Indentation fixes.

src/adaptors/transform.rs

@@ -168,9 +168,7 @@ Translatable<V, Transform<M, V>> for Transform<M, V>
     { Transform::new(self.submat.clone(), self.subtrans.translated(t)) }
 }
 
-impl<M: Rotation<AV> + RMul<V> + One,
-     V,
-     AV>
+impl<M: Rotation<AV> + RMul<V> + One, V, AV>
 Rotation<AV> for Transform<M, V>
 {
     #[inline]
@@ -204,10 +202,7 @@ impl<M: Rotate<V>, V, _0> Rotate<V> for Transform<M, _0>
     { self.submat.inv_rotate(v) }
 }
 
-impl<M: Rotatable<AV, Res> + One,
-     Res: Rotation<AV> + RMul<V> + One,
-     V,
-     AV>
+impl<M: Rotatable<AV, Res> + One, Res: Rotation<AV> + RMul<V> + One, V, AV>
 Rotatable<AV, Transform<Res, V>> for Transform<M, V>
 {
     #[inline]

src/dvec.rs

@@ -61,8 +61,8 @@ impl<N, Iter: Iterator<N>> FromIterator<N, Iter> for DVec<N>
 impl<N: Clone + DivisionRing + Algebraic + ApproxEq<N>> DVec<N>
 {
     /// Computes the canonical basis for the given dimension. A canonical basis is a set of
-  /// vectors, mutually orthogonal, with all its component equal to 0.0 exept one which is equal to
-  /// 1.0.
+    /// vectors, mutually orthogonal, with all its component equal to 0.0 exept one which is equal
+    /// to 1.0.
     pub fn canonical_basis_with_dim(dim: uint) -> ~[DVec<N>]
     {
         let mut res : ~[DVec<N>] = ~[];
@@ -145,8 +145,7 @@ impl<N: Neg<N>> Neg<DVec<N>> for DVec<N>
     { DVec { at: self.at.iter().transform(|a| -a).collect() } }
 }
 
-impl<N: Ring>
-Dot<N> for DVec<N>
+impl<N: Ring> Dot<N> for DVec<N>
 {
     #[inline]
     fn dot(&self, other: &DVec<N>) -> N
@@ -176,8 +175,7 @@ impl<N: Ring> SubDot<N> for DVec<N>
     } 
 }
 
-impl<N: Mul<N, N>>
-ScalarMul<N> for DVec<N>
+impl<N: Mul<N, N>> ScalarMul<N> for DVec<N>
 {
     #[inline]
     fn scalar_mul(&self, s: &N) -> DVec<N>
@@ -192,8 +190,7 @@ ScalarMul<N> for DVec<N>
 }
 
 
-impl<N: Div<N, N>>
-ScalarDiv<N> for DVec<N>
+impl<N: Div<N, N>> ScalarDiv<N> for DVec<N>
 {
     #[inline]
     fn scalar_div(&self, s: &N) -> DVec<N>
@@ -207,8 +204,7 @@ ScalarDiv<N> for DVec<N>
     }
 }
 
-impl<N: Add<N, N>>
-ScalarAdd<N> for DVec<N>
+impl<N: Add<N, N>> ScalarAdd<N> for DVec<N>
 {
     #[inline]
     fn scalar_add(&self, s: &N) -> DVec<N>
@@ -222,8 +218,7 @@ ScalarAdd<N> for DVec<N>
     }
 }
 
-impl<N: Sub<N, N>>
-ScalarSub<N> for DVec<N>
+impl<N: Sub<N, N>> ScalarSub<N> for DVec<N>
 {
     #[inline]
     fn scalar_sub(&self, s: &N) -> DVec<N>
@@ -259,8 +254,7 @@ impl<N: Add<N, N> + Neg<N> + Clone> Translatable<DVec<N>, DVec<N>> for DVec<N>
     { self + *t }
 }
 
-impl<N: DivisionRing + Algebraic + Clone>
-Norm<N> for DVec<N>
+impl<N: DivisionRing + Algebraic + Clone> Norm<N> for DVec<N>
 {
     #[inline]
     fn sqnorm(&self) -> N

src/mat_macros.rs

@@ -131,8 +131,7 @@ macro_rules! column_impl(
 
 macro_rules! mul_impl(
   ($t: ident, $dim: expr) => (
-    impl<N: Clone + Ring>
-    Mul<$t<N>, $t<N>> for $t<N>
+    impl<N: Clone + Ring> Mul<$t<N>, $t<N>> for $t<N>
     {
         fn mul(&self, other: &$t<N>) -> $t<N>
         {
@@ -159,8 +158,7 @@ macro_rules! mul_impl(
 
 macro_rules! rmul_impl(
   ($t: ident, $v: ident, $dim: expr) => (
-    impl<N: Clone + Ring>
-    RMul<$v<N>> for $t<N>
+    impl<N: Clone + Ring> RMul<$v<N>> for $t<N>
     {
         fn rmul(&self, other: &$v<N>) -> $v<N>
         {
@@ -183,12 +181,10 @@ macro_rules! rmul_impl(
 
 macro_rules! lmul_impl(
   ($t: ident, $v: ident, $dim: expr) => (
-    impl<N: Clone + Ring>
-    LMul<$v<N>> for $t<N>
+    impl<N: Clone + Ring> LMul<$v<N>> for $t<N>
     {
         fn lmul(&self, other: &$v<N>) -> $v<N>
         {
-    
             let mut res : $v<N> = Zero::zero();
     
             for i in range(0u, $dim)

src/traits/dim.rs

@@ -5,62 +5,3 @@ pub trait Dim {
     /// The dimension of the object.
     fn dim() -> uint;
 }
-
-// Some dimension token. Useful to restrict the dimension of n-dimensional
-// object at the type-level.
-
-/// Dimensional token for 0-dimensions. Dimensional tokens are the preferred
-/// way to specify at the type level the dimension of n-dimensional objects.
-#[deriving(Eq, Ord, ToStr)]
-pub struct D0;
-
-/// Dimensional token for 1-dimension. Dimensional tokens are the preferred
-/// way to specify at the type level the dimension of n-dimensional objects.
-#[deriving(Eq, Ord, ToStr)]
-pub struct D1;
-
-/// Dimensional token for 2-dimensions. Dimensional tokens are the preferred
-/// way to specify at the type level the dimension of n-dimensional objects.
-#[deriving(Eq, Ord, ToStr)]
-pub struct D2;
-
-/// Dimensional token for 3-dimensions. Dimensional tokens are the preferred
-/// way to specify at the type level the dimension of n-dimensional objects.
-#[deriving(Eq, Ord, ToStr)]
-pub struct D3;
-
-/// Dimensional token for 4-dimensions. Dimensional tokens are the preferred
-/// way to specify at the type level the dimension of n-dimensional objects.
-#[deriving(Eq, Ord, ToStr)]
-pub struct D4;
-
-/// Dimensional token for 5-dimensions. Dimensional tokens are the preferred
-/// way to specify at the type level the dimension of n-dimensional objects.
-#[deriving(Eq, Ord, ToStr)]
-pub struct D5;
-
-/// Dimensional token for 6-dimensions. Dimensional tokens are the preferred
-/// way to specify at the type level the dimension of n-dimensional objects.
-#[deriving(Eq, Ord, ToStr)]
-pub struct D6;
-
-impl Dim for D0
-{ fn dim() -> uint { 0 } }
-
-impl Dim for D1
-{ fn dim() -> uint { 1 } }
-
-impl Dim for D2
-{ fn dim() -> uint { 2 } }
-
-impl Dim for D3
-{ fn dim() -> uint { 3 } }
-
-impl Dim for D4
-{ fn dim() -> uint { 4 } }
-
-impl Dim for D5
-{ fn dim() -> uint { 5 } }
-
-impl Dim for D6
-{ fn dim() -> uint { 6 } }

src/traits/rotation.rs

@@ -46,8 +46,11 @@ pub trait Rotate<V>
 pub fn rotated_wrt_point<M: Translatable<LV, M2>,
                          M2: Rotation<AV> + Translation<LV>,
                          LV: Neg<LV>,
-                         AV>
-       (m: &M, ammount: &AV, center: &LV) -> M2
+                         AV>(
+                         m:       &M,
+                         ammount: &AV,
+                         center:  &LV)
+                         -> M2
 {
     let mut res = m.translated(&-center);
 
@@ -66,8 +69,10 @@ pub fn rotated_wrt_point<M: Translatable<LV, M2>,
 #[inline]
 pub fn rotate_wrt_point<M:  Rotation<AV> + Translation<LV>,
                         LV: Neg<LV>,
-                        AV>
-       (m: &mut M, ammount: &AV, center: &LV)
+                        AV>(
+                        m:       &mut M,
+                        ammount: &AV,
+                        center:  &LV)
 {
     m.translate_by(&-center);
     m.rotate_by(ammount);
@@ -85,8 +90,10 @@ pub fn rotate_wrt_point<M:  Rotation<AV> + Translation<LV>,
 pub fn rotated_wrt_center<M: Translatable<LV, M2> + Translation<LV>,
                           M2: Rotation<AV> + Translation<LV>,
                           LV: Neg<LV>,
-                          AV>
-       (m: &M, ammount: &AV) -> M2
+                          AV>(
+                          m:       &M,
+                          ammount: &AV)
+                          -> M2
 { rotated_wrt_point(m, ammount, &m.translation()) }
 
 /**
@@ -99,8 +106,9 @@ pub fn rotated_wrt_center<M: Translatable<LV, M2> + Translation<LV>,
 #[inline]
 pub fn rotate_wrt_center<M: Translatable<LV, M> + Translation<LV> + Rotation<AV>,
                          LV: Neg<LV>,
-                         AV>
-       (m: &mut M, ammount: &AV)
+                         AV>(
+                         m:       &mut M,
+                         ammount: &AV)
 {
     let t = m.translation();
 

src/vec.rs

@@ -111,7 +111,6 @@ from_homogeneous_impl!(Vec2, Vec3, z, x, y)
 /// Vector of dimension 3.
 #[deriving(Eq, Encodable, Decodable, Clone, DeepClone, IterBytes, Rand, Zero, ToStr)]
 pub struct Vec3<N>
-
 {
     /// First component of the vector.
     x: N,

src/vec_spec.rs

@@ -18,7 +18,8 @@ impl<N: Mul<N, N> + Sub<N, N>> Cross<Vec3<N>> for Vec3<N>
     #[inline]
     fn cross(&self, other : &Vec3<N>) -> Vec3<N>
     {
-    Vec3::new(self.y * other.z - self.z * other.y,
+        Vec3::new(
+            self.y * other.z - self.z * other.y,
             self.z * other.x - self.x * other.z,
             self.x * other.y - self.y * other.x
         )