2019-01-07 11:33:07 +01:00
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// Copyright 2015-2019 Parity Technologies (UK) Ltd.
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// This file is part of Parity Ethereum.
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2017-03-02 12:27:41 +01:00
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2019-01-07 11:33:07 +01:00
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// Parity Ethereum is free software: you can redistribute it and/or modify
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2017-03-02 12:27:41 +01:00
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// it under the terms of the GNU General Public License as published by
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// the Free Software Foundation, either version 3 of the License, or
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// (at your option) any later version.
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2019-01-07 11:33:07 +01:00
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// Parity Ethereum is distributed in the hope that it will be useful,
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2017-03-02 12:27:41 +01:00
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// but WITHOUT ANY WARRANTY; without even the implied warranty of
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// MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
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// GNU General Public License for more details.
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// You should have received a copy of the GNU General Public License
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2019-01-07 11:33:07 +01:00
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// along with Parity Ethereum. If not, see <http://www.gnu.org/licenses/>.
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2017-03-02 12:27:41 +01:00
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use super::{SECP256K1, Public, Secret, Error};
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use secp256k1::key;
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2017-04-08 11:26:16 +02:00
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use secp256k1::constants::{GENERATOR_X, GENERATOR_Y, CURVE_ORDER};
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2019-06-03 15:36:21 +02:00
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use ethereum_types::{BigEndianHash as _, U256, H256};
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2017-03-02 12:27:41 +01:00
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2017-07-14 20:40:28 +02:00
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/// Whether the public key is valid.
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pub fn public_is_valid(public: &Public) -> bool {
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to_secp256k1_public(public).ok()
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.map_or(false, |p| p.is_valid())
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}
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2017-03-02 12:27:41 +01:00
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/// Inplace multiply public key by secret key (EC point * scalar)
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pub fn public_mul_secret(public: &mut Public, secret: &Secret) -> Result<(), Error> {
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let key_secret = secret.to_secp256k1_secret()?;
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let mut key_public = to_secp256k1_public(public)?;
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key_public.mul_assign(&SECP256K1, &key_secret)?;
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set_public(public, &key_public);
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Ok(())
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}
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/// Inplace add one public key to another (EC point + EC point)
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pub fn public_add(public: &mut Public, other: &Public) -> Result<(), Error> {
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let mut key_public = to_secp256k1_public(public)?;
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let other_public = to_secp256k1_public(other)?;
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key_public.add_assign(&SECP256K1, &other_public)?;
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set_public(public, &key_public);
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Ok(())
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}
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2017-03-13 12:54:56 +01:00
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/// Inplace sub one public key from another (EC point - EC point)
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pub fn public_sub(public: &mut Public, other: &Public) -> Result<(), Error> {
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let mut key_neg_other = to_secp256k1_public(other)?;
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key_neg_other.mul_assign(&SECP256K1, &key::MINUS_ONE_KEY)?;
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let mut key_public = to_secp256k1_public(public)?;
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key_public.add_assign(&SECP256K1, &key_neg_other)?;
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set_public(public, &key_public);
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Ok(())
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}
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2017-04-08 11:26:16 +02:00
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/// Replace public key with its negation (EC point = - EC point)
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pub fn public_negate(public: &mut Public) -> Result<(), Error> {
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let mut key_public = to_secp256k1_public(public)?;
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key_public.mul_assign(&SECP256K1, &key::MINUS_ONE_KEY)?;
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set_public(public, &key_public);
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Ok(())
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}
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2017-03-02 12:27:41 +01:00
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/// Return base point of secp256k1
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pub fn generation_point() -> Public {
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let mut public_sec_raw = [0u8; 65];
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public_sec_raw[0] = 4;
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public_sec_raw[1..33].copy_from_slice(&GENERATOR_X);
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public_sec_raw[33..65].copy_from_slice(&GENERATOR_Y);
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let public_key = key::PublicKey::from_slice(&SECP256K1, &public_sec_raw)
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.expect("constructing using predefined constants; qed");
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let mut public = Public::default();
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set_public(&mut public, &public_key);
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public
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}
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2017-04-08 11:26:16 +02:00
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/// Return secp256k1 elliptic curve order
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pub fn curve_order() -> U256 {
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H256::from_slice(&CURVE_ORDER).into_uint()
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2017-04-08 11:26:16 +02:00
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}
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2017-03-02 12:27:41 +01:00
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fn to_secp256k1_public(public: &Public) -> Result<key::PublicKey, Error> {
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let public_data = {
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let mut temp = [4u8; 65];
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(&mut temp[1..65]).copy_from_slice(&public[0..64]);
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temp
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};
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Ok(key::PublicKey::from_slice(&SECP256K1, &public_data)?)
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}
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fn set_public(public: &mut Public, key_public: &key::PublicKey) {
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let key_public_serialized = key_public.serialize_vec(&SECP256K1, false);
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2019-06-03 15:36:21 +02:00
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public.as_bytes_mut().copy_from_slice(&key_public_serialized[1..65]);
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2017-03-02 12:27:41 +01:00
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}
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2017-03-13 12:54:56 +01:00
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#[cfg(test)]
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mod tests {
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use super::super::{Random, Generator};
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use super::{public_add, public_sub};
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#[test]
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fn public_addition_is_commutative() {
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let public1 = Random.generate().unwrap().public().clone();
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let public2 = Random.generate().unwrap().public().clone();
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let mut left = public1.clone();
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public_add(&mut left, &public2).unwrap();
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let mut right = public2.clone();
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public_add(&mut right, &public1).unwrap();
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assert_eq!(left, right);
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}
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#[test]
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fn public_addition_is_reversible_with_subtraction() {
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let public1 = Random.generate().unwrap().public().clone();
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let public2 = Random.generate().unwrap().public().clone();
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let mut sum = public1.clone();
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public_add(&mut sum, &public2).unwrap();
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public_sub(&mut sum, &public2).unwrap();
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assert_eq!(sum, public1);
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}
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}
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