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- Finished unit tests for core math library

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- Adjusted formatting
This commit is contained in:
Medusa Slockbower
2025-07-02 10:17:35 -04:00
parent 516d9f4977
commit 9010650ceb
16 changed files with 446 additions and 259 deletions
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121
include/fennec/math/ext/constants.h
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@@ -178,29 +178,109 @@
/// \copydetails fennec::half_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::three_halves_pi "genType three_halves_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::three_halves_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::third_pi "genType third_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::third_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::two_thirds_pi "genType two_thirds_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::two_thirds_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::four_thirds_pi "genType four_thirds_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::four_thirds_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::five_thirds_pi "genType five_thirds_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::five_thirds_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::quarter_pi "genType quarter_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::quarter_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::three_quarters_pi "genType three_quarters_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::three_quarters_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::five_quarters_pi "genType five_quarters_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::five_quarters_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::seven_quarters_pi "genType seven_quarters_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::seven_quarters_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::fifth_pi "genType fifth_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::fifth_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::two_fifths_pi "genType two_fifths_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::two_fifths_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::three_fifths_pi "genType three_fifths_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::three_fifths_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::four_fifths_pi "genType four_fifths_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::four_fifths_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::six_fifths_pi "genType six_fifths_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::six_fifths_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::seven_fifths_pi "genType seven_fifths_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::seven_fifths_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::eight_fifths_pi "genType eight_fifths_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::eight_fifths_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::eight_fifths_pi "genType eight_fifths_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::nine_fifths_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::sixth_pi "genType sixth_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::sixth_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::two_thirds_pi "genType two_thirds_pi<genType>()"
/// \ref fennec::five_sixths_pi "genType five_sixths_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::two_thirds_pi
/// \copydetails fennec::five_sixths_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::seven_sixths_pi "genType seven_sixths_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::seven_sixths_pi
///
/// <tr><td width="50%" style="vertical-align: top"> <br>
/// \ref fennec::eleven_sixths_pi "genType eleven_sixths_pi<genType>()"
/// <td width="50%" style="vertical-align: top">
/// \copydetails fennec::eleven_sixths_pi
///
/// <tr><th colspan=2 style="text-align: center;">Reciprocals of π
/// <tr><td width="50%" style="vertical-align: top"> <br>
@@ -494,12 +574,36 @@ template<typename genType> constexpr genType three_pi() { return 9.424777960769
template<typename genType> constexpr genType four_pi() { return 12.56637061435917295385057353311801153678867759750042; } ///< \returns The value of \f$4\pi\f$ with the highest precision for \f$genType\f$
// Fractions of Pi
template<typename genType> constexpr genType half_pi() { return 1.57079632679489661923132169163975144209858469968755; } ///< \returns The value of \f$\frac{\pi}{2}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType third_pi() { return 1.04719755119659774615421446109316762806572313312503; } ///< \returns The value of \f$\frac{\pi}{3}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType quarter_pi() { return 0.78539816339744830961566084581987572104929234984377; } ///< \returns The value of \f$\frac{\pi}{4}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType fifth_pi() { return 0.62831853071795864769252867665590057683943387987502; } ///< \returns The value of \f$\frac{\pi}{5}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType sixth_pi() { return 0.52359877559829887307710723054658381403286156656251; } ///< \returns The value of \f$\frac{\pi}{6}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType two_thirds_pi() { return 2.09439510239319549230842892218633525613144626625007; } ///< \returns The value of \f$\frac{2\pi}{3}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType half_pi() { return 1.57079632679489661923132169163975144209858469968755; } ///< \returns The value of \f$\frac{\pi}{2}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType three_halves_pi() { return 4.71238898038468985769396507491925432629575409906265; } ///< \returns The value of \f$\frac{3\pi}{2}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType third_pi() { return 1.04719755119659774615421446109316762806572313312503; } ///< \returns The value of \f$\frac{\pi}{3}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType two_thirds_pi() { return 2.09439510239319549230842892218633525613144626625007; } ///< \returns The value of \f$\frac{2\pi}{3}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType four_thirds_pi() { return 4.18879020478639098461685784437267051226289253250014; } ///< \returns The value of \f$\frac{4\pi}{3}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType five_thirds_pi() { return 5.23598775598298873077107230546583814032861566562517; } ///< \returns The value of \f$\frac{5\pi}{3}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType quarter_pi() { return 0.78539816339744830961566084581987572104929234984377; } ///< \returns The value of \f$\frac{\pi}{4}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType three_quarters_pi() { return 2.35619449019234492884698253745962716314787704953132; } ///< \returns The value of \f$\frac{3\pi}{4}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType five_quarters_pi() { return 3.92699081698724154807830422909937860524646174921888; } ///< \returns The value of \f$\frac{5\pi}{4}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType seven_quarters_pi() { return 5.49778714378213816730962592073913004734504644890643; } ///< \returns The value of \f$\frac{7\pi}{4}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType fifth_pi() { return 0.62831853071795864769252867665590057683943387987502; } ///< \returns The value of \f$\frac{\pi}{5}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType two_fifths_pi() { return 1.25663706143591729538505735331180115367886775975004; } ///< \returns The value of \f$\frac{2\pi}{5}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType three_fifths_pi() { return 1.88495559215387594307758602996770173051830163962506; } ///< \returns The value of \f$\frac{3\pi}{5}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType four_fifths_pi() { return 2.51327412287183459077011470662360230735773551950008; } ///< \returns The value of \f$\frac{4\pi}{5}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType six_fifths_pi() { return 3.76991118430775188615517205993540346103660327925012; } ///< \returns The value of \f$\frac{6\pi}{5}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType seven_fifths_pi() { return 4.39822971502571053384770073659130403787603715912514; } ///< \returns The value of \f$\frac{7\pi}{5}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType eight_fifths_pi() { return 5.02654824574366918154022941324720461471547103900016; } ///< \returns The value of \f$\frac{8\pi}{5}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType nine_fifths_pi() { return 5.65486677646162782923275808990310519155490491887519; } ///< \returns The value of \f$\frac{9\pi}{5}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType sixth_pi() { return 0.52359877559829887307710723054658381403286156656251; } ///< \returns The value of \f$\frac{\pi}{6}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType five_sixths_pi() { return 2.61799387799149436538553615273291907016430783281258; } ///< \returns The value of \f$\frac{5\pi}{6}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType seven_sixths_pi() { return 3.66519142918809211153975061382608669823003096593762; } ///< \returns The value of \f$\frac{7\pi}{6}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType eleven_sixths_pi() { return 5.75958653158128760384817953601242195436147723218769; } ///< \returns The value of \f$\frac{11\pi}{6}\f$ with the highest precision for \f$genType\f$
// Reciprocals of Pi
template<typename genType> constexpr genType one_over_pi() { return 0.31830988618379067153776752674502872406891929148091; } ///< \returns The value of \f$\frac{1}{\pi}\f$ with the highest precision for \f$genType\f$
@@ -529,6 +633,7 @@ template<typename genType> constexpr genType e_sq() { return 7.38905
template<typename genType> constexpr genType e_cb() { return 20.08553692318766774092852965458171789698790783855415; } ///< \returns The value of \f$e^3\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType sqrt_e() { return 1.64872127070012814684865078781416357165377610071014; } ///< \returns The value of \f$\sqrt{e}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType one_over_sqrt_e() { return 0.60653065971263342360379953499118045344191813548718; } ///< \returns The value of \f$\frac{1}{\sqrt{e}}\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType e_raised_two() { return 7.38905609893065022723042746057500781318031557055184; } ///< \returns The value of \f$e^e\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType e_raised_e() { return 15.15426224147926418976043027262991190552854853685613; } ///< \returns The value of \f$e^e\f$ with the highest precision for \f$genType\f$
template<typename genType> constexpr genType e_raised_neg_e() { return 0.065988035845312537076790187596846424938577048252796; } ///< \returns The value of \f$e^-e\f$ with the highest precision for \f$genType\f$