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fmt
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@ -301,7 +301,8 @@ impl GoldilocksField {
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if self.is_zero() {
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Some(*self)
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} else if self.is_quadratic_residue() {
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let t = (Self::order() - BigUint::from(1u32)) / (BigUint::from(2u32).pow(Self::TWO_ADICITY as u32));
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let t = (Self::order() - BigUint::from(1u32))
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/ (BigUint::from(2u32).pow(Self::TWO_ADICITY as u32));
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let mut z = Self::POWER_OF_TWO_GENERATOR.exp_biguint(&t);
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let mut w = self.exp_biguint(&((t - BigUint::from(1u32)) / BigUint::from(2u32)));
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let mut x = w * *self;
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@ -332,7 +333,6 @@ impl GoldilocksField {
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None
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}
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}
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}
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/// Fast addition modulo ORDER for x86-64.
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@ -24,7 +24,11 @@ impl SimpleGenerator<GoldilocksField> for SquareRootGenerator<GoldilocksField, 2
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vec![self.x_squared]
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}
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fn run_once(&self, witness: &PartitionWitness<GoldilocksField>, out_buffer: &mut GeneratedValues<GoldilocksField>) {
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fn run_once(
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&self,
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witness: &PartitionWitness<GoldilocksField>,
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out_buffer: &mut GeneratedValues<GoldilocksField>,
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) {
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let x_squared = witness.get_target(self.x_squared);
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let x = x_squared.sqrt().unwrap();
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