hodasemi/cgmath
1
0
Fork 0
Code Issues Pull requests Projects Releases Packages Wiki Activity

Move the From impls together

Browse source
This commit is contained in:
Mark Hintz 2016-04-27 23:07:56 +02:00
parent f23374111f
commit c32135a5d9
1 changed files with 31 additions and 31 deletions
Show stats Download patch file Download diff file Expand all files Collapse all files

62
src/matrix.rs
View file

@ -178,37 +178,6 @@ impl<S: BaseFloat> Matrix3<S> {
} }
} }
impl<A> From<Euler<A>> for Matrix3<<A as Angle>::Unitless> where
A: Angle + Into<Rad<<A as Angle>::Unitless>>,
{
fn from(src: Euler<A>) -> Matrix3<A::Unitless> {
// http://en.wikipedia.org/wiki/Rotation_matrix#General_rotations
let (sx, cx) = Rad::sin_cos(src.x.into());
let (sy, cy) = Rad::sin_cos(src.y.into());
let (sz, cz) = Rad::sin_cos(src.z.into());
Matrix3::new(cy * cz, cy * sz, -sy,
-cx * sz + sx * sy * cz, cx * cz + sx * sy * sz, sx * cy,
sx * sz + cx * sy * cz, -sx * cz + cx * sy * sz, cx * cy)
}
}
impl<A> From<Euler<A>> for Matrix4<<A as Angle>::Unitless> where
A: Angle + Into<Rad<<A as Angle>::Unitless>>,
{
fn from(src: Euler<A>) -> Matrix4<A::Unitless> {
// http://en.wikipedia.org/wiki/Rotation_matrix#General_rotations
let (sx, cx) = Rad::sin_cos(src.x.into());
let (sy, cy) = Rad::sin_cos(src.y.into());
let (sz, cz) = Rad::sin_cos(src.z.into());
Matrix4::new(cy * cz, cy * sz, -sy, A::Unitless::zero(),
-cx * sz + sx * sy * cz, cx * cz + sx * sy * sz, sx * cy, A::Unitless::zero(),
sx * sz + cx * sy * cz, -sx * cz + cx * sy * sz, cx * cy, A::Unitless::zero(),
A::Unitless::zero(), A::Unitless::zero(), A::Unitless::zero(), A::Unitless::one())
}
}
impl<S: BaseFloat> Matrix4<S> { impl<S: BaseFloat> Matrix4<S> {
/// Create a new matrix, providing values for each index. /// Create a new matrix, providing values for each index.
#[inline] #[inline]
@ -936,6 +905,37 @@ index_operators!(Matrix4<S>, 4, Vector4<S>, usize);
// index_operators!(Matrix3<S>, 3, [Vector3<S>], RangeFull); // index_operators!(Matrix3<S>, 3, [Vector3<S>], RangeFull);
// index_operators!(Matrix4<S>, 4, [Vector4<S>], RangeFull); // index_operators!(Matrix4<S>, 4, [Vector4<S>], RangeFull);
impl<A> From<Euler<A>> for Matrix3<<A as Angle>::Unitless> where
A: Angle + Into<Rad<<A as Angle>::Unitless>>,
{
fn from(src: Euler<A>) -> Matrix3<A::Unitless> {
// http://en.wikipedia.org/wiki/Rotation_matrix#General_rotations
let (sx, cx) = Rad::sin_cos(src.x.into());
let (sy, cy) = Rad::sin_cos(src.y.into());
let (sz, cz) = Rad::sin_cos(src.z.into());
Matrix3::new(cy * cz, cy * sz, -sy,
-cx * sz + sx * sy * cz, cx * cz + sx * sy * sz, sx * cy,
sx * sz + cx * sy * cz, -sx * cz + cx * sy * sz, cx * cy)
}
}
impl<A> From<Euler<A>> for Matrix4<<A as Angle>::Unitless> where
A: Angle + Into<Rad<<A as Angle>::Unitless>>,
{
fn from(src: Euler<A>) -> Matrix4<A::Unitless> {
// http://en.wikipedia.org/wiki/Rotation_matrix#General_rotations
let (sx, cx) = Rad::sin_cos(src.x.into());
let (sy, cy) = Rad::sin_cos(src.y.into());
let (sz, cz) = Rad::sin_cos(src.z.into());
Matrix4::new(cy * cz, cy * sz, -sy, A::Unitless::zero(),
-cx * sz + sx * sy * cz, cx * cz + sx * sy * sz, sx * cy, A::Unitless::zero(),
sx * sz + cx * sy * cz, -sx * cz + cx * sy * sz, cx * cy, A::Unitless::zero(),
A::Unitless::zero(), A::Unitless::zero(), A::Unitless::zero(), A::Unitless::one())
}
}
macro_rules! fixed_array_conversions { macro_rules! fixed_array_conversions {
($MatrixN:ident <$S:ident> { $($field:ident : $index:expr),+ }, $n:expr) => { ($MatrixN:ident <$S:ident> { $($field:ident : $index:expr),+ }, $n:expr) => {
impl<$S> Into<[[$S; $n]; $n]> for $MatrixN<$S> { impl<$S> Into<[[$S; $n]; $n]> for $MatrixN<$S> {