test: use prop_assert* macros where appropriate
The prop_assert* macros clean-up the assertion output by eliminating the extra panics while it’s reducing inputs. Signed-off-by: Stephen Waits <steve@waits.net>
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@@ -240,6 +240,10 @@ mod tests {
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use assert_approx_eq::assert_approx_eq;
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use proptest::prelude::*;
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fn approx_eq(a: FloatType, b: FloatType, margin: FloatType) -> bool {
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(a - b).abs() <= margin
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}
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proptest! {
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#[test]
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fn proptest_len(x: FloatType, y: FloatType, h: FloatType) {
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@@ -248,13 +252,13 @@ mod tests {
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println!("a = {a:#?}");
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if x.is_nan() || x.is_infinite() || y.is_nan() || y.is_infinite() || h.is_nan() || h.is_infinite() || h < 0.0 {
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// we should've gottne a random univ vector here
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assert_approx_eq!(a.len(), 1.0);
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prop_assert!(approx_eq(a.len(), 1.0, 0.0001));
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} else {
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// `HeightVector` we created from proptest values should be valid and have a length
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if len.is_nan() || len.is_infinite() {
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assert!(a.len().is_nan() || a.len().is_infinite());
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prop_assert!(a.len().is_nan() || a.len().is_infinite());
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} else {
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assert_approx_eq!(a.len(), len);
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prop_assert!(approx_eq(a.len(), len, 0.0001));
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}
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}
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}
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@@ -268,9 +272,9 @@ mod tests {
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let a = HeightVector::<2>::from(([fx0 ,fy0 ],fh0 ));
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let b = HeightVector::<2>::from(([fx1 ,fy1 ],fh1 ));
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let c = a+b;
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assert_approx_eq!(c.position[0], fx0 + fx1);
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assert_approx_eq!(c.position[1], fy0 + fy1);
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assert_approx_eq!(c.height, fh0 + fh1);
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prop_assert!(approx_eq(c.position[0], fx0 + fx1, 0.0001));
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prop_assert!(approx_eq(c.position[1], fy0 + fy1, 0.0001));
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prop_assert!(approx_eq(c.height, fh0 + fh1, 0.0001));
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}
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#[test]
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@@ -282,9 +286,9 @@ mod tests {
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let a = HeightVector::<2>::from(([fx0 ,fy0 ],fh0 ));
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let b = HeightVector::<2>::from(([fx1 ,fy1 ],fh1 ));
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let c = a-b;
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assert_approx_eq!(c.position[0], fx0 - fx1);
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assert_approx_eq!(c.position[1], fy0 - fy1);
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assert_approx_eq!(c.height, fh0 + fh1);
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prop_assert!(approx_eq(c.position[0], fx0 - fx1, 0.0001));
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prop_assert!(approx_eq(c.position[1], fy0 - fy1, 0.0001));
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prop_assert!(approx_eq(c.height, fh0 + fh1, 0.0001));
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}
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#[test]
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@@ -295,11 +299,11 @@ mod tests {
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let a = HeightVector::<2>::from(([fx, fy], fh));
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let b = a * fm;
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if fm < 0.0 {
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assert_approx_eq!(b.len(), 1.0);
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prop_assert!(approx_eq(b.len(), 1.0, 0.0001));
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} else {
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assert_approx_eq!(b.position[0], fx * fm);
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assert_approx_eq!(b.position[1], fy * fm);
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assert_approx_eq!(b.height, fh * fm);
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prop_assert!(approx_eq(b.position[0], fx * fm, 0.0001));
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prop_assert!(approx_eq(b.position[1], fy * fm, 0.0001));
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prop_assert!(approx_eq(b.height, fh * fm, 0.0001));
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}
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}
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}
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+22
-18
@@ -157,16 +157,20 @@ mod tests {
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use assert_approx_eq::assert_approx_eq;
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use proptest::prelude::*;
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fn approx_eq(a: f32, b: f32, margin: f32) -> bool {
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(a - b).abs() <= margin
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}
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proptest! {
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#[test]
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fn proptest_new(x: f32, y: f32, z: f32){
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let v = Vector::<f32, 3>::from([x,y,z]);
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assert_approx_eq!(v[0], x);
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assert_approx_eq!(v[1], y);
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assert_approx_eq!(v[2], z);
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assert!(v[0].is_finite());
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assert!(v[1].is_finite());
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assert!(v[1].is_finite());
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prop_assert!(approx_eq(v[0], x, 0.0001));
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prop_assert!(approx_eq(v[1], y, 0.0001));
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prop_assert!(approx_eq(v[2], z, 0.0001));
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prop_assert!(v[0].is_finite());
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prop_assert!(v[1].is_finite());
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prop_assert!(v[1].is_finite());
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}
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#[test]
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@@ -176,21 +180,21 @@ mod tests {
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let (x,y,z) = (v[0]*m, v[1]*m, v[2]*m);
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if x.is_nan() || x.is_infinite() {
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assert!(w[0].is_nan() || w[0].is_infinite());
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prop_assert!(w[0].is_nan() || w[0].is_infinite());
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} else {
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assert_approx_eq!(w[0], x);
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prop_assert!(approx_eq(w[0], x, 0.0001));
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}
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if y.is_nan() || y.is_infinite() {
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assert!(w[1].is_nan() || w[1].is_infinite());
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prop_assert!(w[1].is_nan() || w[1].is_infinite());
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} else {
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assert_approx_eq!(w[1], y);
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prop_assert!(approx_eq(w[1], y, 0.0001));
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}
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if z.is_nan() || z.is_infinite() {
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assert!(w[2].is_nan() || w[2].is_infinite());
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prop_assert!(w[2].is_nan() || w[2].is_infinite());
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} else {
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assert_approx_eq!(w[2], z);
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prop_assert!(approx_eq(w[2], z, 0.0001));
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}
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}
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@@ -201,21 +205,21 @@ mod tests {
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let (x,y,z) = (v[0]/d, v[1]/d, v[2]/d);
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if x.is_nan() || x.is_infinite() {
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assert!(w[0].is_nan() ||w[0].is_infinite());
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prop_assert!(w[0].is_nan() ||w[0].is_infinite());
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} else {
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assert_approx_eq!(w[0], x);
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prop_assert!(approx_eq(w[0], x, 0.0001));
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}
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if y.is_nan() || y.is_infinite() {
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assert!(w[1].is_nan() || w[1].is_infinite());
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prop_assert!(w[1].is_nan() || w[1].is_infinite());
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} else {
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assert_approx_eq!(w[1], y);
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prop_assert!(approx_eq(w[1], y, 0.0001));
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}
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if z.is_nan() || z.is_infinite() {
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assert!(w[2].is_nan() || w[2].is_infinite());
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prop_assert!(w[2].is_nan() || w[2].is_infinite());
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} else {
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assert_approx_eq!(w[2], z);
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prop_assert!(approx_eq(w[2], z, 0.0001));
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}
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}
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}
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@@ -0,0 +1,22 @@
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// This is just for basic interface and happy path testing. It doesn't do anything other than make
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// sure the expected public interface exists and works.
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use array_init::array_init;
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use core::time::Duration;
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use vivaldi_nc::NetworkCoordinate;
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const NUM_NODES: usize = 100;
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#[test]
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fn basic_usage() {
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let mut nc: [NetworkCoordinate<2>; NUM_NODES] = array_init(|_| NetworkCoordinate::<2>::new());
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for i in 0..NUM_NODES {
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for j in 0..NUM_NODES {
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if i == j {
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continue;
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}
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let other = nc[j].clone();
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nc[i].update(&other, Duration::from_millis(100));
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}
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}
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}
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