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https://github.com/italicsjenga/agb.git
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Fix tests
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508f33facd
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174517fbb1
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@ -210,7 +210,7 @@ impl<I: FixedWidthUnsignedInteger, const N: usize> Num<I, N> {
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self.0
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}
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pub fn int(&self) -> I {
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pub fn trunc(&self) -> I {
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let fractional_part = self.0 & ((I::one() << N) - I::one());
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let self_as_int = self.0 >> N;
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@ -275,16 +275,16 @@ impl<I: FixedWidthSignedInteger, const N: usize> Num<I, N> {
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#[test_case]
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fn test_numbers(_gba: &mut super::Gba) {
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// test addition
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let n: Num<8> = 1.into();
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let n: Num<i32, 8> = 1.into();
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assert_eq!(n + 2, 3.into(), "testing that 1 + 2 == 3");
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// test multiplication
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let n: Num<8> = 5.into();
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let n: Num<i32, 8> = 5.into();
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assert_eq!(n * 3, 15.into(), "testing that 5 * 3 == 15");
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// test division
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let n: Num<8> = 30.into();
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let p: Num<8> = 3.into();
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let n: Num<i32, 8> = 30.into();
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let p: Num<i32, 8> = 3.into();
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assert_eq!(n / 20, p / 2, "testing that 30 / 20 == 3 / 2");
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assert_ne!(n, p, "testing that 30 != 3");
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@ -292,20 +292,20 @@ fn test_numbers(_gba: &mut super::Gba) {
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#[test_case]
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fn test_division_by_one(_gba: &mut super::Gba) {
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let one: Num<8> = 1.into();
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let one: Num<i32, 8> = 1.into();
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for i in -40..40 {
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let n: Num<8> = i.into();
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let n: Num<i32, 8> = i.into();
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assert_eq!(n / one, n);
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}
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}
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#[test_case]
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fn test_division_and_multiplication_by_16(_gba: &mut super::Gba) {
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let sixteen: Num<8> = 16.into();
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let sixteen: Num<i32, 8> = 16.into();
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for i in -40..40 {
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let n: Num<8> = i.into();
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let n: Num<i32, 8> = i.into();
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let m = n / sixteen;
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assert_eq!(m * sixteen, n);
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@ -314,12 +314,12 @@ fn test_division_and_multiplication_by_16(_gba: &mut super::Gba) {
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#[test_case]
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fn test_division_by_2_and_15(_gba: &mut super::Gba) {
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let two: Num<8> = 2.into();
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let fifteen: Num<8> = 15.into();
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let thirty: Num<8> = 30.into();
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let two: Num<i32, 8> = 2.into();
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let fifteen: Num<i32, 8> = 15.into();
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let thirty: Num<i32, 8> = 30.into();
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for i in -128..128 {
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let n: Num<8> = i.into();
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let n: Num<i32, 8> = i.into();
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assert_eq!(n / two / fifteen, n / thirty);
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assert_eq!(n / fifteen / two, n / thirty);
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@ -328,8 +328,8 @@ fn test_division_by_2_and_15(_gba: &mut super::Gba) {
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#[test_case]
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fn test_change_base(_gba: &mut super::Gba) {
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let two: Num<9> = 2.into();
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let three: Num<4> = 3.into();
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let two: Num<i32, 9> = 2.into();
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let three: Num<i32, 4> = 3.into();
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assert_eq!(two + change_base(three), 5.into());
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assert_eq!(three + change_base(two), 5.into());
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@ -344,7 +344,7 @@ fn test_rem_returns_sensible_values_for_integers(_gba: &mut super::Gba) {
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}
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let i_rem_j_normally = i % j;
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let i_fixnum: Num<8> = i.into();
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let i_fixnum: Num<i32, 8> = i.into();
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assert_eq!(i_fixnum % j, i_rem_j_normally.into());
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}
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@ -353,7 +353,7 @@ fn test_rem_returns_sensible_values_for_integers(_gba: &mut super::Gba) {
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#[test_case]
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fn test_rem_returns_sensible_values_for_non_integers(_gba: &mut super::Gba) {
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let one: Num<8> = 1.into();
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let one: Num<i32, 8> = 1.into();
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let third = one / 3;
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for i in -50..50 {
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@ -363,10 +363,10 @@ fn test_rem_returns_sensible_values_for_non_integers(_gba: &mut super::Gba) {
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}
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// full calculation in the normal way
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let x: Num<8> = third + i;
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let y: Num<8> = j.into();
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let x: Num<i32, 8> = third + i;
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let y: Num<i32, 8> = j.into();
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let truncated_division: Num<8> = (x / y).trunc().into();
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let truncated_division: Num<i32, 8> = (x / y).trunc().into();
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let remainder = x - truncated_division * y;
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@ -377,7 +377,7 @@ fn test_rem_returns_sensible_values_for_non_integers(_gba: &mut super::Gba) {
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#[test_case]
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fn test_rem_euclid_is_always_positive_and_sensible(_gba: &mut super::Gba) {
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let one: Num<8> = 1.into();
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let one: Num<i32, 8> = 1.into();
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let third = one / 3;
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for i in -50..50 {
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@ -386,13 +386,8 @@ fn test_rem_euclid_is_always_positive_and_sensible(_gba: &mut super::Gba) {
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continue;
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}
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// full calculation in the normal way
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let x: Num<8> = third + i;
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let y: Num<8> = j.into();
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let truncated_division: Num<8> = (x / y).trunc().into();
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let remainder = x - truncated_division * y;
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let x: Num<i32, 8> = third + i;
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let y: Num<i32, 8> = j.into();
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let rem_euclid = x.rem_euclid(y);
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assert!(rem_euclid > 0.into());
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