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authorMattias Andrée <maandree@operamail.com>2014-11-13 04:31:43 +0100
committerMattias Andrée <maandree@operamail.com>2014-11-13 04:31:43 +0100
commit25d561ca9aa5054896bd7c556a3efc6f4663beed (patch)
treea4e906d08feb44c13eea7421cfb63cbe575a2b8e /python3/sha3.py
parentfix bug (diff)
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nuke...
Signed-off-by: Mattias Andrée <maandree@operamail.com>
Diffstat (limited to '')
-rw-r--r--python3/sha3.py661
1 files changed, 0 insertions, 661 deletions
diff --git a/python3/sha3.py b/python3/sha3.py
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--- a/python3/sha3.py
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-#!/usr/bin/env python3
-# -*- coding: utf-8 -*-
-'''
-sha3sum – SHA-3 (Keccak) checksum calculator
-
-Copyright © 2013, 2014 Mattias Andrée (maandree@member.fsf.org)
-
-This program is free software: you can redistribute it and/or modify
-it under the terms of the GNU Affero General Public License as published by
-the Free Software Foundation, either version 3 of the License, or
-(at your option) any later version.
-
-This program is distributed in the hope that it will be useful,
-but WITHOUT ANY WARRANTY; without even the implied warranty of
-MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
-GNU Affero General Public License for more details.
-
-You should have received a copy of the GNU Affero General Public License
-along with this program. If not, see <http://www.gnu.org/licenses/>.
-'''
-
-class SHA3:
- '''
- SHA-3/Keccak hash algorithm implementation
-
- @author Mattias Andrée (maandree@member.fsf.org)
- '''
-
-
- KECCAK_SUFFIX = ''
- '''
- :str Suffix the message when calculating the Keccak hash sum
- '''
-
- SHA3_SUFFIX = '01'
- '''
- :str Suffix the message when calculating the SHA-3 hash sum
- '''
-
- RawSHAKE_SUFFIX = '11'
- '''
- :str Suffix the message when calculating the RawSHAKE hash sum
- '''
-
- SHAKE_SUFFIX = '1111'
- '''
- :str Suffix the message when calculating the SHAKE hash sum
- '''
-
-
- def __init__(self):
- '''
- Constructor
- '''
-
- self.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]
- '''
- :list<int> Round contants
- '''
-
- self.B = [0] * 25
- '''
- :list<int> Keccak-f round temporary
- '''
-
- self.C = [0] * 5
- '''
- :list<int> Keccak-f round temporary
- '''
-
-
- (self.r, self.c, self.n, self.b, self.w, self.wmod, self.l, self.nr) = (0, 0, 0, 0, 0, 0, 0, 0)
- '''
- r:int The bitrate
- c:int The capacity
- n:int The output size
- b:int The state size
- w:int The word size
- wmod:int The word mask
- l:int ℓ, the binary logarithm of the word size
- nr:int 12 + 2ℓ, the number of rounds
- '''
-
- self.S = None
- '''
- :list<int> The current state
- '''
-
- self.M = None
- '''
- :bytes Left over water to fill the sponge with at next update
- '''
-
-
-
- def rotate(self, x, n):
- '''
- Rotate a word
-
- @param x:int The value to rotate
- @param n:int Rotation steps
- @return :int The value rotated
- '''
- m = n % self.w
- return ((x >> (self.w - m)) + (x << m)) & self.wmod
-
-
- def rotate64(self, x, n):
- '''
- Rotate a 64-bit word
-
- @param x:int The value to rotate
- @param n:int Rotation steps
- @return :int The value rotated
- '''
- return ((x >> (64 - n)) + (x << n)) & 0xFFFFFFFFFFFFFFFF
-
-
- def lb(self, x):
- '''
- Binary logarithm
-
- @param x:int The value of which to calculate the binary logarithm
- @return :int The binary logarithm
- '''
- rc = 0
- if (x & 0xFF00) != 0: rc += 8 ; x >>= 8
- if (x & 0x00F0) != 0: rc += 4 ; x >>= 4
- if (x & 0x000C) != 0: rc += 2 ; x >>= 2
- if (x & 0x0002) != 0: rc += 1
- return rc
-
-
- def keccakFRound(self, A, rc):
- '''
- Perform one round of computation
-
- @param A:list<int> The current state
- @param rc:int Round constant
- '''
- if self.w == 64:
- # θ step (step 1 and 2 of 3)
- self.C[0] = (A[0] ^ A[1]) ^ (A[2] ^ A[3]) ^ A[4]
- self.C[2] = (A[10] ^ A[11]) ^ (A[12] ^ A[13]) ^ A[14]
- db = self.C[0] ^ self.rotate64(self.C[2], 1)
- self.C[4] = (A[20] ^ A[21]) ^ (A[22] ^ A[23]) ^ A[24]
- dd = self.C[2] ^ self.rotate64(self.C[4], 1)
- self.C[1] = (A[5] ^ A[6]) ^ (A[7] ^ A[8]) ^ A[9]
- da = self.C[4] ^ self.rotate64(self.C[1], 1)
- self.C[3] = (A[15] ^ A[16]) ^ (A[17] ^ A[18]) ^ A[19]
- dc = self.C[1] ^ self.rotate64(self.C[3], 1)
- de = self.C[3] ^ self.rotate64(self.C[0], 1)
-
- # ρ and π steps, with last part of θ
- self.B[0] = self.rotate64(A[0] ^ da, 0)
- self.B[1] = self.rotate64(A[15] ^ dd, 28)
- self.B[2] = self.rotate64(A[5] ^ db, 1)
- self.B[3] = self.rotate64(A[20] ^ de, 27)
- self.B[4] = self.rotate64(A[10] ^ dc, 62)
-
- self.B[5] = self.rotate64(A[6] ^ db, 44)
- self.B[6] = self.rotate64(A[21] ^ de, 20)
- self.B[7] = self.rotate64(A[11] ^ dc, 6)
- self.B[8] = self.rotate64(A[1] ^ da, 36)
- self.B[9] = self.rotate64(A[16] ^ dd, 55)
-
- self.B[10] = self.rotate64(A[12] ^ dc, 43)
- self.B[11] = self.rotate64(A[2] ^ da, 3)
- self.B[12] = self.rotate64(A[17] ^ dd, 25)
- self.B[13] = self.rotate64(A[7] ^ db, 10)
- self.B[14] = self.rotate64(A[22] ^ de, 39)
-
- self.B[15] = self.rotate64(A[18] ^ dd, 21)
- self.B[16] = self.rotate64(A[8] ^ db, 45)
- self.B[17] = self.rotate64(A[23] ^ de, 8)
- self.B[18] = self.rotate64(A[13] ^ dc, 15)
- self.B[19] = self.rotate64(A[3] ^ da, 41)
-
- self.B[20] = self.rotate64(A[24] ^ de, 14)
- self.B[21] = self.rotate64(A[14] ^ dc, 61)
- self.B[22] = self.rotate64(A[4] ^ da, 18)
- self.B[23] = self.rotate64(A[19] ^ dd, 56)
- self.B[24] = self.rotate64(A[9] ^ db, 2)
- else:
- # θ step (step 1 and 2 of 3)
- self.C[0] = (A[0] ^ A[1]) ^ (A[2] ^ A[3]) ^ A[4]
- self.C[2] = (A[10] ^ A[11]) ^ (A[12] ^ A[13]) ^ A[14]
- db = self.C[0] ^ self.rotate(self.C[2], 1)
- self.C[4] = (A[20] ^ A[21]) ^ (A[22] ^ A[23]) ^ A[24]
- dd = self.C[2] ^ self.rotate(self.C[4], 1)
- self.C[1] = (A[5] ^ A[6]) ^ (A[7] ^ A[8]) ^ A[9]
- da = self.C[4] ^ self.rotate(self.C[1], 1)
- self.C[3] = (A[15] ^ A[16]) ^ (A[17] ^ A[18]) ^ A[19]
- dc = self.C[1] ^ self.rotate(self.C[3], 1)
- de = self.C[3] ^ self.rotate(self.C[0], 1)
-
- # ρ and π steps, with last part of θ
- self.B[0] = self.rotate(A[0] ^ da, 0)
- self.B[1] = self.rotate(A[15] ^ dd, 28)
- self.B[2] = self.rotate(A[5] ^ db, 1)
- self.B[3] = self.rotate(A[20] ^ de, 27)
- self.B[4] = self.rotate(A[10] ^ dc, 62)
-
- self.B[5] = self.rotate(A[6] ^ db, 44)
- self.B[6] = self.rotate(A[21] ^ de, 20)
- self.B[7] = self.rotate(A[11] ^ dc, 6)
- self.B[8] = self.rotate(A[1] ^ da, 36)
- self.B[9] = self.rotate(A[16] ^ dd, 55)
-
- self.B[10] = self.rotate(A[12] ^ dc, 43)
- self.B[11] = self.rotate(A[2] ^ da, 3)
- self.B[12] = self.rotate(A[17] ^ dd, 25)
- self.B[13] = self.rotate(A[7] ^ db, 10)
- self.B[14] = self.rotate(A[22] ^ de, 39)
-
- self.B[15] = self.rotate(A[18] ^ dd, 21)
- self.B[16] = self.rotate(A[8] ^ db, 45)
- self.B[17] = self.rotate(A[23] ^ de, 8)
- self.B[18] = self.rotate(A[13] ^ dc, 15)
- self.B[19] = self.rotate(A[3] ^ da, 41)
-
- self.B[20] = self.rotate(A[24] ^ de, 14)
- self.B[21] = self.rotate(A[14] ^ dc, 61)
- self.B[22] = self.rotate(A[4] ^ da, 18)
- self.B[23] = self.rotate(A[19] ^ dd, 56)
- self.B[24] = self.rotate(A[9] ^ db, 2)
-
- # ξ step
- A[0] = self.B[0] ^ ((~(self.B[5])) & self.B[10])
- A[1] = self.B[1] ^ ((~(self.B[6])) & self.B[11])
- A[2] = self.B[2] ^ ((~(self.B[7])) & self.B[12])
- A[3] = self.B[3] ^ ((~(self.B[8])) & self.B[13])
- A[4] = self.B[4] ^ ((~(self.B[9])) & self.B[14])
-
- A[5] = self.B[5] ^ ((~(self.B[10])) & self.B[15])
- A[6] = self.B[6] ^ ((~(self.B[11])) & self.B[16])
- A[7] = self.B[7] ^ ((~(self.B[12])) & self.B[17])
- A[8] = self.B[8] ^ ((~(self.B[13])) & self.B[18])
- A[9] = self.B[9] ^ ((~(self.B[14])) & self.B[19])
-
- A[10] = self.B[10] ^ ((~(self.B[15])) & self.B[20])
- A[11] = self.B[11] ^ ((~(self.B[16])) & self.B[21])
- A[12] = self.B[12] ^ ((~(self.B[17])) & self.B[22])
- A[13] = self.B[13] ^ ((~(self.B[18])) & self.B[23])
- A[14] = self.B[14] ^ ((~(self.B[19])) & self.B[24])
-
- A[15] = self.B[15] ^ ((~(self.B[20])) & self.B[0])
- A[16] = self.B[16] ^ ((~(self.B[21])) & self.B[1])
- A[17] = self.B[17] ^ ((~(self.B[22])) & self.B[2])
- A[18] = self.B[18] ^ ((~(self.B[23])) & self.B[3])
- A[19] = self.B[19] ^ ((~(self.B[24])) & self.B[4])
-
- A[20] = self.B[20] ^ ((~(self.B[0])) & self.B[5])
- A[21] = self.B[21] ^ ((~(self.B[1])) & self.B[6])
- A[22] = self.B[22] ^ ((~(self.B[2])) & self.B[7])
- A[23] = self.B[23] ^ ((~(self.B[3])) & self.B[8])
- A[24] = self.B[24] ^ ((~(self.B[4])) & self.B[9])
-
- # ι step
- A[0] ^= rc
-
-
- def keccakF(self, A):
- '''
- Perform Keccak-f function
-
- @param A:list<int> The current state
- '''
- if (self.nr == 24):
- self.keccakFRound(A, 0x0000000000000001)
- self.keccakFRound(A, 0x0000000000008082)
- self.keccakFRound(A, 0x800000000000808A)
- self.keccakFRound(A, 0x8000000080008000)
- self.keccakFRound(A, 0x000000000000808B)
- self.keccakFRound(A, 0x0000000080000001)
- self.keccakFRound(A, 0x8000000080008081)
- self.keccakFRound(A, 0x8000000000008009)
- self.keccakFRound(A, 0x000000000000008A)
- self.keccakFRound(A, 0x0000000000000088)
- self.keccakFRound(A, 0x0000000080008009)
- self.keccakFRound(A, 0x000000008000000A)
- self.keccakFRound(A, 0x000000008000808B)
- self.keccakFRound(A, 0x800000000000008B)
- self.keccakFRound(A, 0x8000000000008089)
- self.keccakFRound(A, 0x8000000000008003)
- self.keccakFRound(A, 0x8000000000008002)
- self.keccakFRound(A, 0x8000000000000080)
- self.keccakFRound(A, 0x000000000000800A)
- self.keccakFRound(A, 0x800000008000000A)
- self.keccakFRound(A, 0x8000000080008081)
- self.keccakFRound(A, 0x8000000000008080)
- self.keccakFRound(A, 0x0000000080000001)
- self.keccakFRound(A, 0x8000000080008008)
- else:
- for i in range(self.nr):
- self.keccakFRound(A, self.RC[i] & self.wmod)
-
-
- def toLane(self, message, n, ww, off):
- '''
- Convert a chunk of byte:s to a word
-
- @param message:bytes The message
- @param n:int `min(len(message), rr)`
- rr:int Bitrate in bytes
- @param ww:int Word size in bytes
- @param off:int The offset in the message
- @return :int Lane
- '''
- rc = 0
- i = off + ww - 1
- while i >= off:
- rc = (rc << 8) | (message[i] if (i < n) else 0)
- i -= 1
- return rc
-
-
- def toLane64(self, message, n, off):
- '''
- Convert a chunk of byte:s to a 64-bit word
-
- @param message:bytes The message
- @param n:int `min(len(message), rr)`
- rr:int Bitrate in bytes
- @param off:int The offset in the message
- @return :int Lane
- '''
- return ((message[off + 7] << 56) if (off + 7 < n) else 0) | ((message[off + 6] << 48) if (off + 6 < n) else 0) | ((message[off + 5] << 40) if (off + 5 < n) else 0) | ((message[off + 4] << 32) if (off + 4 < n) else 0) | ((message[off + 3] << 24) if (off + 3 < n) else 0) | ((message[off + 2] << 16) if (off + 2 < n) else 0) | ((message[off + 1] << 8) if (off + 1 < n) else 0) | ((message[off]) if (off < n) else 0)
-
-
- def pad10star1(self, msg, r, bits):
- '''
- pad 10*1
-
- @param msg:bytes The message to pad
- @param r:int The bitrate
- @param bits:int The number of bits in the end of the message that does not make a whole byte
- @return :bytes The message padded
- '''
- nnn = ((len(msg) - (bits + 7) // 8) << 3) + bits
-
- nrf = nnn >> 3
- nbrf = nnn & 7
- ll = nnn % r
-
- bbbb = 1 if nbrf == 0 else (msg[nrf] | (1 << nbrf))
-
- message = None
- if ((r - 8 <= ll) and (ll <= r - 2)):
- message = [bbbb ^ 128]
- else:
- nnn = (nrf + 1) << 3
- nnn = ((nnn - (nnn % r) + (r - 8)) >> 3) + 1
- message = [0] * (nnn - nrf)
- message[0] = bbbb
- nnn -= nrf
- message[nnn - 1] = 0x80
-
- return msg[:nrf] + bytes(message)
-
-
- def initialise(self, r, c, n):
- '''
- Initialise Keccak sponge
-
- @param r:int The bitrate
- @param c:int The capacity
- @param n:int The output size
- '''
- self.r = r
- self.c = c
- self.n = n
- self.b = r + c
- self.w = self.b // 25
- self.l = self.lb(self.w)
- self.nr = 12 + (self.l << 1)
- self.wmod = (1 << self.w) - 1
- self.S = [0] * 25
- self.M = bytes([])
-
-
- def update(self, msg, msglen = None):
- '''
- Absorb the more of the message message to the Keccak sponge
-
- @param msg:bytes The partial message
- @param msglen:int The length of the partial message in whole bytes
- '''
- if msglen is not None:
- msg = msg[:msglen]
-
- rr = self.r >> 3
- ww = self.w >> 3
-
- self.M += msg
- nnn = len(self.M)
- nnn -= nnn % ((self.r * self.b) >> 3)
- message = self.M[:nnn]
- self.M = self.M[nnn:]
-
- # Absorbing phase
- if ww == 8:
- for i in range(0, nnn, rr):
- n = min(len(message), rr)
- self.S[ 0] ^= self.toLane64(message, n, 0)
- self.S[ 5] ^= self.toLane64(message, n, 8)
- self.S[10] ^= self.toLane64(message, n, 16)
- self.S[15] ^= self.toLane64(message, n, 24)
- self.S[20] ^= self.toLane64(message, n, 32)
- self.S[ 1] ^= self.toLane64(message, n, 40)
- self.S[ 6] ^= self.toLane64(message, n, 48)
- self.S[11] ^= self.toLane64(message, n, 56)
- self.S[16] ^= self.toLane64(message, n, 64)
- self.S[21] ^= self.toLane64(message, n, 72)
- self.S[ 2] ^= self.toLane64(message, n, 80)
- self.S[ 7] ^= self.toLane64(message, n, 88)
- self.S[12] ^= self.toLane64(message, n, 96)
- self.S[17] ^= self.toLane64(message, n, 104)
- self.S[22] ^= self.toLane64(message, n, 112)
- self.S[ 3] ^= self.toLane64(message, n, 120)
- self.S[ 8] ^= self.toLane64(message, n, 128)
- self.S[13] ^= self.toLane64(message, n, 136)
- self.S[18] ^= self.toLane64(message, n, 144)
- self.S[23] ^= self.toLane64(message, n, 152)
- self.S[ 4] ^= self.toLane64(message, n, 160)
- self.S[ 9] ^= self.toLane64(message, n, 168)
- self.S[14] ^= self.toLane64(message, n, 176)
- self.S[19] ^= self.toLane64(message, n, 184)
- self.S[24] ^= self.toLane64(message, n, 192)
- self.keccakF(self.S)
- message = message[rr:]
- else:
- for i in range(0, nnn, rr):
- n = min(len(message), rr)
- self.S[ 0] ^= self.toLane(message, n, ww, 0)
- self.S[ 5] ^= self.toLane(message, n, ww, ww)
- self.S[10] ^= self.toLane(message, n, ww, 2 * ww)
- self.S[15] ^= self.toLane(message, n, ww, 3 * ww)
- self.S[20] ^= self.toLane(message, n, ww, 4 * ww)
- self.S[ 1] ^= self.toLane(message, n, ww, 5 * ww)
- self.S[ 6] ^= self.toLane(message, n, ww, 6 * ww)
- self.S[11] ^= self.toLane(message, n, ww, 7 * ww)
- self.S[16] ^= self.toLane(message, n, ww, 8 * ww)
- self.S[21] ^= self.toLane(message, n, ww, 9 * ww)
- self.S[ 2] ^= self.toLane(message, n, ww, 10 * ww)
- self.S[ 7] ^= self.toLane(message, n, ww, 11 * ww)
- self.S[12] ^= self.toLane(message, n, ww, 12 * ww)
- self.S[17] ^= self.toLane(message, n, ww, 13 * ww)
- self.S[22] ^= self.toLane(message, n, ww, 14 * ww)
- self.S[ 3] ^= self.toLane(message, n, ww, 15 * ww)
- self.S[ 8] ^= self.toLane(message, n, ww, 16 * ww)
- self.S[13] ^= self.toLane(message, n, ww, 17 * ww)
- self.S[18] ^= self.toLane(message, n, ww, 18 * ww)
- self.S[23] ^= self.toLane(message, n, ww, 19 * ww)
- self.S[ 4] ^= self.toLane(message, n, ww, 20 * ww)
- self.S[ 9] ^= self.toLane(message, n, ww, 21 * ww)
- self.S[14] ^= self.toLane(message, n, ww, 22 * ww)
- self.S[19] ^= self.toLane(message, n, ww, 23 * ww)
- self.S[24] ^= self.toLane(message, n, ww, 24 * ww)
- self.keccakF(self.S)
- message = message[rr:]
-
-
- def digest(self, msg = None, msglen = None, bits = 0, suffix = SHA3_SUFFIX, withReturn = False):
- '''
- Absorb the last part of the message and squeeze the Keccak sponge
-
- @param msg:bytes? The rest of the message
- @param msglen:int The length of the partial message in whole bytes
- @param bits:int The number of bits at the end of the message not covered by `msglen`
- @param suffix:str The suffix concatenate to the message
- @param withReturn:bool Whether to return the hash instead of just do a quick squeeze phrase and return `None`
- @return :bytes? The hash sum, or `None` if `withReturn` is `False`
- '''
- if msg is None:
- msg, last_byte = bytes([]), 0
- bits = 0
- else:
- msg, last_byte = msg[:msglen + bits // 8], (0 if bits % 8 == 0 else msg[msglen])
- bits %= 8
- last_byte &= (1 << bits) - 1
- msg_end = []
- for bit in suffix:
- last_byte |= int(bit) << bits
- bits += 1
- if bits == 8:
- msg_end.append(last_byte)
- last_byte = 0
- bits = 0
- if not bits == 0:
- msg_end.append(last_byte)
- msg += bytes(msg_end)
- message = self.pad10star1(self.M + msg, self.r, bits)
- self.M = None
- nnn = len(message)
-
- rr = self.r >> 3
- nn = (self.n + 7) >> 3
- ww = self.w >> 3
-
- # Absorbing phase
- if ww == 8:
- for i in range(0, nnn, rr):
- n = min(len(message), rr)
- self.S[ 0] ^= self.toLane64(message, n, 0)
- self.S[ 5] ^= self.toLane64(message, n, 8)
- self.S[10] ^= self.toLane64(message, n, 16)
- self.S[15] ^= self.toLane64(message, n, 24)
- self.S[20] ^= self.toLane64(message, n, 32)
- self.S[ 1] ^= self.toLane64(message, n, 40)
- self.S[ 6] ^= self.toLane64(message, n, 48)
- self.S[11] ^= self.toLane64(message, n, 56)
- self.S[16] ^= self.toLane64(message, n, 64)
- self.S[21] ^= self.toLane64(message, n, 72)
- self.S[ 2] ^= self.toLane64(message, n, 80)
- self.S[ 7] ^= self.toLane64(message, n, 88)
- self.S[12] ^= self.toLane64(message, n, 96)
- self.S[17] ^= self.toLane64(message, n, 104)
- self.S[22] ^= self.toLane64(message, n, 112)
- self.S[ 3] ^= self.toLane64(message, n, 120)
- self.S[ 8] ^= self.toLane64(message, n, 128)
- self.S[13] ^= self.toLane64(message, n, 136)
- self.S[18] ^= self.toLane64(message, n, 144)
- self.S[23] ^= self.toLane64(message, n, 152)
- self.S[ 4] ^= self.toLane64(message, n, 160)
- self.S[ 9] ^= self.toLane64(message, n, 168)
- self.S[14] ^= self.toLane64(message, n, 176)
- self.S[19] ^= self.toLane64(message, n, 184)
- self.S[24] ^= self.toLane64(message, n, 192)
- self.keccakF(self.S)
- message = message[rr:]
- else:
- for i in range(0, nnn, rr):
- n = min(len(message), rr)
- self.S[ 0] ^= self.toLane(message, n, ww, 0)
- self.S[ 5] ^= self.toLane(message, n, ww, ww)
- self.S[10] ^= self.toLane(message, n, ww, 2 * ww)
- self.S[15] ^= self.toLane(message, n, ww, 3 * ww)
- self.S[20] ^= self.toLane(message, n, ww, 4 * ww)
- self.S[ 1] ^= self.toLane(message, n, ww, 5 * ww)
- self.S[ 6] ^= self.toLane(message, n, ww, 6 * ww)
- self.S[11] ^= self.toLane(message, n, ww, 7 * ww)
- self.S[16] ^= self.toLane(message, n, ww, 8 * ww)
- self.S[21] ^= self.toLane(message, n, ww, 9 * ww)
- self.S[ 2] ^= self.toLane(message, n, ww, 10 * ww)
- self.S[ 7] ^= self.toLane(message, n, ww, 11 * ww)
- self.S[12] ^= self.toLane(message, n, ww, 12 * ww)
- self.S[17] ^= self.toLane(message, n, ww, 13 * ww)
- self.S[22] ^= self.toLane(message, n, ww, 14 * ww)
- self.S[ 3] ^= self.toLane(message, n, ww, 15 * ww)
- self.S[ 8] ^= self.toLane(message, n, ww, 16 * ww)
- self.S[13] ^= self.toLane(message, n, ww, 17 * ww)
- self.S[18] ^= self.toLane(message, n, ww, 18 * ww)
- self.S[23] ^= self.toLane(message, n, ww, 19 * ww)
- self.S[ 4] ^= self.toLane(message, n, ww, 20 * ww)
- self.S[ 9] ^= self.toLane(message, n, ww, 21 * ww)
- self.S[14] ^= self.toLane(message, n, ww, 22 * ww)
- self.S[19] ^= self.toLane(message, n, ww, 23 * ww)
- self.S[24] ^= self.toLane(message, n, ww, 24 * ww)
- self.keccakF(self.S)
- message = message[rr:]
-
- # Squeezing phase
- if withReturn:
- rc = [0] * ((self.n + 7) >> 3)
- ptr = 0
-
- olen = self.n
- j = 0
- ni = rr // ww
- while olen > 0:
- i = 0
- while (i < ni) and (j < nn):
- v = self.S[(i % 5) * 5 + i // 5]
- for _ in range(ww):
- if j < nn:
- rc[ptr] = v & 255
- ptr += 1
- v >>= 8
- j += 1
- i += 1
- olen -= self.r
- if olen > 0:
- self.keccakF(self.S)
- if (self.n & 7) != 0:
- rc[len(rc) - 1] &= (1 << (self.n & 7)) - 1
-
- return bytes(rc)
-
- olen = self.n
- while olen > self.r:
- olen -= self.r
- self.keccakF(self.S)
- return None
-
-
- def simpleSqueeze(self, times = 1):
- '''
- Force some rounds of Keccak-f
-
- @param times:int The number of rounds
- '''
- for i in range(times):
- self.keccakF(self.S)
-
-
- def fastSqueeze(self, times = 1):
- '''
- Squeeze as much as is needed to get a digest a number of times
-
- @param times:int The number of digests
- '''
- for i in range(times):
- self.keccakF(self.S) # Last squeeze did not do a ending squeeze
- olen = self.n
- while olen > self.r:
- olen -= self.r
- self.keccakF(self.S)
-
-
- def squeeze(self):
- '''
- Squeeze out another digest
-
- @return :bytes The hash sum
- '''
- self.keccakF(self.S) # Last squeeze did not do a ending squeeze
-
- nn = (self.n + 7) >> 3
- ww = self.w >> 3
- rc = [0] * nn
- olen = self.n
- j = 0
- ptr = 0
- ni = (self.r >> 3) // ww
-
- while olen > 0:
- i = 0
- while (i < ni) and (j < nn):
- v = self.S[(i % 5) * 5 + i // 5]
- for _ in range(ww):
- if j < nn:
- rc[ptr] = v
- ptr += 1
- v >>= 8
- j += 1
- i += 1
- olen -= self.r
- if olen > 0:
- self.keccakF(self.S)
-
- if (self.n & 7) != 0:
- rc[len(rc) - 1] &= (1 << (self.n & 7)) - 1
-
- return bytes(rc)
-