - - inline long double - hypergl(long double __a, long double __b, long double __c, long double __x) - { return __detail::__hyperg<long double>(__a, __b, __c, __x); } - - /// 5.2.1.17 Hypergeometric functions. - template<typename _Tpa, typename _Tpb, typename _Tpc, typename _Tp> - inline typename __gnu_cxx::__promote_4<_Tpa, _Tpb, _Tpc, _Tp>::__type - hyperg(_Tpa __a, _Tpb __b, _Tpc __c, _Tp __x) - { - typedef typename __gnu_cxx::__promote_4<_Tpa, _Tpb, _Tpc, _Tp>::__type __type; - return __detail::__hyperg<__type>(__a, __b, __c, __x); - } - - inline float - laguerref(unsigned int __n, float __x) - { return __detail::__laguerre<float>(__n, __x); } - - inline long double - laguerrel(unsigned int __n, long double __x) - { return __detail::__laguerre<long double>(__n, __x); } - - /// 5.2.1.18 Laguerre polynomials. - template<typename _Tp> - inline typename __gnu_cxx::__promote<_Tp>::__type - laguerre(unsigned int __n, _Tp __x) - { - typedef typename __gnu_cxx::__promote<_Tp>::__type __type; - return __detail::__laguerre<__type>(__n, __x); - } - - inline float - legendref(unsigned int __n, float __x) - { return __detail::__poly_legendre_p<float>(__n, __x); } - - inline long double - legendrel(unsigned int __n, long double __x) - { return __detail::__poly_legendre_p<long double>(__n, __x); } - - /// 5.2.1.19 Legendre polynomials. - template<typename _Tp> - inline typename __gnu_cxx::__promote<_Tp>::__type - legendre(unsigned int __n, _Tp __x) - { - typedef typename __gnu_cxx::__promote<_Tp>::__type __type; - return __detail::__poly_legendre_p<__type>(__n, __x); - } - - inline float - riemann_zetaf(float __x) - { return __detail::__riemann_zeta<float>(__x); } - - inline long double - riemann_zetal(long double __x) - { return __detail::__riemann_zeta<long double>(__x); } - - /// 5.2.1.20 Riemann zeta function. - template<typename _Tp> - inline typename __gnu_cxx::__promote<_Tp>::__type - riemann_zeta(_Tp __x) - { - typedef typename __gnu_cxx::__promote<_Tp>::__type __type; - return __detail::__riemann_zeta<__type>(__x); - } - - inline float - sph_besself(unsigned int __n, float __x) - { return __detail::__sph_bessel<float>(__n, __x); } - - inline long double - sph_bessell(unsigned int __n, long double __x) - { return __detail::__sph_bessel<long double>(__n, __x); } - - /// 5.2.1.21 Spherical Bessel functions. - template<typename _Tp> - inline typename __gnu_cxx::__promote<_Tp>::__type - sph_bessel(unsigned int __n, _Tp __x) - { - typedef typename __gnu_cxx::__promote<_Tp>::__type __type; - return __detail::__sph_bessel<__type>(__n, __x); - } - - inline float - sph_legendref(unsigned int __l, unsigned int __m, float __theta) - { return __detail::__sph_legendre<float>(__l, __m, __theta); } - - inline long double - sph_legendrel(unsigned int __l, unsigned int __m, long double __theta) - { return __detail::__sph_legendre<long double>(__l, __m, __theta); } - - /// 5.2.1.22 Spherical associated Legendre functions. - template<typename _Tp> - inline typename __gnu_cxx::__promote<_Tp>::__type - sph_legendre(unsigned int __l, unsigned int __m, _Tp __theta) - { - typedef typename __gnu_cxx::__promote<_Tp>::__type __type; - return __detail::__sph_legendre<__type>(__l, __m, __theta); - } - - inline float - sph_neumannf(unsigned int __n, float __x) - { return __detail::__sph_neumann<float>(__n, __x); } - - inline long double - sph_neumannl(unsigned int __n, long double __x) - { return __detail::__sph_neumann<long double>(__n, __x); } - - /// 5.2.1.23 Spherical Neumann functions. - template<typename _Tp> - inline typename __gnu_cxx::__promote<_Tp>::__type - sph_neumann(unsigned int __n, _Tp __x) - { - typedef typename __gnu_cxx::__promote<_Tp>::__type __type; - return __detail::__sph_neumann<__type>(__n, __x); - } - - /* @} */ // tr1_math_spec_func -} -} - -#endif // _GLIBCXX_TR1_CMATH |