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Keccakf32Memory: use compute_from instead of provide_value #2553

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Mar 18, 2025
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164 changes: 30 additions & 134 deletions std/machines/hash/keccakf32_memory.asm
Original file line number Diff line number Diff line change
Expand Up @@ -8,7 +8,7 @@ use std::convert::fe;
use std::prelude::set_hint;
use std::prelude::Query;
use std::prover::eval;
use std::prover::provide_value;
use std::prover::compute_from_multi;
use std::machines::large_field::memory::Memory;

machine Keccakf32Memory(mem: Memory) with
Expand Down Expand Up @@ -578,6 +578,8 @@ machine Keccakf32Memory(mem: Memory) with
});

// Prover function section (for witness generation).
// Hints are only needed for c and a_prime, the solver is able to figure out the
// rest of the witness.

// // Populate C[x] = xor(A[x, 0], A[x, 1], A[x, 2], A[x, 3], A[x, 4]).
// for x in 0..5 {
Expand All @@ -592,49 +594,21 @@ machine Keccakf32Memory(mem: Memory) with
// }
// }

let query_c: int, int, int -> int = query |x, limb, bit_in_limb|
utils::fold(
5,
|y| (int(eval(a[y * 10 + x * 2 + limb])) >> bit_in_limb) & 0x1,
0,
|acc, e| acc ^ e
);

query |row| {
let _ = array::map_enumerated(c, |i, c_i| {
query |row| compute_from_multi(
c, row, a,
|a_fe| array::new(array::len(c), |i| {
let x = i / 64;
let z = i % 64;
let limb = z / 32;
let bit_in_limb = z % 32;

provide_value(c_i, row, fe(query_c(x, limb, bit_in_limb)));
});
};

// // Populate C'[x, z] = xor(C[x, z], C[x - 1, z], C[x + 1, z - 1]).
// for x in 0..5 {
// for z in 0..64 {
// row.c_prime[x][z] = xor([
// row.c[x][z],
// row.c[(x + 4) % 5][z],
// row.c[(x + 1) % 5][(z + 63) % 64],
// ]);
// }
// }

let query_c_prime: int, int -> int = query |x, z|
int(eval(c[x * 64 + z])) ^
int(eval(c[((x + 4) % 5) * 64 + z])) ^
int(eval(c[((x + 1) % 5) * 64 + (z + 63) % 64]));

query |row| {
let _ = array::map_enumerated(c_prime, |i, c_i| {
let x = i / 64;
let z = i % 64;

provide_value(c_i, row, fe(query_c_prime(x, z)));
});
};
fe(utils::fold(
5,
|y| (int(a_fe[y * 10 + x * 2 + limb]) >> bit_in_limb) & 0x1,
0,
|acc, e| acc ^ e
))
}));

// // Populate A'. To avoid shifting indices, we rewrite
// // A'[x, y, z] = xor(A[x, y, z], C[x - 1, z], C[x + 1, z - 1])
Expand All @@ -652,110 +626,32 @@ machine Keccakf32Memory(mem: Memory) with
// }
// }

let query_a_prime: int, int, int, int, int -> int = query |x, y, z, limb, bit_in_limb|
((int(eval(a[y * 10 + x * 2 + limb])) >> bit_in_limb) & 0x1) ^
int(eval(c[x * 64 + z])) ^
int(eval(c_prime[x * 64 + z]));

query |row| {
let _ = array::map_enumerated(a_prime, |i, a_i| {
query |row| compute_from_multi(
a_prime, row, a + c + c_prime,
|inputs| array::new(array::len(a_prime), |i| {
let y = i / 320;
let x = (i / 64) % 5;
let z = i % 64;
let limb = z / 32;
let bit_in_limb = z % 32;

provide_value(a_i, row, fe(query_a_prime(x, y, z, limb, bit_in_limb)));
});
};
let a_elem = inputs[y * 10 + x * 2 + limb];
let c_elem = inputs[x * 64 + z + 5 * 5 * 2];
let c_prime_elem = inputs[x * 64 + z + 5 * 5 * 2 + 5 * 64];

// // Populate A''.P
// // A''[x, y] = xor(B[x, y], andn(B[x + 1, y], B[x + 2, y])).
// for y in 0..5 {
// for x in 0..5 {
// for limb in 0..U64_LIMBS {
// row.a_prime_prime[y][x][limb] = (limb * BITS_PER_LIMB..(limb + 1) * BITS_PER_LIMB)
// .rev()
// .fold(F::zero(), |acc, z| {
// let bit = xor([
// row.b(x, y, z),
// andn(row.b((x + 1) % 5, y, z), row.b((x + 2) % 5, y, z)),
// ]);
// acc.double() + bit
// });
// }
// }
// }

let query_a_prime_prime: int, int, int -> int = query |x, y, limb|
utils::fold(
32,
|z|
int(eval(b(x, y, (limb + 1) * 32 - 1 - z))) ^
int(eval(andn(b((x + 1) % 5, y, (limb + 1) * 32 - 1 - z),
b((x + 2) % 5, y, (limb + 1) * 32 - 1 - z)))),
0,
|acc, e| acc * 2 + e
);

query |row| {
let _ = array::map_enumerated(a_prime_prime, |i, a_i| {
let y = i / 10;
let x = (i / 2) % 5;
let limb = i % 2;

provide_value(a_i, row, fe(query_a_prime_prime(x, y, limb)));
});
};

// // For the XOR, we split A''[0, 0] to bits.
// let mut val = 0; // smaller address correspond to less significant limb
// for limb in 0..U64_LIMBS {
// let val_limb = row.a_prime_prime[0][0][limb].as_canonical_u64();
// val |= val_limb << (limb * BITS_PER_LIMB);
// }
// let val_bits: Vec<bool> = (0..64) // smaller address correspond to less significant bit
// .scan(val, |acc, _| {
// let bit = (*acc & 1) != 0;
// *acc >>= 1;
// Some(bit)
// })
// .collect();
// for (i, bit) in row.a_prime_prime_0_0_bits.iter_mut().enumerate() {
// *bit = F::from_bool(val_bits[i]);
// }
fe(((int(a_elem) >> bit_in_limb) & 0x1) ^ int(c_elem) ^ int(c_prime_elem))
}));

// TODO: This hint is correct but not needed (the solver can figure this out).
// We keep it here because it prevents the JIT solver from succeeding (because of the
// use of `provide_value`), because it currently fails when compiling Rust code.
// Once these issues are resolved, we can remove this hint.
query |row| {
let _ = array::map_enumerated(a_prime_prime_0_0_bits, |i, a_i| {
let limb = i / 32;
let bit_in_limb = i % 32;

provide_value(
a_i,
row,
fe((int(eval(a_prime_prime[limb])) >> bit_in_limb) & 0x1)
);
});
std::prover::provide_value(
a_prime_prime_0_0_bits[0],
row,
fe((int(eval(a_prime_prime[0]))) & 0x1)
);
};

// // A''[0, 0] is additionally xor'd with RC.
// for limb in 0..U64_LIMBS {
// let rc_lo = rc_value_limb(round, limb);
// row.a_prime_prime_prime_0_0_limbs[limb] =
// F::from_canonical_u16(row.a_prime_prime[0][0][limb].as_canonical_u64() as u16 ^ rc_lo);
// }

let query_a_prime_prime_prime_0_0_limbs: int, int -> int = query |round, limb|
int(eval(a_prime_prime[limb])) ^
((RC[round] >> (limb * 32)) & 0xffffffff);

query |row| {
let _ = array::new(2, |limb| {
provide_value(
a_prime_prime_prime_0_0_limbs[limb],
row,
fe(query_a_prime_prime_prime_0_0_limbs(row % NUM_ROUNDS, limb)
));
});
};
}
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