Make crypto vars more consistent wrt paper
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@ -111,7 +111,7 @@ class SHSServerCrypto(SHSCryptoBase):
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def clean(self, new_ephemeral_key=None):
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super(SHSServerCrypto, self).clean(new_ephemeral_key=new_ephemeral_key)
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self.hello = None
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self.local_lterm_shared = None
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self.b_alice = None
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class SHSClientCrypto(SHSCryptoBase):
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@ -129,38 +129,37 @@ class SHSClientCrypto(SHSCryptoBase):
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def verify_server_challenge(self, data):
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"""Verify the correctness of challenge sent from the server."""
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# TODO: use super.verify_challenge and add extra logic
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return super(SHSClientCrypto, self).verify_challenge(data)
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def generate_client_auth(self):
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"""Generate box[K|a*b|a*B](H)"""
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assert super(SHSClientCrypto, self).verify_challenge(data)
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curve_pkey = self.remote_pub_key.to_curve25519_public_key()
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# remote_lterm_shared is (a * B)
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remote_lterm_shared = crypto_scalarmult(bytes(self.local_ephemeral_key), bytes(curve_pkey))
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self.remote_lterm_shared = remote_lterm_shared
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# a_bob is (a * B)
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a_bob = crypto_scalarmult(bytes(self.local_ephemeral_key), bytes(curve_pkey))
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self.a_bob = a_bob
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# this shall be hash(K | a * b | a * B)
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box_secret = hashlib.sha256(self.application_key + self.shared_secret + remote_lterm_shared).digest()
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self.box_secret = hashlib.sha256(self.application_key + self.shared_secret + a_bob).digest()
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# and message_to_box will correspond to H = sign(A)[K | Bp | hash(a * b)] | Ap
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signed_message = self.local_key.sign(self.application_key + bytes(self.remote_pub_key) + self.shared_hash)
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message_to_box = signed_message.signature + bytes(self.local_key.verify_key)
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self.client_auth = message_to_box
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self.hello = message_to_box
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return True
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def generate_client_auth(self):
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"""Generate box[K|a*b|a*B](H)"""
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nonce = b"\x00" * 24
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# return box(K | a * b | a * B)[H]
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return crypto_box_afternm(message_to_box, nonce, box_secret)
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return crypto_box_afternm(self.hello, nonce, self.box_secret)
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def verify_server_accept(self, data):
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"""Verify that the server's accept message is sane"""
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curve_lkey = self.local_key.to_curve25519_private_key()
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# local_lterm_shared is (A * b)
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local_lterm_shared = crypto_scalarmult(bytes(curve_lkey), self.remote_ephemeral_key)
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self.local_lterm_shared = local_lterm_shared
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# b_alice is (A * b)
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b_alice = crypto_scalarmult(bytes(curve_lkey), self.remote_ephemeral_key)
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self.b_alice = b_alice
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# this is hash(K | a * b | a * B | A * b)
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self.box_secret = hashlib.sha256(self.application_key + self.shared_secret + self.remote_lterm_shared +
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local_lterm_shared).digest()
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self.box_secret = hashlib.sha256(self.application_key + self.shared_secret + self.a_bob +
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b_alice).digest()
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nonce = b"\x00" * 24
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@ -172,10 +171,10 @@ class SHSClientCrypto(SHSCryptoBase):
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# we should have received sign(B)[K | H | hash(a * b)]
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# let's see if that signature can verify the reconstructed data on our side
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self.remote_pub_key.verify(self.application_key + self.client_auth + self.shared_hash, signature)
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self.remote_pub_key.verify(self.application_key + self.hello + self.shared_hash, signature)
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return True
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def clean(self, new_ephemeral_key=None):
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super(SHSClientCrypto, self).clean(new_ephemeral_key=new_ephemeral_key)
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self.remote_lterm_shared = None
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self.local_lterm_shared = None
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self.a_bob = None
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self.b_alice = None
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