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BIP-374: treat challenge hash result e as scalar, bump to version 0.3.0
Note that the purpose of this change is primarily to improve clarity for implementers and consistency with existing BIPs like BIP-340 and BIP-327. Under the assumption that reaching a challenge hash with `e >= n` is negligible, the newly introduced test vectors in the next commit would also fail without the new rejection branch.
This commit is contained in:
@@ -11,7 +11,7 @@
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License: BSD-2-Clause
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License: BSD-2-Clause
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Discussion: https://gist.github.com/andrewtoth/df97c3260cc8d12f09d3855ee61322ea
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Discussion: https://gist.github.com/andrewtoth/df97c3260cc8d12f09d3855ee61322ea
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https://groups.google.com/g/bitcoindev/c/MezoKV5md7s
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https://groups.google.com/g/bitcoindev/c/MezoKV5md7s
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Version: 0.2.0
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Version: 0.3.0
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</pre>
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</pre>
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== Introduction ==
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== Introduction ==
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@@ -79,7 +79,7 @@ The algorithm ''GenerateProof(a, B, r, G, m)'' is defined as:
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* Fail if ''k = 0''.
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* Fail if ''k = 0''.
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* Let ''R<sub>1</sub> = k⋅G''.
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* Let ''R<sub>1</sub> = k⋅G''.
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* Let ''R<sub>2</sub> = k⋅B''.
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* Let ''R<sub>2</sub> = k⋅B''.
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* Let ''e = int(hash<sub>BIP0374/challenge</sub>(cbytes(A) || cbytes(B) || cbytes(C) || cbytes(G) || cbytes(R<sub>1</sub>) || cbytes(R<sub>2</sub>) || m'))''.
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* Let ''e = int(hash<sub>BIP0374/challenge</sub>(cbytes(A) || cbytes(B) || cbytes(C) || cbytes(G) || cbytes(R<sub>1</sub>) || cbytes(R<sub>2</sub>) || m')) mod n''.
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* Let ''s = (k + e⋅a) mod n''.
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* Let ''s = (k + e⋅a) mod n''.
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* Let ''proof = bytes(32, e) || bytes(32, s)''.
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* Let ''proof = bytes(32, e) || bytes(32, s)''.
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* If ''VerifyProof(A, B, C, proof, G, m)'' (see below) returns failure, abort.
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* If ''VerifyProof(A, B, C, proof, G, m)'' (see below) returns failure, abort.
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@@ -99,14 +99,14 @@ Input:
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The algorithm ''VerifyProof(A, B, C, proof, G, m)'' is defined as:
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The algorithm ''VerifyProof(A, B, C, proof, G, m)'' is defined as:
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* Fail if any of ''is_infinite(A)'', ''is_infinite(B)'', ''is_infinite(C)'', ''is_infinite(G)''
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* Fail if any of ''is_infinite(A)'', ''is_infinite(B)'', ''is_infinite(C)'', ''is_infinite(G)''
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* Let ''e = int(proof[0:32])''.
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* Let ''e = int(proof[0:32])''; fail if ''e ≥ n''.
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* Let ''s = int(proof[32:64])''; fail if ''s ≥ n''.
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* Let ''s = int(proof[32:64])''; fail if ''s ≥ n''.
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* Let ''R<sub>1</sub> = s⋅G - e⋅A''.
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* Let ''R<sub>1</sub> = s⋅G - e⋅A''.
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* Fail if ''is_infinite(R<sub>1</sub>)''.
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* Fail if ''is_infinite(R<sub>1</sub>)''.
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* Let ''R<sub>2</sub> = s⋅B - e⋅C''.
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* Let ''R<sub>2</sub> = s⋅B - e⋅C''.
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* Fail if ''is_infinite(R<sub>2</sub>)''.
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* Fail if ''is_infinite(R<sub>2</sub>)''.
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* Let ''m' = m if m is provided, otherwise an empty byte array''.
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* Let ''m' = m if m is provided, otherwise an empty byte array''.
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* Fail if ''e ≠ int(hash<sub>BIP0374/challenge</sub>(cbytes(A) || cbytes(B) || cbytes(C) || cbytes(G) || cbytes(R<sub>1</sub>) || cbytes(R<sub>2</sub>) || m'))''.
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* Fail if ''e ≠ int(hash<sub>BIP0374/challenge</sub>(cbytes(A) || cbytes(B) || cbytes(C) || cbytes(G) || cbytes(R<sub>1</sub>) || cbytes(R<sub>2</sub>) || m')) mod n''.
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* Return success iff no failure occurred before reaching this point.
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* Return success iff no failure occurred before reaching this point.
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==Backwards Compatibility==
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==Backwards Compatibility==
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@@ -124,6 +124,8 @@ Test vectors can be generated by running <code>./bip-0374/gen_test_vectors.py</c
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== Changelog ==
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== Changelog ==
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* 0.3.0 (2026-08-19):
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** Treat the challenge ''e'' as a scalar (reduced modulo the curve order) and reject proofs with ''e ≥ n''
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* 0.2.0 (2025-02-27):
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* 0.2.0 (2025-02-27):
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** Add the message to the rand computation
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** Add the message to the rand computation
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* 0.1.0 (2024-12-26):
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* 0.1.0 (2024-12-26):
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@@ -36,7 +36,7 @@ def dleq_challenge(
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+ m,
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+ m,
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),
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),
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"big",
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"big",
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)
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) % GE.ORDER
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def dleq_generate_proof(
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def dleq_generate_proof(
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@@ -76,6 +76,8 @@ def dleq_verify_proof(
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return False
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return False
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assert len(proof) == 64
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assert len(proof) == 64
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e = int.from_bytes(proof[:32], "big")
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e = int.from_bytes(proof[:32], "big")
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if e >= GE.ORDER:
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return False
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s = int.from_bytes(proof[32:], "big")
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s = int.from_bytes(proof[32:], "big")
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if s >= GE.ORDER:
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if s >= GE.ORDER:
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return False
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return False
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