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Merge branch 'snarkpack-integration' into feat/mipp-module
2 parents d44ffd0 + 0d13d9c commit 60c8524

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2 files changed

+10
-7
lines changed

2 files changed

+10
-7
lines changed

src/r1csproof.rs

Lines changed: 2 additions & 2 deletions
Original file line numberDiff line numberDiff line change
@@ -527,9 +527,9 @@ mod tests {
527527

528528
#[test]
529529
pub fn check_r1cs_proof() {
530-
let num_vars = 1024;
530+
let num_vars = 16;
531531
let num_cons = num_vars;
532-
let num_inputs = 10;
532+
let num_inputs = 3;
533533
let (inst, vars, input) = R1CSInstance::produce_synthetic_r1cs(num_cons, num_vars, num_inputs);
534534

535535
let gens = R1CSGens::new(b"test-m", num_cons, num_vars);

src/sqrt_pst.rs

Lines changed: 8 additions & 5 deletions
Original file line numberDiff line numberDiff line change
@@ -62,7 +62,7 @@ impl Polynomial {
6262

6363
// Given point = (\vec{a}, \vec{b}), compute the polynomial q as
6464
// q(Y) =
65-
// \sum_{j \in \{0,1\}^m}(\sum_{i \in \{0,1\}^m} p(j,i) * chi_i(a)) * chi_j(Y)
65+
// \sum_{j \in \{0,1\}^m}(\sum_{i \in \{0,1\}^m} p(j,i) * chi_i(b)) * chi_j(Y)
6666
// and p(a,b) = q(b) where p is the initial polynomial
6767
fn get_q(&mut self, point: &[Scalar]) {
6868
let q_timer = Timer::new("build_q");
@@ -163,7 +163,12 @@ impl Polynomial {
163163
) -> (Commitment<I>, Proof<I>, MippProof<I>) {
164164
let m = point.len() / 2;
165165
let a = &point[0..m];
166-
let b = &point[m..2 * m];
166+
167+
if self.q.is_none() {
168+
self.get_q(point);
169+
}
170+
171+
let q = self.q.clone().unwrap();
167172

168173
if self.q.is_none() {
169174
self.get_q(point);
@@ -207,16 +212,14 @@ impl Polynomial {
207212
.unwrap();
208213
timer_mipp_proof.stop();
209214

210-
// PST proof for opening q at b
215+
// PST proof for opening q at a
211216
let timer_proof = Timer::new("pst_open");
212217
let mut a_rev = a.to_vec().clone();
213218
a_rev.reverse();
214219
let pst_proof = MultilinearPC::<I>::open(ck, &q, &a_rev);
215220
timer_proof.stop();
216221

217222
timer_open.stop();
218-
219-
// TODO: add MIPP proof as return value
220223
(U, pst_proof, mipp_proof)
221224
}
222225

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