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#![no_main] | ||
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use libfuzzer_sys::fuzz_target; | ||
use lambdaworks_math::field::{ | ||
element::FieldElement, | ||
fields::{ | ||
mersenne31::field::{Mersenne31Field, MERSENNE_31_PRIME_FIELD_ORDER}, | ||
} | ||
}; | ||
use p3_mersenne_31::Mersenne31; | ||
use p3_field::{Field, PrimeField32, PrimeField64, AbstractField}; | ||
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fuzz_target!(|values: (u32, u32)| { | ||
// Note: we filter values outside of order as it triggers an assert within plonky3 disallowing values n >= Self::Order | ||
if values.0 >= MERSENNE_31_PRIME_FIELD_ORDER || values.1 >= MERSENNE_31_PRIME_FIELD_ORDER { | ||
return | ||
} | ||
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let (value_u32_a, value_u32_b) = values; | ||
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let a = FieldElement::<Mersenne31Field>::from(value_u32_a as u64); | ||
let b = FieldElement::<Mersenne31Field>::from(value_u32_b as u64); | ||
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// Note: if we parse using from_canonical_u32 fails due to check that n < Self::Order | ||
let a_expected = Mersenne31::from_canonical_u32(value_u32_a); | ||
let b_expected = Mersenne31::from_canonical_u32(value_u32_b); | ||
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let add_u32 = &a + &b; | ||
let addition = a_expected + b_expected; | ||
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assert_eq!(add_u32.representative(), addition.as_canonical_u32()); | ||
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let sub_u32 = &a - &b; | ||
let substraction = a_expected - b_expected; | ||
assert_eq!(sub_u32.representative(), substraction.as_canonical_u32()); | ||
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let mul_u32 = &a * &b; | ||
let multiplication = a_expected * b_expected; | ||
assert_eq!(mul_u32.representative(), multiplication.as_canonical_u32()); | ||
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let pow = &a.pow(b.representative()); | ||
let expected_pow = a_expected.exp_u64(b_expected.as_canonical_u64()); | ||
assert_eq!(pow.representative(), expected_pow.as_canonical_u32()); | ||
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if value_u32_b != 0 && b.inv().is_ok() && b_expected.try_inverse().is_some() { | ||
let div = &a / &b; | ||
assert_eq!(&div * &b, a.clone()); | ||
let expected_div = a_expected / b_expected; | ||
assert_eq!(div.representative(), expected_div.as_canonical_u32()); | ||
} | ||
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for n in [&a, &b] { | ||
match n.sqrt() { | ||
Some((fst_sqrt, snd_sqrt)) => { | ||
assert_eq!(fst_sqrt.square(), snd_sqrt.square(), "Squared roots don't match each other"); | ||
assert_eq!(n, &fst_sqrt.square(), "Squared roots don't match original number"); | ||
} | ||
None => {} | ||
}; | ||
} | ||
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// Axioms soundness | ||
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let one = FieldElement::<Mersenne31Field>::one(); | ||
let zero = FieldElement::<Mersenne31Field>::zero(); | ||
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assert_eq!(&a + &zero, a, "Neutral add element a failed"); | ||
assert_eq!(&b + &zero, b, "Neutral mul element b failed"); | ||
assert_eq!(&a * &one, a, "Neutral add element a failed"); | ||
assert_eq!(&b * &one, b, "Neutral mul element b failed"); | ||
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assert_eq!(&a + &b, &b + &a, "Commutative add property failed"); | ||
assert_eq!(&a * &b, &b * &a, "Commutative mul property failed"); | ||
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let c = &a * &b; | ||
assert_eq!((&a + &b) + &c, &a + (&b + &c), "Associative add property failed"); | ||
assert_eq!((&a * &b) * &c, &a * (&b * &c), "Associative mul property failed"); | ||
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assert_eq!(&a * (&b + &c), &a * &b + &a * &c, "Distributive property failed"); | ||
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assert_eq!(&a - &a, zero, "Inverse add a failed"); | ||
assert_eq!(&b - &b, zero, "Inverse add b failed"); | ||
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if a != zero { | ||
assert_eq!(&a * a.inv().unwrap(), one, "Inverse mul a failed"); | ||
} | ||
if b != zero { | ||
assert_eq!(&b * b.inv().unwrap(), one, "Inverse mul b failed"); | ||
} | ||
}); |
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use std::hint::black_box; | ||
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use criterion::Criterion; | ||
use lambdaworks_math::field::{element::FieldElement, fields::mersenne31::field::Mersenne31Field}; | ||
use rand::random; | ||
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pub type F = FieldElement<Mersenne31Field>; | ||
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#[inline(never)] | ||
#[no_mangle] | ||
#[export_name = "util::rand_mersenne31_field_elements"] | ||
pub fn rand_field_elements(num: usize) -> Vec<(F, F)> { | ||
let mut result = Vec::with_capacity(num); | ||
for _ in 0..result.capacity() { | ||
result.push((F::new(random()), F::new(random()))); | ||
} | ||
result | ||
} | ||
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pub fn mersenne31_ops_benchmarks(c: &mut Criterion) { | ||
let input: Vec<Vec<(F, F)>> = [1, 10, 100, 1000, 10000, 100000, 1000000] | ||
.into_iter() | ||
.map(rand_field_elements) | ||
.collect::<Vec<_>>(); | ||
let mut group = c.benchmark_group("Mersenne31 operations"); | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input(format!("add {:?}", &i.len()), &i, |bench, i| { | ||
bench.iter(|| { | ||
for (x, y) in i { | ||
black_box(black_box(x) + black_box(y)); | ||
} | ||
}); | ||
}); | ||
} | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input(format!("mul {:?}", &i.len()), &i, |bench, i| { | ||
bench.iter(|| { | ||
for (x, y) in i { | ||
black_box(black_box(x) * black_box(y)); | ||
} | ||
}); | ||
}); | ||
} | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input(format!("pow by 1 {:?}", &i.len()), &i, |bench, i| { | ||
bench.iter(|| { | ||
for (x, _) in i { | ||
black_box(black_box(x).pow(1_u64)); | ||
} | ||
}); | ||
}); | ||
} | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input(format!("square {:?}", &i.len()), &i, |bench, i| { | ||
bench.iter(|| { | ||
for (x, _) in i { | ||
black_box(black_box(x).square()); | ||
} | ||
}); | ||
}); | ||
} | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input(format!("square with pow {:?}", &i.len()), &i, |bench, i| { | ||
bench.iter(|| { | ||
for (x, _) in i { | ||
black_box(black_box(x).pow(2_u64)); | ||
} | ||
}); | ||
}); | ||
} | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input(format!("square with mul {:?}", &i.len()), &i, |bench, i| { | ||
bench.iter(|| { | ||
for (x, _) in i { | ||
black_box(black_box(x) * black_box(x)); | ||
} | ||
}); | ||
}); | ||
} | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input( | ||
format!("pow {:?}", &i.len()), | ||
&(i, 5u64), | ||
|bench, (i, a)| { | ||
bench.iter(|| { | ||
for (x, _) in i { | ||
black_box(black_box(x).pow(*a)); | ||
} | ||
}); | ||
}, | ||
); | ||
} | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input(format!("sub {:?}", &i.len()), &i, |bench, i| { | ||
bench.iter(|| { | ||
for (x, y) in i { | ||
black_box(black_box(x) - black_box(y)); | ||
} | ||
}); | ||
}); | ||
} | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input(format!("inv {:?}", &i.len()), &i, |bench, i| { | ||
bench.iter(|| { | ||
for (x, _) in i { | ||
black_box(black_box(x).inv().unwrap()); | ||
} | ||
}); | ||
}); | ||
} | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input(format!("div {:?}", &i.len()), &i, |bench, i| { | ||
bench.iter(|| { | ||
for (x, y) in i { | ||
black_box(black_box(x) / black_box(y)); | ||
} | ||
}); | ||
}); | ||
} | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input(format!("eq {:?}", &i.len()), &i, |bench, i| { | ||
bench.iter(|| { | ||
for (x, y) in i { | ||
black_box(black_box(x) == black_box(y)); | ||
} | ||
}); | ||
}); | ||
} | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input(format!("sqrt {:?}", &i.len()), &i, |bench, i| { | ||
bench.iter(|| { | ||
for (x, _) in i { | ||
black_box(black_box(x).sqrt()); | ||
} | ||
}); | ||
}); | ||
} | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input(format!("sqrt squared {:?}", &i.len()), &i, |bench, i| { | ||
let i: Vec<F> = i.iter().map(|(x, _)| x * x).collect(); | ||
bench.iter(|| { | ||
for x in &i { | ||
black_box(black_box(x).sqrt()); | ||
} | ||
}); | ||
}); | ||
} | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input(format!("bitand {:?}", &i.len()), &i, |bench, i| { | ||
// Note: we should strive to have the number of limbs be generic... ideally this benchmark group itself should have a generic type that we call into from the main runner. | ||
let i: Vec<(u32, u32)> = i.iter().map(|(x, y)| (*x.value(), *y.value())).collect(); | ||
bench.iter(|| { | ||
for (x, y) in &i { | ||
black_box(black_box(*x) & black_box(*y)); | ||
} | ||
}); | ||
}); | ||
} | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input(format!("bitor {:?}", &i.len()), &i, |bench, i| { | ||
let i: Vec<(u32, u32)> = i.iter().map(|(x, y)| (*x.value(), *y.value())).collect(); | ||
bench.iter(|| { | ||
for (x, y) in &i { | ||
black_box(black_box(*x) | black_box(*y)); | ||
} | ||
}); | ||
}); | ||
} | ||
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for i in input.clone().into_iter() { | ||
group.bench_with_input(format!("bitxor {:?}", &i.len()), &i, |bench, i| { | ||
let i: Vec<(u32, u32)> = i.iter().map(|(x, y)| (*x.value(), *y.value())).collect(); | ||
bench.iter(|| { | ||
for (x, y) in &i { | ||
black_box(black_box(*x) ^ black_box(*y)); | ||
} | ||
}); | ||
}); | ||
} | ||
} |
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