mirror/glm
1
0
Fork 0
mirror of https://github.com/g-truc/glm.git synced 2024-11-22 08:54:35 +00:00
Code Issues Packages Projects Releases Wiki Activity

Merge pull request #1089 from Zuzu-Typ/patch-2

Browse Source 
Removed redundant precision qualifiers #1089
This commit is contained in:
Christophe 2022-04-20 12:29:48 +02:00 committed by GitHub
commit b7140ca2c8
No known key found for this signature in database
GPG Key ID: 4AEE18F83AFDEB23
2 changed files with 38 additions and 38 deletions
Show Stats Download Patch File Download Diff File Expand all files Collapse all files

4
glm/gtx/compatibility.hpp
View File

@ -47,12 +47,12 @@ namespace glm
template<typename T, qualifier Q> GLM_FUNC_QUALIFIER vec<3, T, Q> lerp(const vec<3, T, Q>& x, const vec<3, T, Q>& y, const vec<3, T, Q>& a){return mix(x, y, a);} //!< \brief Returns the component-wise result of x * (1.0 - a) + y * a, i.e., the linear blend of x and y using vector a. The value for a is not restricted to the range [0, 1]. (From GLM_GTX_compatibility)
template<typename T, qualifier Q> GLM_FUNC_QUALIFIER vec<4, T, Q> lerp(const vec<4, T, Q>& x, const vec<4, T, Q>& y, const vec<4, T, Q>& a){return mix(x, y, a);} //!< \brief Returns the component-wise result of x * (1.0 - a) + y * a, i.e., the linear blend of x and y using vector a. The value for a is not restricted to the range [0, 1]. (From GLM_GTX_compatibility)
template<typename T, qualifier Q> GLM_FUNC_QUALIFIER T saturate(T x){return clamp(x, T(0), T(1));} //!< \brief Returns clamp(x, 0, 1) for each component in x. (From GLM_GTX_compatibility)
template<typename T> GLM_FUNC_QUALIFIER T saturate(T x){return clamp(x, T(0), T(1));} //!< \brief Returns clamp(x, 0, 1) for each component in x. (From GLM_GTX_compatibility)
template<typename T, qualifier Q> GLM_FUNC_QUALIFIER vec<2, T, Q> saturate(const vec<2, T, Q>& x){return clamp(x, T(0), T(1));} //!< \brief Returns clamp(x, 0, 1) for each component in x. (From GLM_GTX_compatibility)
template<typename T, qualifier Q> GLM_FUNC_QUALIFIER vec<3, T, Q> saturate(const vec<3, T, Q>& x){return clamp(x, T(0), T(1));} //!< \brief Returns clamp(x, 0, 1) for each component in x. (From GLM_GTX_compatibility)
template<typename T, qualifier Q> GLM_FUNC_QUALIFIER vec<4, T, Q> saturate(const vec<4, T, Q>& x){return clamp(x, T(0), T(1));} //!< \brief Returns clamp(x, 0, 1) for each component in x. (From GLM_GTX_compatibility)
template<typename T, qualifier Q> GLM_FUNC_QUALIFIER T atan2(T x, T y){return atan(x, y);} //!< \brief Arc tangent. Returns an angle whose tangent is y/x. The signs of x and y are used to determine what quadrant the angle is in. The range of values returned by this function is [-PI, PI]. Results are undefined if x and y are both 0. (From GLM_GTX_compatibility)
template<typename T> GLM_FUNC_QUALIFIER T atan2(T x, T y){return atan(x, y);} //!< \brief Arc tangent. Returns an angle whose tangent is y/x. The signs of x and y are used to determine what quadrant the angle is in. The range of values returned by this function is [-PI, PI]. Results are undefined if x and y are both 0. (From GLM_GTX_compatibility)
template<typename T, qualifier Q> GLM_FUNC_QUALIFIER vec<2, T, Q> atan2(const vec<2, T, Q>& x, const vec<2, T, Q>& y){return atan(x, y);} //!< \brief Arc tangent. Returns an angle whose tangent is y/x. The signs of x and y are used to determine what quadrant the angle is in. The range of values returned by this function is [-PI, PI]. Results are undefined if x and y are both 0. (From GLM_GTX_compatibility)
template<typename T, qualifier Q> GLM_FUNC_QUALIFIER vec<3, T, Q> atan2(const vec<3, T, Q>& x, const vec<3, T, Q>& y){return atan(x, y);} //!< \brief Arc tangent. Returns an angle whose tangent is y/x. The signs of x and y are used to determine what quadrant the angle is in. The range of values returned by this function is [-PI, PI]. Results are undefined if x and y are both 0. (From GLM_GTX_compatibility)
template<typename T, qualifier Q> GLM_FUNC_QUALIFIER vec<4, T, Q> atan2(const vec<4, T, Q>& x, const vec<4, T, Q>& y){return atan(x, y);} //!< \brief Arc tangent. Returns an angle whose tangent is y/x. The signs of x and y are used to determine what quadrant the angle is in. The range of values returned by this function is [-PI, PI]. Results are undefined if x and y are both 0. (From GLM_GTX_compatibility)

72
glm/gtx/euler_angles.inl
View File

@ -699,12 +699,12 @@ namespace glm
T & t2,
T & t3)
{
T T1 = glm::atan2<T, defaultp>(M[2][1], M[2][2]);
T T1 = glm::atan2(M[2][1], M[2][2]);
T C2 = glm::sqrt(M[0][0]*M[0][0] + M[1][0]*M[1][0]);
T T2 = glm::atan2<T, defaultp>(-M[2][0], C2);
T T2 = glm::atan2(-M[2][0], C2);
T S1 = glm::sin(T1);
T C1 = glm::cos(T1);
T T3 = glm::atan2<T, defaultp>(S1*M[0][2] - C1*M[0][1], C1*M[1][1] - S1*M[1][2 ]);
T T3 = glm::atan2(S1*M[0][2] - C1*M[0][1], C1*M[1][1] - S1*M[1][2 ]);
t1 = -T1;
t2 = -T2;
t3 = -T3;
@ -716,12 +716,12 @@ namespace glm
T & t2,
T & t3)
{
T T1 = glm::atan2<T, defaultp>(M[2][0], M[2][2]);
T T1 = glm::atan2(M[2][0], M[2][2]);
T C2 = glm::sqrt(M[0][1]*M[0][1] + M[1][1]*M[1][1]);
T T2 = glm::atan2<T, defaultp>(-M[2][1], C2);
T T2 = glm::atan2(-M[2][1], C2);
T S1 = glm::sin(T1);
T C1 = glm::cos(T1);
T T3 = glm::atan2<T, defaultp>(S1*M[1][2] - C1*M[1][0], C1*M[0][0] - S1*M[0][2]);
T T3 = glm::atan2(S1*M[1][2] - C1*M[1][0], C1*M[0][0] - S1*M[0][2]);
t1 = T1;
t2 = T2;
t3 = T3;
@ -733,12 +733,12 @@ namespace glm
T & t2,
T & t3)
{
T T1 = glm::atan2<T, defaultp>(M[0][2], M[0][1]);
T T1 = glm::atan2(M[0][2], M[0][1]);
T S2 = glm::sqrt(M[1][0]*M[1][0] + M[2][0]*M[2][0]);
T T2 = glm::atan2<T, defaultp>(S2, M[0][0]);
T T2 = glm::atan2(S2, M[0][0]);
T S1 = glm::sin(T1);
T C1 = glm::cos(T1);
T T3 = glm::atan2<T, defaultp>(C1*M[1][2] - S1*M[1][1], C1*M[2][2] - S1*M[2][1]);
T T3 = glm::atan2(C1*M[1][2] - S1*M[1][1], C1*M[2][2] - S1*M[2][1]);
t1 = T1;
t2 = T2;
t3 = T3;
@ -750,12 +750,12 @@ namespace glm
T & t2,
T & t3)
{
T T1 = glm::atan2<T, defaultp>(M[0][1], -M[0][2]);
T T1 = glm::atan2(M[0][1], -M[0][2]);
T S2 = glm::sqrt(M[1][0]*M[1][0] + M[2][0]*M[2][0]);
T T2 = glm::atan2<T, defaultp>(S2, M[0][0]);
T T2 = glm::atan2(S2, M[0][0]);
T S1 = glm::sin(T1);
T C1 = glm::cos(T1);
T T3 = glm::atan2<T, defaultp>(-C1*M[2][1] - S1*M[2][2], C1*M[1][1] + S1*M[1][2]);
T T3 = glm::atan2(-C1*M[2][1] - S1*M[2][2], C1*M[1][1] + S1*M[1][2]);
t1 = T1;
t2 = T2;
t3 = T3;
@ -767,12 +767,12 @@ namespace glm
T & t2,
T & t3)
{
T T1 = glm::atan2<T, defaultp>(M[1][0], M[1][2]);
T T1 = glm::atan2(M[1][0], M[1][2]);
T S2 = glm::sqrt(M[0][1]*M[0][1] + M[2][1]*M[2][1]);
T T2 = glm::atan2<T, defaultp>(S2, M[1][1]);
T T2 = glm::atan2(S2, M[1][1]);
T S1 = glm::sin(T1);
T C1 = glm::cos(T1);
T T3 = glm::atan2<T, defaultp>(C1*M[2][0] - S1*M[2][2], C1*M[0][0] - S1*M[0][2]);
T T3 = glm::atan2(C1*M[2][0] - S1*M[2][2], C1*M[0][0] - S1*M[0][2]);
t1 = T1;
t2 = T2;
t3 = T3;
@ -784,12 +784,12 @@ namespace glm
T & t2,
T & t3)
{
T T1 = glm::atan2<T, defaultp>(M[1][2], -M[1][0]);
T T1 = glm::atan2(M[1][2], -M[1][0]);
T S2 = glm::sqrt(M[0][1]*M[0][1] + M[2][1]*M[2][1]);
T T2 = glm::atan2<T, defaultp>(S2, M[1][1]);
T T2 = glm::atan2(S2, M[1][1]);
T S1 = glm::sin(T1);
T C1 = glm::cos(T1);
T T3 = glm::atan2<T, defaultp>(-S1*M[0][0] - C1*M[0][2], S1*M[2][0] + C1*M[2][2]);
T T3 = glm::atan2(-S1*M[0][0] - C1*M[0][2], S1*M[2][0] + C1*M[2][2]);
t1 = T1;
t2 = T2;
t3 = T3;
@ -801,12 +801,12 @@ namespace glm
T & t2,
T & t3)
{
T T1 = glm::atan2<T, defaultp>(M[2][1], M[2][0]);
T T1 = glm::atan2(M[2][1], M[2][0]);
T S2 = glm::sqrt(M[0][2]*M[0][2] + M[1][2]*M[1][2]);
T T2 = glm::atan2<T, defaultp>(S2, M[2][2]);
T T2 = glm::atan2(S2, M[2][2]);
T S1 = glm::sin(T1);
T C1 = glm::cos(T1);
T T3 = glm::atan2<T, defaultp>(C1*M[0][1] - S1*M[0][0], C1*M[1][1] - S1*M[1][0]);
T T3 = glm::atan2(C1*M[0][1] - S1*M[0][0], C1*M[1][1] - S1*M[1][0]);
t1 = T1;
t2 = T2;
t3 = T3;
@ -818,12 +818,12 @@ namespace glm
T & t2,
T & t3)
{
T T1 = glm::atan2<T, defaultp>(M[2][0], -M[2][1]);
T T1 = glm::atan2(M[2][0], -M[2][1]);
T S2 = glm::sqrt(M[0][2]*M[0][2] + M[1][2]*M[1][2]);
T T2 = glm::atan2<T, defaultp>(S2, M[2][2]);
T T2 = glm::atan2(S2, M[2][2]);
T S1 = glm::sin(T1);
T C1 = glm::cos(T1);
T T3 = glm::atan2<T, defaultp>(-C1*M[1][0] - S1*M[1][1], C1*M[0][0] + S1*M[0][1]);
T T3 = glm::atan2(-C1*M[1][0] - S1*M[1][1], C1*M[0][0] + S1*M[0][1]);
t1 = T1;
t2 = T2;
t3 = T3;
@ -835,12 +835,12 @@ namespace glm
T & t2,
T & t3)
{
T T1 = glm::atan2<T, defaultp>(M[1][2], M[1][1]);
T T1 = glm::atan2(M[1][2], M[1][1]);
T C2 = glm::sqrt(M[0][0]*M[0][0] + M[2][0]*M[2][0]);
T T2 = glm::atan2<T, defaultp>(-M[1][0], C2);
T T2 = glm::atan2(-M[1][0], C2);
T S1 = glm::sin(T1);
T C1 = glm::cos(T1);
T T3 = glm::atan2<T, defaultp>(S1*M[0][1] - C1*M[0][2], C1*M[2][2] - S1*M[2][1]);
T T3 = glm::atan2(S1*M[0][1] - C1*M[0][2], C1*M[2][2] - S1*M[2][1]);
t1 = T1;
t2 = T2;
t3 = T3;
@ -852,12 +852,12 @@ namespace glm
T & t2,
T & t3)
{
T T1 = glm::atan2<T, defaultp>(-M[0][2], M[0][0]);
T T1 = glm::atan2(-M[0][2], M[0][0]);
T C2 = glm::sqrt(M[1][1]*M[1][1] + M[2][1]*M[2][1]);
T T2 = glm::atan2<T, defaultp>(M[0][1], C2);
T T2 = glm::atan2(M[0][1], C2);
T S1 = glm::sin(T1);
T C1 = glm::cos(T1);
T T3 = glm::atan2<T, defaultp>(S1*M[1][0] + C1*M[1][2], S1*M[2][0] + C1*M[2][2]);
T T3 = glm::atan2(S1*M[1][0] + C1*M[1][2], S1*M[2][0] + C1*M[2][2]);
t1 = T1;
t2 = T2;
t3 = T3;
@ -869,12 +869,12 @@ namespace glm
T & t2,
T & t3)
{
T T1 = glm::atan2<T, defaultp>(M[0][1], M[0][0]);
T T1 = glm::atan2(M[0][1], M[0][0]);
T C2 = glm::sqrt(M[1][2]*M[1][2] + M[2][2]*M[2][2]);
T T2 = glm::atan2<T, defaultp>(-M[0][2], C2);
T T2 = glm::atan2(-M[0][2], C2);
T S1 = glm::sin(T1);
T C1 = glm::cos(T1);
T T3 = glm::atan2<T, defaultp>(S1*M[2][0] - C1*M[2][1], C1*M[1][1] - S1*M[1][0]);
T T3 = glm::atan2(S1*M[2][0] - C1*M[2][1], C1*M[1][1] - S1*M[1][0]);
t1 = T1;
t2 = T2;
t3 = T3;
@ -886,12 +886,12 @@ namespace glm
T & t2,
T & t3)
{
T T1 = glm::atan2<T, defaultp>(-M[1][0], M[1][1]);
T T1 = glm::atan2(-M[1][0], M[1][1]);
T C2 = glm::sqrt(M[0][2]*M[0][2] + M[2][2]*M[2][2]);
T T2 = glm::atan2<T, defaultp>(M[1][2], C2);
T T2 = glm::atan2(M[1][2], C2);
T S1 = glm::sin(T1);
T C1 = glm::cos(T1);
T T3 = glm::atan2<T, defaultp>(C1*M[2][0] + S1*M[2][1], C1*M[0][0] + S1*M[0][1]);
T T3 = glm::atan2(C1*M[2][0] + S1*M[2][1], C1*M[0][0] + S1*M[0][1]);
t1 = T1;
t2 = T2;
t3 = T3;