def vigenere(plaintext, key):
ciphertext = str()
for (char, current_key) in zip(plaintext, key):
current_shift = ALPHABET.index(current_key)
shifted_char = substitute(char, ALPHABET, lambda x: x + current_shift)
shifted_char = substitute(shifted_char, ALPHABET_LOWERCASE, lambda x: x + current_shift)
ciphertext += shifted_char
return ciphertext
def vigenere(plaintext, key):
ciphertext = str()
for (char, current_key) in zip(plaintext, key):
current_shift = ALPHABET.index(current_key)
shifted_char = substitute(char, ALPHABET, lambda x: x + current_shift)
shifted_char = substitute(shifted_char, ALPHABET_LOWERCASE,
lambda x: x + current_shift)
ciphertext += shifted_char
return ciphertext
def first_sifra(data, key):
"""first bellaso substitution cipher"""
alphabet = "abcdefghilmnopqrstvxyz" # bellaso didn't use a 26 chars alphabet
constant_part, rotated_part = alphabet[:11], Str(
alphabet[11:]) # and it was split in two parts, used differently
pairs = [
alphabet[i:i + 2] for i in range(0, len(alphabet), 2)
] #each pair of letters of the key gets a different substitution alphabet
order = "aeiovcgmqsy" # this is the order of pairs, rotation-wise.
# now let's generate the substitution alphabet for each pair
# at each step (following the right order), the rotated part is rotated left one character
alphabets = dict()
for index, char in enumerate(order):
#let's get the pair by its first char in the order
current_pair = [pair for pair in pairs if char in pair][0]
alphabets[current_pair] = constant_part + (rotated_part >> index)
output = str()
for char, current_key in zip(data, key):
pair = [p for p in alphabets if current_key in p]
if pair:
char = substitute(char, alphabets[pair[0]])
output += char
return output
def second_sifra(data, key, alphabet_key):
#now the substitution alphabet is generated from a passphrase
consonants = mix_alphabet(alphabet_key, "bcdfghlmnpqrstxyz")
#then we'll work on the vowels, but we'll insert them every 3 character
#let's split the consonants string
consonants_blocks = split_string_blocks(consonants, 3)
#and parse the key for its used vowels
vowels = mix_alphabet(alphabet_key, "aeiou")
#let's merge the consonants and vowels data
alphabet = "".join(i + j
for i, j in zip_extend(consonants_blocks, list(vowels)))
#assert alphabet == "rmqacntupsbidfgehlxoyz"
constant_part, rotated_part = alphabet[:11], Str(alphabet[11:])
#now to generate the pairs, we'll do the same, but merge the vowel every char blocks
consonants_blocks = split_string_blocks(consonants, 1)
pairsString = Str("".join(
i + j for i, j in zip_extend(consonants_blocks, list(vowels))))
pairs = pairsString.splitblock(2)
#now we have the pairs, the initial substitution alphabet
#let's generate the 'rotated' alphabet for each pair
alphabets = dict()
for index, pair in enumerate(pairs):
#let's get the pair by its first char in the order
alphabets[pair] = constant_part + (rotated_part >> index)
# now the actual encryption
# for this cipher, the xth character of the key is used to decrypt the xth word (space separated) of the plaintext
output = str()
key_index = 0
for char in data:
pair = [p for p in alphabets if key[key_index] in p]
if pair:
char = substitute(char, alphabets[pair[0]])
if char == ' ':
key_index += 1
output += char
return output
def second_sifra(data, key, alphabet_key):
#now the substitution alphabet is generated from a passphrase
consonants = mix_alphabet(alphabet_key, "bcdfghlmnpqrstxyz")
#then we'll work on the vowels, but we'll insert them every 3 character
#let's split the consonants string
consonants_blocks = split_string_blocks(consonants, 3)
#and parse the key for its used vowels
vowels = mix_alphabet(alphabet_key, "aeiou")
#let's merge the consonants and vowels data
alphabet = "".join(i + j for i, j in zip_extend(consonants_blocks, list(vowels)))
#assert alphabet == "rmqacntupsbidfgehlxoyz"
constant_part, rotated_part = alphabet[:11], Str(alphabet[11:])
#now to generate the pairs, we'll do the same, but merge the vowel every char blocks
consonants_blocks = split_string_blocks(consonants, 1)
pairsString = Str("".join(i + j for i, j in zip_extend(consonants_blocks, list(vowels))))
pairs = pairsString.splitblock(2)
#now we have the pairs, the initial substitution alphabet
#let's generate the 'rotated' alphabet for each pair
alphabets = dict()
for index, pair in enumerate(pairs):
#let's get the pair by its first char in the order
alphabets[pair] = constant_part + (rotated_part >> index)
# now the actual encryption
# for this cipher, the xth character of the key is used to decrypt the xth word (space separated) of the plaintext
output = str()
key_index = 0
for char in data:
pair = [p for p in alphabets if key[key_index] in p]
if pair:
char = substitute(char, alphabets[pair[0]])
if char == ' ':
key_index += 1
output += char
return output
def first_sifra(data, key):
"""first bellaso substitution cipher"""
alphabet = "abcdefghilmnopqrstvxyz" # bellaso didn't use a 26 chars alphabet
constant_part, rotated_part = alphabet[:11], Str(alphabet[11:]) # and it was split in two parts, used differently
pairs = [alphabet[i:i + 2] for i in range(0, len(alphabet), 2)] #each pair of letters of the key gets a different substitution alphabet
order = "aeiovcgmqsy" # this is the order of pairs, rotation-wise.
# now let's generate the substitution alphabet for each pair
# at each step (following the right order), the rotated part is rotated left one character
alphabets = dict()
for index, char in enumerate(order):
#let's get the pair by its first char in the order
current_pair = [pair for pair in pairs if char in pair][0]
alphabets[current_pair] = constant_part + (rotated_part >> index)
output = str()
for char, current_key in zip(data, key):
pair = [p for p in alphabets if current_key in p]
if pair:
char = substitute(char, alphabets[pair[0]])
output += char
return output
#
#Kabopan - Readable Algorithms. Public Domain, 2007-2009
from kbp._subst import substitute, mix_alphabet
assert substitute("a", "abcd") == "c"
assert substitute("a", "abcd", lambda x: x + 3) == "d"
assert substitute("ac", "abcd") == "ca"
assert substitute("ac", "abcd", lambda x: x + 3) == "db"
assert mix_alphabet("PLAYFAIR EXAMPLE", "ABCDEFGHIJKLMNOPRSTUVWXYZ") == \
"PLAYFIREXMBCDGHJKNOSTUVWZ"
def caesar_decode(ciphertext):
return substitute(ciphertext, ALPHABET, lambda x: x - 3)
def caesar_encode(plaintext):
return substitute(plaintext, ALPHABET, lambda x: x + 3)
def rot47(data):
return substitute(data, ASCII33_126)
def rot13(data):
return substitute(substitute(data, ALPHABET), ALPHABET_LOWERCASE)
def encode(plaintext, alphabet, increment, multiplier,):
assert gcd(multiplier, len(alphabet)) == 1 # multiplier and length have to be co-primes
ciphertext = substitute(plaintext, alphabet, lambda x: x * multiplier + increment)
return ciphertext
def caesar_decode(ciphertext):
return substitute(ciphertext, ALPHABET, lambda x: x - 3)
def caesar_encode(plaintext):
return substitute(plaintext, ALPHABET, lambda x: x + 3)
def rot47(data):
return substitute(data, ASCII33_126)
def rot13(data):
return substitute(substitute(data, ALPHABET), ALPHABET_LOWERCASE)
def rot5(data):
return substitute(data, DIGITS)
def decode(ciphertext, alphabet, increment, multiplier):
modulo = len(alphabet)
assert gcd(multiplier, modulo) == 1 # multiplier and length have to be co-primes
multiplier_inverse = inverse(multiplier, modulo) # TODO
plaintext = substitute(ciphertext, alphabet, lambda x: multiplier_inverse * (x - increment))
return plaintext
def rot5(data):
return substitute(data, DIGITS)