Merge pull request 'main' (#16) from sangge/mimajingsai:main into main
Reviewed-on: ccyj/mimajingsai#16
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commit
c23d103a43
2
.gitignore
vendored
2
.gitignore
vendored
@ -6,3 +6,5 @@ test.py
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example.py
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ReEncrypt.py
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src/temp_message_file
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src/temp_key_file
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51
src/tpre.py
51
src/tpre.py
@ -138,7 +138,7 @@ def jacobianMultiply(
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# 生成元
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U = multiply(g, random.randint(0, sm2p256v1.P))
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U = multiply(g, random.randint(0, sm2p256v1.N - 1))
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def hash2(double_G: Tuple[point, point]) -> int:
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@ -147,7 +147,7 @@ def hash2(double_G: Tuple[point, point]) -> int:
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for j in i:
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sm3.update(j.to_bytes(32))
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digest = sm3.digest()
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digest = int.from_bytes(digest, "big") % sm2p256v1.P
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digest = int.from_bytes(digest, "big") % sm2p256v1.N
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return digest
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@ -157,7 +157,7 @@ def hash3(triple_G: Tuple[point, point, point]) -> int:
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for j in i:
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sm3.update(j.to_bytes(32))
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digest = sm3.digest()
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digest = int.from_bytes(digest, "big") % sm2p256v1.P
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digest = int.from_bytes(digest, "big") % sm2p256v1.N
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return digest
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@ -168,7 +168,7 @@ def hash4(triple_G: Tuple[point, point, point], Zp: int) -> int:
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sm3.update(j.to_bytes(32))
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sm3.update(Zp.to_bytes(32))
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digest = sm3.digest()
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digest = int.from_bytes(digest, "big") % sm2p256v1.P
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digest = int.from_bytes(digest, "big") % sm2p256v1.N
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return digest
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@ -177,18 +177,14 @@ def KDF(G: point) -> int:
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for i in G:
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sm3.update(i.to_bytes(32))
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digest = sm3.digest()
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digest = int.from_bytes(digest, "big") % sm2p256v1.P
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digest = int.from_bytes(digest, "big") % sm2p256v1.N
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mask_128bit = (1 << 128) - 1
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digest = digest & mask_128bit
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return digest
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def GenerateKeyPair(lamda_parma: int, public_params: tuple) -> Tuple[point, int]:
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def GenerateKeyPair() -> Tuple[point, int]:
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"""
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params:
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lamda_param: an init safety param
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public_params: curve params
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return:
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public_key, secret_key
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"""
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@ -248,7 +244,7 @@ def hash5(id: int, D: int) -> int:
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sm3.update(id.to_bytes(32))
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sm3.update(D.to_bytes(32))
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hash = sm3.digest()
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hash = int.from_bytes(hash, "big") % G.P
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hash = int.from_bytes(hash, "big") % G.N
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return hash
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@ -258,7 +254,7 @@ def hash6(triple_G: Tuple[point, point, point]) -> int:
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for j in i:
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sm3.update(j.to_bytes(32))
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hash = sm3.digest()
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hash = int.from_bytes(hash, "big") % G.P
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hash = int.from_bytes(hash, "big") % G.N
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return hash
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@ -274,7 +270,7 @@ def f(x: int, f_modulus: list, T: int) -> int:
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res = 0
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for i in range(T):
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res += f_modulus[i] * pow(x, i)
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res = res % sm2p256v1.P
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res = res % sm2p256v1.N
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return res
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@ -286,30 +282,30 @@ def GenerateReKey(sk_A: int, pk_B: point, N: int, T: int) -> list:
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rki(0 <= i <= N-1)
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"""
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# 计算临时密钥对(x_A, X_A)
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x_A = random.randint(0, G.P - 1)
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x_A = random.randint(0, sm2p256v1.N - 1)
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X_A = multiply(g, x_A)
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pk_A = multiply(g, sk_A)
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# d是Bob的密钥对与临时密钥对的非交互式Diffie-Hellman密钥交换的结果
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d = hash3((pk_A, pk_B, multiply(pk_B, x_A)))
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d = hash3((X_A, pk_B, multiply(pk_B, x_A)))
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# 计算多项式系数, 确定代理节点的ID(一个点)
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f_modulus = []
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# 计算f0
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f0 = (sk_A * inv(d, G.P)) % G.P
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#f0 = (sk_A * inv(d, G.P)) % G.P
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f0 = (sk_A * inv(d, sm2p256v1.N)) % sm2p256v1.N
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f_modulus.append(f0)
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# 计算fi(1 <= i <= T - 1)
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for i in range(1, T):
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f_modulus.append(random.randint(0, G.P - 1))
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f_modulus.append(random.randint(0, sm2p256v1.N - 1))
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# 计算D
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D = hash6((X_A, pk_B, multiply(pk_B, sk_A)))
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D = hash6((pk_A, pk_B, multiply(pk_B, sk_A)))
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# 计算KF
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KF = []
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for i in range(N):
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y = random.randint(0, G.P - 1)
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y = random.randint(0, sm2p256v1.N - 1)
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Y = multiply(g, y)
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s_x = hash5(i, D) # id需要设置
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r_k = f(s_x, f_modulus, T)
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@ -321,12 +317,11 @@ def GenerateReKey(sk_A: int, pk_B: point, N: int, T: int) -> list:
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def Encapsulate(pk_A: point) -> Tuple[int, capsule]:
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r = random.randint(0, G.P - 1)
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u = random.randint(0, G.P - 1)
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r = random.randint(0, sm2p256v1.N - 1)
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u = random.randint(0, sm2p256v1.N - 1)
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E = multiply(g, r)
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V = multiply(g, u)
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s = u + r * hash2((E, V))
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#s = s % sm2p256v1.P
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s = (u + r * hash2((E, V))) % sm2p256v1.N
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pk_A_ru = multiply(pk_A, r + u)
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K = KDF(pk_A_ru)
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capsule = (E, V, s)
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@ -411,12 +406,12 @@ def DecapsulateFrags(sk_B: int, pk_B: point, pk_A: point, cFrags: list) -> int:
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bis = [] # b ==> λ
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bi = 1
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for i in range(len(cFrags)):
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bi = 1
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for j in range(len(cFrags)):
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if j != i:
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# bi = bi * (Sx[j] // (Sx[j] - Sx[i])) # 暂定整除
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Sxj_sub_Sxi = (Sx[j] - Sx[i]) % sm2p256v1.P
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Sxj_sub_Sxi_inv = inv(Sxj_sub_Sxi, sm2p256v1.P)
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bi = (bi * Sx[j] * Sxj_sub_Sxi_inv) % sm2p256v1.P
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Sxj_sub_Sxi = (Sx[j] - Sx[i]) % sm2p256v1.N
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Sxj_sub_Sxi_inv = inv(Sxj_sub_Sxi, sm2p256v1.N)
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bi = (bi * Sx[j] * Sxj_sub_Sxi_inv) % sm2p256v1.N
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bis.append(bi)
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E2 = multiply(Elist[0], bis[0]) # E^ 便于计算
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