@ -1,16 +1,12 @@ |
|||||
pub(crate) mod evaluator;
|
pub(crate) mod evaluator;
|
||||
pub(crate) mod keys;
|
|
||||
|
mod keys;
|
||||
mod mp_api;
|
mod mp_api;
|
||||
mod ni_mp_api;
|
mod ni_mp_api;
|
||||
mod noise;
|
mod noise;
|
||||
pub(crate) mod parameters;
|
pub(crate) mod parameters;
|
||||
|
|
||||
pub use mp_api::*;
|
|
||||
|
pub(crate) use keys::PublicKey;
|
||||
|
|
||||
pub type FheBool = Vec<u64>;
|
pub type FheBool = Vec<u64>;
|
||||
|
|
||||
use std::{cell::RefCell, sync::OnceLock};
|
|
||||
|
|
||||
use evaluator::*;
|
|
||||
use keys::*;
|
|
||||
use parameters::*;
|
|
||||
|
pub use mp_api::*;
|
@ -0,0 +1,66 @@ |
|||||
|
mod impl_enc_dec {
|
||||
|
use crate::{
|
||||
|
bool::{
|
||||
|
evaluator::{BoolEncoding, BoolEvaluator},
|
||||
|
keys::NonInteractiveMultiPartyClientKey,
|
||||
|
parameters::CiphertextModulus,
|
||||
|
},
|
||||
|
pbs::PbsInfo,
|
||||
|
random::{DefaultSecureRng, NewWithSeed},
|
||||
|
rgsw::secret_key_encrypt_rlwe,
|
||||
|
utils::{TryConvertFrom1, WithLocal},
|
||||
|
Encryptor, Matrix, RowEntity,
|
||||
|
};
|
||||
|
use num_traits::Zero;
|
||||
|
|
||||
|
trait SeededCiphertext<M, S> {
|
||||
|
fn new_with_seed(data: M, seed: S) -> Self;
|
||||
|
}
|
||||
|
|
||||
|
type Mat = Vec<Vec<u64>>;
|
||||
|
|
||||
|
impl<K, C> Encryptor<[bool], C> for K
|
||||
|
where
|
||||
|
K: NonInteractiveMultiPartyClientKey,
|
||||
|
C: SeededCiphertext<<Mat as Matrix>::R, <DefaultSecureRng as NewWithSeed>::Seed>,
|
||||
|
<Mat as Matrix>::R: |
||||
|
TryConvertFrom1<[K::Element], CiphertextModulus<<Mat as Matrix>::MatElement>>,
|
||||
|
{
|
||||
|
fn encrypt(&self, m: &[bool]) -> C {
|
||||
|
BoolEvaluator::with_local(|e| {
|
||||
|
let parameters = e.parameters();
|
||||
|
assert!(m.len() <= parameters.rlwe_n().0);
|
||||
|
|
||||
|
let mut message = vec![<Mat as Matrix>::MatElement::zero(); parameters.rlwe_n().0];
|
||||
|
m.iter().enumerate().for_each(|(i, v)| {
|
||||
|
if *v {
|
||||
|
message[i] = parameters.rlwe_q().true_el()
|
||||
|
} else {
|
||||
|
message[i] = parameters.rlwe_q().false_el()
|
||||
|
}
|
||||
|
});
|
||||
|
|
||||
|
DefaultSecureRng::with_local_mut(|rng| {
|
||||
|
let mut seed = <DefaultSecureRng as NewWithSeed>::Seed::default();
|
||||
|
rng.fill_bytes(&mut seed);
|
||||
|
let mut prng = DefaultSecureRng::new_seeded(seed);
|
||||
|
|
||||
|
let mut rlwe_out =
|
||||
|
<<Mat as Matrix>::R as RowEntity>::zeros(parameters.rlwe_n().0);
|
||||
|
|
||||
|
secret_key_encrypt_rlwe(
|
||||
|
&message,
|
||||
|
&mut rlwe_out,
|
||||
|
&self.sk_u_rlwe(),
|
||||
|
e.pbs_info().modop_rlweq(),
|
||||
|
e.pbs_info().nttop_rlweq(),
|
||||
|
&mut prng,
|
||||
|
rng,
|
||||
|
);
|
||||
|
|
||||
|
C::new_with_seed(rlwe_out, seed)
|
||||
|
})
|
||||
|
})
|
||||
|
}
|
||||
|
}
|
||||
|
}
|
@ -1,292 +1,297 @@ |
|||||
#[cfg(test)]
|
|
||||
mod tests {
|
|
||||
use itertools::{izip, Itertools};
|
|
||||
use num_traits::zero;
|
|
||||
use rand::{thread_rng, Rng};
|
|
||||
|
|
||||
use crate::{
|
|
||||
bool::keys::ClientKey,
|
|
||||
ntt,
|
|
||||
random::{
|
|
||||
DefaultSecureRng, RandomFill, RandomFillGaussianInModulus, RandomFillUniformInModulus,
|
|
||||
},
|
|
||||
utils::{
|
|
||||
fill_random_ternary_secret_with_hamming_weight, generate_prime, Stats, TryConvertFrom1,
|
|
||||
},
|
|
||||
ArithmeticOps, Decomposer, DefaultDecomposer, ModInit, ModularOpsU64, Ntt, NttBackendU64,
|
|
||||
NttInit, VectorOps,
|
|
||||
};
|
|
||||
|
|
||||
#[test]
|
|
||||
fn non_interactive_multi_party() {
|
|
||||
let logq = 56;
|
|
||||
let ring_size = 1usize << 11;
|
|
||||
let q = generate_prime(logq, 2 * ring_size as u64, 1 << logq).unwrap();
|
|
||||
let logb = 1;
|
|
||||
let d = 56;
|
|
||||
let decomposer = DefaultDecomposer::new(q, logb, d);
|
|
||||
let gadget_vec = decomposer.gadget_vector();
|
|
||||
let mut rng = DefaultSecureRng::new();
|
|
||||
|
|
||||
let modop = ModularOpsU64::new(q);
|
|
||||
let nttop = NttBackendU64::new(&q, ring_size);
|
|
||||
|
|
||||
let no_of_parties = 16;
|
|
||||
let client_secrets = (0..no_of_parties)
|
|
||||
.into_iter()
|
|
||||
.map(|_| {
|
|
||||
let mut sk = vec![0i64; ring_size];
|
|
||||
fill_random_ternary_secret_with_hamming_weight(&mut sk, ring_size >> 1, &mut rng);
|
|
||||
sk
|
|
||||
})
|
|
||||
.collect_vec();
|
|
||||
|
|
||||
let mut s_ideal = vec![0i64; ring_size];
|
|
||||
client_secrets.iter().for_each(|s| {
|
|
||||
izip!(s_ideal.iter_mut(), s.iter()).for_each(|(add_to, v)| {
|
|
||||
*add_to = *add_to + *v;
|
|
||||
});
|
|
||||
});
|
|
||||
|
|
||||
let sk_poly_ideal = Vec::<u64>::try_convert_from(s_ideal.as_slice(), &q);
|
|
||||
let mut sk_poly_ideal_eval = sk_poly_ideal.clone();
|
|
||||
nttop.forward(&mut sk_poly_ideal_eval);
|
|
||||
|
|
||||
let mut ksk_seed = [0u8; 32];
|
|
||||
rng.fill_bytes(&mut ksk_seed);
|
|
||||
|
|
||||
// zero encryptions for each party for ksk(u)
|
|
||||
let client_zero_encs = {
|
|
||||
client_secrets
|
|
||||
.iter()
|
|
||||
.map(|sk| {
|
|
||||
let sk_poly = Vec::<u64>::try_convert_from(sk.as_slice(), &q);
|
|
||||
let mut sk_poly_eval = sk_poly.clone();
|
|
||||
nttop.forward(sk_poly_eval.as_mut_slice());
|
|
||||
|
|
||||
let mut zero_encs =
|
|
||||
vec![vec![0u64; ring_size]; decomposer.decomposition_count()];
|
|
||||
let mut ksk_prng = DefaultSecureRng::new_seeded(ksk_seed);
|
|
||||
zero_encs.iter_mut().for_each(|out| {
|
|
||||
RandomFillUniformInModulus::random_fill(
|
|
||||
&mut ksk_prng,
|
|
||||
&q,
|
|
||||
out.as_mut_slice(),
|
|
||||
);
|
|
||||
nttop.forward(out.as_mut_slice());
|
|
||||
modop.elwise_mul_mut(out.as_mut_slice(), &sk_poly_eval);
|
|
||||
nttop.backward(out.as_mut_slice());
|
|
||||
|
|
||||
let mut error = vec![0u64; ring_size];
|
|
||||
RandomFillGaussianInModulus::random_fill(&mut rng, &q, &mut error);
|
|
||||
|
|
||||
modop.elwise_add_mut(out.as_mut_slice(), &error);
|
|
||||
});
|
|
||||
zero_encs
|
|
||||
})
|
|
||||
.collect_vec()
|
|
||||
};
|
|
||||
|
|
||||
// main values
|
|
||||
let main_a = {
|
|
||||
let mut a = vec![0u64; ring_size];
|
|
||||
RandomFillUniformInModulus::random_fill(&mut rng, &q, &mut a);
|
|
||||
a
|
|
||||
};
|
|
||||
let main_m = {
|
|
||||
let mut main_m = vec![0u64; ring_size];
|
|
||||
RandomFillUniformInModulus::random_fill(&mut rng, &q, &mut main_m);
|
|
||||
main_m
|
|
||||
};
|
|
||||
|
|
||||
let mut main_u = vec![0i64; ring_size];
|
|
||||
fill_random_ternary_secret_with_hamming_weight(&mut main_u, ring_size >> 1, &mut rng);
|
|
||||
let u_main_poly = Vec::<u64>::try_convert_from(main_u.as_slice(), &q);
|
|
||||
let mut u_main_poly_eval = u_main_poly.clone();
|
|
||||
nttop.forward(u_main_poly_eval.as_mut_slice());
|
|
||||
|
|
||||
// party 0
|
|
||||
let (mut party0_ksk_u, mut rlwe_main_m_parta) = {
|
|
||||
// party 0's secret
|
|
||||
let sk = client_secrets[0].clone();
|
|
||||
let sk_poly = Vec::<u64>::try_convert_from(sk.as_slice(), &q);
|
|
||||
let mut sk_poly_eval = sk_poly.clone();
|
|
||||
nttop.forward(sk_poly_eval.as_mut_slice());
|
|
||||
|
|
||||
// `main_a*u + main_m` with ephemeral key u
|
|
||||
let mut rlwe_main_m = main_a.clone();
|
|
||||
nttop.forward(&mut rlwe_main_m);
|
|
||||
modop.elwise_mul_mut(&mut rlwe_main_m, &u_main_poly_eval);
|
|
||||
nttop.backward(&mut rlwe_main_m);
|
|
||||
let mut error = vec![0u64; ring_size];
|
|
||||
RandomFillGaussianInModulus::random_fill(&mut rng, &q, &mut error);
|
|
||||
modop.elwise_add_mut(&mut rlwe_main_m, &error);
|
|
||||
modop.elwise_add_mut(&mut rlwe_main_m, &main_m);
|
|
||||
|
|
||||
// Generate KSK(u)
|
|
||||
let mut ksk_prng = DefaultSecureRng::new_seeded(ksk_seed);
|
|
||||
let mut ksk_u = vec![vec![0u64; ring_size]; 2 * decomposer.decomposition_count()];
|
|
||||
let (ksk_u_a, ksk_u_b) = ksk_u.split_at_mut(decomposer.decomposition_count());
|
|
||||
izip!(ksk_u_b.iter_mut(), ksk_u_a.iter_mut(), gadget_vec.iter()).for_each(
|
|
||||
|(row_b, row_a, beta_i)| {
|
|
||||
// sample a
|
|
||||
RandomFillUniformInModulus::random_fill(&mut ksk_prng, &q, row_a.as_mut());
|
|
||||
|
|
||||
// s_i * a
|
|
||||
let mut s_i_a = row_a.clone();
|
|
||||
nttop.forward(&mut s_i_a);
|
|
||||
modop.elwise_mul_mut(&mut s_i_a, &sk_poly_eval);
|
|
||||
nttop.backward(&mut s_i_a);
|
|
||||
|
|
||||
// \beta * u
|
|
||||
let mut beta_u = u_main_poly.clone();
|
|
||||
modop.elwise_scalar_mul_mut(beta_u.as_mut_slice(), beta_i);
|
|
||||
|
|
||||
// e
|
|
||||
RandomFillGaussianInModulus::random_fill(&mut rng, &q, row_b.as_mut_slice());
|
|
||||
// e + \beta * u
|
|
||||
modop.elwise_add_mut(row_b.as_mut_slice(), &beta_u);
|
|
||||
|
|
||||
// b = e + \beta * u + a * s_i
|
|
||||
modop.elwise_add_mut(row_b.as_mut_slice(), &s_i_a);
|
|
||||
},
|
|
||||
);
|
|
||||
|
|
||||
// send ksk u from s_0 to s_{ideal}
|
|
||||
ksk_u_b.iter_mut().enumerate().for_each(|(index, out_b)| {
|
|
||||
// note: skip zero encryption of party 0
|
|
||||
client_zero_encs.iter().skip(1).for_each(|encs| {
|
|
||||
modop.elwise_add_mut(out_b, &encs[index]);
|
|
||||
});
|
|
||||
});
|
|
||||
|
|
||||
// // put ksk in fourier domain
|
|
||||
// ksk_u
|
|
||||
// .iter_mut()
|
|
||||
// .for_each(|r| nttop.forward(r.as_mut_slice()));
|
|
||||
(ksk_u, rlwe_main_m)
|
|
||||
};
|
|
||||
|
|
||||
// Check ksk_u is correct
|
|
||||
// {
|
|
||||
// let (ksk_a, ksk_b) =
|
|
||||
// party0_ksk_u.split_at_mut(decomposer.decomposition_count());
|
|
||||
// izip!(
|
|
||||
// ksk_a.iter(),
|
|
||||
// ksk_b.iter(),
|
|
||||
// decomposer.gadget_vector().iter()
|
|
||||
// )
|
|
||||
// .for_each(|(row_a, row_b, beta_i)| {
|
|
||||
// // a * s
|
|
||||
// let mut sa = row_a.clone();
|
|
||||
// nttop.forward(&mut sa);
|
|
||||
// modop.elwise_mul_mut(&mut sa, &sk_poly_ideal_eval);
|
|
||||
// nttop.backward(&mut sa);
|
|
||||
|
|
||||
// // b - a*s
|
|
||||
// let mut out = sa;
|
|
||||
// modop.elwise_neg_mut(&mut out);
|
|
||||
// modop.elwise_add_mut(&mut out, row_b);
|
|
||||
|
|
||||
// // beta * u
|
|
||||
// let mut expected = u_main_poly.clone();
|
|
||||
// modop.elwise_scalar_mul_mut(&mut expected, beta_i);
|
|
||||
// assert_eq!(expected, out);
|
|
||||
// });
|
|
||||
// }
|
|
||||
|
|
||||
// RLWE(0) = main_a * s + e = \sum main_a*s_i + e_i
|
|
||||
let rlwe_to_switch = {
|
|
||||
let mut sum = vec![0u64; ring_size];
|
|
||||
client_secrets.iter().for_each(|sk| {
|
|
||||
let sk_poly = Vec::<u64>::try_convert_from(sk.as_slice(), &q);
|
|
||||
let mut sk_poly_eval = sk_poly.clone();
|
|
||||
nttop.forward(sk_poly_eval.as_mut_slice());
|
|
||||
|
|
||||
// a * s
|
|
||||
let mut rlwe = main_a.clone();
|
|
||||
nttop.forward(&mut rlwe);
|
|
||||
modop.elwise_mul_mut(rlwe.as_mut_slice(), &sk_poly_eval);
|
|
||||
nttop.backward(&mut rlwe);
|
|
||||
// a * s + e
|
|
||||
let mut error = vec![0u64; ring_size];
|
|
||||
RandomFillGaussianInModulus::random_fill(&mut rng, &q, &mut error);
|
|
||||
modop.elwise_add_mut(&mut rlwe, &error);
|
|
||||
|
|
||||
modop.elwise_add_mut(&mut sum, &rlwe);
|
|
||||
});
|
|
||||
sum
|
|
||||
};
|
|
||||
// {
|
|
||||
// let mut tmp = main_a.clone();
|
|
||||
// nttop.forward(&mut tmp);
|
|
||||
// modop.elwise_mul_mut(&mut tmp, &sk_poly_ideal_eval);
|
|
||||
// nttop.backward(&mut tmp);
|
|
||||
// assert_eq!(&rlwe_to_switch, &tmp);
|
|
||||
// }
|
|
||||
|
|
||||
// Key switch \sum decomp<RLWE(0)> * KSK(i)
|
|
||||
let mut decomp_rlwe = vec![vec![0u64; ring_size]; decomposer.decomposition_count()];
|
|
||||
rlwe_to_switch.iter().enumerate().for_each(|(ri, el)| {
|
|
||||
decomposer
|
|
||||
.decompose_iter(el)
|
|
||||
.enumerate()
|
|
||||
.for_each(|(j, d_el)| {
|
|
||||
decomp_rlwe[j][ri] = d_el;
|
|
||||
});
|
|
||||
});
|
|
||||
|
|
||||
// put ksk_u and decomp<RLWE(main_a*s_ideal + e)> in fourier domain
|
|
||||
decomp_rlwe
|
|
||||
.iter_mut()
|
|
||||
.for_each(|r| nttop.forward(r.as_mut_slice()));
|
|
||||
party0_ksk_u
|
|
||||
.iter_mut()
|
|
||||
.for_each(|r| nttop.forward(r.as_mut_slice()));
|
|
||||
|
|
||||
let (ksk_u_a, ksk_u_b) = party0_ksk_u.split_at(decomposer.decomposition_count());
|
|
||||
let mut rlwe_main_m_partb_eval = vec![vec![0u64; ring_size]; 2];
|
|
||||
izip!(decomp_rlwe.iter(), ksk_u_a.iter(), ksk_u_b.iter()).for_each(|(o, a, b)| {
|
|
||||
// A part
|
|
||||
// rlwe[0] += o*a
|
|
||||
izip!(rlwe_main_m_partb_eval[0].iter_mut(), o.iter(), a.iter()).for_each(
|
|
||||
|(r, o, a)| {
|
|
||||
*r = modop.add(r, &modop.mul(o, a));
|
|
||||
},
|
|
||||
);
|
|
||||
|
|
||||
// B part
|
|
||||
// rlwe[1] += o*b
|
|
||||
izip!(rlwe_main_m_partb_eval[1].iter_mut(), o.iter(), b.iter()).for_each(
|
|
||||
|(r, o, b)| {
|
|
||||
*r = modop.add(r, &modop.mul(o, b));
|
|
||||
},
|
|
||||
);
|
|
||||
});
|
|
||||
|
|
||||
// construct RLWE_{s_{ideal}}(-sm)
|
|
||||
nttop.forward(rlwe_main_m_parta.as_mut_slice());
|
|
||||
modop.elwise_add_mut(&mut rlwe_main_m_partb_eval[0], &rlwe_main_m_parta);
|
|
||||
let rlwe_main_m_eval = rlwe_main_m_partb_eval;
|
|
||||
|
|
||||
// decrypt RLWE_{s_{ideal}}(m) and check
|
|
||||
let mut neg_s_m_main_out = rlwe_main_m_eval[0].clone();
|
|
||||
modop.elwise_mul_mut(&mut neg_s_m_main_out, &sk_poly_ideal_eval);
|
|
||||
modop.elwise_neg_mut(&mut neg_s_m_main_out);
|
|
||||
modop.elwise_add_mut(&mut neg_s_m_main_out, &rlwe_main_m_eval[1]);
|
|
||||
nttop.backward(&mut neg_s_m_main_out);
|
|
||||
|
|
||||
let mut neg_s_main_m = main_m.clone();
|
|
||||
nttop.forward(&mut neg_s_main_m);
|
|
||||
modop.elwise_mul_mut(&mut neg_s_main_m, &sk_poly_ideal_eval);
|
|
||||
modop.elwise_neg_mut(&mut neg_s_main_m);
|
|
||||
nttop.backward(&mut neg_s_main_m);
|
|
||||
|
|
||||
let mut diff = neg_s_m_main_out.clone();
|
|
||||
modop.elwise_sub_mut(&mut diff, &neg_s_main_m);
|
|
||||
|
|
||||
let mut stat = Stats::new();
|
|
||||
stat.add_more(&Vec::<i64>::try_convert_from(&diff, &q));
|
|
||||
println!("Log2 Std: {}", stat.std_dev().abs().log2());
|
|
||||
}
|
|
||||
}
|
|
||||
|
// #[cfg(test)]
|
||||
|
// mod tests {
|
||||
|
// use itertools::{izip, Itertools};
|
||||
|
// use num_traits::zero;
|
||||
|
// use rand::{thread_rng, Rng};
|
||||
|
|
||||
|
// use crate::{
|
||||
|
// bool::keys::ClientKey,
|
||||
|
// ntt,
|
||||
|
// random::{
|
||||
|
// DefaultSecureRng, RandomFill, RandomFillGaussianInModulus,
|
||||
|
// RandomFillUniformInModulus, },
|
||||
|
// utils::{
|
||||
|
// fill_random_ternary_secret_with_hamming_weight, generate_prime,
|
||||
|
// Stats, TryConvertFrom1, },
|
||||
|
// ArithmeticOps, Decomposer, DefaultDecomposer, ModInit, ModularOpsU64,
|
||||
|
// Ntt, NttBackendU64, NttInit, VectorOps,
|
||||
|
// };
|
||||
|
|
||||
|
// #[test]
|
||||
|
// fn non_interactive_multi_party() {
|
||||
|
// let logq = 56;
|
||||
|
// let ring_size = 1usize << 11;
|
||||
|
// let q = generate_prime(logq, 2 * ring_size as u64, 1 <<
|
||||
|
// logq).unwrap(); let logb = 1;
|
||||
|
// let d = 56;
|
||||
|
// let decomposer = DefaultDecomposer::new(q, logb, d);
|
||||
|
// let gadget_vec = decomposer.gadget_vector();
|
||||
|
// let mut rng = DefaultSecureRng::new();
|
||||
|
|
||||
|
// let modop = ModularOpsU64::new(q);
|
||||
|
// let nttop = NttBackendU64::new(&q, ring_size);
|
||||
|
|
||||
|
// let no_of_parties = 16;
|
||||
|
// let client_secrets = (0..no_of_parties)
|
||||
|
// .into_iter()
|
||||
|
// .map(|_| {
|
||||
|
// let mut sk = vec![0i64; ring_size];
|
||||
|
// fill_random_ternary_secret_with_hamming_weight(&mut sk,
|
||||
|
// ring_size >> 1, &mut rng); sk
|
||||
|
// })
|
||||
|
// .collect_vec();
|
||||
|
|
||||
|
// let mut s_ideal = vec![0i64; ring_size];
|
||||
|
// client_secrets.iter().for_each(|s| {
|
||||
|
// izip!(s_ideal.iter_mut(), s.iter()).for_each(|(add_to, v)| {
|
||||
|
// *add_to = *add_to + *v;
|
||||
|
// });
|
||||
|
// });
|
||||
|
|
||||
|
// let sk_poly_ideal = Vec::<u64>::try_convert_from(s_ideal.as_slice(),
|
||||
|
// &q); let mut sk_poly_ideal_eval = sk_poly_ideal.clone();
|
||||
|
// nttop.forward(&mut sk_poly_ideal_eval);
|
||||
|
|
||||
|
// let mut ksk_seed = [0u8; 32];
|
||||
|
// rng.fill_bytes(&mut ksk_seed);
|
||||
|
|
||||
|
// // zero encryptions for each party for ksk(u)
|
||||
|
// let client_zero_encs = {
|
||||
|
// client_secrets
|
||||
|
// .iter()
|
||||
|
// .map(|sk| {
|
||||
|
// let sk_poly = Vec::<u64>::try_convert_from(sk.as_slice(),
|
||||
|
// &q); let mut sk_poly_eval = sk_poly.clone();
|
||||
|
// nttop.forward(sk_poly_eval.as_mut_slice());
|
||||
|
|
||||
|
// let mut zero_encs =
|
||||
|
// vec![vec![0u64; ring_size];
|
||||
|
// decomposer.decomposition_count()]; let mut ksk_prng =
|
||||
|
// DefaultSecureRng::new_seeded(ksk_seed);
|
||||
|
// zero_encs.iter_mut().for_each(|out| {
|
||||
|
// RandomFillUniformInModulus::random_fill( &mut
|
||||
|
// ksk_prng, &q,
|
||||
|
// out.as_mut_slice(),
|
||||
|
// );
|
||||
|
// nttop.forward(out.as_mut_slice());
|
||||
|
// modop.elwise_mul_mut(out.as_mut_slice(),
|
||||
|
// &sk_poly_eval); nttop.backward(out.as_mut_slice());
|
||||
|
|
||||
|
// let mut error = vec![0u64; ring_size];
|
||||
|
// RandomFillGaussianInModulus::random_fill(&mut rng,
|
||||
|
// &q, &mut error);
|
||||
|
|
||||
|
// modop.elwise_add_mut(out.as_mut_slice(), &error);
|
||||
|
// });
|
||||
|
// zero_encs
|
||||
|
// })
|
||||
|
// .collect_vec()
|
||||
|
// };
|
||||
|
|
||||
|
// // main values
|
||||
|
// let main_a = {
|
||||
|
// let mut a = vec![0u64; ring_size];
|
||||
|
// RandomFillUniformInModulus::random_fill(&mut rng, &q, &mut a);
|
||||
|
// a
|
||||
|
// };
|
||||
|
// let main_m = {
|
||||
|
// let mut main_m = vec![0u64; ring_size];
|
||||
|
// RandomFillUniformInModulus::random_fill(&mut rng, &q, &mut
|
||||
|
// main_m); main_m
|
||||
|
// };
|
||||
|
|
||||
|
// let mut main_u = vec![0i64; ring_size];
|
||||
|
// fill_random_ternary_secret_with_hamming_weight(&mut main_u, ring_size
|
||||
|
// >> 1, &mut rng); let u_main_poly =
|
||||
|
// Vec::<u64>::try_convert_from(main_u.as_slice(), &q); let mut
|
||||
|
// u_main_poly_eval = u_main_poly.clone(); nttop.
|
||||
|
// forward(u_main_poly_eval.as_mut_slice());
|
||||
|
|
||||
|
// // party 0
|
||||
|
// let (mut party0_ksk_u, mut rlwe_main_m_parta) = {
|
||||
|
// // party 0's secret
|
||||
|
// let sk = client_secrets[0].clone();
|
||||
|
// let sk_poly = Vec::<u64>::try_convert_from(sk.as_slice(), &q);
|
||||
|
// let mut sk_poly_eval = sk_poly.clone();
|
||||
|
// nttop.forward(sk_poly_eval.as_mut_slice());
|
||||
|
|
||||
|
// // `main_a*u + main_m` with ephemeral key u
|
||||
|
// let mut rlwe_main_m = main_a.clone();
|
||||
|
// nttop.forward(&mut rlwe_main_m);
|
||||
|
// modop.elwise_mul_mut(&mut rlwe_main_m, &u_main_poly_eval);
|
||||
|
// nttop.backward(&mut rlwe_main_m);
|
||||
|
// let mut error = vec![0u64; ring_size];
|
||||
|
// RandomFillGaussianInModulus::random_fill(&mut rng, &q, &mut
|
||||
|
// error); modop.elwise_add_mut(&mut rlwe_main_m, &error);
|
||||
|
// modop.elwise_add_mut(&mut rlwe_main_m, &main_m);
|
||||
|
|
||||
|
// // Generate KSK(u)
|
||||
|
// let mut ksk_prng = DefaultSecureRng::new_seeded(ksk_seed);
|
||||
|
// let mut ksk_u = vec![vec![0u64; ring_size]; 2 *
|
||||
|
// decomposer.decomposition_count()]; let (ksk_u_a, ksk_u_b) =
|
||||
|
// ksk_u.split_at_mut(decomposer.decomposition_count());
|
||||
|
// izip!(ksk_u_b.iter_mut(), ksk_u_a.iter_mut(), gadget_vec.iter()).for_each( |(row_b, row_a, beta_i)| {
|
||||
|
// // sample a
|
||||
|
// RandomFillUniformInModulus::random_fill(&mut ksk_prng,
|
||||
|
// &q, row_a.as_mut());
|
||||
|
|
||||
|
// // s_i * a
|
||||
|
// let mut s_i_a = row_a.clone();
|
||||
|
// nttop.forward(&mut s_i_a);
|
||||
|
// modop.elwise_mul_mut(&mut s_i_a, &sk_poly_eval);
|
||||
|
// nttop.backward(&mut s_i_a);
|
||||
|
|
||||
|
// // \beta * u
|
||||
|
// let mut beta_u = u_main_poly.clone();
|
||||
|
// modop.elwise_scalar_mul_mut(beta_u.as_mut_slice(),
|
||||
|
// beta_i);
|
||||
|
|
||||
|
// // e
|
||||
|
// RandomFillGaussianInModulus::random_fill(&mut rng, &q,
|
||||
|
// row_b.as_mut_slice()); // e + \beta * u
|
||||
|
// modop.elwise_add_mut(row_b.as_mut_slice(), &beta_u);
|
||||
|
|
||||
|
// // b = e + \beta * u + a * s_i
|
||||
|
// modop.elwise_add_mut(row_b.as_mut_slice(), &s_i_a);
|
||||
|
// },
|
||||
|
// );
|
||||
|
|
||||
|
// // send ksk u from s_0 to s_{ideal}
|
||||
|
// ksk_u_b.iter_mut().enumerate().for_each(|(index, out_b)| {
|
||||
|
// // note: skip zero encryption of party 0
|
||||
|
// client_zero_encs.iter().skip(1).for_each(|encs| {
|
||||
|
// modop.elwise_add_mut(out_b, &encs[index]);
|
||||
|
// });
|
||||
|
// });
|
||||
|
|
||||
|
// // // put ksk in fourier domain
|
||||
|
// // ksk_u
|
||||
|
// // .iter_mut()
|
||||
|
// // .for_each(|r| nttop.forward(r.as_mut_slice()));
|
||||
|
// (ksk_u, rlwe_main_m)
|
||||
|
// };
|
||||
|
|
||||
|
// // Check ksk_u is correct
|
||||
|
// // {
|
||||
|
// // let (ksk_a, ksk_b) =
|
||||
|
// // party0_ksk_u.split_at_mut(decomposer.decomposition_count());
|
||||
|
// // izip!(
|
||||
|
// // ksk_a.iter(),
|
||||
|
// // ksk_b.iter(),
|
||||
|
// // decomposer.gadget_vector().iter()
|
||||
|
// // )
|
||||
|
// // .for_each(|(row_a, row_b, beta_i)| {
|
||||
|
// // // a * s
|
||||
|
// // let mut sa = row_a.clone();
|
||||
|
// // nttop.forward(&mut sa);
|
||||
|
// // modop.elwise_mul_mut(&mut sa, &sk_poly_ideal_eval);
|
||||
|
// // nttop.backward(&mut sa);
|
||||
|
|
||||
|
// // // b - a*s
|
||||
|
// // let mut out = sa;
|
||||
|
// // modop.elwise_neg_mut(&mut out);
|
||||
|
// // modop.elwise_add_mut(&mut out, row_b);
|
||||
|
|
||||
|
// // // beta * u
|
||||
|
// // let mut expected = u_main_poly.clone();
|
||||
|
// // modop.elwise_scalar_mul_mut(&mut expected, beta_i);
|
||||
|
// // assert_eq!(expected, out);
|
||||
|
// // });
|
||||
|
// // }
|
||||
|
|
||||
|
// // RLWE(0) = main_a * s + e = \sum main_a*s_i + e_i
|
||||
|
// let rlwe_to_switch = {
|
||||
|
// let mut sum = vec![0u64; ring_size];
|
||||
|
// client_secrets.iter().for_each(|sk| {
|
||||
|
// let sk_poly = Vec::<u64>::try_convert_from(sk.as_slice(),
|
||||
|
// &q); let mut sk_poly_eval = sk_poly.clone();
|
||||
|
// nttop.forward(sk_poly_eval.as_mut_slice());
|
||||
|
|
||||
|
// // a * s
|
||||
|
// let mut rlwe = main_a.clone();
|
||||
|
// nttop.forward(&mut rlwe);
|
||||
|
// modop.elwise_mul_mut(rlwe.as_mut_slice(), &sk_poly_eval);
|
||||
|
// nttop.backward(&mut rlwe);
|
||||
|
// // a * s + e
|
||||
|
// let mut error = vec![0u64; ring_size];
|
||||
|
// RandomFillGaussianInModulus::random_fill(&mut rng, &q, &mut
|
||||
|
// error); modop.elwise_add_mut(&mut rlwe, &error);
|
||||
|
|
||||
|
// modop.elwise_add_mut(&mut sum, &rlwe);
|
||||
|
// });
|
||||
|
// sum
|
||||
|
// };
|
||||
|
// // {
|
||||
|
// // let mut tmp = main_a.clone();
|
||||
|
// // nttop.forward(&mut tmp);
|
||||
|
// // modop.elwise_mul_mut(&mut tmp, &sk_poly_ideal_eval);
|
||||
|
// // nttop.backward(&mut tmp);
|
||||
|
// // assert_eq!(&rlwe_to_switch, &tmp);
|
||||
|
// // }
|
||||
|
|
||||
|
// // Key switch \sum decomp<RLWE(0)> * KSK(i)
|
||||
|
// let mut decomp_rlwe = vec![vec![0u64; ring_size];
|
||||
|
// decomposer.decomposition_count()]; rlwe_to_switch.iter().enumerate().
|
||||
|
// for_each(|(ri, el)| { decomposer
|
||||
|
// .decompose_iter(el)
|
||||
|
// .enumerate()
|
||||
|
// .for_each(|(j, d_el)| {
|
||||
|
// decomp_rlwe[j][ri] = d_el;
|
||||
|
// });
|
||||
|
// });
|
||||
|
|
||||
|
// // put ksk_u and decomp<RLWE(main_a*s_ideal + e)> in fourier domain
|
||||
|
// decomp_rlwe
|
||||
|
// .iter_mut()
|
||||
|
// .for_each(|r| nttop.forward(r.as_mut_slice()));
|
||||
|
// party0_ksk_u
|
||||
|
// .iter_mut()
|
||||
|
// .for_each(|r| nttop.forward(r.as_mut_slice()));
|
||||
|
|
||||
|
// let (ksk_u_a, ksk_u_b) =
|
||||
|
// party0_ksk_u.split_at(decomposer.decomposition_count()); let mut
|
||||
|
// rlwe_main_m_partb_eval = vec![vec![0u64; ring_size]; 2]; izip!
|
||||
|
// (decomp_rlwe.iter(), ksk_u_a.iter(), ksk_u_b.iter()).for_each(|(o, a, b)| {
|
||||
|
// // A part
|
||||
|
// // rlwe[0] += o*a
|
||||
|
// izip!(rlwe_main_m_partb_eval[0].iter_mut(), o.iter(),
|
||||
|
// a.iter()).for_each( |(r, o, a)| {
|
||||
|
// *r = modop.add(r, &modop.mul(o, a));
|
||||
|
// },
|
||||
|
// );
|
||||
|
|
||||
|
// // B part
|
||||
|
// // rlwe[1] += o*b
|
||||
|
// izip!(rlwe_main_m_partb_eval[1].iter_mut(), o.iter(),
|
||||
|
// b.iter()).for_each( |(r, o, b)| {
|
||||
|
// *r = modop.add(r, &modop.mul(o, b));
|
||||
|
// },
|
||||
|
// );
|
||||
|
// });
|
||||
|
|
||||
|
// // construct RLWE_{s_{ideal}}(-sm)
|
||||
|
// nttop.forward(rlwe_main_m_parta.as_mut_slice());
|
||||
|
// modop.elwise_add_mut(&mut rlwe_main_m_partb_eval[0],
|
||||
|
// &rlwe_main_m_parta); let rlwe_main_m_eval = rlwe_main_m_partb_eval;
|
||||
|
|
||||
|
// // decrypt RLWE_{s_{ideal}}(m) and check
|
||||
|
// let mut neg_s_m_main_out = rlwe_main_m_eval[0].clone();
|
||||
|
// modop.elwise_mul_mut(&mut neg_s_m_main_out, &sk_poly_ideal_eval);
|
||||
|
// modop.elwise_neg_mut(&mut neg_s_m_main_out);
|
||||
|
// modop.elwise_add_mut(&mut neg_s_m_main_out, &rlwe_main_m_eval[1]);
|
||||
|
// nttop.backward(&mut neg_s_m_main_out);
|
||||
|
|
||||
|
// let mut neg_s_main_m = main_m.clone();
|
||||
|
// nttop.forward(&mut neg_s_main_m);
|
||||
|
// modop.elwise_mul_mut(&mut neg_s_main_m, &sk_poly_ideal_eval);
|
||||
|
// modop.elwise_neg_mut(&mut neg_s_main_m);
|
||||
|
// nttop.backward(&mut neg_s_main_m);
|
||||
|
|
||||
|
// let mut diff = neg_s_m_main_out.clone();
|
||||
|
// modop.elwise_sub_mut(&mut diff, &neg_s_main_m);
|
||||
|
|
||||
|
// let mut stat = Stats::new();
|
||||
|
// stat.add_more(&Vec::<i64>::try_convert_from(&diff, &q));
|
||||
|
// println!("Log2 Std: {}", stat.std_dev().abs().log2());
|
||||
|
// }
|
||||
|
// }
|