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use num_traits::{ConstZero, FromPrimitive, PrimInt};
use crate::{backend::Modulus, decomposer::Decomposer};
#[derive(Clone, PartialEq)]
pub(crate) struct BoolParameters<El> {
rlwe_q: CiphertextModulus<El>,
lwe_q: CiphertextModulus<El>,
br_q: usize,
rlwe_n: PolynomialSize,
lwe_n: LweDimension,
lwe_decomposer_base: DecompostionLogBase,
lwe_decomposer_count: DecompositionCount,
rlrg_decomposer_base: DecompostionLogBase,
/// RLWE x RGSW decomposition count for (part A, part B)
rlrg_decomposer_count: (DecompositionCount, DecompositionCount),
rgrg_decomposer_base: DecompostionLogBase,
/// RGSW x RGSW decomposition count for (part A, part B)
rgrg_decomposer_count: (DecompositionCount, DecompositionCount),
auto_decomposer_base: DecompostionLogBase,
auto_decomposer_count: DecompositionCount,
g: usize,
w: usize,
}
impl<El> BoolParameters<El> {
pub(crate) fn rlwe_q(&self) -> &CiphertextModulus<El> {
&self.rlwe_q
}
pub(crate) fn lwe_q(&self) -> &CiphertextModulus<El> {
&self.lwe_q
}
pub(crate) fn br_q(&self) -> &usize {
&self.br_q
}
pub(crate) fn rlwe_n(&self) -> &PolynomialSize {
&self.rlwe_n
}
pub(crate) fn lwe_n(&self) -> &LweDimension {
&self.lwe_n
}
pub(crate) fn g(&self) -> usize {
self.g
}
pub(crate) fn w(&self) -> usize {
self.w
}
pub(crate) fn rlwe_rgsw_decomposition_base(&self) -> DecompostionLogBase {
self.rlrg_decomposer_base
}
pub(crate) fn rlwe_rgsw_decomposition_count(&self) -> (DecompositionCount, DecompositionCount) {
self.rlrg_decomposer_count
}
pub(crate) fn rgsw_rgsw_decomposition_base(&self) -> DecompostionLogBase {
self.rgrg_decomposer_base
}
pub(crate) fn rgsw_rgsw_decomposition_count(&self) -> (DecompositionCount, DecompositionCount) {
self.rgrg_decomposer_count
}
pub(crate) fn auto_decomposition_base(&self) -> DecompostionLogBase {
self.auto_decomposer_base
}
pub(crate) fn auto_decomposition_count(&self) -> DecompositionCount {
self.auto_decomposer_count
}
pub(crate) fn lwe_decomposition_base(&self) -> DecompostionLogBase {
self.lwe_decomposer_base
}
pub(crate) fn lwe_decomposition_count(&self) -> DecompositionCount {
self.lwe_decomposer_count
}
pub(crate) fn rgsw_rgsw_decomposer<D: Decomposer<Element = El>>(&self) -> (D, D)
where
El: Copy,
{
(
// A
D::new(
self.rlwe_q.0,
self.rgrg_decomposer_base.0,
self.rgrg_decomposer_count.0 .0,
),
// B
D::new(
self.rlwe_q.0,
self.rgrg_decomposer_base.0,
self.rgrg_decomposer_count.1 .0,
),
)
}
pub(crate) fn auto_decomposer<D: Decomposer<Element = El>>(&self) -> D
where
El: Copy,
{
D::new(
self.rlwe_q.0,
self.auto_decomposer_base.0,
self.auto_decomposer_count.0,
)
}
pub(crate) fn lwe_decomposer<D: Decomposer<Element = El>>(&self) -> D
where
El: Copy,
{
D::new(
self.lwe_q.0,
self.lwe_decomposer_base.0,
self.lwe_decomposer_count.0,
)
}
pub(crate) fn rlwe_rgsw_decomposer<D: Decomposer<Element = El>>(&self) -> (D, D)
where
El: Copy,
{
(
// A
D::new(
self.rlwe_q.0,
self.rlrg_decomposer_base.0,
self.rlrg_decomposer_count.0 .0,
),
// B
D::new(
self.rlwe_q.0,
self.rlrg_decomposer_base.0,
self.rlrg_decomposer_count.1 .0,
),
)
}
/// Returns dlogs of `g` for which auto keys are required as
/// per the parameter. Given that autos are required for [-g, g, g^2, ...,
/// g^w] function returns the following [0, 1, 2, ..., w] where `w` is
/// the window size. Note that although g^0 = 1, we use 0 for -g.
pub(crate) fn auto_element_dlogs(&self) -> Vec<usize> {
let mut els = vec![0];
(1..self.w + 1).into_iter().for_each(|e| {
els.push(e);
});
els
}
}
#[derive(Clone, Copy, PartialEq)]
pub(crate) struct DecompostionLogBase(pub(crate) usize);
impl AsRef<usize> for DecompostionLogBase {
fn as_ref(&self) -> &usize {
&self.0
}
}
#[derive(Clone, Copy, PartialEq)]
pub(crate) struct DecompositionCount(pub(crate) usize);
impl AsRef<usize> for DecompositionCount {
fn as_ref(&self) -> &usize {
&self.0
}
}
#[derive(Clone, Copy, PartialEq)]
pub(crate) struct LweDimension(pub(crate) usize);
#[derive(Clone, Copy, PartialEq)]
pub(crate) struct PolynomialSize(pub(crate) usize);
#[derive(Clone, Copy, PartialEq, Debug)]
/// T equals modulus when modulus is non-native. Otherwise T equals 0. bool is
/// true when modulus is native, false otherwise.
pub(crate) struct CiphertextModulus<T>(T, bool);
impl<T: ConstZero> CiphertextModulus<T> {
const fn new_native() -> Self {
// T::zero is stored only for convenience. It has no use when modulus
// is native. That is, either u128,u64,u32,u16
Self(T::ZERO, true)
}
const fn new_non_native(q: T) -> Self {
Self(q, false)
}
}
impl<T> CiphertextModulus<T>
where
T: PrimInt,
{
pub(crate) fn _bits() -> usize {
std::mem::size_of::<T>() as usize * 8
}
fn _native(&self) -> bool {
self.1
}
fn _half_q(&self) -> T {
if self._native() {
T::one() << (Self::_bits() - 1)
} else {
self.0 >> 1
}
}
fn _q(&self) -> Option<T> {
if self._native() {
None
} else {
Some(self.0)
}
}
}
impl<T> Modulus for CiphertextModulus<T>
where
T: PrimInt + FromPrimitive,
{
type Element = T;
fn is_native(&self) -> bool {
self._native()
}
fn largest_unsigned_value(&self) -> Self::Element {
if self._native() {
T::max_value()
} else {
self.0 - T::one()
}
}
fn neg_one(&self) -> Self::Element {
if self._native() {
T::max_value()
} else {
self.0 - T::one()
}
}
// fn signed_max(&self) -> Self::Element {}
// fn signed_min(&self) -> Self::Element {}
fn smallest_unsigned_value(&self) -> Self::Element {
T::zero()
}
fn map_element_to_i64(&self, v: &Self::Element) -> i64 {
if *v > self._half_q() {
-((self.largest_unsigned_value() - *v) + T::one())
.to_i64()
.unwrap()
} else {
v.to_i64().unwrap()
}
}
fn map_element_from_f64(&self, v: f64) -> Self::Element {
let v = v.round();
if v < 0.0 {
self.largest_unsigned_value() - T::from_f64(v.abs()).unwrap() + T::one()
} else {
T::from_f64(v.abs()).unwrap()
}
}
fn map_element_from_i64(&self, v: i64) -> Self::Element {
if v < 0 {
self.largest_unsigned_value() - T::from_i64(v.abs()).unwrap() + T::one()
} else {
T::from_i64(v.abs()).unwrap()
}
}
fn q(&self) -> Option<Self::Element> {
self._q()
}
fn q_as_f64(&self) -> Option<f64> {
if self._native() {
Some(T::max_value().to_f64().unwrap() + 1.0)
} else {
self.0.to_f64()
}
}
}
pub(crate) const SP_BOOL_PARAMS: BoolParameters<u64> = BoolParameters::<u64> {
rlwe_q: CiphertextModulus::new_non_native(268369921u64),
lwe_q: CiphertextModulus::new_non_native(1 << 16),
br_q: 1 << 10,
rlwe_n: PolynomialSize(1 << 10),
lwe_n: LweDimension(500),
lwe_decomposer_base: DecompostionLogBase(4),
lwe_decomposer_count: DecompositionCount(4),
rlrg_decomposer_base: DecompostionLogBase(7),
rlrg_decomposer_count: (DecompositionCount(4), DecompositionCount(4)),
rgrg_decomposer_base: DecompostionLogBase(7),
rgrg_decomposer_count: (DecompositionCount(4), DecompositionCount(4)),
auto_decomposer_base: DecompostionLogBase(7),
auto_decomposer_count: DecompositionCount(4),
g: 5,
w: 5,
};
pub(crate) const MP_BOOL_PARAMS: BoolParameters<u64> = BoolParameters::<u64> {
rlwe_q: CiphertextModulus::new_non_native(1152921504606830593),
lwe_q: CiphertextModulus::new_non_native(1 << 20),
br_q: 1 << 11,
rlwe_n: PolynomialSize(1 << 11),
lwe_n: LweDimension(500),
lwe_decomposer_base: DecompostionLogBase(4),
lwe_decomposer_count: DecompositionCount(5),
rlrg_decomposer_base: DecompostionLogBase(12),
rlrg_decomposer_count: (DecompositionCount(5), DecompositionCount(5)),
rgrg_decomposer_base: DecompostionLogBase(12),
rgrg_decomposer_count: (DecompositionCount(5), DecompositionCount(5)),
auto_decomposer_base: DecompostionLogBase(12),
auto_decomposer_count: DecompositionCount(5),
g: 5,
w: 10,
};
pub(crate) const SMALL_MP_BOOL_PARAMS: BoolParameters<u64> = BoolParameters::<u64> {
rlwe_q: CiphertextModulus::new_non_native(36028797018820609),
lwe_q: CiphertextModulus::new_non_native(1 << 20),
br_q: 1 << 11,
rlwe_n: PolynomialSize(1 << 11),
lwe_n: LweDimension(600),
lwe_decomposer_base: DecompostionLogBase(4),
lwe_decomposer_count: DecompositionCount(5),
rlrg_decomposer_base: DecompostionLogBase(11),
rlrg_decomposer_count: (DecompositionCount(2), DecompositionCount(1)),
rgrg_decomposer_base: DecompostionLogBase(11),
rgrg_decomposer_count: (DecompositionCount(5), DecompositionCount(4)),
auto_decomposer_base: DecompostionLogBase(11),
auto_decomposer_count: DecompositionCount(2),
g: 5,
w: 10,
};
#[cfg(test)]
mod tests {
use crate::utils::generate_prime;
#[test]
fn find_prime() {
let bits = 55;
let ring_size = 1 << 15;
let prime = generate_prime(bits, ring_size * 2, 1 << bits).unwrap();
dbg!(prime);
}
}