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bips/bip-0375/deps/dleq.py
macgyver13 6a91f88030 BIP-375: add ecdh coverage validation
Add deps/dleq.py (Adapted from bip-0374/reference.py)
Extract pubkey from PSBT inputs 
- PSBT_IN_BIP32_DERIVATION
- PSBT_IN_WITNESS_UTXO for P2TR
Add script type helpers
- bip352 input eligibility helpers
2026-04-04 09:17:46 -04:00

87 lines
2.2 KiB
Python

#!/usr/bin/env python3
"""
Handle DLEQ proof generation and verification
Adapted from bip-0374 reference.py
"""
from secp256k1lab.secp256k1 import G, GE
from secp256k1lab.util import tagged_hash, xor_bytes
DLEQ_TAG_AUX = "BIP0374/aux"
DLEQ_TAG_NONCE = "BIP0374/nonce"
DLEQ_TAG_CHALLENGE = "BIP0374/challenge"
def dleq_challenge(
A: GE, B: GE, C: GE, R1: GE, R2: GE, m: bytes | None, G: GE,
) -> int:
if m is not None:
assert len(m) == 32
m = bytes([]) if m is None else m
return int.from_bytes(
tagged_hash(
DLEQ_TAG_CHALLENGE,
A.to_bytes_compressed()
+ B.to_bytes_compressed()
+ C.to_bytes_compressed()
+ G.to_bytes_compressed()
+ R1.to_bytes_compressed()
+ R2.to_bytes_compressed()
+ m,
),
"big",
)
def dleq_generate_proof(
a: int, B: GE, r: bytes, G: GE = G, m: bytes | None = None
) -> bytes | None:
assert len(r) == 32
if not (0 < a < GE.ORDER):
return None
if B.infinity:
return None
if m is not None:
assert len(m) == 32
A = a * G
C = a * B
t = xor_bytes(a.to_bytes(32, "big"), tagged_hash(DLEQ_TAG_AUX, r))
m_prime = bytes([]) if m is None else m
rand = tagged_hash(
DLEQ_TAG_NONCE, t + A.to_bytes_compressed() + C.to_bytes_compressed() + m_prime
)
k = int.from_bytes(rand, "big") % GE.ORDER
if k == 0:
return None
R1 = k * G
R2 = k * B
e = dleq_challenge(A, B, C, R1, R2, m, G)
s = (k + e * a) % GE.ORDER
proof = e.to_bytes(32, "big") + s.to_bytes(32, "big")
if not dleq_verify_proof(A, B, C, proof, G=G, m=m):
return None
return proof
def dleq_verify_proof(
A: GE, B: GE, C: GE, proof: bytes, G: GE = G, m: bytes | None = None
) -> bool:
if A.infinity or B.infinity or C.infinity or G.infinity:
return False
assert len(proof) == 64
e = int.from_bytes(proof[:32], "big")
s = int.from_bytes(proof[32:], "big")
if s >= GE.ORDER:
return False
R1 = s * G - e * A
if R1.infinity:
return False
R2 = s * B - e * C
if R2.infinity:
return False
if e != dleq_challenge(A, B, C, R1, R2, m, G):
return False
return True