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@ -331,7 +331,7 @@ impl Point { |
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r
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}
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pub fn equals(&self, p: Point) -> bool {
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pub fn equals(&self, p: &Point) -> bool {
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if self.x == p.x && self.y == p.y {
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return true;
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}
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@ -415,7 +415,7 @@ impl Point { |
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pub fn in_subgroup(&self) -> bool {
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let should_be_zero = self.mul_scalar(&SUBORDER);
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should_be_zero.equals({
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Point { x: Fr::zero(), y: Fr::one() }
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&O
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})
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}
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@ -607,7 +607,7 @@ impl PrivateKey { |
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Ok((r, s))
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}
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pub fn decrypt_elgamal(&self, encrypted_point: ElGamalEncryption) -> Point {
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pub fn decrypt_elgamal(&self, encrypted_point: &ElGamalEncryption) -> Point {
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// Make sure inputs aren't bad (i imagine this check could be skipped for performance reasons, but it seems a sanity check here would be helpful)
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assert!(encrypted_point.c1.on_curve(), "Error: C1 is not on the curve!");
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assert!(encrypted_point.c1.in_subgroup(), "Error: C1 is not in the subgroup!");
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@ -654,7 +654,7 @@ pub fn verify_schnorr(pk: Point, m: BigInt, r: Point, s: BigInt) -> Result |
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let pk_h = pk.mul_scalar(&h);
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let right = r.add(&pk_h);
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Ok(sg.equals(right))
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Ok(sg.equals(&right))
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}
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pub fn new_key() -> PrivateKey {
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@ -680,7 +680,7 @@ pub fn verify(pk: Point, sig: Signature, msg: BigInt) -> bool { |
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let r = sig
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.r_b8
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.add(&pk.mul_scalar(&(8.to_bigint().unwrap() * hm_b)));
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l.equals(r)
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l.equals(&r)
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}
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@ -856,7 +856,7 @@ mod tests { |
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some_point_x_inverse.sub_assign(&some_point.x);
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// assert_eq!(some_point_x_inverse, some_point.x.inverse().unwrap());
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assert!(some_point.equals(
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some_point.add(&another_point).add(
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&some_point.add(&another_point).add(
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&another_point.neg())
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));
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@ -870,7 +870,7 @@ mod tests { |
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&BigInt::parse_bytes(b"ABCDEF123456789", 16).unwrap(),
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&some_point
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);
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let some_point_encrypted_decrypted = some_privkey.decrypt_elgamal(some_point_encrypted);
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let some_point_encrypted_decrypted = some_privkey.decrypt_elgamal(&some_point_encrypted);
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assert_eq!(some_point.x, some_point_encrypted_decrypted.x);
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assert_eq!(some_point.y, some_point_encrypted_decrypted.y);
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