Created
August 1, 2021 00:22
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Simple ETH gen Python
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| from operator import xor | |
| from functools import reduce | |
| from random import randrange | |
| Rc = [ | |
| 0x0000000000000001, 0x0000000000008082, 0x800000000000808A, 0x8000000080008000, | |
| 0x000000000000808B, 0x0000000080000001, 0x8000000080008081, 0x8000000000008009, | |
| 0x000000000000008A, 0x0000000000000088, 0x0000000080008009, 0x000000008000000A, | |
| 0x000000008000808B, 0x800000000000008B, 0x8000000000008089, 0x8000000000008003, | |
| 0x8000000000008002, 0x8000000000000080, 0x000000000000800A, 0x800000008000000A, | |
| 0x8000000080008081, 0x8000000000008080, 0x0000000080000001, 0x8000000080008008 | |
| ] | |
| Rt = [[0,1,62,28,27,],[36,44,6,55,20,],[3,10,43,25,39,],[41,45,15,21,8,],[18,2,61,56,14,]] | |
| Ms = [0, 1, 3, 7, 15, 31, 63, 127, 255, 511, 1023, 2047, 4095, 8191, 16383, 32767, 65535, 131071, 262143, 524287, 1048575, 2097151, 4194303, 8388607, 16777215, 33554431, 67108863, 134217727, 268435455, 536870911, 1073741823, 2147483647, 4294967295, 8589934591, 17179869183, 34359738367, 68719476735, 137438953471, 274877906943, 549755813887, 1099511627775, 2199023255551, 4398046511103, 8796093022207,17592186044415, 35184372088831, 70368744177663, 140737488355327, 281474976710655, 562949953421311, 1125899906842623, 2251799813685247, 4503599627370495, 9007199254740991, 18014398509481983, 36028797018963967, 72057594037927935, 144115188075855871, 288230376151711743, 576460752303423487, 1152921504606846975, 2305843009213693951, 4611686018427387903, 9223372036854775807, 18446744073709551615] | |
| def K(s): | |
| b = [] | |
| b += s | |
| bb = b + [1] + [0] * (134 - len(b)) + [128] | |
| m = [[0] * 5 for x in range(5)] | |
| bb += [0] * 64 | |
| i = 0 | |
| for y in range(5): | |
| for x in range(5): | |
| r = 0 | |
| for b in reversed(bb[i:i + 8]): | |
| r = r << 8 | b | |
| m[x][y] ^= r | |
| i += 8 | |
| for ir in range(24): | |
| C = [reduce(xor, m[x]) for x in range(5)] | |
| D = [0] * 5 | |
| for x in range(5): | |
| D[x] = C[(x - 1) % 5] ^ ((C[(x + 1) % 5] & Ms[63]) << 1 | C[(x + 1) % 5] >> 63) | |
| for y in range(5): | |
| m[x][y] ^= D[x] | |
| B = [[0] * 5 for x in range(5)] | |
| for x in range(5): | |
| for y in range(5): | |
| B[y % 5][(2 * x + 3 * y) % 5] = (m[x][y] & Ms[64 - Rt[y][x]]) << Rt[y][x] | m[x][y] >> (64 - Rt[y][x]) | |
| for x in range(5): | |
| for y in range(5): | |
| m[x][y] = B[x][y] ^ ((~ B[(x + 1) % 5][y]) & B[(x + 2) % 5][y]) | |
| m[0][0] ^= Rc[ir] | |
| out = [0] * 200 | |
| i = 0 | |
| for y in range(5): | |
| for x in range(5): | |
| v = [] | |
| for b in range(0, 64, 8): | |
| v.append((m[x][y] >> b) & 0xff) | |
| out[i:i+8] = v | |
| i += 8 | |
| for ir in range(24): | |
| C = [reduce(xor, m[x]) for x in range(5)] | |
| D = [0] * 5 | |
| for x in range(5): | |
| D[x] = C[(x - 1) % 5] ^ ((C[(x + 1) % 5] & Ms[63]) << 1 | C[(x + 1) % 5] >> 63) | |
| for y in range(5): | |
| m[x][y] ^= D[x] | |
| B = [[0] * 5 for x in range(5)] | |
| for x in range(5): | |
| for y in range(5): | |
| B[y % 5][(2 * x + 3 * y) % 5] = (m[x][y] & Ms[64 - Rt[y][x]]) << Rt[y][x] | m[x][y] >> (64 - Rt[y][x]) | |
| for x in range(5): | |
| for y in range(5): | |
| m[x][y] = B[x][y] ^ ((~ B[(x + 1) % 5][y]) & B[(x + 2) % 5][y]) | |
| m[0][0] ^= Rc[ir] | |
| return ''.join(format(x, '02x') for x in out[:136][:32]) | |
| def G(s): | |
| a = '0x' | |
| z = str(bin(s))[2:] | |
| l = len(z) | |
| p = 115792089237316195423570985008687907853269984665640564039457584007908834671663 | |
| x = Gx = 55066263022277343669578718895168534326250603453777594175500187360389116729240 | |
| y = Gy = 32670510020758816978083085130507043184471273380659243275938904335757337482424 | |
| for i in range(1, l): | |
| lm, hm = 1, 0 | |
| lw, hg = 2*y % p, p | |
| while lw > 1: | |
| ro = hg//lw | |
| nm, nw = hm-lm*ro, hg-lw*ro | |
| lm, lw, hm, hg = nm, nw, lm, lw | |
| R = lm % p | |
| o = 3*x*x*R % p | |
| u = o*o-2*x | |
| y = (o*(x-u % p)-y) % p | |
| x = u % p | |
| if z[i] == "1": | |
| lm, hm = 1, 0 | |
| lw, hg = (Gx - x) % p, p | |
| while lw > 1: | |
| ro = hg//lw | |
| nm, nw = hm-lm*ro, hg-lw*ro | |
| lm, lw, hm, hg = nm, nw, lm, lw | |
| R = lm % p | |
| o = (Gy-y)*R % p | |
| u = o*o-x-Gx | |
| y = (o*(x-u % p)-y) % p | |
| x = u % p | |
| Px = hex(x)[2:] | |
| Py = hex(y)[2:] | |
| Px = '0' * (64-len(Px)) + Px | |
| Py = '0' * (64-len(Py)) + Py | |
| se = bytes.fromhex(Px + Py) | |
| b = K(se)[24:] | |
| k = K(b.encode('utf-8')) | |
| for i in range(40): | |
| ac = b[i] | |
| kc = k[i] | |
| if int(kc, 16) >= 8: | |
| ac = ac.upper() | |
| a += str(ac) | |
| k = hex(s)[2:] | |
| k = '0'*(64-len(k)) + k | |
| b = 0 | |
| if b != 0: | |
| f = open("keys.txt", "a") | |
| f.write("\n|" + k + "_" + a) | |
| f.close() | |
| print("Found!") | |
| return (b, a, k) | |
| while True: | |
| data = G(randrange(115792089237316195423570985008687907853269984665640564039457584007913129639935)) | |
| print(str(data[0]) + " " + data[1] + " " + data[2]) | |
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