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Copy pathHC.py
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49 lines (43 loc) · 1.44 KB
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# The following script demonstrates the generation of Hamming Code for any length of the message to be transmitted
# calculate number of redundancy bits required
def calc_no_of_red_bits(m):
r = 1
while(True):
if (2**r) >= m + r + 1:
break
else:
r += 1
return r
# make positions for redundancy bits within the message
def insert_red_pos(msg_list, r):
pos = 0
msg_pos = 0
new_msg_list = [0 for i in range(len(msg_list) + r)]
for i in range(len(new_msg_list)):
if i + 1 == (2**pos):
pos += 1
new_msg_list[i] = 'r'
else:
new_msg_list[i] = msg_list[msg_pos]
msg_pos += 1
return new_msg_list
# Calculate the redundancy bit
def calc_xor(msg, value):
arr = []
for i in range(len(msg)):
if (i+1 & (1 << value) == 1 << value) and msg[i] != 'r':
arr.append(msg[i])
bit = int(arr[0])
for i in range(1, len(arr)):
bit = bit ^ int(arr[i])
return str(bit)
# Insert the redundancy bit
def add_red_bits(msg, r):
for i in range(r):
bit = calc_xor(msg, i)
msg[(2**i) - 1] = bit
print("The code to be transmitted is: " + (''.join(msg))[::-1])
msg = input('Enter the data: ')
no_of_red_bits = calc_no_of_red_bits(len(msg))
length_msg = insert_red_pos(list(msg[::-1]), no_of_red_bits)
new_msg = add_red_bits(length_msg, no_of_red_bits)