Adding upstream version 0.70.1+ds1.upstream/0.70.1+ds1upstream

Signed-off-by: Daniel Baumann <daniel.baumann@progress-linux.org>

1 files changed, 183 insertions, 0 deletions

diff --git a/vendor/serde_json/src/lexical/float.rs b/vendor/serde_json/src/lexical/float.rs
new file mode 100644
index 0000000..2d434a2
--- /dev/null
+++ b/vendor/serde_json/src/lexical/float.rs
@@ -0,0 +1,183 @@
+// Adapted from https://github.com/Alexhuszagh/rust-lexical.
+
+// FLOAT TYPE
+
+use super::num::*;
+use super::rounding::*;
+use super::shift::*;
+
+/// Extended precision floating-point type.
+///
+/// Private implementation, exposed only for testing purposes.
+#[doc(hidden)]
+#[derive(Clone, Copy, Debug, PartialEq, Eq)]
+pub(crate) struct ExtendedFloat {
+    /// Mantissa for the extended-precision float.
+    pub mant: u64,
+    /// Binary exponent for the extended-precision float.
+    pub exp: i32,
+}
+
+impl ExtendedFloat {
+    // PROPERTIES
+
+    // OPERATIONS
+
+    /// Multiply two normalized extended-precision floats, as if by `a*b`.
+    ///
+    /// The precision is maximal when the numbers are normalized, however,
+    /// decent precision will occur as long as both values have high bits
+    /// set. The result is not normalized.
+    ///
+    /// Algorithm:
+    ///     1. Non-signed multiplication of mantissas (requires 2x as many bits as input).
+    ///     2. Normalization of the result (not done here).
+    ///     3. Addition of exponents.
+    pub(crate) fn mul(&self, b: &ExtendedFloat) -> ExtendedFloat {
+        // Logic check, values must be decently normalized prior to multiplication.
+        debug_assert!((self.mant & u64::HIMASK != 0) && (b.mant & u64::HIMASK != 0));
+
+        // Extract high-and-low masks.
+        let ah = self.mant >> u64::HALF;
+        let al = self.mant & u64::LOMASK;
+        let bh = b.mant >> u64::HALF;
+        let bl = b.mant & u64::LOMASK;
+
+        // Get our products
+        let ah_bl = ah * bl;
+        let al_bh = al * bh;
+        let al_bl = al * bl;
+        let ah_bh = ah * bh;
+
+        let mut tmp = (ah_bl & u64::LOMASK) + (al_bh & u64::LOMASK) + (al_bl >> u64::HALF);
+        // round up
+        tmp += 1 << (u64::HALF - 1);
+
+        ExtendedFloat {
+            mant: ah_bh + (ah_bl >> u64::HALF) + (al_bh >> u64::HALF) + (tmp >> u64::HALF),
+            exp: self.exp + b.exp + u64::FULL,
+        }
+    }
+
+    /// Multiply in-place, as if by `a*b`.
+    ///
+    /// The result is not normalized.
+    #[inline]
+    pub(crate) fn imul(&mut self, b: &ExtendedFloat) {
+        *self = self.mul(b);
+    }
+
+    // NORMALIZE
+
+    /// Normalize float-point number.
+    ///
+    /// Shift the mantissa so the number of leading zeros is 0, or the value
+    /// itself is 0.
+    ///
+    /// Get the number of bytes shifted.
+    #[inline]
+    pub(crate) fn normalize(&mut self) -> u32 {
+        // Note:
+        // Using the cltz intrinsic via leading_zeros is way faster (~10x)
+        // than shifting 1-bit at a time, via while loop, and also way
+        // faster (~2x) than an unrolled loop that checks at 32, 16, 4,
+        // 2, and 1 bit.
+        //
+        // Using a modulus of pow2 (which will get optimized to a bitwise
+        // and with 0x3F or faster) is slightly slower than an if/then,
+        // however, removing the if/then will likely optimize more branched
+        // code as it removes conditional logic.
+
+        // Calculate the number of leading zeros, and then zero-out
+        // any overflowing bits, to avoid shl overflow when self.mant == 0.
+        let shift = if self.mant == 0 {
+            0
+        } else {
+            self.mant.leading_zeros()
+        };
+        shl(self, shift as i32);
+        shift
+    }
+
+    // ROUND
+
+    /// Lossy round float-point number to native mantissa boundaries.
+    #[inline]
+    pub(crate) fn round_to_native<F, Algorithm>(&mut self, algorithm: Algorithm)
+    where
+        F: Float,
+        Algorithm: FnOnce(&mut ExtendedFloat, i32),
+    {
+        round_to_native::<F, _>(self, algorithm);
+    }
+
+    // FROM
+
+    /// Create extended float from native float.
+    #[inline]
+    pub fn from_float<F: Float>(f: F) -> ExtendedFloat {
+        from_float(f)
+    }
+
+    // INTO
+
+    /// Convert into default-rounded, lower-precision native float.
+    #[inline]
+    pub(crate) fn into_float<F: Float>(mut self) -> F {
+        self.round_to_native::<F, _>(round_nearest_tie_even);
+        into_float(self)
+    }
+
+    /// Convert into downward-rounded, lower-precision native float.
+    #[inline]
+    pub(crate) fn into_downward_float<F: Float>(mut self) -> F {
+        self.round_to_native::<F, _>(round_downward);
+        into_float(self)
+    }
+}
+
+// FROM FLOAT
+
+// Import ExtendedFloat from native float.
+#[inline]
+pub(crate) fn from_float<F>(f: F) -> ExtendedFloat
+where
+    F: Float,
+{
+    ExtendedFloat {
+        mant: u64::as_cast(f.mantissa()),
+        exp: f.exponent(),
+    }
+}
+
+// INTO FLOAT
+
+// Export extended-precision float to native float.
+//
+// The extended-precision float must be in native float representation,
+// with overflow/underflow appropriately handled.
+#[inline]
+pub(crate) fn into_float<F>(fp: ExtendedFloat) -> F
+where
+    F: Float,
+{
+    // Export floating-point number.
+    if fp.mant == 0 || fp.exp < F::DENORMAL_EXPONENT {
+        // sub-denormal, underflow
+        F::ZERO
+    } else if fp.exp >= F::MAX_EXPONENT {
+        // overflow
+        F::from_bits(F::INFINITY_BITS)
+    } else {
+        // calculate the exp and fraction bits, and return a float from bits.
+        let exp: u64;
+        if (fp.exp == F::DENORMAL_EXPONENT) && (fp.mant & F::HIDDEN_BIT_MASK.as_u64()) == 0 {
+            exp = 0;
+        } else {
+            exp = (fp.exp + F::EXPONENT_BIAS) as u64;
+        }
+        let exp = exp << F::MANTISSA_SIZE;
+        let mant = fp.mant & F::MANTISSA_MASK.as_u64();
+        F::from_bits(F::Unsigned::as_cast(mant | exp))
+    }
+}