nalgebra/src/geometry/translation_ops.rs

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Rust
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use std::ops::{Div, DivAssign, Mul, MulAssign};
use alga::general::{ClosedAdd, ClosedSub};
use base::allocator::{Allocator, SameShapeAllocator};
use base::constraint::{SameNumberOfColumns, SameNumberOfRows, ShapeConstraint};
use base::dimension::{DimName, U1};
use base::{DefaultAllocator, Scalar};
use geometry::{Point, Translation};
// Translation × Translation
add_sub_impl!(Mul, mul, ClosedAdd;
(D, U1), (D, U1) -> (D) for D: DimName;
self: &'a Translation<N, D>, right: &'b Translation<N, D>, Output = Translation<N, D>;
Translation::from(&self.vector + &right.vector); 'a, 'b);
add_sub_impl!(Mul, mul, ClosedAdd;
(D, U1), (D, U1) -> (D) for D: DimName;
self: &'a Translation<N, D>, right: Translation<N, D>, Output = Translation<N, D>;
Translation::from(&self.vector + right.vector); 'a);
add_sub_impl!(Mul, mul, ClosedAdd;
(D, U1), (D, U1) -> (D) for D: DimName;
self: Translation<N, D>, right: &'b Translation<N, D>, Output = Translation<N, D>;
Translation::from(self.vector + &right.vector); 'b);
add_sub_impl!(Mul, mul, ClosedAdd;
(D, U1), (D, U1) -> (D) for D: DimName;
self: Translation<N, D>, right: Translation<N, D>, Output = Translation<N, D>;
Translation::from(self.vector + right.vector); );
// Translation ÷ Translation
// FIXME: instead of calling inverse explicitly, could we just add a `mul_tr` or `mul_inv` method?
add_sub_impl!(Div, div, ClosedSub;
(D, U1), (D, U1) -> (D) for D: DimName;
self: &'a Translation<N, D>, right: &'b Translation<N, D>, Output = Translation<N, D>;
Translation::from(&self.vector - &right.vector); 'a, 'b);
add_sub_impl!(Div, div, ClosedSub;
(D, U1), (D, U1) -> (D) for D: DimName;
self: &'a Translation<N, D>, right: Translation<N, D>, Output = Translation<N, D>;
Translation::from(&self.vector - right.vector); 'a);
add_sub_impl!(Div, div, ClosedSub;
(D, U1), (D, U1) -> (D) for D: DimName;
self: Translation<N, D>, right: &'b Translation<N, D>, Output = Translation<N, D>;
Translation::from(self.vector - &right.vector); 'b);
add_sub_impl!(Div, div, ClosedSub;
(D, U1), (D, U1) -> (D) for D: DimName;
self: Translation<N, D>, right: Translation<N, D>, Output = Translation<N, D>;
Translation::from(self.vector - right.vector); );
// Translation × Point
// FIXME: we don't handle properly non-zero origins here. Do we want this to be the intended
// behavior?
add_sub_impl!(Mul, mul, ClosedAdd;
(D, U1), (D, U1) -> (D) for D: DimName;
self: &'a Translation<N, D>, right: &'b Point<N, D>, Output = Point<N, D>;
right + &self.vector; 'a, 'b);
add_sub_impl!(Mul, mul, ClosedAdd;
(D, U1), (D, U1) -> (D) for D: DimName;
self: &'a Translation<N, D>, right: Point<N, D>, Output = Point<N, D>;
right + &self.vector; 'a);
add_sub_impl!(Mul, mul, ClosedAdd;
(D, U1), (D, U1) -> (D) for D: DimName;
self: Translation<N, D>, right: &'b Point<N, D>, Output = Point<N, D>;
right + self.vector; 'b);
add_sub_impl!(Mul, mul, ClosedAdd;
(D, U1), (D, U1) -> (D) for D: DimName;
self: Translation<N, D>, right: Point<N, D>, Output = Point<N, D>;
right + self.vector; );
// Translation *= Translation
add_sub_assign_impl!(MulAssign, mul_assign, ClosedAdd;
(D, U1), (D, U1) for D: DimName;
self: Translation<N, D>, right: &'b Translation<N, D>;
self.vector += &right.vector; 'b);
add_sub_assign_impl!(MulAssign, mul_assign, ClosedAdd;
(D, U1), (D, U1) for D: DimName;
self: Translation<N, D>, right: Translation<N, D>;
self.vector += right.vector; );
add_sub_assign_impl!(DivAssign, div_assign, ClosedSub;
(D, U1), (D, U1) for D: DimName;
self: Translation<N, D>, right: &'b Translation<N, D>;
self.vector -= &right.vector; 'b);
add_sub_assign_impl!(DivAssign, div_assign, ClosedSub;
(D, U1), (D, U1) for D: DimName;
self: Translation<N, D>, right: Translation<N, D>;
self.vector -= right.vector; );
/*
// Translation × Matrix
add_sub_impl!(Mul, mul;
(D1, D1), (R2, C2) for D1, R2, C2;
self: &'a Translation<N, D1>, right: &'b Matrix<N, R2, C2>, Output = MatrixMN<N, D1, C2>;
self.vector() * right; 'a, 'b);
add_sub_impl!(Mul, mul;
(D1, D1), (R2, C2) for D1, R2, C2;
self: &'a Translation<N, D1>, right: Matrix<N, R2, C2>, Output = MatrixMN<N, D1, C2>;
self.vector() * right; 'a);
add_sub_impl!(Mul, mul;
(D1, D1), (R2, C2) for D1, R2, C2;
self: Translation<N, D1>, right: &'b Matrix<N, R2, C2>, Output = MatrixMN<N, D1, C2>;
self.unwrap() * right; 'b);
add_sub_impl!(Mul, mul;
(D1, D1), (R2, C2) for D1, R2, C2;
self: Translation<N, D1>, right: Matrix<N, R2, C2>, Output = MatrixMN<N, D1, C2>;
self.unwrap() * right; );
// Matrix × Translation
add_sub_impl!(Mul, mul;
(R1, C1), (D2, D2) for R1, C1, D2;
self: &'a Matrix<N, R1, C1>, right: &'b Translation<N, D2>, Output = MatrixMN<N, R1, D2>;
self * right.vector(); 'a, 'b);
add_sub_impl!(Mul, mul;
(R1, C1), (D2, D2) for R1, C1, D2;
self: &'a Matrix<N, R1, C1>, right: Translation<N, D2>, Output = MatrixMN<N, R1, D2>;
self * right.unwrap(); 'a);
add_sub_impl!(Mul, mul;
(R1, C1), (D2, D2) for R1, C1, D2;
self: Matrix<N, R1, C1>, right: &'b Translation<N, D2>, Output = MatrixMN<N, R1, D2>;
self * right.vector(); 'b);
add_sub_impl!(Mul, mul;
(R1, C1), (D2, D2) for R1, C1, D2;
self: Matrix<N, R1, C1>, right: Translation<N, D2>, Output = MatrixMN<N, R1, D2>;
self * right.unwrap(); );
// Matrix *= Translation
md_assign_impl!(MulAssign, mul_assign;
(R1, C1), (C1, C1) for R1, C1;
self: Matrix<N, R1, C1>, right: &'b Translation<N, C1>;
self.mul_assign(right.vector()); 'b);
md_assign_impl!(MulAssign, mul_assign;
(R1, C1), (C1, C1) for R1, C1;
self: Matrix<N, R1, C1>, right: Translation<N, C1>;
self.mul_assign(right.unwrap()); );
md_assign_impl!(DivAssign, div_assign;
(R1, C1), (C1, C1) for R1, C1;
self: Matrix<N, R1, C1>, right: &'b Translation<N, C1>;
self.mul_assign(right.inverse().vector()); 'b);
md_assign_impl!(DivAssign, div_assign;
(R1, C1), (C1, C1) for R1, C1;
self: Matrix<N, R1, C1>, right: Translation<N, C1>;
self.mul_assign(right.inverse().unwrap()); );
*/