nalgebra/tests/core/mint.rs

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use mint;
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use na::{Matrix2, Matrix2x3, Matrix3, Matrix3x4, Matrix4, Quaternion, Vector2, Vector3, Vector4};
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macro_rules! mint_vector_conversion(
($($mint_vector_conversion_i: ident, $Vector: ident, $SZ: expr);* $(;)*) => {$(
#[test]
fn $mint_vector_conversion_i() {
let v = $Vector::from_fn(|i, _| i);
let mv: mint::$Vector<usize> = v.into();
let mv_ref: &mint::$Vector<usize> = v.as_ref();
let v2 = $Vector::from(mv);
let arr: [usize; $SZ] = mv.into();
for i in 0 .. $SZ {
assert_eq!(arr[i], i);
}
assert_eq!(&mv, mv_ref);
assert_eq!(v, v2);
}
)*}
);
mint_vector_conversion!(
mint_vector_conversion_2, Vector2, 2;
mint_vector_conversion_3, Vector3, 3;
mint_vector_conversion_4, Vector4, 4;
);
#[test]
fn mint_quaternion_conversions() {
let q = Quaternion::new(0.1f64, 0.2, 0.3, 0.4);
let mq: mint::Quaternion<f64> = q.into();
let q2 = Quaternion::from(mq);
assert_eq!(mq.v.x, q[0]);
assert_eq!(mq.v.y, q[1]);
assert_eq!(mq.v.z, q[2]);
assert_eq!(mq.s, q[3]);
assert_eq!(q, q2);
}
macro_rules! mint_matrix_conversion(
($($mint_matrix_conversion_i_j: ident, $Matrix: ident, $Mint: ident, ($NRows: expr, $NCols: expr));* $(;)*) => {$(
#[test]
fn $mint_matrix_conversion_i_j() {
let m = $Matrix::from_fn(|i, j| i * 10 + j);
let mm: mint::$Mint<usize> = m.into();
let m2 = $Matrix::from(mm);
let arr: [[usize; $NRows]; $NCols] = mm.into();
for i in 0 .. $NRows {
for j in 0 .. $NCols {
assert_eq!(arr[j][i], i * 10 + j);
}
}
assert_eq!(m, m2);
}
)*}
);
mint_matrix_conversion!(
mint_matrix_conversion_2_2, Matrix2, ColumnMatrix2, (2, 2);
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mint_matrix_conversion_2_3, Matrix2x3, ColumnMatrix2x3, (2, 3);
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mint_matrix_conversion_3_3, Matrix3, ColumnMatrix3, (3, 3);
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mint_matrix_conversion_3_4, Matrix3x4, ColumnMatrix3x4, (3, 4);
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mint_matrix_conversion_4_4, Matrix4, ColumnMatrix4, (4, 4);
);