Add Quickcheck types for float tests

src/float/add.rs

@@ -188,7 +188,7 @@ mod tests {
     use core::{f32, f64};
 
     use float::Float;
-    use qc::{U32, U64};
+    use qc::{F32, F64};
 
     // NOTE The tests below have special handing for NaN values.
     // Because NaN != NaN, the floating-point representations must be used
@@ -212,107 +212,18 @@ mod tests {
         }
     }
 
-    // TODO: Add F32/F64 to qc so that they print the right values (at the very least)
     check! {
         fn __addsf3(f: extern fn(f32, f32) -> f32,
-                    a: U32,
+                    a: F32,
-                    b: U32)
+                    b: F32)
                     -> Option<FRepr<f32> > {
-            let (a, b) = (f32::from_repr(a.0), f32::from_repr(b.0));
+            Some(FRepr(f(a.0, b.0)))
-            Some(FRepr(f(a, b)))
         }
 
         fn __adddf3(f: extern fn(f64, f64) -> f64,
-                    a: U64,
+                    a: F64,
-                    b: U64) -> Option<FRepr<f64> > {
+                    b: F64) -> Option<FRepr<f64> > {
-            let (a, b) = (f64::from_repr(a.0), f64::from_repr(b.0));
+            Some(FRepr(f(a.0, b.0)))
-            Some(FRepr(f(a, b)))
         }
     }
-
-    // More tests for special float values
-
-    #[test]
-    fn test_float_tiny_plus_tiny() {
-        let tiny = f32::from_repr(1);
-        let r = super::__addsf3(tiny, tiny);
-        assert!(r.eq_repr(tiny + tiny));
-    }
-
-    #[test]
-    fn test_double_tiny_plus_tiny() {
-        let tiny = f64::from_repr(1);
-        let r = super::__adddf3(tiny, tiny);
-        assert!(r.eq_repr(tiny + tiny));
-    }
-
-    #[test]
-    fn test_float_small_plus_small() {
-        let a = f32::from_repr(327);
-        let b = f32::from_repr(256);
-        let r = super::__addsf3(a, b);
-        assert!(r.eq_repr(a + b));
-    }
-
-    #[test]
-    fn test_double_small_plus_small() {
-        let a = f64::from_repr(327);
-        let b = f64::from_repr(256);
-        let r = super::__adddf3(a, b);
-        assert!(r.eq_repr(a + b));
-    }
-
-    #[test]
-    fn test_float_one_plus_one() {
-        let r = super::__addsf3(1f32, 1f32);
-        assert!(r.eq_repr(1f32 + 1f32));
-    }
-
-    #[test]
-    fn test_double_one_plus_one() {
-        let r = super::__adddf3(1f64, 1f64);
-        assert!(r.eq_repr(1f64 + 1f64));
-    }
-
-    #[test]
-    fn test_float_different_nan() {
-        let a = f32::from_repr(1);
-        let b = f32::from_repr(0b11111111100100010001001010101010);
-        let x = super::__addsf3(a, b);
-        let y = a + b;
-        assert!(x.eq_repr(y));
-    }
-
-    #[test]
-    fn test_double_different_nan() {
-        let a = f64::from_repr(1);
-        let b = f64::from_repr(0b1111111111110010001000100101010101001000101010000110100011101011);
-        let x = super::__adddf3(a, b);
-        let y = a + b;
-        assert!(x.eq_repr(y));
-    }
-
-    #[test]
-    fn test_float_nan() {
-        let r = super::__addsf3(f32::NAN, 1.23);
-        assert_eq!(r.repr(), f32::NAN.repr());
-    }
-
-    #[test]
-    fn test_double_nan() {
-        let r = super::__adddf3(f64::NAN, 1.23);
-        assert_eq!(r.repr(), f64::NAN.repr());
-    }
-
-    #[test]
-    fn test_float_inf() {
-        let r = super::__addsf3(f32::INFINITY, -123.4);
-        assert_eq!(r, f32::INFINITY);
-    }
-
-    #[test]
-    fn test_double_inf() {
-        let r = super::__adddf3(f64::INFINITY, -123.4);
-        assert_eq!(r, f64::INFINITY);
-    }
 }

src/float/mod.rs

@@ -16,17 +16,14 @@ pub trait Float: Sized + Copy {
     /// Returns the bitwidth of the significand
     fn significand_bits() -> u32;
 
-    /// Returns `self` transmuted to `Self::Int`
+    /// Returns a mask for the sign bit of `self`
-    fn repr(self) -> Self::Int;
+    fn sign_mask() -> Self::Int;
 
-    #[cfg(test)]
+    /// Returns a mask for the exponent portion of `self`
-    /// Checks if two floats have the same bit representation. *Except* for NaNs! NaN can be
+    fn exponent_mask() -> Self::Int;
-    /// represented in multiple different ways. This methods returns `true` if two NaNs are
-    /// compared.
-    fn eq_repr(self, rhs: Self) -> bool;
 
-    /// Returns a `Self::Int` transmuted back to `Self`
+    /// Returns a mask for the significand portion of `self`
-    fn from_repr(a: Self::Int) -> Self;
+    fn significand_mask() -> Self::Int;
 
     /// Returns the sign bit of `self`
     fn sign(self) -> bool;
@@ -37,6 +34,21 @@ pub trait Float: Sized + Copy {
     /// Returns the significand portion of `self`
     fn significand(self) -> Self::Int;
 
+    /// Returns `self` transmuted to `Self::Int`
+    fn repr(self) -> Self::Int;
+
+    #[cfg(test)]
+    /// Checks if two floats have the same bit representation. *Except* for NaNs! NaN can be
+    /// represented in multiple different ways. This method returns `true` if two NaNs are
+    /// compared.
+    fn eq_repr(self, rhs: Self) -> bool;
+
+    /// Returns a `Self::Int` transmuted back to `Self`
+    fn from_repr(a: Self::Int) -> Self;
+
+    /// Constructs a `Self` from its parts
+    fn from_parts(sign: bool, exponent: Self::Int, significand: Self::Int) -> Self;
+
     /// Returns (normalized exponent, normalized significand)
     fn normalize(significand: Self::Int) -> (i32, Self::Int);
 }
@@ -52,6 +64,15 @@ impl Float for f32 {
     fn significand_bits() -> u32 {
         23
     }
+    fn sign_mask() -> Self::Int {
+        1 << (Self::bits() - 1)
+    }
+    fn exponent_mask() -> Self::Int {
+        ((1 << Self::exponent_bits()) - 1) << Self::significand_bits()
+    }
+    fn significand_mask() -> Self::Int {
+        (1 << Self::significand_bits()) - 1
+    }
     fn repr(self) -> Self::Int {
         unsafe { mem::transmute(self) }
     }
@@ -66,15 +87,20 @@ impl Float for f32 {
     fn from_repr(a: Self::Int) -> Self {
         unsafe { mem::transmute(a) }
     }
+    
+    fn from_parts(sign: bool, exponent: Self::Int, significand: Self::Int) -> Self {
+        Self::from_repr(((sign as Self::Int) << (Self::bits() - 1)) |
+            exponent & Self::exponent_mask() |
+            significand & Self::significand_mask())
+    }
     fn sign(self) -> bool {
-        (self.repr() & 1 << Self::bits()) != 0
+        (self.repr() & Self::sign_mask()) != 0
     }
     fn exponent(self) -> Self::Int {
-        self.repr() >> Self::significand_bits()
+        self.repr() >> Self::significand_bits() & Self::exponent_mask()
-            & ((1 << Self::exponent_bits()) - 1)
     }
     fn significand(self) -> Self::Int {
-        self.repr() & ((1 << Self::significand_bits()) - 1)
+        self.repr() & Self::significand_mask()
     }
     fn normalize(significand: Self::Int) -> (i32, Self::Int) {
         let shift = significand.leading_zeros()
@@ -93,6 +119,15 @@ impl Float for f64 {
     fn significand_bits() -> u32 {
         52
     }
+    fn sign_mask() -> Self::Int {
+        1 << (Self::bits() - 1)
+    }
+    fn exponent_mask() -> Self::Int {
+        ((1 << Self::exponent_bits()) - 1) << Self::significand_bits()
+    }
+    fn significand_mask() -> Self::Int {
+        (1 << Self::significand_bits()) - 1
+    }
     fn repr(self) -> Self::Int {
         unsafe { mem::transmute(self) }
     }
@@ -107,15 +142,19 @@ impl Float for f64 {
     fn from_repr(a: Self::Int) -> Self {
         unsafe { mem::transmute(a) }
     }
+    fn from_parts(sign: bool, exponent: Self::Int, significand: Self::Int) -> Self {
+        Self::from_repr(((sign as Self::Int) << (Self::bits() - 1)) |
+            exponent & Self::exponent_mask() |
+            significand & Self::significand_mask())
+    }
     fn sign(self) -> bool {
-        (self.repr() & 1 << Self::bits()) != 0
+        (self.repr() & Self::sign_mask()) != 0
     }
     fn exponent(self) -> Self::Int {
-        self.repr() >> Self::significand_bits()
+        self.repr() >> Self::significand_bits() & Self::exponent_mask()
-            & ((1 << Self::exponent_bits()) - 1)
     }
     fn significand(self) -> Self::Int {
-        self.repr() & ((1 << Self::significand_bits()) - 1)
+        self.repr() & Self::significand_mask()
     }
     fn normalize(significand: Self::Int) -> (i32, Self::Int) {
         let shift = significand.leading_zeros()

src/qc.rs

@@ -5,10 +5,12 @@
 
 use std::boxed::Box;
 use std::fmt;
+use core::{f32, f64};
 
 use quickcheck::{Arbitrary, Gen};
 
 use int::LargeInt;
+use float::Float;
 
 // Generates values in the full range of the integer type
 macro_rules! arbitrary {
@@ -71,6 +73,7 @@ macro_rules! arbitrary {
 arbitrary!(I32: i32);
 arbitrary!(U32: u32);
 
+
 // These integers are "too large". If we generate e.g. `u64` values in the full range then there's
 // only `1 / 2^32` chance of seeing a value smaller than `2^32` (i.e. whose higher "word" (32-bits)
 // is `0`)! But this is an important group of values to tests because we have special code paths for
@@ -143,6 +146,57 @@ macro_rules! arbitrary_large {
 arbitrary_large!(I64: i64);
 arbitrary_large!(U64: u64);
 
+
+macro_rules! arbitrary_float {
+    ($TY:ident : $ty:ident) => {
+        #[derive(Clone, Copy)]
+        pub struct $TY(pub $ty);
+
+        impl Arbitrary for $TY {
+            fn arbitrary<G>(g: &mut G) -> $TY
+                where G: Gen
+            {
+                let special = [
+                    -0.0, 0.0, $ty::NAN, $ty::INFINITY, -$ty::INFINITY
+                ];
+
+                if g.gen_weighted_bool(10) { // Random special case
+                    $TY(*g.choose(&special).unwrap())
+                } else if g.gen_weighted_bool(10) { // NaN variants
+                    let sign: bool = g.gen();
+                    let exponent: <$ty as Float>::Int = g.gen();
+                    let significand: <$ty as Float>::Int = 0;
+                    $TY($ty::from_parts(sign, exponent, significand))
+                } else if g.gen() { // Denormalized
+                    let sign: bool = g.gen();
+                    let exponent: <$ty as Float>::Int = 0;
+                    let significand: <$ty as Float>::Int = g.gen();
+                    $TY($ty::from_parts(sign, exponent, significand))
+                } else { // Random anything
+                    let sign: bool = g.gen();
+                    let exponent: <$ty as Float>::Int = g.gen();
+                    let significand: <$ty as Float>::Int = g.gen();
+                    $TY($ty::from_parts(sign, exponent, significand))
+                }
+            }
+
+            fn shrink(&self) -> Box<Iterator<Item=$TY>> {
+                ::quickcheck::empty_shrinker()
+            }
+        }
+
+        impl fmt::Debug for $TY {
+            fn fmt(&self, f: &mut fmt::Formatter) -> fmt::Result {
+                fmt::Debug::fmt(&self.0, f)
+            }
+        }
+    }
+}
+
+arbitrary_float!(F32: f32);
+arbitrary_float!(F64: f64);
+
+
 // Convenience macro to test intrinsics against their reference implementations.
 //
 // Each intrinsic is tested against both the `gcc_s` library as well as
@@ -263,3 +317,4 @@ macro_rules! check {
         }
     )
 }
+