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ff 0.13 (#269)
* Partial move to ff 0.13 It turns out the newly released k256 0.12 isn't on ff 0.13, preventing further work at this time. * Update all crates to work on ff 0.13 The provided curves still need to be expanded to fit the new API. * Finish adding dalek-ff-group ff 0.13 constants * Correct FieldElement::product definition Also stops exporting macros. * Test most new parts of ff 0.13 * Additionally test ff-group-tests with BLS12-381 and the pasta curves We only tested curves from RustCrypto. Now we test a curve offered by zk-crypto, the group behind ff/group, and the pasta curves, which is by Zcash (though Zcash developers are also behind zk-crypto). * Finish Ed448 Fully specifies all constants, passes all tests in ff-group-tests, and finishes moving to ff-0.13. * Add RustCrypto/elliptic-curves to allowed git repos Needed due to k256/p256 incorrectly defining product. * Finish writing ff 0.13 tests * Add additional comments to dalek * Further comments * Update ethereum-serai to ff 0.13
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@@ -32,7 +32,7 @@ pub(crate) fn challenge<T: Transcript, F: PrimeField>(transcript: &mut T) -> F {
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// and loading it in
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// 3: Iterating over each byte and manually doubling/adding. This is simplest
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let mut challenge = F::zero();
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let mut challenge = F::ZERO;
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// Get a wide amount of bytes to safely reduce without bias
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// In most cases, <=1.5x bytes is enough. 2x is still standard and there's some theoretical
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@@ -105,13 +105,19 @@ pub enum DLEqError {
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/// A proof that points have the same discrete logarithm across generators.
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#[derive(Clone, Copy, PartialEq, Eq, Debug, Zeroize)]
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pub struct DLEqProof<G: PrimeGroup> {
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pub struct DLEqProof<G: PrimeGroup>
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where
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G::Scalar: Zeroize,
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{
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c: G::Scalar,
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s: G::Scalar,
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}
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#[allow(non_snake_case)]
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impl<G: PrimeGroup> DLEqProof<G> {
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impl<G: PrimeGroup> DLEqProof<G>
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where
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G::Scalar: Zeroize,
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{
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fn transcript<T: Transcript>(transcript: &mut T, generator: G, nonce: G, point: G) {
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transcript.append_message(b"generator", generator.to_bytes());
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transcript.append_message(b"nonce", nonce.to_bytes());
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@@ -125,10 +131,7 @@ impl<G: PrimeGroup> DLEqProof<G> {
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transcript: &mut T,
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generators: &[G],
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scalar: &Zeroizing<G::Scalar>,
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) -> DLEqProof<G>
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where
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G::Scalar: Zeroize,
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{
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) -> DLEqProof<G> {
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let r = Zeroizing::new(G::Scalar::random(rng));
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transcript.domain_separate(b"dleq");
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@@ -210,14 +213,20 @@ impl<G: PrimeGroup> DLEqProof<G> {
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/// across some generators, yet with a smaller overall proof size.
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#[cfg(feature = "std")]
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#[derive(Clone, PartialEq, Eq, Debug, Zeroize)]
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pub struct MultiDLEqProof<G: PrimeGroup> {
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pub struct MultiDLEqProof<G: PrimeGroup>
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where
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G::Scalar: Zeroize,
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{
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c: G::Scalar,
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s: Vec<G::Scalar>,
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}
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#[cfg(feature = "std")]
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#[allow(non_snake_case)]
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impl<G: PrimeGroup> MultiDLEqProof<G> {
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impl<G: PrimeGroup> MultiDLEqProof<G>
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where
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G::Scalar: Zeroize,
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{
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/// Prove for each scalar that the series of points created by multiplying it against its
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/// matching generators share a discrete logarithm.
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/// This function panics if `generators.len() != scalars.len()`.
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@@ -226,10 +235,7 @@ impl<G: PrimeGroup> MultiDLEqProof<G> {
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transcript: &mut T,
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generators: &[Vec<G>],
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scalars: &[Zeroizing<G::Scalar>],
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) -> MultiDLEqProof<G>
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where
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G::Scalar: Zeroize,
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{
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) -> MultiDLEqProof<G> {
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assert_eq!(
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generators.len(),
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scalars.len(),
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