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Update various dependencies (#163)
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@ -12,12 +12,12 @@ edition = "2018"
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default-run = "bench_recursion"
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[dependencies]
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env_logger = "0.8.3"
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env_logger = "0.9.0"
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log = "0.4.14"
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itertools = "0.10.0"
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num = "0.3"
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rand = "0.7.3"
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rand_chacha = "0.2.2"
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num = "0.4"
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rand = "0.8.4"
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rand_chacha = "0.3.1"
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rayon = "1.5.1"
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unroll = "0.1.5"
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anyhow = "1.0.40"
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@ -343,7 +343,7 @@ impl Field for CrandallField {
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}
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fn rand_from_rng<R: Rng>(rng: &mut R) -> Self {
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Self::from_canonical_u64(rng.gen_range(0, FIELD_ORDER))
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Self::from_canonical_u64(rng.gen_range(0..FIELD_ORDER))
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}
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}
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@ -128,7 +128,7 @@ mod tests {
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let pw = PartialWitness::new(config.num_wires);
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let mut builder = CircuitBuilder::<F, 4>::new(config);
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let n = thread_rng().gen_range(0, 1 << 10);
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let n = thread_rng().gen_range(0..(1 << 10));
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let x = builder.constant(F::from_canonical_usize(n));
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let zero = builder.zero();
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@ -161,7 +161,7 @@ mod tests {
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let n = 1 << log_n;
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let leaves = random_data::<F>(n, 7);
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let tree = MerkleTree::new(leaves, false);
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let i: usize = thread_rng().gen_range(0, n);
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let i: usize = thread_rng().gen_range(0..n);
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let proof = tree.prove(i);
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let proof_t = MerkleProofTarget {
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@ -453,7 +453,7 @@ mod tests {
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fn test_polynomial_multiplication() {
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type F = CrandallField;
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let mut rng = thread_rng();
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let (a_deg, b_deg) = (rng.gen_range(1, 10_000), rng.gen_range(1, 10_000));
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let (a_deg, b_deg) = (rng.gen_range(1..10_000), rng.gen_range(1..10_000));
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let a = PolynomialCoeffs::new(F::rand_vec(a_deg));
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let b = PolynomialCoeffs::new(F::rand_vec(b_deg));
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let m1 = &a * &b;
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@ -469,8 +469,8 @@ mod tests {
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fn test_inv_mod_xn() {
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type F = CrandallField;
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let mut rng = thread_rng();
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let a_deg = rng.gen_range(1, 1_000);
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let n = rng.gen_range(1, 1_000);
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let a_deg = rng.gen_range(1..1_000);
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let n = rng.gen_range(1..1_000);
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let a = PolynomialCoeffs::new(F::rand_vec(a_deg));
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let b = a.inv_mod_xn(n);
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let mut m = &a * &b;
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@ -491,7 +491,7 @@ mod tests {
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fn test_polynomial_long_division() {
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type F = CrandallField;
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let mut rng = thread_rng();
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let (a_deg, b_deg) = (rng.gen_range(1, 10_000), rng.gen_range(1, 10_000));
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let (a_deg, b_deg) = (rng.gen_range(1..10_000), rng.gen_range(1..10_000));
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let a = PolynomialCoeffs::new(F::rand_vec(a_deg));
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let b = PolynomialCoeffs::new(F::rand_vec(b_deg));
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let (q, r) = a.div_rem_long_division(&b);
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@ -505,7 +505,7 @@ mod tests {
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fn test_polynomial_division() {
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type F = CrandallField;
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let mut rng = thread_rng();
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let (a_deg, b_deg) = (rng.gen_range(1, 10_000), rng.gen_range(1, 10_000));
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let (a_deg, b_deg) = (rng.gen_range(1..10_000), rng.gen_range(1..10_000));
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let a = PolynomialCoeffs::new(F::rand_vec(a_deg));
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let b = PolynomialCoeffs::new(F::rand_vec(b_deg));
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let (q, r) = a.div_rem(&b);
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@ -519,7 +519,7 @@ mod tests {
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fn test_polynomial_division_by_constant() {
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type F = CrandallField;
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let mut rng = thread_rng();
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let a_deg = rng.gen_range(1, 10_000);
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let a_deg = rng.gen_range(1..10_000);
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let a = PolynomialCoeffs::new(F::rand_vec(a_deg));
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let b = PolynomialCoeffs::from(vec![F::rand()]);
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let (q, r) = a.div_rem(&b);
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@ -533,8 +533,8 @@ mod tests {
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fn test_division_by_z_h() {
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type F = CrandallField;
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let mut rng = thread_rng();
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let a_deg = rng.gen_range(1, 10_000);
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let n = rng.gen_range(1, a_deg);
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let a_deg = rng.gen_range(1..10_000);
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let n = rng.gen_range(1..a_deg);
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let mut a = PolynomialCoeffs::new(F::rand_vec(a_deg));
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a.trim();
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let z_h = {
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@ -573,7 +573,7 @@ mod tests {
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PolynomialCoeffs::new(xn_min_one_vec)
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};
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let a = g.exp(rng.gen_range(0, n as u64));
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let a = g.exp(rng.gen_range(0..(n as u64)));
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let denom = PolynomialCoeffs::new(vec![-a, F::ONE]);
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let now = Instant::now();
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xn_minus_one.div_rem(&denom);
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