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Add some comments and documentation.
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@ -13,19 +13,26 @@ impl<C: CurveAffine> Proof<C> {
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// Create a transcript for obtaining Fiat-Shamir challenges.
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let mut transcript = HBase::init(C::Base::one());
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// Hash the prover's advice commitments into the transcript
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for commitment in &self.advice_commitments {
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hash_point(&mut transcript, commitment)
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.expect("proof cannot contain points at infinity");
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}
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// Sample x_2 challenge, which keeps the gates linearly independent.
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let x_2: C::Scalar = get_challenge_scalar(Challenge(transcript.squeeze().get_lower_128()));
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// Obtain a commitment to h(X) in the form of multiple pieces of degree n - 1
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for c in &self.h_commitments {
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hash_point(&mut transcript, c).expect("proof cannot contain points at infinity");
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}
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// Sample x_3 challenge, which is used to ensure the circuit is
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// satisfied with high probability.
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let x_3: C::Scalar = get_challenge_scalar(Challenge(transcript.squeeze().get_lower_128()));
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// Hash together all the openings provided by the prover into a new
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// transcript on the scalar field.
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let mut transcript_scalar = HScalar::init(C::Scalar::one());
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for eval in self.advice_evals.iter() {
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@ -40,6 +47,10 @@ impl<C: CurveAffine> Proof<C> {
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transcript_scalar.absorb(*eval);
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}
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let transcript_scalar_point =
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C::Base::from_bytes(&(transcript_scalar.squeeze()).to_bytes()).unwrap();
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transcript.absorb(transcript_scalar_point);
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// Evaluate the circuit using the custom gates provided
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let mut h_eval = C::Scalar::zero();
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for poly in srs.meta.gates.iter() {
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@ -70,15 +81,16 @@ impl<C: CurveAffine> Proof<C> {
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return false;
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}
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let transcript_scalar_point =
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C::Base::from_bytes(&(transcript_scalar.squeeze()).to_bytes()).unwrap();
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transcript.absorb(transcript_scalar_point);
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// We are now convinced the circuit is satisfied so long as the
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// polynomial commitments open to the correct values.
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// Sample x_4 for compressing openings at the same points together
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let x_4: C::Scalar = get_challenge_scalar(Challenge(transcript.squeeze().get_lower_128()));
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// Compress the commitments and expected evaluations at x_3 together
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// using the challenge x_4
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let mut q_commitments: Vec<_> = vec![None; srs.meta.query_rows.len()];
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let mut q_evals: Vec<_> = vec![C::Scalar::zero(); srs.meta.query_rows.len()];
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{
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for (i, &(wire, ref at)) in srs.meta.advice_queries.iter().enumerate() {
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let query_row = *srs.meta.query_rows.get(at).unwrap();
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@ -131,14 +143,28 @@ impl<C: CurveAffine> Proof<C> {
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}
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}
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// Sample a challenge x_5 for keeping the multi-point quotient
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// polynomial terms linearly independent.
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let x_5: C::Scalar = get_challenge_scalar(Challenge(transcript.squeeze().get_lower_128()));
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// Obtain the commitment to the multi-point quotient polynomial f(X).
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hash_point(&mut transcript, &self.f_commitment)
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.expect("proof cannot contain points at infinity");
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// Sample a challenge x_6 for checking that f(X) was committed to
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// correctly.
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let x_6: C::Scalar = get_challenge_scalar(Challenge(transcript.squeeze().get_lower_128()));
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// We can compute the expected f_eval from x_5
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for eval in self.q_evals.iter() {
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transcript_scalar.absorb(*eval);
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}
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let transcript_scalar_point =
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C::Base::from_bytes(&(transcript_scalar.squeeze()).to_bytes()).unwrap();
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transcript.absorb(transcript_scalar_point);
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// We can compute the expected f_eval at x_6 using the q_evals provided
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// by the prover and from x_5
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let mut f_eval = C::Scalar::zero();
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for (&row, &col) in srs.meta.query_rows.iter() {
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let mut eval: C::Scalar = self.q_evals[col].clone();
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@ -158,16 +184,11 @@ impl<C: CurveAffine> Proof<C> {
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f_eval += &eval;
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}
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for eval in self.q_evals.iter() {
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transcript_scalar.absorb(*eval);
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}
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let transcript_scalar_point =
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C::Base::from_bytes(&(transcript_scalar.squeeze()).to_bytes()).unwrap();
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transcript.absorb(transcript_scalar_point);
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// Sample a challenge x_7 that we will use to collapse the openings of
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// the various remaining polynomials at x_6 together.
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let x_7: C::Scalar = get_challenge_scalar(Challenge(transcript.squeeze().get_lower_128()));
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// Compute the final commitment that has to be opened
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let mut f_commitment: C::Projective = self.f_commitment.to_projective();
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for (_, &col) in srs.meta.query_rows.iter() {
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f_commitment *= x_7;
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@ -176,6 +197,7 @@ impl<C: CurveAffine> Proof<C> {
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f_eval += &self.q_evals[col];
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}
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// Verify the opening proof
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params.verify_proof(
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&self.opening,
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&mut transcript,
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