Used a better type parametter name.

src/adaptors/rotmat.rs

@@ -24,7 +24,7 @@ impl<M: Copy> Rotmat<M>
   { self.submat }
 }
 
-pub fn rotmat2<T: Copy + Trigonometric + Neg<T>>(angle: T) -> Rotmat<Mat2<T>>
+pub fn rotmat2<N: Copy + Trigonometric + Neg<N>>(angle: N) -> Rotmat<Mat2<N>>
 {
   let coa = angle.cos();
   let sia = angle.sin();
@@ -33,11 +33,11 @@ pub fn rotmat2<T: Copy + Trigonometric + Neg<T>>(angle: T) -> Rotmat<Mat2<T>>
   { submat: Mat2::new(coa, -sia, sia, coa) }
 }
 
-pub fn rotmat3<T: Copy + Trigonometric + Neg<T> + One + Sub<T, T> + Add<T, T> +
-                  Mul<T, T>>
-(axis: &Vec3<T>, angle: T) -> Rotmat<Mat3<T>>
+pub fn rotmat3<N: Copy + Trigonometric + Neg<N> + One + Sub<N, N> + Add<N, N> +
+                  Mul<N, N>>
+(axis: &Vec3<N>, angle: N) -> Rotmat<Mat3<N>>
 {
-  let _1        = One::one::<T>();
+  let _1        = One::one::<N>();
   let ux        = axis.x;
   let uy        = axis.y;
   let uz        = axis.z;
@@ -64,44 +64,44 @@ pub fn rotmat3<T: Copy + Trigonometric + Neg<T> + One + Sub<T, T> + Add<T, T> +
   }
 }
 
-impl<T: Div<T, T> + Trigonometric + Neg<T> + Mul<T, T> + Add<T, T> + Copy>
-Rotation<Vec1<T>> for Rotmat<Mat2<T>>
+impl<N: Div<N, N> + Trigonometric + Neg<N> + Mul<N, N> + Add<N, N> + Copy>
+Rotation<Vec1<N>> for Rotmat<Mat2<N>>
 {
-  fn rotation(&self) -> Vec1<T>
+  fn rotation(&self) -> Vec1<N>
   { Vec1::new(-(self.submat.m12 / self.submat.m11).atan()) }
 
-  fn rotated(&self, rot: &Vec1<T>) -> Rotmat<Mat2<T>>
+  fn rotated(&self, rot: &Vec1<N>) -> Rotmat<Mat2<N>>
   { rotmat2(rot.x) * *self }
 
-  fn rotate(&mut self, rot: &Vec1<T>)
+  fn rotate(&mut self, rot: &Vec1<N>)
   { *self = self.rotated(rot) }
 }
 
-impl<T: Div<T, T> + Trigonometric + Neg<T> + Mul<T, T> + Add<T, T> + Copy +
-        One + Sub<T, T>>
-Rotation<(Vec3<T>, T)> for Rotmat<Mat3<T>>
+impl<N: Div<N, N> + Trigonometric + Neg<N> + Mul<N, N> + Add<N, N> + Copy +
+        One + Sub<N, N>>
+Rotation<(Vec3<N>, N)> for Rotmat<Mat3<N>>
 {
-  fn rotation(&self) -> (Vec3<T>, T)
+  fn rotation(&self) -> (Vec3<N>, N)
   { fail!("Not yet implemented.") }
 
-  fn rotated(&self, &(axis, angle): &(Vec3<T>, T)) -> Rotmat<Mat3<T>>
+  fn rotated(&self, &(axis, angle): &(Vec3<N>, N)) -> Rotmat<Mat3<N>>
   { rotmat3(&axis, angle) * *self }
 
-  fn rotate(&mut self, rot: &(Vec3<T>, T))
+  fn rotate(&mut self, rot: &(Vec3<N>, N))
   { *self = self.rotated(rot) }
 }
 
-impl<T: Copy + Rand + Trigonometric + Neg<T>> Rand for Rotmat<Mat2<T>>
+impl<N: Copy + Rand + Trigonometric + Neg<N>> Rand for Rotmat<Mat2<N>>
 {
-  fn rand<R: Rng>(rng: &mut R) -> Rotmat<Mat2<T>>
+  fn rand<R: Rng>(rng: &mut R) -> Rotmat<Mat2<N>>
   { rotmat2(rng.gen()) }
 }
 
-impl<T: Copy + Rand + Trigonometric + Neg<T> + One + Sub<T, T> + Add<T, T> +
-       Mul<T, T>>
-Rand for Rotmat<Mat3<T>>
+impl<N: Copy + Rand + Trigonometric + Neg<N> + One + Sub<N, N> + Add<N, N> +
+       Mul<N, N>>
+Rand for Rotmat<Mat3<N>>
 {
-  fn rand<R: Rng>(rng: &mut R) -> Rotmat<Mat3<T>>
+  fn rand<R: Rng>(rng: &mut R) -> Rotmat<Mat3<N>>
   { rotmat3(&rng.gen(), rng.gen()) }
 }
 
@@ -160,14 +160,14 @@ Transpose for Rotmat<M>
   { self.submat.transpose() }
 }
 
-impl<T: ApproxEq<T>, M: ApproxEq<T>> ApproxEq<T> for Rotmat<M>
+impl<N: ApproxEq<N>, M: ApproxEq<N>> ApproxEq<N> for Rotmat<M>
 {
-  fn approx_epsilon() -> T
-  { ApproxEq::approx_epsilon::<T, T>() }
+  fn approx_epsilon() -> N
+  { ApproxEq::approx_epsilon::<N, N>() }
 
   fn approx_eq(&self, other: &Rotmat<M>) -> bool
   { self.submat.approx_eq(&other.submat) }
 
-  fn approx_eq_eps(&self, other: &Rotmat<M>, epsilon: &T) -> bool
+  fn approx_eq_eps(&self, other: &Rotmat<M>, epsilon: &N) -> bool
   { self.submat.approx_eq_eps(&other.submat, epsilon) }
 }

src/adaptors/transform.rs

@@ -123,11 +123,11 @@ Inv for Transform<M, V>
   }
 }
 
-impl<T: ApproxEq<T>, M:ApproxEq<T>, V:ApproxEq<T>>
-ApproxEq<T> for Transform<M, V>
+impl<N: ApproxEq<N>, M:ApproxEq<N>, V:ApproxEq<N>>
+ApproxEq<N> for Transform<M, V>
 {
-  fn approx_epsilon() -> T
-  { ApproxEq::approx_epsilon::<T, T>() }
+  fn approx_epsilon() -> N
+  { ApproxEq::approx_epsilon::<N, N>() }
 
   fn approx_eq(&self, other: &Transform<M, V>) -> bool
   {
@@ -135,7 +135,7 @@ ApproxEq<T> for Transform<M, V>
     self.subtrans.approx_eq(&other.subtrans)
   }
 
-  fn approx_eq_eps(&self, other: &Transform<M, V>, epsilon: &T) -> bool
+  fn approx_eq_eps(&self, other: &Transform<M, V>, epsilon: &N) -> bool
   {
     self.submat.approx_eq_eps(&other.submat, epsilon) &&
     self.subtrans.approx_eq_eps(&other.subtrans, epsilon)

src/dim1/mat1.rs

@@ -8,63 +8,63 @@ use traits::workarounds::rlmul::{RMul, LMul};
 use dim1::vec1::Vec1;
 
 #[deriving(Eq, ToStr)]
-pub struct Mat1<T>
-{ m11: T }
+pub struct Mat1<N>
+{ m11: N }
 
-impl<T: Copy> Mat1<T>
+impl<N: Copy> Mat1<N>
 {
-  pub fn new(m11: T) -> Mat1<T>
+  pub fn new(m11: N) -> Mat1<N>
   {
     Mat1
     { m11: m11 }
   }
 }
 
-impl<T> Dim for Mat1<T>
+impl<N> Dim for Mat1<N>
 {
   fn dim() -> uint
   { 1 }
 }
 
-impl<T:Copy + One> One for Mat1<T>
+impl<N:Copy + One> One for Mat1<N>
 {
-  fn one() -> Mat1<T>
+  fn one() -> Mat1<N>
   { return Mat1::new(One::one()) }
 }
 
-impl<T:Copy + Zero> Zero for Mat1<T>
+impl<N:Copy + Zero> Zero for Mat1<N>
 {
-  fn zero() -> Mat1<T>
+  fn zero() -> Mat1<N>
   { Mat1::new(Zero::zero()) }
 
   fn is_zero(&self) -> bool
   { self.m11.is_zero() }
 }
 
-impl<T:Copy + Mul<T, T> + Add<T, T>> Mul<Mat1<T>, Mat1<T>> for Mat1<T>
+impl<N:Copy + Mul<N, N> + Add<N, N>> Mul<Mat1<N>, Mat1<N>> for Mat1<N>
 {
-  fn mul(&self, other: &Mat1<T>) -> Mat1<T>
+  fn mul(&self, other: &Mat1<N>) -> Mat1<N>
   { Mat1::new(self.m11 * other.m11) }
 }
 
-impl<T:Copy + Add<T, T> + Mul<T, T>> RMul<Vec1<T>> for Mat1<T>
+impl<N:Copy + Add<N, N> + Mul<N, N>> RMul<Vec1<N>> for Mat1<N>
 {
-  fn rmul(&self, other: &Vec1<T>) -> Vec1<T>
+  fn rmul(&self, other: &Vec1<N>) -> Vec1<N>
   { Vec1::new(self.m11 * other.x) }
 }
 
-impl<T:Copy + Add<T, T> + Mul<T, T>> LMul<Vec1<T>> for Mat1<T>
+impl<N:Copy + Add<N, N> + Mul<N, N>> LMul<Vec1<N>> for Mat1<N>
 {
-  fn lmul(&self, other: &Vec1<T>) -> Vec1<T>
+  fn lmul(&self, other: &Vec1<N>) -> Vec1<N>
   { Vec1::new(self.m11 * other.x) }
 }
 
-impl<T:Copy + Mul<T, T> + Div<T, T> + Sub<T, T> + Neg<T> + Zero + One>
-Inv for Mat1<T>
+impl<N:Copy + Mul<N, N> + Div<N, N> + Sub<N, N> + Neg<N> + Zero + One>
+Inv for Mat1<N>
 {
-  fn inverse(&self) -> Mat1<T>
+  fn inverse(&self) -> Mat1<N>
   {
-    let mut res : Mat1<T> = *self;
+    let mut res : Mat1<N> = *self;
 
     res.invert();
 
@@ -75,33 +75,33 @@ Inv for Mat1<T>
   {
     assert!(!self.m11.is_zero());
 
-    self.m11 = One::one::<T>() / self.m11
+    self.m11 = One::one::<N>() / self.m11
   }
 }
 
-impl<T:Copy> Transpose for Mat1<T>
+impl<N:Copy> Transpose for Mat1<N>
 {
-  fn transposed(&self) -> Mat1<T>
+  fn transposed(&self) -> Mat1<N>
   { *self }
 
   fn transpose(&mut self)
   { }
 }
 
-impl<T:ApproxEq<T>> ApproxEq<T> for Mat1<T>
+impl<N:ApproxEq<N>> ApproxEq<N> for Mat1<N>
 {
-  fn approx_epsilon() -> T
-  { ApproxEq::approx_epsilon::<T, T>() }
+  fn approx_epsilon() -> N
+  { ApproxEq::approx_epsilon::<N, N>() }
 
-  fn approx_eq(&self, other: &Mat1<T>) -> bool
+  fn approx_eq(&self, other: &Mat1<N>) -> bool
   { self.m11.approx_eq(&other.m11) }
 
-  fn approx_eq_eps(&self, other: &Mat1<T>, epsilon: &T) -> bool
+  fn approx_eq_eps(&self, other: &Mat1<N>, epsilon: &N) -> bool
   { self.m11.approx_eq_eps(&other.m11, epsilon) }
 }
 
-impl<T:Rand + Copy> Rand for Mat1<T>
+impl<N:Rand + Copy> Rand for Mat1<N>
 {
-  fn rand<R: Rng>(rng: &mut R) -> Mat1<T>
+  fn rand<R: Rng>(rng: &mut R) -> Mat1<N>
   { Mat1::new(rng.gen()) }
 }

src/dim1/vec1.rs

@@ -10,112 +10,112 @@ use traits::sub_dot::SubDot;
 use traits::workarounds::scalar_op::{ScalarMul, ScalarDiv, ScalarAdd, ScalarSub};
 
 #[deriving(Eq, ToStr)]
-pub struct Vec1<T>
-{ x : T }
+pub struct Vec1<N>
+{ x : N }
 
 
-impl<T: Copy> Vec1<T>
+impl<N: Copy> Vec1<N>
 {
-  pub fn new(x: T) -> Vec1<T>
+  pub fn new(x: N) -> Vec1<N>
   { Vec1 {x: x} }
 }
 
-impl<T> Dim for Vec1<T>
+impl<N> Dim for Vec1<N>
 {
   fn dim() -> uint
   { 1 }
 }
 
-impl<T:Copy + Add<T,T>> Add<Vec1<T>, Vec1<T>> for Vec1<T>
+impl<N:Copy + Add<N,N>> Add<Vec1<N>, Vec1<N>> for Vec1<N>
 {
-  fn add(&self, other: &Vec1<T>) -> Vec1<T>
+  fn add(&self, other: &Vec1<N>) -> Vec1<N>
   { Vec1::new(self.x + other.x) }
 }
 
-impl<T:Copy + Sub<T,T>> Sub<Vec1<T>, Vec1<T>> for Vec1<T>
+impl<N:Copy + Sub<N,N>> Sub<Vec1<N>, Vec1<N>> for Vec1<N>
 {
-  fn sub(&self, other: &Vec1<T>) -> Vec1<T>
+  fn sub(&self, other: &Vec1<N>) -> Vec1<N>
   { Vec1::new(self.x - other.x) }
 }
 
-impl<T: Copy + Mul<T, T>>
-ScalarMul<T> for Vec1<T>
+impl<N: Copy + Mul<N, N>>
+ScalarMul<N> for Vec1<N>
 {
-  fn scalar_mul(&self, s: &T) -> Vec1<T>
+  fn scalar_mul(&self, s: &N) -> Vec1<N>
   { Vec1 { x: self.x * *s } }
 
-  fn scalar_mul_inplace(&mut self, s: &T)
+  fn scalar_mul_inplace(&mut self, s: &N)
   { self.x *= *s; }
 }
 
 
-impl<T: Copy + Div<T, T>>
-ScalarDiv<T> for Vec1<T>
+impl<N: Copy + Div<N, N>>
+ScalarDiv<N> for Vec1<N>
 {
-  fn scalar_div(&self, s: &T) -> Vec1<T>
+  fn scalar_div(&self, s: &N) -> Vec1<N>
   { Vec1 { x: self.x / *s } }
 
-  fn scalar_div_inplace(&mut self, s: &T)
+  fn scalar_div_inplace(&mut self, s: &N)
   { self.x /= *s; }
 }
 
-impl<T: Copy + Add<T, T>>
-ScalarAdd<T> for Vec1<T>
+impl<N: Copy + Add<N, N>>
+ScalarAdd<N> for Vec1<N>
 {
-  fn scalar_add(&self, s: &T) -> Vec1<T>
+  fn scalar_add(&self, s: &N) -> Vec1<N>
   { Vec1 { x: self.x + *s } }
 
-  fn scalar_add_inplace(&mut self, s: &T)
+  fn scalar_add_inplace(&mut self, s: &N)
   { self.x += *s; }
 }
 
-impl<T: Copy + Sub<T, T>>
-ScalarSub<T> for Vec1<T>
+impl<N: Copy + Sub<N, N>>
+ScalarSub<N> for Vec1<N>
 {
-  fn scalar_sub(&self, s: &T) -> Vec1<T>
+  fn scalar_sub(&self, s: &N) -> Vec1<N>
   { Vec1 { x: self.x - *s } }
 
-  fn scalar_sub_inplace(&mut self, s: &T)
+  fn scalar_sub_inplace(&mut self, s: &N)
   { self.x -= *s; }
 }
 
-impl<T: Copy + Add<T, T>> Translation<Vec1<T>> for Vec1<T>
+impl<N: Copy + Add<N, N>> Translation<Vec1<N>> for Vec1<N>
 {
-  fn translation(&self) -> Vec1<T>
+  fn translation(&self) -> Vec1<N>
   { *self }
 
-  fn translated(&self, t: &Vec1<T>) -> Vec1<T>
+  fn translated(&self, t: &Vec1<N>) -> Vec1<N>
   { self + *t }
 
-  fn translate(&mut self, t: &Vec1<T>)
+  fn translate(&mut self, t: &Vec1<N>)
   { *self += *t }
 }
 
-impl<T:Copy + Mul<T, T>> Dot<T> for Vec1<T>
+impl<N:Copy + Mul<N, N>> Dot<N> for Vec1<N>
 {
-  fn dot(&self, other : &Vec1<T>) -> T
+  fn dot(&self, other : &Vec1<N>) -> N
   { self.x * other.x } 
 }
 
-impl<T:Copy + Mul<T, T> + Sub<T, T>> SubDot<T> for Vec1<T>
+impl<N:Copy + Mul<N, N> + Sub<N, N>> SubDot<N> for Vec1<N>
 {
-  fn sub_dot(&self, a: &Vec1<T>, b: &Vec1<T>) -> T
+  fn sub_dot(&self, a: &Vec1<N>, b: &Vec1<N>) -> N
   { (self.x - a.x) * b.x } 
 }
 
-impl<T:Copy + Mul<T, T> + Add<T, T> + Div<T, T> + Algebraic>
-Norm<T> for Vec1<T>
+impl<N:Copy + Mul<N, N> + Add<N, N> + Div<N, N> + Algebraic>
+Norm<N> for Vec1<N>
 {
-  fn sqnorm(&self) -> T
+  fn sqnorm(&self) -> N
   { self.dot(self) }
 
-  fn norm(&self) -> T
+  fn norm(&self) -> N
   { self.sqnorm().sqrt() }
 
-  fn normalized(&self) -> Vec1<T>
+  fn normalized(&self) -> Vec1<N>
   { Vec1::new(self.x / self.norm()) }
 
-  fn normalize(&mut self) -> T
+  fn normalize(&mut self) -> N
   {
     let l = self.norm();
 
@@ -125,15 +125,15 @@ Norm<T> for Vec1<T>
   }
 }
 
-impl<T:Copy + Neg<T>> Neg<Vec1<T>> for Vec1<T>
+impl<N:Copy + Neg<N>> Neg<Vec1<N>> for Vec1<N>
 {
-  fn neg(&self) -> Vec1<T>
+  fn neg(&self) -> Vec1<N>
   { Vec1::new(-self.x) }
 }
 
-impl<T:Copy + Zero> Zero for Vec1<T>
+impl<N:Copy + Zero> Zero for Vec1<N>
 {
-  fn zero() -> Vec1<T>
+  fn zero() -> Vec1<N>
   {
     let _0 = Zero::zero();
     Vec1::new(_0)
@@ -143,29 +143,29 @@ impl<T:Copy + Zero> Zero for Vec1<T>
   { self.x.is_zero() }
 }
 
-impl<T: Copy + One> Basis for Vec1<T>
+impl<N: Copy + One> Basis for Vec1<N>
 {
-  fn canonical_basis()     -> ~[Vec1<T>]
+  fn canonical_basis()     -> ~[Vec1<N>]
   { ~[ Vec1::new(One::one()) ] } // FIXME: this should be static
 
-  fn orthogonal_subspace_basis(&self) -> ~[Vec1<T>]
+  fn orthogonal_subspace_basis(&self) -> ~[Vec1<N>]
   { ~[] }
 }
 
-impl<T:ApproxEq<T>> ApproxEq<T> for Vec1<T>
+impl<N:ApproxEq<N>> ApproxEq<N> for Vec1<N>
 {
-  fn approx_epsilon() -> T
-  { ApproxEq::approx_epsilon::<T, T>() }
+  fn approx_epsilon() -> N
+  { ApproxEq::approx_epsilon::<N, N>() }
 
-  fn approx_eq(&self, other: &Vec1<T>) -> bool
+  fn approx_eq(&self, other: &Vec1<N>) -> bool
   { self.x.approx_eq(&other.x) }
 
-  fn approx_eq_eps(&self, other: &Vec1<T>, epsilon: &T) -> bool
+  fn approx_eq_eps(&self, other: &Vec1<N>, epsilon: &N) -> bool
   { self.x.approx_eq_eps(&other.x, epsilon) }
 }
 
-impl<T:Rand + Copy> Rand for Vec1<T>
+impl<N:Rand + Copy> Rand for Vec1<N>
 {
-  fn rand<R: Rng>(rng: &mut R) -> Vec1<T>
+  fn rand<R: Rng>(rng: &mut R) -> Vec1<N>
   { Vec1::new(rng.gen()) }
 }

src/dim2/mat2.rs

@@ -9,15 +9,15 @@ use traits::workarounds::rlmul::{RMul, LMul};
 use dim2::vec2::Vec2;
 
 #[deriving(Eq, ToStr)]
-pub struct Mat2<T>
+pub struct Mat2<N>
 {
-    m11: T, m12: T,
-    m21: T, m22: T
+    m11: N, m12: N,
+    m21: N, m22: N
 }
 
-impl<T: Copy> Mat2<T>
+impl<N: Copy> Mat2<N>
 {
-  pub fn new(m11: T, m12: T, m21: T, m22: T) -> Mat2<T>
+  pub fn new(m11: N, m12: N, m21: N, m22: N) -> Mat2<N>
   {
     Mat2
     {
@@ -27,15 +27,15 @@ impl<T: Copy> Mat2<T>
   }
 }
 
-impl<T> Dim for Mat2<T>
+impl<N> Dim for Mat2<N>
 {
   fn dim() -> uint
   { 2 }
 }
 
-impl<T:Copy + One + Zero> One for Mat2<T>
+impl<N:Copy + One + Zero> One for Mat2<N>
 {
-  fn one() -> Mat2<T>
+  fn one() -> Mat2<N>
   {
     let (_0, _1) = (Zero::zero(), One::one());
     return Mat2::new(_1, _0,
@@ -43,9 +43,9 @@ impl<T:Copy + One + Zero> One for Mat2<T>
   }
 }
 
-impl<T:Copy + Zero> Zero for Mat2<T>
+impl<N:Copy + Zero> Zero for Mat2<N>
 {
-  fn zero() -> Mat2<T>
+  fn zero() -> Mat2<N>
   {
     let _0 = Zero::zero();
     return Mat2::new(_0, _0,
@@ -59,9 +59,9 @@ impl<T:Copy + Zero> Zero for Mat2<T>
   }
 }
 
-impl<T:Copy + Mul<T, T> + Add<T, T>> Mul<Mat2<T>, Mat2<T>> for Mat2<T>
+impl<N:Copy + Mul<N, N> + Add<N, N>> Mul<Mat2<N>, Mat2<N>> for Mat2<N>
 {
-  fn mul(&self, other: &Mat2<T>) -> Mat2<T>
+  fn mul(&self, other: &Mat2<N>) -> Mat2<N>
   {
     Mat2::new(
       self.m11 * other.m11 + self.m12 * other.m21,
@@ -72,9 +72,9 @@ impl<T:Copy + Mul<T, T> + Add<T, T>> Mul<Mat2<T>, Mat2<T>> for Mat2<T>
   }
 }
 
-impl<T:Copy + Add<T, T> + Mul<T, T>> RMul<Vec2<T>> for Mat2<T>
+impl<N:Copy + Add<N, N> + Mul<N, N>> RMul<Vec2<N>> for Mat2<N>
 {
-  fn rmul(&self, other: &Vec2<T>) -> Vec2<T>
+  fn rmul(&self, other: &Vec2<N>) -> Vec2<N>
   {
     Vec2::new(
       self.m11 * other.x + self.m12 * other.y,
@@ -83,9 +83,9 @@ impl<T:Copy + Add<T, T> + Mul<T, T>> RMul<Vec2<T>> for Mat2<T>
   }
 }
 
-impl<T:Copy + Add<T, T> + Mul<T, T>> LMul<Vec2<T>> for Mat2<T>
+impl<N:Copy + Add<N, N> + Mul<N, N>> LMul<Vec2<N>> for Mat2<N>
 {
-  fn lmul(&self, other: &Vec2<T>) -> Vec2<T>
+  fn lmul(&self, other: &Vec2<N>) -> Vec2<N>
   {
     Vec2::new(
       self.m11 * other.x + self.m21 * other.y,
@@ -94,12 +94,12 @@ impl<T:Copy + Add<T, T> + Mul<T, T>> LMul<Vec2<T>> for Mat2<T>
   }
 }
 
-impl<T:Copy + Mul<T, T> + Div<T, T> + Sub<T, T> + Neg<T> + Zero>
-Inv for Mat2<T>
+impl<N:Copy + Mul<N, N> + Div<N, N> + Sub<N, N> + Neg<N> + Zero>
+Inv for Mat2<N>
 {
-  fn inverse(&self) -> Mat2<T>
+  fn inverse(&self) -> Mat2<N>
   {
-    let mut res : Mat2<T> = *self;
+    let mut res : Mat2<N> = *self;
 
     res.invert();
 
@@ -117,9 +117,9 @@ Inv for Mat2<T>
   }
 }
 
-impl<T:Copy> Transpose for Mat2<T>
+impl<N:Copy> Transpose for Mat2<N>
 {
-  fn transposed(&self) -> Mat2<T>
+  fn transposed(&self) -> Mat2<N>
   {
     Mat2::new(self.m11, self.m21,
               self.m12, self.m22)
@@ -129,12 +129,12 @@ impl<T:Copy> Transpose for Mat2<T>
   { swap(&mut self.m21, &mut self.m12); }
 }
 
-impl<T:ApproxEq<T>> ApproxEq<T> for Mat2<T>
+impl<N:ApproxEq<N>> ApproxEq<N> for Mat2<N>
 {
-  fn approx_epsilon() -> T
-  { ApproxEq::approx_epsilon::<T, T>() }
+  fn approx_epsilon() -> N
+  { ApproxEq::approx_epsilon::<N, N>() }
 
-  fn approx_eq(&self, other: &Mat2<T>) -> bool
+  fn approx_eq(&self, other: &Mat2<N>) -> bool
   {
     self.m11.approx_eq(&other.m11) &&
     self.m12.approx_eq(&other.m12) &&
@@ -143,7 +143,7 @@ impl<T:ApproxEq<T>> ApproxEq<T> for Mat2<T>
     self.m22.approx_eq(&other.m22)
   }
 
-  fn approx_eq_eps(&self, other: &Mat2<T>, epsilon: &T) -> bool
+  fn approx_eq_eps(&self, other: &Mat2<N>, epsilon: &N) -> bool
   {
     self.m11.approx_eq_eps(&other.m11, epsilon) &&
     self.m12.approx_eq_eps(&other.m12, epsilon) &&
@@ -153,8 +153,8 @@ impl<T:ApproxEq<T>> ApproxEq<T> for Mat2<T>
   }
 }
 
-impl<T:Rand + Copy> Rand for Mat2<T>
+impl<N:Rand + Copy> Rand for Mat2<N>
 {
-  fn rand<R: Rng>(rng: &mut R) -> Mat2<T>
+  fn rand<R: Rng>(rng: &mut R) -> Mat2<N>
   { Mat2::new(rng.gen(), rng.gen(), rng.gen(), rng.gen()) }
 }

src/dim2/vec2.rs

@@ -12,43 +12,43 @@ use traits::translation::Translation;
 use traits::workarounds::scalar_op::{ScalarMul, ScalarDiv, ScalarAdd, ScalarSub};
 
 #[deriving(Eq, ToStr)]
-pub struct Vec2<T>
+pub struct Vec2<N>
 {
-  x : T,
-  y : T
+  x : N,
+  y : N
 }
 
-impl<T: Copy> Vec2<T>
+impl<N: Copy> Vec2<N>
 {
-  pub fn new(x: T, y: T) -> Vec2<T>
+  pub fn new(x: N, y: N) -> Vec2<N>
   { Vec2 {x: x, y: y} }
 }
 
-impl<T> Dim for Vec2<T>
+impl<N> Dim for Vec2<N>
 {
   fn dim() -> uint
   { 2 }
 }
 
-impl<T:Copy + Add<T,T>> Add<Vec2<T>, Vec2<T>> for Vec2<T>
+impl<N:Copy + Add<N,N>> Add<Vec2<N>, Vec2<N>> for Vec2<N>
 {
-  fn add(&self, other: &Vec2<T>) -> Vec2<T>
+  fn add(&self, other: &Vec2<N>) -> Vec2<N>
   { Vec2::new(self.x + other.x, self.y + other.y) }
 }
 
-impl<T:Copy + Sub<T,T>> Sub<Vec2<T>, Vec2<T>> for Vec2<T>
+impl<N:Copy + Sub<N,N>> Sub<Vec2<N>, Vec2<N>> for Vec2<N>
 {
-  fn sub(&self, other: &Vec2<T>) -> Vec2<T>
+  fn sub(&self, other: &Vec2<N>) -> Vec2<N>
   { Vec2::new(self.x - other.x, self.y - other.y) }
 }
 
-impl<T: Copy + Mul<T, T>>
-ScalarMul<T> for Vec2<T>
+impl<N: Copy + Mul<N, N>>
+ScalarMul<N> for Vec2<N>
 {
-  fn scalar_mul(&self, s: &T) -> Vec2<T>
+  fn scalar_mul(&self, s: &N) -> Vec2<N>
   { Vec2 { x: self.x * *s, y: self.y * *s } }
 
-  fn scalar_mul_inplace(&mut self, s: &T)
+  fn scalar_mul_inplace(&mut self, s: &N)
   {
     self.x *= *s;
     self.y *= *s;
@@ -56,86 +56,86 @@ ScalarMul<T> for Vec2<T>
 }
 
 
-impl<T: Copy + Div<T, T>>
-ScalarDiv<T> for Vec2<T>
+impl<N: Copy + Div<N, N>>
+ScalarDiv<N> for Vec2<N>
 {
-  fn scalar_div(&self, s: &T) -> Vec2<T>
+  fn scalar_div(&self, s: &N) -> Vec2<N>
   { Vec2 { x: self.x / *s, y: self.y / *s } }
 
-  fn scalar_div_inplace(&mut self, s: &T)
+  fn scalar_div_inplace(&mut self, s: &N)
   {
     self.x /= *s;
     self.y /= *s;
   }
 }
 
-impl<T: Copy + Add<T, T>>
-ScalarAdd<T> for Vec2<T>
+impl<N: Copy + Add<N, N>>
+ScalarAdd<N> for Vec2<N>
 {
-  fn scalar_add(&self, s: &T) -> Vec2<T>
+  fn scalar_add(&self, s: &N) -> Vec2<N>
   { Vec2 { x: self.x + *s, y: self.y + *s } }
 
-  fn scalar_add_inplace(&mut self, s: &T)
+  fn scalar_add_inplace(&mut self, s: &N)
   {
     self.x += *s;
     self.y += *s;
   }
 }
 
-impl<T: Copy + Sub<T, T>>
-ScalarSub<T> for Vec2<T>
+impl<N: Copy + Sub<N, N>>
+ScalarSub<N> for Vec2<N>
 {
-  fn scalar_sub(&self, s: &T) -> Vec2<T>
+  fn scalar_sub(&self, s: &N) -> Vec2<N>
   { Vec2 { x: self.x - *s, y: self.y - *s } }
 
-  fn scalar_sub_inplace(&mut self, s: &T)
+  fn scalar_sub_inplace(&mut self, s: &N)
   {
     self.x -= *s;
     self.y -= *s;
   }
 }
 
-impl<T: Copy + Add<T, T>> Translation<Vec2<T>> for Vec2<T>
+impl<N: Copy + Add<N, N>> Translation<Vec2<N>> for Vec2<N>
 {
-  fn translation(&self) -> Vec2<T>
+  fn translation(&self) -> Vec2<N>
   { *self }
 
-  fn translated(&self, t: &Vec2<T>) -> Vec2<T>
+  fn translated(&self, t: &Vec2<N>) -> Vec2<N>
   { self + *t }
 
-  fn translate(&mut self, t: &Vec2<T>)
+  fn translate(&mut self, t: &Vec2<N>)
   { *self += *t; }
 }
 
-impl<T:Copy + Mul<T, T> + Add<T, T>> Dot<T> for Vec2<T>
+impl<N:Copy + Mul<N, N> + Add<N, N>> Dot<N> for Vec2<N>
 {
-  fn dot(&self, other : &Vec2<T>) -> T
+  fn dot(&self, other : &Vec2<N>) -> N
   { self.x * other.x + self.y * other.y } 
 }
 
-impl<T:Copy + Mul<T, T> + Add<T, T> + Sub<T, T>> SubDot<T> for Vec2<T>
+impl<N:Copy + Mul<N, N> + Add<N, N> + Sub<N, N>> SubDot<N> for Vec2<N>
 {
-  fn sub_dot(&self, a: &Vec2<T>, b: &Vec2<T>) -> T
+  fn sub_dot(&self, a: &Vec2<N>, b: &Vec2<N>) -> N
   { (self.x - a.x) * b.x + (self.y - a.y) * b.y } 
 }
 
-impl<T:Copy + Mul<T, T> + Add<T, T> + Div<T, T> + Algebraic>
-Norm<T> for Vec2<T>
+impl<N:Copy + Mul<N, N> + Add<N, N> + Div<N, N> + Algebraic>
+Norm<N> for Vec2<N>
 {
-  fn sqnorm(&self) -> T
+  fn sqnorm(&self) -> N
   { self.dot(self) }
 
-  fn norm(&self) -> T
+  fn norm(&self) -> N
   { self.sqnorm().sqrt() }
 
-  fn normalized(&self) -> Vec2<T>
+  fn normalized(&self) -> Vec2<N>
   {
     let l = self.norm();
 
     Vec2::new(self.x / l, self.y / l)
   }
 
-  fn normalize(&mut self) -> T
+  fn normalize(&mut self) -> N
   {
     let l = self.norm();
 
@@ -146,21 +146,21 @@ Norm<T> for Vec2<T>
   }
 }
 
-impl<T:Copy + Mul<T, T> + Sub<T, T>> Cross<Vec1<T>> for Vec2<T>
+impl<N:Copy + Mul<N, N> + Sub<N, N>> Cross<Vec1<N>> for Vec2<N>
 {
-  fn cross(&self, other : &Vec2<T>) -> Vec1<T>
+  fn cross(&self, other : &Vec2<N>) -> Vec1<N>
   { Vec1::new(self.x * other.y - self.y * other.x) }
 }
 
-impl<T:Copy + Neg<T>> Neg<Vec2<T>> for Vec2<T>
+impl<N:Copy + Neg<N>> Neg<Vec2<N>> for Vec2<N>
 {
-  fn neg(&self) -> Vec2<T>
+  fn neg(&self) -> Vec2<N>
   { Vec2::new(-self.x, -self.y) }
 }
 
-impl<T:Copy + Zero> Zero for Vec2<T>
+impl<N:Copy + Zero> Zero for Vec2<N>
 {
-  fn zero() -> Vec2<T>
+  fn zero() -> Vec2<N>
   {
     let _0 = Zero::zero();
     Vec2::new(_0, _0)
@@ -170,36 +170,36 @@ impl<T:Copy + Zero> Zero for Vec2<T>
   { self.x.is_zero() && self.y.is_zero() }
 }
 
-impl<T: Copy + One + Zero + Neg<T>> Basis for Vec2<T>
+impl<N: Copy + One + Zero + Neg<N>> Basis for Vec2<N>
 {
-  fn canonical_basis()     -> ~[Vec2<T>]
+  fn canonical_basis()     -> ~[Vec2<N>]
   {
     // FIXME: this should be static
     ~[ Vec2::new(One::one(), Zero::zero()),
        Vec2::new(Zero::zero(), One::one()) ]
   }
 
-  fn orthogonal_subspace_basis(&self) -> ~[Vec2<T>]
+  fn orthogonal_subspace_basis(&self) -> ~[Vec2<N>]
   { ~[ Vec2::new(-self.y, self.x) ] }
 }
 
-impl<T:ApproxEq<T>> ApproxEq<T> for Vec2<T>
+impl<N:ApproxEq<N>> ApproxEq<N> for Vec2<N>
 {
-  fn approx_epsilon() -> T
-  { ApproxEq::approx_epsilon::<T, T>() }
+  fn approx_epsilon() -> N
+  { ApproxEq::approx_epsilon::<N, N>() }
 
-  fn approx_eq(&self, other: &Vec2<T>) -> bool
+  fn approx_eq(&self, other: &Vec2<N>) -> bool
   { self.x.approx_eq(&other.x) && self.y.approx_eq(&other.y) }
 
-  fn approx_eq_eps(&self, other: &Vec2<T>, epsilon: &T) -> bool
+  fn approx_eq_eps(&self, other: &Vec2<N>, epsilon: &N) -> bool
   {
     self.x.approx_eq_eps(&other.x, epsilon) &&
     self.y.approx_eq_eps(&other.y, epsilon)
   }
 }
 
-impl<T:Rand + Copy> Rand for Vec2<T>
+impl<N:Rand + Copy> Rand for Vec2<N>
 {
-  fn rand<R: Rng>(rng: &mut R) -> Vec2<T>
+  fn rand<R: Rng>(rng: &mut R) -> Vec2<N>
   { Vec2::new(rng.gen(), rng.gen()) }
 }

src/dim3/mat3.rs

@@ -9,18 +9,18 @@ use traits::workarounds::rlmul::{RMul, LMul};
 use dim3::vec3::Vec3;
 
 #[deriving(Eq, ToStr)]
-pub struct Mat3<T>
+pub struct Mat3<N>
 {
-    m11: T, m12: T, m13: T,
-    m21: T, m22: T, m23: T,
-    m31: T, m32: T, m33: T
+    m11: N, m12: N, m13: N,
+    m21: N, m22: N, m23: N,
+    m31: N, m32: N, m33: N
 }
 
-impl<T: Copy> Mat3<T>
+impl<N: Copy> Mat3<N>
 {
-  pub fn new(m11: T, m12: T, m13: T,
-             m21: T, m22: T, m23: T,
-             m31: T, m32: T, m33: T) -> Mat3<T>
+  pub fn new(m11: N, m12: N, m13: N,
+             m21: N, m22: N, m23: N,
+             m31: N, m32: N, m33: N) -> Mat3<N>
   {
     Mat3
     {
@@ -31,15 +31,15 @@ impl<T: Copy> Mat3<T>
   }
 }
 
-impl<T> Dim for Mat3<T>
+impl<N> Dim for Mat3<N>
 {
   fn dim() -> uint
   { 3 }
 }
 
-impl<T:Copy + One + Zero> One for Mat3<T>
+impl<N:Copy + One + Zero> One for Mat3<N>
 {
-  fn one() -> Mat3<T>
+  fn one() -> Mat3<N>
   {
     let (_0, _1) = (Zero::zero(), One::one());
     return Mat3::new(_1, _0, _0,
@@ -48,9 +48,9 @@ impl<T:Copy + One + Zero> One for Mat3<T>
   }
 }
 
-impl<T:Copy + Zero> Zero for Mat3<T>
+impl<N:Copy + Zero> Zero for Mat3<N>
 {
-  fn zero() -> Mat3<T>
+  fn zero() -> Mat3<N>
   {
     let _0 = Zero::zero();
     return Mat3::new(_0, _0, _0,
@@ -66,9 +66,9 @@ impl<T:Copy + Zero> Zero for Mat3<T>
   }
 }
 
-impl<T:Copy + Mul<T, T> + Add<T, T>> Mul<Mat3<T>, Mat3<T>> for Mat3<T>
+impl<N:Copy + Mul<N, N> + Add<N, N>> Mul<Mat3<N>, Mat3<N>> for Mat3<N>
 {
-  fn mul(&self, other: &Mat3<T>) -> Mat3<T>
+  fn mul(&self, other: &Mat3<N>) -> Mat3<N>
   {
     Mat3::new(
       self.m11 * other.m11  + self.m12 * other.m21 + self.m13 * other.m31,
@@ -86,9 +86,9 @@ impl<T:Copy + Mul<T, T> + Add<T, T>> Mul<Mat3<T>, Mat3<T>> for Mat3<T>
   }
 }
 
-impl<T:Copy + Add<T, T> + Mul<T, T>> RMul<Vec3<T>> for Mat3<T>
+impl<N:Copy + Add<N, N> + Mul<N, N>> RMul<Vec3<N>> for Mat3<N>
 {
-  fn rmul(&self, other: &Vec3<T>) -> Vec3<T>
+  fn rmul(&self, other: &Vec3<N>) -> Vec3<N>
   {
     Vec3::new(
       self.m11 * other.x + self.m12 * other.y + self.m13 * other.z,
@@ -98,9 +98,9 @@ impl<T:Copy + Add<T, T> + Mul<T, T>> RMul<Vec3<T>> for Mat3<T>
   }
 }
 
-impl<T:Copy + Add<T, T> + Mul<T, T>> LMul<Vec3<T>> for Mat3<T>
+impl<N:Copy + Add<N, N> + Mul<N, N>> LMul<Vec3<N>> for Mat3<N>
 {
-  fn lmul(&self, other: &Vec3<T>) -> Vec3<T>
+  fn lmul(&self, other: &Vec3<N>) -> Vec3<N>
   {
     Vec3::new(
       self.m11 * other.x + self.m21 * other.y + self.m31 * other.z,
@@ -110,10 +110,10 @@ impl<T:Copy + Add<T, T> + Mul<T, T>> LMul<Vec3<T>> for Mat3<T>
   }
 }
 
-impl<T:Copy + Mul<T, T> + Div<T, T> + Sub<T, T> + Add<T, T> + Neg<T> + Zero>
-Inv for Mat3<T>
+impl<N:Copy + Mul<N, N> + Div<N, N> + Sub<N, N> + Add<N, N> + Neg<N> + Zero>
+Inv for Mat3<N>
 {
-  fn inverse(&self) -> Mat3<T>
+  fn inverse(&self) -> Mat3<N>
   {
     let mut res = *self;
 
@@ -150,9 +150,9 @@ Inv for Mat3<T>
   }
 }
 
-impl<T:Copy> Transpose for Mat3<T>
+impl<N:Copy> Transpose for Mat3<N>
 {
-  fn transposed(&self) -> Mat3<T>
+  fn transposed(&self) -> Mat3<N>
   {
     Mat3::new(self.m11, self.m21, self.m31,
               self.m12, self.m22, self.m32,
@@ -167,12 +167,12 @@ impl<T:Copy> Transpose for Mat3<T>
   }
 }
 
-impl<T:ApproxEq<T>> ApproxEq<T> for Mat3<T>
+impl<N:ApproxEq<N>> ApproxEq<N> for Mat3<N>
 {
-  fn approx_epsilon() -> T
-  { ApproxEq::approx_epsilon::<T, T>() }
+  fn approx_epsilon() -> N
+  { ApproxEq::approx_epsilon::<N, N>() }
 
-  fn approx_eq(&self, other: &Mat3<T>) -> bool
+  fn approx_eq(&self, other: &Mat3<N>) -> bool
   {
     self.m11.approx_eq(&other.m11) &&
     self.m12.approx_eq(&other.m12) &&
@@ -187,7 +187,7 @@ impl<T:ApproxEq<T>> ApproxEq<T> for Mat3<T>
     self.m33.approx_eq(&other.m33)
   }
 
-  fn approx_eq_eps(&self, other: &Mat3<T>, epsilon: &T) -> bool
+  fn approx_eq_eps(&self, other: &Mat3<N>, epsilon: &N) -> bool
   {
     self.m11.approx_eq_eps(&other.m11, epsilon) &&
     self.m12.approx_eq_eps(&other.m12, epsilon) &&
@@ -203,9 +203,9 @@ impl<T:ApproxEq<T>> ApproxEq<T> for Mat3<T>
   }
 }
 
-impl<T:Rand + Copy> Rand for Mat3<T>
+impl<N:Rand + Copy> Rand for Mat3<N>
 {
-  fn rand<R: Rng>(rng: &mut R) -> Mat3<T>
+  fn rand<R: Rng>(rng: &mut R) -> Mat3<N>
   {
     Mat3::new(rng.gen(), rng.gen(), rng.gen(),
               rng.gen(), rng.gen(), rng.gen(),

src/dim3/vec3.rs

@@ -11,44 +11,44 @@ use traits::translation::Translation;
 use traits::workarounds::scalar_op::{ScalarMul, ScalarDiv, ScalarAdd, ScalarSub};
 
 #[deriving(Eq, ToStr)]
-pub struct Vec3<T>
+pub struct Vec3<N>
 {
-  x : T,
-  y : T,
-  z : T
+  x : N,
+  y : N,
+  z : N
 }
 
-impl<T: Copy> Vec3<T>
+impl<N: Copy> Vec3<N>
 {
-  pub fn new(x: T, y: T, z: T) -> Vec3<T>
+  pub fn new(x: N, y: N, z: N) -> Vec3<N>
   { Vec3 {x: x, y: y, z: z} }
 }
 
-impl<T> Dim for Vec3<T>
+impl<N> Dim for Vec3<N>
 {
   fn dim() -> uint
   { 3 }
 }
 
-impl<T:Copy + Add<T,T>> Add<Vec3<T>, Vec3<T>> for Vec3<T>
+impl<N:Copy + Add<N,N>> Add<Vec3<N>, Vec3<N>> for Vec3<N>
 {
-  fn add(&self, other: &Vec3<T>) -> Vec3<T>
+  fn add(&self, other: &Vec3<N>) -> Vec3<N>
   { Vec3::new(self.x + other.x, self.y + other.y, self.z + other.z) }
 }
 
-impl<T:Copy + Sub<T,T>> Sub<Vec3<T>, Vec3<T>> for Vec3<T>
+impl<N:Copy + Sub<N,N>> Sub<Vec3<N>, Vec3<N>> for Vec3<N>
 {
-  fn sub(&self, other: &Vec3<T>) -> Vec3<T>
+  fn sub(&self, other: &Vec3<N>) -> Vec3<N>
   { Vec3::new(self.x - other.x, self.y - other.y, self.z - other.z) }
 }
 
-impl<T: Copy + Mul<T, T>>
-ScalarMul<T> for Vec3<T>
+impl<N: Copy + Mul<N, N>>
+ScalarMul<N> for Vec3<N>
 {
-  fn scalar_mul(&self, s: &T) -> Vec3<T>
+  fn scalar_mul(&self, s: &N) -> Vec3<N>
   { Vec3 { x: self.x * *s, y: self.y * *s, z: self.z * *s } }
 
-  fn scalar_mul_inplace(&mut self, s: &T)
+  fn scalar_mul_inplace(&mut self, s: &N)
   {
     self.x *= *s;
     self.y *= *s;
@@ -57,13 +57,13 @@ ScalarMul<T> for Vec3<T>
 }
 
 
-impl<T: Copy + Div<T, T>>
-ScalarDiv<T> for Vec3<T>
+impl<N: Copy + Div<N, N>>
+ScalarDiv<N> for Vec3<N>
 {
-  fn scalar_div(&self, s: &T) -> Vec3<T>
+  fn scalar_div(&self, s: &N) -> Vec3<N>
   { Vec3 { x: self.x / *s, y: self.y / *s, z: self.z / *s } }
 
-  fn scalar_div_inplace(&mut self, s: &T)
+  fn scalar_div_inplace(&mut self, s: &N)
   {
     self.x /= *s;
     self.y /= *s;
@@ -71,13 +71,13 @@ ScalarDiv<T> for Vec3<T>
   }
 }
 
-impl<T: Copy + Add<T, T>>
-ScalarAdd<T> for Vec3<T>
+impl<N: Copy + Add<N, N>>
+ScalarAdd<N> for Vec3<N>
 {
-  fn scalar_add(&self, s: &T) -> Vec3<T>
+  fn scalar_add(&self, s: &N) -> Vec3<N>
   { Vec3 { x: self.x + *s, y: self.y + *s, z: self.z + *s } }
 
-  fn scalar_add_inplace(&mut self, s: &T)
+  fn scalar_add_inplace(&mut self, s: &N)
   {
     self.x += *s;
     self.y += *s;
@@ -85,13 +85,13 @@ ScalarAdd<T> for Vec3<T>
   }
 }
 
-impl<T: Copy + Sub<T, T>>
-ScalarSub<T> for Vec3<T>
+impl<N: Copy + Sub<N, N>>
+ScalarSub<N> for Vec3<N>
 {
-  fn scalar_sub(&self, s: &T) -> Vec3<T>
+  fn scalar_sub(&self, s: &N) -> Vec3<N>
   { Vec3 { x: self.x - *s, y: self.y - *s, z: self.z - *s } }
 
-  fn scalar_sub_inplace(&mut self, s: &T)
+  fn scalar_sub_inplace(&mut self, s: &N)
   {
     self.x -= *s;
     self.y -= *s;
@@ -99,55 +99,55 @@ ScalarSub<T> for Vec3<T>
   }
 }
 
-impl<T: Copy + Add<T, T>> Translation<Vec3<T>> for Vec3<T>
+impl<N: Copy + Add<N, N>> Translation<Vec3<N>> for Vec3<N>
 {
-  fn translation(&self) -> Vec3<T>
+  fn translation(&self) -> Vec3<N>
   { *self }
 
-  fn translated(&self, t: &Vec3<T>) -> Vec3<T>
+  fn translated(&self, t: &Vec3<N>) -> Vec3<N>
   { self + *t }
 
-  fn translate(&mut self, t: &Vec3<T>)
+  fn translate(&mut self, t: &Vec3<N>)
   { *self += *t; }
 }
 
 
 
-impl<T:Copy + Neg<T>> Neg<Vec3<T>> for Vec3<T>
+impl<N:Copy + Neg<N>> Neg<Vec3<N>> for Vec3<N>
 {
-  fn neg(&self) -> Vec3<T>
+  fn neg(&self) -> Vec3<N>
   { Vec3::new(-self.x, -self.y, -self.z) }
 }
 
-impl<T:Copy + Mul<T, T> + Add<T, T>> Dot<T> for Vec3<T>
+impl<N:Copy + Mul<N, N> + Add<N, N>> Dot<N> for Vec3<N>
 {
-  fn dot(&self, other : &Vec3<T>) -> T
+  fn dot(&self, other : &Vec3<N>) -> N
   { self.x * other.x + self.y * other.y + self.z * other.z } 
 }
 
-impl<T:Copy + Mul<T, T> + Add<T, T> + Sub<T, T>> SubDot<T> for Vec3<T>
+impl<N:Copy + Mul<N, N> + Add<N, N> + Sub<N, N>> SubDot<N> for Vec3<N>
 {
-  fn sub_dot(&self, a: &Vec3<T>, b: &Vec3<T>) -> T
+  fn sub_dot(&self, a: &Vec3<N>, b: &Vec3<N>) -> N
   { (self.x - a.x) * b.x + (self.y - a.y) * b.y + (self.z - a.z) * b.z } 
 }
 
-impl<T:Copy + Mul<T, T> + Add<T, T> + Div<T, T> + Algebraic>
-Norm<T> for Vec3<T>
+impl<N:Copy + Mul<N, N> + Add<N, N> + Div<N, N> + Algebraic>
+Norm<N> for Vec3<N>
 {
-  fn sqnorm(&self) -> T
+  fn sqnorm(&self) -> N
   { self.dot(self) }
 
-  fn norm(&self) -> T
+  fn norm(&self) -> N
   { self.sqnorm().sqrt() }
 
-  fn normalized(&self) -> Vec3<T>
+  fn normalized(&self) -> Vec3<N>
   {
     let l = self.norm();
 
     Vec3::new(self.x / l, self.y / l, self.z / l)
   }
 
-  fn normalize(&mut self) -> T
+  fn normalize(&mut self) -> N
   {
     let l = self.norm();
 
@@ -159,9 +159,9 @@ Norm<T> for Vec3<T>
   }
 }
 
-impl<T:Copy + Mul<T, T> + Sub<T, T>> Cross<Vec3<T>> for Vec3<T>
+impl<N:Copy + Mul<N, N> + Sub<N, N>> Cross<Vec3<N>> for Vec3<N>
 {
-  fn cross(&self, other : &Vec3<T>) -> Vec3<T>
+  fn cross(&self, other : &Vec3<N>) -> Vec3<N>
   {
     Vec3::new(
       self.y * other.z - self.z * other.y,
@@ -171,9 +171,9 @@ impl<T:Copy + Mul<T, T> + Sub<T, T>> Cross<Vec3<T>> for Vec3<T>
   }
 }
 
-impl<T:Copy + Zero> Zero for Vec3<T>
+impl<N:Copy + Zero> Zero for Vec3<N>
 {
-  fn zero() -> Vec3<T>
+  fn zero() -> Vec3<N>
   {
     let _0 = Zero::zero();
     Vec3::new(_0, _0, _0)
@@ -183,11 +183,11 @@ impl<T:Copy + Zero> Zero for Vec3<T>
   { self.x.is_zero() && self.y.is_zero() && self.z.is_zero() }
 }
 
-impl<T: Copy + One + Zero + Neg<T> + Ord + Mul<T, T> + Sub<T, T> + Add<T, T> +
-        Div<T, T> + Algebraic>
-Basis for Vec3<T>
+impl<N: Copy + One + Zero + Neg<N> + Ord + Mul<N, N> + Sub<N, N> + Add<N, N> +
+        Div<N, N> + Algebraic>
+Basis for Vec3<N>
 {
-  fn canonical_basis() -> ~[Vec3<T>]
+  fn canonical_basis() -> ~[Vec3<N>]
   {
     // FIXME: this should be static
     ~[ Vec3::new(One::one(), Zero::zero(), Zero::zero()),
@@ -195,7 +195,7 @@ Basis for Vec3<T>
        Vec3::new(Zero::zero(), Zero::zero(), One::one()) ]
   }
 
-  fn orthogonal_subspace_basis(&self) -> ~[Vec3<T>]
+  fn orthogonal_subspace_basis(&self) -> ~[Vec3<N>]
   {
       let a = 
         if (abs(self.x) > abs(self.y))
@@ -207,19 +207,19 @@ Basis for Vec3<T>
   }
 }
 
-impl<T:ApproxEq<T>> ApproxEq<T> for Vec3<T>
+impl<N:ApproxEq<N>> ApproxEq<N> for Vec3<N>
 {
-  fn approx_epsilon() -> T
-  { ApproxEq::approx_epsilon::<T, T>() }
+  fn approx_epsilon() -> N
+  { ApproxEq::approx_epsilon::<N, N>() }
 
-  fn approx_eq(&self, other: &Vec3<T>) -> bool
+  fn approx_eq(&self, other: &Vec3<N>) -> bool
   {
     self.x.approx_eq(&other.x) &&
     self.y.approx_eq(&other.y) &&
     self.z.approx_eq(&other.z)
   }
 
-  fn approx_eq_eps(&self, other: &Vec3<T>, epsilon: &T) -> bool
+  fn approx_eq_eps(&self, other: &Vec3<N>, epsilon: &N) -> bool
   {
     self.x.approx_eq_eps(&other.x, epsilon) &&
     self.y.approx_eq_eps(&other.y, epsilon) &&
@@ -227,8 +227,8 @@ impl<T:ApproxEq<T>> ApproxEq<T> for Vec3<T>
   }
 }
 
-impl<T:Copy + Rand> Rand for Vec3<T>
+impl<N:Copy + Rand> Rand for Vec3<N>
 {
-  fn rand<R: Rng>(rng: &mut R) -> Vec3<T>
+  fn rand<R: Rng>(rng: &mut R) -> Vec3<N>
   { Vec3::new(rng.gen(), rng.gen(), rng.gen()) }
 }

src/ndim/dmat.rs

@@ -10,22 +10,22 @@ use traits::workarounds::rlmul::{RMul, LMul};
 use ndim::dvec::{DVec, zero_vec_with_dim};
 
 #[deriving(Eq, ToStr, Clone)]
-pub struct DMat<T>
+pub struct DMat<N>
 {
   dim: uint, // FIXME: handle more than just square matrices
-  mij: ~[T]
+  mij: ~[N]
 }
 
-pub fn zero_mat_with_dim<T: Zero + Copy>(dim: uint) -> DMat<T>
+pub fn zero_mat_with_dim<N: Zero + Copy>(dim: uint) -> DMat<N>
 { DMat { dim: dim, mij: from_elem(dim * dim, Zero::zero()) } }
 
-pub fn is_zero_mat<T: Zero>(mat: &DMat<T>) -> bool
+pub fn is_zero_mat<N: Zero>(mat: &DMat<N>) -> bool
 { mat.mij.all(|e| e.is_zero()) }
 
-pub fn one_mat_with_dim<T: Copy + One + Zero>(dim: uint) -> DMat<T>
+pub fn one_mat_with_dim<N: Copy + One + Zero>(dim: uint) -> DMat<N>
 {
   let mut res = zero_mat_with_dim(dim);
-  let     _1  = One::one::<T>();
+  let     _1  = One::one::<N>();
 
   for iterate(0u, dim) |i|
   { res.set(i, i, &_1); }
@@ -33,19 +33,19 @@ pub fn one_mat_with_dim<T: Copy + One + Zero>(dim: uint) -> DMat<T>
   res
 }
 
-impl<T: Copy> DMat<T>
+impl<N: Copy> DMat<N>
 {
   pub fn offset(&self, i: uint, j: uint) -> uint
   { i * self.dim + j }
 
-  pub fn set(&mut self, i: uint, j: uint, t: &T)
+  pub fn set(&mut self, i: uint, j: uint, t: &N)
   {
     assert!(i < self.dim);
     assert!(j < self.dim);
     self.mij[self.offset(i, j)] = *t
   }
 
-  pub fn at(&self, i: uint, j: uint) -> T
+  pub fn at(&self, i: uint, j: uint) -> N
   {
     assert!(i < self.dim);
     assert!(j < self.dim);
@@ -53,16 +53,16 @@ impl<T: Copy> DMat<T>
   }
 }
 
-impl<T: Copy> Index<(uint, uint), T> for DMat<T>
+impl<N: Copy> Index<(uint, uint), N> for DMat<N>
 {
-  fn index(&self, &(i, j): &(uint, uint)) -> T
+  fn index(&self, &(i, j): &(uint, uint)) -> N
   { self.at(i, j) }
 }
 
-impl<T: Copy + Mul<T, T> + Add<T, T> + Zero>
-Mul<DMat<T>, DMat<T>> for DMat<T>
+impl<N: Copy + Mul<N, N> + Add<N, N> + Zero>
+Mul<DMat<N>, DMat<N>> for DMat<N>
 {
-  fn mul(&self, other: &DMat<T>) -> DMat<T>
+  fn mul(&self, other: &DMat<N>) -> DMat<N>
   {
     assert!(self.dim == other.dim);
 
@@ -73,7 +73,7 @@ Mul<DMat<T>, DMat<T>> for DMat<T>
     {
       for iterate(0u, dim) |j|
       {
-        let mut acc = Zero::zero::<T>();
+        let mut acc = Zero::zero::<N>();
 
         for iterate(0u, dim) |k|
         { acc += self.at(i, k) * other.at(k, j); }
@@ -86,15 +86,15 @@ Mul<DMat<T>, DMat<T>> for DMat<T>
   }
 }
 
-impl<T: Copy + Add<T, T> + Mul<T, T> + Zero>
-RMul<DVec<T>> for DMat<T>
+impl<N: Copy + Add<N, N> + Mul<N, N> + Zero>
+RMul<DVec<N>> for DMat<N>
 {
-  fn rmul(&self, other: &DVec<T>) -> DVec<T>
+  fn rmul(&self, other: &DVec<N>) -> DVec<N>
   {
     assert!(self.dim == other.at.len());
 
     let     dim           = self.dim;
-    let mut res : DVec<T> = zero_vec_with_dim(dim);
+    let mut res : DVec<N> = zero_vec_with_dim(dim);
 
     for iterate(0u, dim) |i|
     {
@@ -106,15 +106,15 @@ RMul<DVec<T>> for DMat<T>
   }
 }
 
-impl<T: Copy + Add<T, T> + Mul<T, T> + Zero>
-LMul<DVec<T>> for DMat<T>
+impl<N: Copy + Add<N, N> + Mul<N, N> + Zero>
+LMul<DVec<N>> for DMat<N>
 {
-  fn lmul(&self, other: &DVec<T>) -> DVec<T>
+  fn lmul(&self, other: &DVec<N>) -> DVec<N>
   {
     assert!(self.dim == other.at.len());
 
     let     dim           = self.dim;
-    let mut res : DVec<T> = zero_vec_with_dim(dim);
+    let mut res : DVec<N> = zero_vec_with_dim(dim);
 
     for iterate(0u, dim) |i|
     {
@@ -126,12 +126,12 @@ LMul<DVec<T>> for DMat<T>
   }
 }
 
-impl<T: Clone + Copy + Eq + DivisionRing>
-Inv for DMat<T>
+impl<N: Clone + Copy + Eq + DivisionRing>
+Inv for DMat<N>
 {
-  fn inverse(&self) -> DMat<T>
+  fn inverse(&self) -> DMat<N>
   {
-    let mut res : DMat<T> = self.clone();
+    let mut res : DMat<N> = self.clone();
 
     res.invert();
 
@@ -141,8 +141,8 @@ Inv for DMat<T>
   fn invert(&mut self)
   {
     let     dim = self.dim;
-    let mut res = one_mat_with_dim::<T>(dim);
-    let     _0T = Zero::zero::<T>();
+    let mut res = one_mat_with_dim::<N>(dim);
+    let     _0T = Zero::zero::<N>();
 
     // inversion using Gauss-Jordan elimination
     for iterate(0u, dim) |k|
@@ -215,9 +215,9 @@ Inv for DMat<T>
   }
 }
 
-impl<T:Copy> Transpose for DMat<T>
+impl<N:Copy> Transpose for DMat<N>
 {
-  fn transposed(&self) -> DMat<T>
+  fn transposed(&self) -> DMat<N>
   {
     let mut res = copy *self;
 
@@ -243,19 +243,19 @@ impl<T:Copy> Transpose for DMat<T>
   }
 }
 
-impl<T: ApproxEq<T>> ApproxEq<T> for DMat<T>
+impl<N: ApproxEq<N>> ApproxEq<N> for DMat<N>
 {
-  fn approx_epsilon() -> T
-  { ApproxEq::approx_epsilon::<T, T>() }
+  fn approx_epsilon() -> N
+  { ApproxEq::approx_epsilon::<N, N>() }
 
-  fn approx_eq(&self, other: &DMat<T>) -> bool
+  fn approx_eq(&self, other: &DMat<N>) -> bool
   {
     let mut zip = self.mij.iter().zip(other.mij.iter());
 
     do zip.all |(a, b)| { a.approx_eq(b) }
   }
 
-  fn approx_eq_eps(&self, other: &DMat<T>, epsilon: &T) -> bool
+  fn approx_eq_eps(&self, other: &DMat<N>, epsilon: &N) -> bool
   {
     let mut zip = self.mij.iter().zip(other.mij.iter());
 

src/ndim/dvec.rs

@@ -12,27 +12,27 @@ use traits::translation::Translation;
 use traits::workarounds::scalar_op::{ScalarMul, ScalarDiv, ScalarAdd, ScalarSub};
 
 #[deriving(Eq, ToStr, Clone)]
-pub struct DVec<T>
+pub struct DVec<N>
 {
-  at: ~[T]
+  at: ~[N]
 }
 
-pub fn zero_vec_with_dim<T: Zero + Copy>(dim: uint) -> DVec<T>
-{ DVec { at: from_elem(dim, Zero::zero::<T>()) } }
+pub fn zero_vec_with_dim<N: Zero + Copy>(dim: uint) -> DVec<N>
+{ DVec { at: from_elem(dim, Zero::zero::<N>()) } }
 
-pub fn is_zero_vec<T: Zero>(vec: &DVec<T>) -> bool
+pub fn is_zero_vec<N: Zero>(vec: &DVec<N>) -> bool
 { vec.at.all(|e| e.is_zero()) }
 
 // FIXME: is Clone needed?
-impl<T: Copy + DivisionRing + Algebraic + Clone + ApproxEq<T>> DVec<T>
+impl<N: Copy + DivisionRing + Algebraic + Clone + ApproxEq<N>> DVec<N>
 {
-  pub fn canonical_basis_with_dim(dim: uint) -> ~[DVec<T>]
+  pub fn canonical_basis_with_dim(dim: uint) -> ~[DVec<N>]
   {
-    let mut res : ~[DVec<T>] = ~[];
+    let mut res : ~[DVec<N>] = ~[];
 
     for iterate(0u, dim) |i|
     {
-      let mut basis_element : DVec<T> = zero_vec_with_dim(dim);
+      let mut basis_element : DVec<N> = zero_vec_with_dim(dim);
 
       basis_element.at[i] = One::one();
 
@@ -42,16 +42,16 @@ impl<T: Copy + DivisionRing + Algebraic + Clone + ApproxEq<T>> DVec<T>
     res
   }
 
-  pub fn orthogonal_subspace_basis(&self) -> ~[DVec<T>]
+  pub fn orthogonal_subspace_basis(&self) -> ~[DVec<N>]
   {
     // compute the basis of the orthogonal subspace using Gram-Schmidt
     // orthogonalization algorithm
     let     dim              = self.at.len();
-    let mut res : ~[DVec<T>] = ~[];
+    let mut res : ~[DVec<N>] = ~[];
 
     for iterate(0u, dim) |i|
     {
-      let mut basis_element : DVec<T> = zero_vec_with_dim(self.at.len());
+      let mut basis_element : DVec<N> = zero_vec_with_dim(self.at.len());
 
       basis_element.at[i] = One::one();
 
@@ -75,38 +75,38 @@ impl<T: Copy + DivisionRing + Algebraic + Clone + ApproxEq<T>> DVec<T>
   }
 }
 
-impl<T: Copy + Add<T,T>> Add<DVec<T>, DVec<T>> for DVec<T>
+impl<N: Copy + Add<N,N>> Add<DVec<N>, DVec<N>> for DVec<N>
 {
-  fn add(&self, other: &DVec<T>) -> DVec<T>
+  fn add(&self, other: &DVec<N>) -> DVec<N>
   {
     assert!(self.at.len() == other.at.len());
     DVec { at: map_zip(self.at, other.at, | a, b | { *a + *b }) }
   }
 }
 
-impl<T: Copy + Sub<T,T>> Sub<DVec<T>, DVec<T>> for DVec<T>
+impl<N: Copy + Sub<N,N>> Sub<DVec<N>, DVec<N>> for DVec<N>
 {
-  fn sub(&self, other: &DVec<T>) -> DVec<T>
+  fn sub(&self, other: &DVec<N>) -> DVec<N>
   {
     assert!(self.at.len() == other.at.len());
     DVec { at: map_zip(self.at, other.at, | a, b | *a - *b) }
   }
 }
 
-impl<T: Copy + Neg<T>> Neg<DVec<T>> for DVec<T>
+impl<N: Copy + Neg<N>> Neg<DVec<N>> for DVec<N>
 {
-  fn neg(&self) -> DVec<T>
+  fn neg(&self) -> DVec<N>
   { DVec { at: map(self.at, |a| -a) } }
 }
 
-impl<T: Copy + Ring>
-Dot<T> for DVec<T>
+impl<N: Copy + Ring>
+Dot<N> for DVec<N>
 {
-  fn dot(&self, other: &DVec<T>) -> T
+  fn dot(&self, other: &DVec<N>) -> N
   {
     assert!(self.at.len() == other.at.len());
 
-    let mut res = Zero::zero::<T>();
+    let mut res = Zero::zero::<N>();
 
     for iterate(0u, self.at.len()) |i|
     { res += self.at[i] * other.at[i]; }
@@ -115,11 +115,11 @@ Dot<T> for DVec<T>
   } 
 }
 
-impl<T: Copy + Ring> SubDot<T> for DVec<T>
+impl<N: Copy + Ring> SubDot<N> for DVec<N>
 {
-  fn sub_dot(&self, a: &DVec<T>, b: &DVec<T>) -> T
+  fn sub_dot(&self, a: &DVec<N>, b: &DVec<N>) -> N
   {
-    let mut res = Zero::zero::<T>();
+    let mut res = Zero::zero::<N>();
 
     for iterate(0u, self.at.len()) |i|
     { res += (self.at[i] - a.at[i]) * b.at[i]; }
@@ -128,13 +128,13 @@ impl<T: Copy + Ring> SubDot<T> for DVec<T>
   } 
 }
 
-impl<T: Copy + Mul<T, T>>
-ScalarMul<T> for DVec<T>
+impl<N: Copy + Mul<N, N>>
+ScalarMul<N> for DVec<N>
 {
-  fn scalar_mul(&self, s: &T) -> DVec<T>
+  fn scalar_mul(&self, s: &N) -> DVec<N>
   { DVec { at: map(self.at, |a| a * *s) } }
 
-  fn scalar_mul_inplace(&mut self, s: &T)
+  fn scalar_mul_inplace(&mut self, s: &N)
   {
     for iterate(0u, self.at.len()) |i|
     { self.at[i] *= *s; }
@@ -142,76 +142,76 @@ ScalarMul<T> for DVec<T>
 }
 
 
-impl<T: Copy + Div<T, T>>
-ScalarDiv<T> for DVec<T>
+impl<N: Copy + Div<N, N>>
+ScalarDiv<N> for DVec<N>
 {
-  fn scalar_div(&self, s: &T) -> DVec<T>
+  fn scalar_div(&self, s: &N) -> DVec<N>
   { DVec { at: map(self.at, |a| a / *s) } }
 
-  fn scalar_div_inplace(&mut self, s: &T)
+  fn scalar_div_inplace(&mut self, s: &N)
   {
     for iterate(0u, self.at.len()) |i|
     { self.at[i] /= *s; }
   }
 }
 
-impl<T: Copy + Add<T, T>>
-ScalarAdd<T> for DVec<T>
+impl<N: Copy + Add<N, N>>
+ScalarAdd<N> for DVec<N>
 {
-  fn scalar_add(&self, s: &T) -> DVec<T>
+  fn scalar_add(&self, s: &N) -> DVec<N>
   { DVec { at: map(self.at, |a| a + *s) } }
 
-  fn scalar_add_inplace(&mut self, s: &T)
+  fn scalar_add_inplace(&mut self, s: &N)
   {
     for iterate(0u, self.at.len()) |i|
     { self.at[i] += *s; }
   }
 }
 
-impl<T: Copy + Sub<T, T>>
-ScalarSub<T> for DVec<T>
+impl<N: Copy + Sub<N, N>>
+ScalarSub<N> for DVec<N>
 {
-  fn scalar_sub(&self, s: &T) -> DVec<T>
+  fn scalar_sub(&self, s: &N) -> DVec<N>
   { DVec { at: map(self.at, |a| a - *s) } }
 
-  fn scalar_sub_inplace(&mut self, s: &T)
+  fn scalar_sub_inplace(&mut self, s: &N)
   {
     for iterate(0u, self.at.len()) |i|
     { self.at[i] -= *s; }
   }
 }
 
-impl<T: Clone + Copy + Add<T, T>> Translation<DVec<T>> for DVec<T>
+impl<N: Clone + Copy + Add<N, N>> Translation<DVec<N>> for DVec<N>
 {
-  fn translation(&self) -> DVec<T>
+  fn translation(&self) -> DVec<N>
   { self.clone() }
 
-  fn translated(&self, t: &DVec<T>) -> DVec<T>
+  fn translated(&self, t: &DVec<N>) -> DVec<N>
   { self + *t }
 
-  fn translate(&mut self, t: &DVec<T>)
+  fn translate(&mut self, t: &DVec<N>)
   { *self = *self + *t; }
 }
 
-impl<T: Copy + DivisionRing + Algebraic + Clone>
-Norm<T> for DVec<T>
+impl<N: Copy + DivisionRing + Algebraic + Clone>
+Norm<N> for DVec<N>
 {
-  fn sqnorm(&self) -> T
+  fn sqnorm(&self) -> N
   { self.dot(self) }
 
-  fn norm(&self) -> T
+  fn norm(&self) -> N
   { self.sqnorm().sqrt() }
 
-  fn normalized(&self) -> DVec<T>
+  fn normalized(&self) -> DVec<N>
   {
-    let mut res : DVec<T> = self.clone();
+    let mut res : DVec<N> = self.clone();
 
     res.normalize();
 
     res
   }
 
-  fn normalize(&mut self) -> T
+  fn normalize(&mut self) -> N
   {
     let l = self.norm();
 
@@ -222,19 +222,19 @@ Norm<T> for DVec<T>
   }
 }
 
-impl<T: ApproxEq<T>> ApproxEq<T> for DVec<T>
+impl<N: ApproxEq<N>> ApproxEq<N> for DVec<N>
 {
-  fn approx_epsilon() -> T
-  { ApproxEq::approx_epsilon::<T, T>() }
+  fn approx_epsilon() -> N
+  { ApproxEq::approx_epsilon::<N, N>() }
 
-  fn approx_eq(&self, other: &DVec<T>) -> bool
+  fn approx_eq(&self, other: &DVec<N>) -> bool
   {
     let mut zip = self.at.iter().zip(other.at.iter());
 
     do zip.all |(a, b)| { a.approx_eq(b) }
   }
 
-  fn approx_eq_eps(&self, other: &DVec<T>, epsilon: &T) -> bool
+  fn approx_eq_eps(&self, other: &DVec<N>, epsilon: &N) -> bool
   {
     let mut zip = self.at.iter().zip(other.at.iter());
 

src/ndim/nmat.rs

@@ -15,58 +15,58 @@ use ndim::nvec::NVec;
 // It can be anything implementing the Dim trait. However, to avoid confusion,
 // using d0, d1, d2, d3 and d4 tokens are prefered.
 #[deriving(Eq, ToStr)]
-pub struct NMat<D, T>
-{ mij: DMat<T> }
+pub struct NMat<D, N>
+{ mij: DMat<N> }
 
-impl<D: Dim, T: Copy> NMat<D, T>
+impl<D: Dim, N: Copy> NMat<D, N>
 {
   fn offset(i: uint, j: uint) -> uint
   { i * Dim::dim::<D>() + j }
 
-  fn set(&mut self, i: uint, j: uint, t: &T)
+  fn set(&mut self, i: uint, j: uint, t: &N)
   { self.mij.set(i, j, t) }
 }
 
-impl<D: Dim, T> Dim for NMat<D, T>
+impl<D: Dim, N> Dim for NMat<D, N>
 {
   fn dim() -> uint
   { Dim::dim::<D>() }
 }
 
-impl<D: Dim, T: Copy> Index<(uint, uint), T> for NMat<D, T>
+impl<D: Dim, N: Copy> Index<(uint, uint), N> for NMat<D, N>
 {
-  fn index(&self, &idx: &(uint, uint)) -> T
+  fn index(&self, &idx: &(uint, uint)) -> N
   { self.mij[idx] }
 }
 
-impl<D: Dim, T: Copy + One + Zero> One for NMat<D, T>
+impl<D: Dim, N: Copy + One + Zero> One for NMat<D, N>
 {
-  fn one() -> NMat<D, T>
+  fn one() -> NMat<D, N>
   { NMat { mij: one_mat_with_dim(Dim::dim::<D>()) } }
 }
 
-impl<D: Dim, T: Copy + Zero> Zero for NMat<D, T>
+impl<D: Dim, N: Copy + Zero> Zero for NMat<D, N>
 {
-  fn zero() -> NMat<D, T>
+  fn zero() -> NMat<D, N>
   { NMat { mij: zero_mat_with_dim(Dim::dim::<D>()) } }
 
   fn is_zero(&self) -> bool
   { is_zero_mat(&self.mij) }
 }
 
-impl<D: Dim, T: Copy + Mul<T, T> + Add<T, T> + Zero>
-Mul<NMat<D, T>, NMat<D, T>> for NMat<D, T>
+impl<D: Dim, N: Copy + Mul<N, N> + Add<N, N> + Zero>
+Mul<NMat<D, N>, NMat<D, N>> for NMat<D, N>
 {
-  fn mul(&self, other: &NMat<D, T>) -> NMat<D, T>
+  fn mul(&self, other: &NMat<D, N>) -> NMat<D, N>
   {
     let     dim = Dim::dim::<D>();
-    let mut res = Zero::zero::<NMat<D, T>>();
+    let mut res = Zero::zero::<NMat<D, N>>();
 
     for iterate(0u, dim) |i|
     {
       for iterate(0u, dim) |j|
       {
-        let mut acc: T = Zero::zero();
+        let mut acc: N = Zero::zero();
 
         for iterate(0u, dim) |k|
         { acc += self[(i, k)] * other[(k, j)]; }
@@ -79,13 +79,13 @@ Mul<NMat<D, T>, NMat<D, T>> for NMat<D, T>
   }
 }
 
-impl<D: Dim, T: Copy + Add<T, T> + Mul<T, T> + Zero>
-RMul<NVec<D, T>> for NMat<D, T>
+impl<D: Dim, N: Copy + Add<N, N> + Mul<N, N> + Zero>
+RMul<NVec<D, N>> for NMat<D, N>
 {
-  fn rmul(&self, other: &NVec<D, T>) -> NVec<D, T>
+  fn rmul(&self, other: &NVec<D, N>) -> NVec<D, N>
   {
     let     dim              = Dim::dim::<D>();
-    let mut res : NVec<D, T> = Zero::zero();
+    let mut res : NVec<D, N> = Zero::zero();
 
     for iterate(0u, dim) |i|
     {
@@ -97,13 +97,13 @@ RMul<NVec<D, T>> for NMat<D, T>
   }
 }
 
-impl<D: Dim, T: Copy + Add<T, T> + Mul<T, T> + Zero>
-LMul<NVec<D, T>> for NMat<D, T>
+impl<D: Dim, N: Copy + Add<N, N> + Mul<N, N> + Zero>
+LMul<NVec<D, N>> for NMat<D, N>
 {
-  fn lmul(&self, other: &NVec<D, T>) -> NVec<D, T>
+  fn lmul(&self, other: &NVec<D, N>) -> NVec<D, N>
   {
     let     dim              = Dim::dim::<D>();
-    let mut res : NVec<D, T> = Zero::zero();
+    let mut res : NVec<D, N> = Zero::zero();
 
     for iterate(0u, dim) |i|
     {
@@ -115,19 +115,19 @@ LMul<NVec<D, T>> for NMat<D, T>
   }
 }
 
-impl<D: Dim, T: Clone + Copy + Eq + DivisionRing>
-Inv for NMat<D, T>
+impl<D: Dim, N: Clone + Copy + Eq + DivisionRing>
+Inv for NMat<D, N>
 {
-  fn inverse(&self) -> NMat<D, T>
+  fn inverse(&self) -> NMat<D, N>
   { NMat { mij: self.mij.inverse() } }
 
   fn invert(&mut self)
   { self.mij.invert() }
 }
 
-impl<D: Dim, T:Copy> Transpose for NMat<D, T>
+impl<D: Dim, N:Copy> Transpose for NMat<D, N>
 {
-  fn transposed(&self) -> NMat<D, T>
+  fn transposed(&self) -> NMat<D, N>
   {
     let mut res = copy *self;
 
@@ -140,24 +140,24 @@ impl<D: Dim, T:Copy> Transpose for NMat<D, T>
   { self.mij.transpose() }
 }
 
-impl<D, T: ApproxEq<T>> ApproxEq<T> for NMat<D, T>
+impl<D, N: ApproxEq<N>> ApproxEq<N> for NMat<D, N>
 {
-  fn approx_epsilon() -> T
-  { ApproxEq::approx_epsilon::<T, T>() }
+  fn approx_epsilon() -> N
+  { ApproxEq::approx_epsilon::<N, N>() }
 
-  fn approx_eq(&self, other: &NMat<D, T>) -> bool
+  fn approx_eq(&self, other: &NMat<D, N>) -> bool
   { self.mij.approx_eq(&other.mij) }
 
-  fn approx_eq_eps(&self, other: &NMat<D, T>, epsilon: &T) -> bool
+  fn approx_eq_eps(&self, other: &NMat<D, N>, epsilon: &N) -> bool
   { self.mij.approx_eq_eps(&other.mij, epsilon) }
 }
 
-impl<D: Dim, T: Rand + Zero + Copy> Rand for NMat<D, T>
+impl<D: Dim, N: Rand + Zero + Copy> Rand for NMat<D, N>
 {
-  fn rand<R: Rng>(rng: &mut R) -> NMat<D, T>
+  fn rand<R: Rng>(rng: &mut R) -> NMat<D, N>
   {
     let     dim = Dim::dim::<D>();
-    let mut res : NMat<D, T> = Zero::zero();
+    let mut res : NMat<D, N> = Zero::zero();
 
     for iterate(0u, dim) |i|
     {

src/ndim/nvec.rs

@@ -21,174 +21,174 @@ use traits::workarounds::scalar_op::{ScalarMul, ScalarDiv, ScalarAdd, ScalarSub}
 // FIXME: it might be possible to implement type-level integers and use them
 // here?
 #[deriving(Eq, ToStr)]
-pub struct NVec<D, T>
-{ at: DVec<T> }
+pub struct NVec<D, N>
+{ at: DVec<N> }
 
 
-impl<D: Dim, T> Dim for NVec<D, T>
+impl<D: Dim, N> Dim for NVec<D, N>
 {
   fn dim() -> uint
   { Dim::dim::<D>() }
 }
 
-impl<D, T: Clone> Clone for NVec<D, T>
+impl<D, N: Clone> Clone for NVec<D, N>
 {
-  fn clone(&self) -> NVec<D, T>
+  fn clone(&self) -> NVec<D, N>
   { NVec{ at: self.at.clone() } }
 }
 
-impl<D, T: Copy + Add<T,T>> Add<NVec<D, T>, NVec<D, T>> for NVec<D, T>
+impl<D, N: Copy + Add<N,N>> Add<NVec<D, N>, NVec<D, N>> for NVec<D, N>
 {
-  fn add(&self, other: &NVec<D, T>) -> NVec<D, T>
+  fn add(&self, other: &NVec<D, N>) -> NVec<D, N>
   { NVec { at: self.at + other.at } }
 }
 
-impl<D, T: Copy + Sub<T,T>> Sub<NVec<D, T>, NVec<D, T>> for NVec<D, T>
+impl<D, N: Copy + Sub<N,N>> Sub<NVec<D, N>, NVec<D, N>> for NVec<D, N>
 {
-  fn sub(&self, other: &NVec<D, T>) -> NVec<D, T>
+  fn sub(&self, other: &NVec<D, N>) -> NVec<D, N>
   { NVec { at: self.at - other.at } }
 }
 
-impl<D, T: Copy + Neg<T>> Neg<NVec<D, T>> for NVec<D, T>
+impl<D, N: Copy + Neg<N>> Neg<NVec<D, N>> for NVec<D, N>
 {
-  fn neg(&self) -> NVec<D, T>
+  fn neg(&self) -> NVec<D, N>
   { NVec { at: -self.at } }
 }
 
-impl<D: Dim, T: Copy + Ring>
-Dot<T> for NVec<D, T>
+impl<D: Dim, N: Copy + Ring>
+Dot<N> for NVec<D, N>
 {
-  fn dot(&self, other: &NVec<D, T>) -> T
+  fn dot(&self, other: &NVec<D, N>) -> N
   { self.at.dot(&other.at) } 
 }
 
-impl<D: Dim, T: Copy + Ring> SubDot<T> for NVec<D, T>
+impl<D: Dim, N: Copy + Ring> SubDot<N> for NVec<D, N>
 {
-  fn sub_dot(&self, a: &NVec<D, T>, b: &NVec<D, T>) -> T
+  fn sub_dot(&self, a: &NVec<D, N>, b: &NVec<D, N>) -> N
   { self.at.sub_dot(&a.at, &b.at) } 
 }
 
-impl<D: Dim, T: Copy + Mul<T, T>>
-ScalarMul<T> for NVec<D, T>
+impl<D: Dim, N: Copy + Mul<N, N>>
+ScalarMul<N> for NVec<D, N>
 {
-  fn scalar_mul(&self, s: &T) -> NVec<D, T>
+  fn scalar_mul(&self, s: &N) -> NVec<D, N>
   { NVec { at: self.at.scalar_mul(s) } }
 
-  fn scalar_mul_inplace(&mut self, s: &T)
+  fn scalar_mul_inplace(&mut self, s: &N)
   { self.at.scalar_mul_inplace(s) }
 }
 
 
-impl<D: Dim, T: Copy + Div<T, T>>
-ScalarDiv<T> for NVec<D, T>
+impl<D: Dim, N: Copy + Div<N, N>>
+ScalarDiv<N> for NVec<D, N>
 {
-  fn scalar_div(&self, s: &T) -> NVec<D, T>
+  fn scalar_div(&self, s: &N) -> NVec<D, N>
   { NVec { at: self.at.scalar_div(s) } }
 
-  fn scalar_div_inplace(&mut self, s: &T)
+  fn scalar_div_inplace(&mut self, s: &N)
   { self.at.scalar_div_inplace(s) }
 }
 
-impl<D: Dim, T: Copy + Add<T, T>>
-ScalarAdd<T> for NVec<D, T>
+impl<D: Dim, N: Copy + Add<N, N>>
+ScalarAdd<N> for NVec<D, N>
 {
-  fn scalar_add(&self, s: &T) -> NVec<D, T>
+  fn scalar_add(&self, s: &N) -> NVec<D, N>
   { NVec { at: self.at.scalar_add(s) } }
 
-  fn scalar_add_inplace(&mut self, s: &T)
+  fn scalar_add_inplace(&mut self, s: &N)
   { self.at.scalar_add_inplace(s) }
 }
 
-impl<D: Dim, T: Copy + Sub<T, T>>
-ScalarSub<T> for NVec<D, T>
+impl<D: Dim, N: Copy + Sub<N, N>>
+ScalarSub<N> for NVec<D, N>
 {
-  fn scalar_sub(&self, s: &T) -> NVec<D, T>
+  fn scalar_sub(&self, s: &N) -> NVec<D, N>
   { NVec { at: self.at.scalar_sub(s) } }
 
-  fn scalar_sub_inplace(&mut self, s: &T)
+  fn scalar_sub_inplace(&mut self, s: &N)
   { self.scalar_sub_inplace(s) }
 }
 
-impl<D: Dim, T: Clone + Copy + Add<T, T>> Translation<NVec<D, T>> for NVec<D, T>
+impl<D: Dim, N: Clone + Copy + Add<N, N>> Translation<NVec<D, N>> for NVec<D, N>
 {
-  fn translation(&self) -> NVec<D, T>
+  fn translation(&self) -> NVec<D, N>
   { self.clone() }
 
-  fn translated(&self, t: &NVec<D, T>) -> NVec<D, T>
+  fn translated(&self, t: &NVec<D, N>) -> NVec<D, N>
   { self + *t }
 
-  fn translate(&mut self, t: &NVec<D, T>)
+  fn translate(&mut self, t: &NVec<D, N>)
   { *self = *self + *t; }
 }
 
-impl<D: Dim, T: Copy + DivisionRing + Algebraic + Clone>
-Norm<T> for NVec<D, T>
+impl<D: Dim, N: Copy + DivisionRing + Algebraic + Clone>
+Norm<N> for NVec<D, N>
 {
-  fn sqnorm(&self) -> T
+  fn sqnorm(&self) -> N
   { self.dot(self) }
 
-  fn norm(&self) -> T
+  fn norm(&self) -> N
   { self.sqnorm().sqrt() }
 
-  fn normalized(&self) -> NVec<D, T>
+  fn normalized(&self) -> NVec<D, N>
   {
-    let mut res : NVec<D, T> = self.clone();
+    let mut res : NVec<D, N> = self.clone();
 
     res.normalize();
 
     res
   }
 
-  fn normalize(&mut self) -> T
+  fn normalize(&mut self) -> N
   { self.at.normalize() }
 }
 
 impl<D: Dim,
-     T: Copy + DivisionRing + Algebraic + Clone + ApproxEq<T>>
-Basis for NVec<D, T>
+     N: Copy + DivisionRing + Algebraic + Clone + ApproxEq<N>>
+Basis for NVec<D, N>
 {
-  fn canonical_basis() -> ~[NVec<D, T>]
+  fn canonical_basis() -> ~[NVec<D, N>]
   { map(DVec::canonical_basis_with_dim(Dim::dim::<D>()), |&e| NVec { at: e }) }
 
-  fn orthogonal_subspace_basis(&self) -> ~[NVec<D, T>]
+  fn orthogonal_subspace_basis(&self) -> ~[NVec<D, N>]
   { map(self.at.orthogonal_subspace_basis(), |&e| NVec { at: e }) }
 }
 
 // FIXME: I dont really know how te generalize the cross product int
 // n-dimensions…
-// impl<T: Copy + Mul<T, T> + Sub<T, T>> Cross<T> for NVec<D, T>
+// impl<N: Copy + Mul<N, N> + Sub<N, N>> Cross<N> for NVec<D, N>
 // {
-//   fn cross(&self, other: &NVec<D, T>) -> T
+//   fn cross(&self, other: &NVec<D, N>) -> N
 //   { self.x * other.y - self.y * other.x }
 // }
 
-impl<D: Dim, T: Copy + Zero> Zero for NVec<D, T>
+impl<D: Dim, N: Copy + Zero> Zero for NVec<D, N>
 {
-  fn zero() -> NVec<D, T>
+  fn zero() -> NVec<D, N>
   { NVec { at: zero_vec_with_dim(Dim::dim::<D>()) } }
 
   fn is_zero(&self) -> bool
   { is_zero_vec(&self.at) }
 }
 
-impl<D, T: ApproxEq<T>> ApproxEq<T> for NVec<D, T>
+impl<D, N: ApproxEq<N>> ApproxEq<N> for NVec<D, N>
 {
-  fn approx_epsilon() -> T
-  { ApproxEq::approx_epsilon::<T, T>() }
+  fn approx_epsilon() -> N
+  { ApproxEq::approx_epsilon::<N, N>() }
 
-  fn approx_eq(&self, other: &NVec<D, T>) -> bool
+  fn approx_eq(&self, other: &NVec<D, N>) -> bool
   { self.at.approx_eq(&other.at) }
 
-  fn approx_eq_eps(&self, other: &NVec<D, T>, epsilon: &T) -> bool
+  fn approx_eq_eps(&self, other: &NVec<D, N>, epsilon: &N) -> bool
   { self.at.approx_eq_eps(&other.at, epsilon) }
 }
 
-impl<D: Dim, T: Rand + Zero + Copy> Rand for NVec<D, T>
+impl<D: Dim, N: Rand + Zero + Copy> Rand for NVec<D, N>
 {
-  fn rand<R: Rng>(rng: &mut R) -> NVec<D, T>
+  fn rand<R: Rng>(rng: &mut R) -> NVec<D, N>
   {
     let     dim = Dim::dim::<D>();
-    let mut res : NVec<D, T> = Zero::zero();
+    let mut res : NVec<D, N> = Zero::zero();
 
     for iterate(0u, dim) |i|
     { res.at.at[i] = rng.gen() }

src/traits/dim.rs

@@ -1,5 +1,5 @@
 /**
- * Trait of objects having a dimension (in term of spacial dimension).
+ * Trait of objects having a spacial dimension.
  */
 pub trait Dim {
   /// The dimension of the object.

src/traits/division_ring.rs

@@ -7,4 +7,4 @@ use traits::ring::Ring;
 pub trait DivisionRing : Ring + Div<Self, Self>
 { }
 
-impl<T: Ring + Div<T, T>> DivisionRing for T;
+impl<N: Ring + Div<N, N>> DivisionRing for N;

src/traits/dot.rs

@@ -1,8 +1,8 @@
 /**
  * Trait of objects having a dot product (also called inner product).
  */
-pub trait Dot<T>
+pub trait Dot<N>
 {
   /// Computes the dot (inner) product of two objects.
-  fn dot(&self, &Self) -> T;
+  fn dot(&self, &Self) -> N;
 }

src/traits/norm.rs

@@ -1,20 +1,20 @@
 /**
  * Trait of objects having a L² norm and which can be normalized.
  */
-pub trait Norm<T>
+pub trait Norm<N>
 {
   /// Computes the norm a an object.
-  fn norm(&self)       -> T;
+  fn norm(&self)       -> N;
 
   /**
    * Computes the squared norm of an object. Usually faster than computing the
    * norm itself.
    */
-  fn sqnorm(&self)     -> T;
+  fn sqnorm(&self)     -> N;
 
   /// Gets the normalized version of the argument.
   fn normalized(&self) -> Self;
 
   /// In-place version of `normalized`.
-  fn normalize(&mut self)  -> T;
+  fn normalize(&mut self)  -> N;
 }

src/traits/ring.rs

@@ -10,5 +10,5 @@ pub trait Ring :
 Sub<Self, Self> + Add<Self, Self> + Neg<Self> + Mul<Self, Self> + One + Zero
 { }
 
-impl<T: Sub<T, T> + Add<T, T> + Neg<T> + Mul<T, T> + One + Zero>
-Ring for T;
+impl<N: Sub<N, N> + Add<N, N> + Neg<N> + Mul<N, N> + One + Zero>
+Ring for N;

src/traits/sub_dot.rs

@@ -1,4 +1,4 @@
-pub trait SubDot<T>
+pub trait SubDot<N>
 {
   /**
    * Short-cut to compute the projecton of a point on a vector, but without
@@ -8,5 +8,5 @@ pub trait SubDot<T>
    *   (a - b).dot(c)
    *
    */
-  fn sub_dot(&self, b: &Self, c: &Self) -> T;
+  fn sub_dot(&self, b: &Self, c: &Self) -> N;
 }

src/traits/vector_space.rs

@@ -6,7 +6,7 @@ use traits::workarounds::scalar_op::{ScalarMul, ScalarDiv};
 /// structure, the elements of which have addition, substraction, negation,
 /// scalar multiplication (the scalar being a element of a `DivisionRing`), and
 /// has a distinct element (`Zero`) neutral wrt the addition.
-pub trait VectorSpace<T: DivisionRing>
+pub trait VectorSpace<N: DivisionRing>
 : Sub<Self, Self> + Add<Self, Self> + Neg<Self> + Zero +
-  ScalarMul<T> + ScalarDiv<T>
+  ScalarMul<N> + ScalarDiv<N>
 { }

src/traits/workarounds/scalar_op.rs

@@ -5,17 +5,17 @@
  * exemple does not compile (end with an ICE):
  *
  * ~~~
- * trait Mul<V, T> for T
- * trait Mul<V2, T> for T
+ * trait Mul<V, N> for N
+ * trait Mul<V2, N> for N
  * ~~~
  */
-pub trait ScalarMul<T>
+pub trait ScalarMul<N>
 {
   /// Gets the result of a multiplication by a scalar.
-  fn scalar_mul(&self, &T) -> Self;
+  fn scalar_mul(&self, &N) -> Self;
 
   /// In-place version of `scalar_mul`.
-  fn scalar_mul_inplace(&mut self, &T);
+  fn scalar_mul_inplace(&mut self, &N);
 }
 
 /**
@@ -25,17 +25,17 @@ pub trait ScalarMul<T>
  * exemple does not compile (end with an ICE):
  *
  * ~~~
- * trait Div<V, T> for T
- * trait Div<V2, T> for T
+ * trait Div<V, N> for N
+ * trait Div<V2, N> for N
  * ~~~
  */
-pub trait ScalarDiv<T>
+pub trait ScalarDiv<N>
 {
   /// Gets the result of a division by a scalar.
-  fn scalar_div(&self, &T) -> Self;
+  fn scalar_div(&self, &N) -> Self;
 
   /// In-place version of `scalar_div`.
-  fn scalar_div_inplace(&mut self, &T);
+  fn scalar_div_inplace(&mut self, &N);
 }
 
 /**
@@ -45,17 +45,17 @@ pub trait ScalarDiv<T>
  * exemple does not compile (end with an ICE):
  *
  * ~~~
- * trait Add<V, T> for T
- * trait Add<V2, T> for T
+ * trait Add<V, N> for N
+ * trait Add<V2, N> for N
  * ~~~
  */
-pub trait ScalarAdd<T>
+pub trait ScalarAdd<N>
 {
   /// Gets the result of an addition by a scalar.
-  fn scalar_add(&self, &T) -> Self;
+  fn scalar_add(&self, &N) -> Self;
 
   /// In-place version of `scalar_add`.
-  fn scalar_add_inplace(&mut self, &T);
+  fn scalar_add_inplace(&mut self, &N);
 }
 
 /**
@@ -65,15 +65,15 @@ pub trait ScalarAdd<T>
  * exemple does not compile (end with an ICE):
  *
  * ~~~
- * trait Sub<V, T> for T
- * trait Sub<V2, T> for T
+ * trait Sub<V, N> for N
+ * trait Sub<V2, N> for N
  * ~~~
  */
-pub trait ScalarSub<T>
+pub trait ScalarSub<N>
 {
   /// Gets the result of a subtraction by a scalar.
-  fn scalar_sub(&self, &T) -> Self;
+  fn scalar_sub(&self, &N) -> Self;
 
   /// In-place version of `scalar_sub`.
-  fn scalar_sub_inplace(&mut self, &T);
+  fn scalar_sub_inplace(&mut self, &N);
 }