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55
crypto/multiexp/src/lib.rs
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55
crypto/multiexp/src/lib.rs
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use ff::PrimeField;
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use group::{Group, GroupEncoding, ScalarMul};
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// An implementation of Straus, with a extremely minimal API that lets us add other algorithms in
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// the future. Takes in a list of scalars and points with a boolean for if the scalars are little
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// endian encoded or not
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pub fn multiexp_vartime<F: PrimeField, G: Group + GroupEncoding + ScalarMul<F>>(
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scalars: &[F],
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points: &[G],
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little: bool
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) -> G {
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let mut tables = vec![];
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// dalek uses 8 in their impl, along with a carry scheme where values are [-8, 8)
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// Moving to a similar system here did save a marginal amount, yet not one significant enough for
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// its pain (as some fields do have scalars which can have their top bit set, a scenario dalek
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// assumes is never true)
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tables.resize(points.len(), [G::identity(); 16]);
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for p in 0 .. points.len() {
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let mut accum = G::identity();
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for i in 1 .. 16 {
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accum += points[p];
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tables[p][i] = accum;
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}
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}
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let mut nibbles = vec![];
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nibbles.resize(scalars.len(), vec![]);
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for s in 0 .. scalars.len() {
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let mut repr = scalars[s].to_repr();
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let bytes = repr.as_mut();
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if !little {
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bytes.reverse();
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}
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nibbles[s].resize(bytes.len() * 2, 0);
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for i in 0 .. bytes.len() {
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nibbles[s][i * 2] = bytes[i] & 0b1111;
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nibbles[s][(i * 2) + 1] = (bytes[i] >> 4) & 0b1111;
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}
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}
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let mut res = G::identity();
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for b in (0 .. nibbles[0].len()).rev() {
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for _ in 0 .. 4 {
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res = res.double();
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}
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for s in 0 .. scalars.len() {
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if nibbles[s][b] != 0 {
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res += tables[s][nibbles[s][b] as usize];
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}
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}
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}
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res
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}
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