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arnaucube 9 months ago
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[package]
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edition = "2021"
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ark-ec = "^0.4.0"
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ark-std = "^0.4.0"
ark-relations = { version = "^0.4.0", default-features = false }
ark-r1cs-std = { version = "0.4.0", default-features = false } # this is patched at the workspace level
ark-snark = { version = "^0.4.0"}
ark-serialize = "^0.4.0"
thiserror = "1.0"
num-bigint = "0.4"
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README.md

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# mat-vec-prod-exp
*Matrix vector product experiments*
Instructions:
- Just run `cargo test -- --nocapture` and the number of constraints will be printed
- Can comment & uncomment `lib.rs` lines `71` & `72` to test the different approaches:
```rust
let Az = mat_vec_mul_sparse_gadget(A, z);
// let Az = handcrafted_A_by_z(cs, z)?;
```

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src/lib.rs

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#![allow(non_snake_case)]
#![allow(unused_doc_comments)]
#![allow(dead_code)]
use ark_ff::PrimeField;
use ark_r1cs_std::fields::nonnative::NonNativeFieldVar;
use ark_r1cs_std::{alloc::AllocVar, eq::EqGadget, fields::FieldVar, R1CSVar};
use ark_relations::r1cs::{ConstraintSynthesizer, ConstraintSystemRef, SynthesisError};
use core::marker::PhantomData;
use std::ops::Mul;
mod utils;
use utils::*;
/// - F stands for the field that we represent
/// - CF stands for the ConstraintField over which we do the operations
/// Implements the A * z matrix-vector-product by fixing the combinations of 'z'.
fn handcrafted_A_by_z<F: PrimeField, CF: PrimeField>(
cs: ConstraintSystemRef<CF>,
z: Vec<NonNativeFieldVar<F, CF>>,
) -> Result<Vec<NonNativeFieldVar<F, CF>>, SynthesisError> {
let five = NonNativeFieldVar::<F, CF>::new_constant(cs.clone(), F::from(5u32))?;
// directly hand-craft the output vector containing the operations in-place:
Ok(vec![
z[1].clone() + five.clone() * z[4].clone(),
z[1].clone() + z[3].clone(),
z[1].clone() + z[4].clone(),
five * z[0].clone() + z[4].clone() + z[5].clone(),
]
.clone())
}
/// Implements the A * z matrix-vector-product by doing the sparse matrix by vector algorithm, and
/// assuming that the elements of the matrix A are constants of the system.
pub fn mat_vec_mul_sparse_gadget<F: PrimeField, CF: PrimeField>(
m: SparseMatrixVar<F, CF>,
v: Vec<NonNativeFieldVar<F, CF>>,
) -> Vec<NonNativeFieldVar<F, CF>> {
let mut res = vec![NonNativeFieldVar::<F, CF>::zero(); m.n_rows];
for (row_i, row) in m.coeffs.iter().enumerate() {
for (value, col_i) in row.iter() {
if value.value().unwrap() == F::one() {
res[row_i] += v[*col_i].clone(); // when value==1, no need to multiply by it
continue;
}
res[row_i] += value.clone().mul(&v[*col_i].clone());
}
}
res
}
/// Circuit that takes as constants the sparse matrix A, and as inputs the vectors z and y. It
/// computes the matrix by vector product between A and z, and checks that is equal to y
/// (ie. y == A*z)
struct MatrixVectorCircuit<F: PrimeField, CF: PrimeField> {
_cf: PhantomData<CF>,
pub A: SparseMatrix<F>,
pub z: Vec<F>,
pub y: Vec<F>,
}
impl<F: PrimeField, CF: PrimeField> ConstraintSynthesizer<CF> for MatrixVectorCircuit<F, CF> {
fn generate_constraints(self, cs: ConstraintSystemRef<CF>) -> Result<(), SynthesisError> {
// set A as circuit constants
let A = SparseMatrixVar::<F, CF>::new_constant(cs.clone(), self.A)?;
// set z and y as witness (private inputs)
let z: Vec<NonNativeFieldVar<F, CF>> = Vec::new_witness(cs.clone(), || Ok(self.z.clone()))?;
let y: Vec<NonNativeFieldVar<F, CF>> = Vec::new_witness(cs.clone(), || Ok(self.y.clone()))?;
/// The next two lines are the ones that can be swapped to see the number of constraints
/// taken by the two approaches:
let Az = mat_vec_mul_sparse_gadget(A, z);
// let Az = handcrafted_A_by_z(cs, z)?;
Az.enforce_equal(&y)?;
Ok(())
}
}
#[cfg(test)]
mod tests {
use super::*;
use ark_pallas::{Fq, Fr};
use ark_relations::r1cs::ConstraintSystem;
#[test]
fn test_relaxed_r1cs_nonnative_matrix_vector_product() {
let A = to_F_matrix::<Fq>(vec![
vec![0, 1, 0, 0, 5, 0],
vec![0, 1, 0, 1, 0, 0],
vec![0, 1, 0, 0, 1, 0],
vec![5, 0, 0, 0, 1, 1],
]);
let z = to_F_vec(vec![1, 123, 35, 53, 80, 30]);
let y = mat_vec_mul_sparse(&A, &z); // y = A*z
println!("Matrix of size {} x {}", A.n_rows, A.n_cols);
println!("Vector of size {}", z.len());
println!(
"Build the circuit that computes the matrix-vector-product over a non-native field"
);
let cs = ConstraintSystem::<Fr>::new_ref();
let circuit = MatrixVectorCircuit::<Fq, Fr> {
_cf: PhantomData,
A,
z,
y,
};
circuit.generate_constraints(cs.clone()).unwrap();
println!("Number of constraints: {}", cs.num_constraints());
assert!(cs.is_satisfied().unwrap());
}
}

+ 101
- 0
src/utils.rs

@ -0,0 +1,101 @@
use ark_ff::PrimeField;
use ark_r1cs_std::{
alloc::{AllocVar, AllocationMode},
fields::nonnative::NonNativeFieldVar,
};
use ark_relations::r1cs::{Matrix as R1CSMatrix, Namespace, SynthesisError};
use core::{borrow::Borrow, marker::PhantomData};
pub struct SparseMatrix<F: PrimeField> {
pub n_rows: usize,
pub n_cols: usize,
/// coeffs = R1CSMatrix = Vec<Vec<(F, usize)>>, which contains each row and the F is the value
/// of the coefficient and the usize indicates the column position
pub coeffs: R1CSMatrix<F>,
}
#[derive(Debug, Clone)]
pub struct SparseMatrixVar<F: PrimeField, CF: PrimeField> {
_f: PhantomData<F>,
_cf: PhantomData<CF>,
pub n_rows: usize,
pub n_cols: usize,
// same format as the native SparseMatrix (which follows ark_relations::r1cs::Matrix format
pub coeffs: Vec<Vec<(NonNativeFieldVar<F, CF>, usize)>>,
}
impl<F, CF> AllocVar<SparseMatrix<F>, CF> for SparseMatrixVar<F, CF>
where
F: PrimeField,
CF: PrimeField,
{
fn new_variable<T: Borrow<SparseMatrix<F>>>(
cs: impl Into<Namespace<CF>>,
f: impl FnOnce() -> Result<T, SynthesisError>,
mode: AllocationMode,
) -> Result<Self, SynthesisError> {
f().and_then(|val| {
let cs = cs.into();
let mut coeffs: Vec<Vec<(NonNativeFieldVar<F, CF>, usize)>> = Vec::new();
for row in val.borrow().coeffs.iter() {
let mut rowVar: Vec<(NonNativeFieldVar<F, CF>, usize)> = Vec::new();
for &(value, col_i) in row.iter() {
let coeffVar =
NonNativeFieldVar::<F, CF>::new_variable(cs.clone(), || Ok(value), mode)?;
rowVar.push((coeffVar, col_i));
}
coeffs.push(rowVar);
}
Ok(Self {
_f: PhantomData,
_cf: PhantomData,
n_rows: val.borrow().n_rows,
n_cols: val.borrow().n_cols,
coeffs,
})
})
}
}
pub fn mat_vec_mul_sparse<F: PrimeField>(M: &SparseMatrix<F>, z: &[F]) -> Vec<F> {
assert_eq!(M.n_cols, z.len());
let mut res = vec![F::zero(); M.n_rows];
for (row_i, row) in M.coeffs.iter().enumerate() {
for &(value, col_i) in row.iter() {
res[row_i] += value * z[col_i];
}
}
res
}
pub fn dense_matrix_to_sparse<F: PrimeField>(m: Vec<Vec<F>>) -> SparseMatrix<F> {
let mut r = SparseMatrix::<F> {
n_rows: m.len(),
n_cols: m[0].len(),
coeffs: Vec::new(),
};
for m_row in m.iter() {
let mut row: Vec<(F, usize)> = Vec::new();
for (col_i, value) in m_row.iter().enumerate() {
if !value.is_zero() {
row.push((*value, col_i));
}
}
r.coeffs.push(row);
}
r
}
// just some helpers to define matrices and vectors by hand
pub fn to_F_matrix<F: PrimeField>(M: Vec<Vec<usize>>) -> SparseMatrix<F> {
dense_matrix_to_sparse(to_F_dense_matrix(M))
}
pub fn to_F_dense_matrix<F: PrimeField>(M: Vec<Vec<usize>>) -> Vec<Vec<F>> {
M.iter()
.map(|m| m.iter().map(|r| F::from(*r as u64)).collect())
.collect()
}
pub fn to_F_vec<F: PrimeField>(z: Vec<usize>) -> Vec<F> {
z.iter().map(|c| F::from(*c as u64)).collect()
}

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