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beaufort_cipher.py
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beaufort_cipher.py
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# Python program to implement Beaufort Cipher
# For explaination refer to GeeksforGeeks
# Dictionary to lookup the index of alphabets
dict1 = {'A': 0, 'B': 1, 'C': 2, 'D': 3, 'E': 4,
'F': 5, 'G': 6, 'H': 7, 'I': 8, 'J': 9,
'K': 10, 'L': 11, 'M': 12, 'N': 13, 'O': 14,
'P': 15, 'Q': 16, 'R': 17, 'S': 18, 'T': 19,
'U': 20, 'V': 21, 'W': 22, 'X': 23, 'Y': 24, 'Z': 25}
dict2 = {0: 'A', 1: 'B', 2: 'C', 3: 'D', 4: 'E',
5: 'F', 6: 'G', 7: 'H', 8: 'I', 9: 'J',
10: 'K', 11: 'L', 12: 'M', 13: 'N', 14: 'O',
15: 'P', 16: 'Q', 17: 'R', 18: 'S', 19: 'T',
20: 'U', 21: 'V', 22: 'W', 23: 'X', 24: 'Y', 25: 'Z'}
# This function generates the key in
# a cyclic manner until it's length isn't
# equal to the length of original text
def generate_key(message, key):
x = len(message)
i = 0
while True:
if x == i:
i = 0
if len(key) == len(message):
break
key += key[i]
i += 1
return key
# This function returns the encrypted text
# generated with the help of the key
def cipherText(message, key_new):
cipher_text = ''
i = 0
for letter in message:
if letter == ' ':
cipher_text += ' '
else:
x = (dict1[letter]-dict1[key_new[i]]) % 26
i += 1
cipher_text += dict2[x]
return cipher_text
# This function decrypts the encrypted text
# and returns the original text
def originalText(cipher_text, key_new):
or_txt = ''
i = 0
for letter in cipher_text:
if letter == ' ':
or_txt += ' '
else:
x = (dict1[letter]+dict1[key_new[i]]+26) % 26
i += 1
or_txt += dict2[x]
return or_txt
def main():
message = 'THE GERMAN ATTACK'
key = 'SECRET'
key_new = generate_key(message, key)
cipher_text = cipherText(message, key_new)
original_text = originalText(cipher_text, key_new)
print("Encrypted Text =", cipher_text)
print("Original Text =", original_text)
# Executes the main function
if __name__ == '__main__':
main()