Hidden binary theory (Double binary theory) - A new interpretation of binary systems

My name is Manolache Constantin and I am an independent researcher working on a new theory of binary systems.

My theory proposes an alternative interpretation of binary systems in which each binary digit has a “hidden” counterpart that is its inverse (0 becomes 1 and vice versa).

I believe this theory could have interesting applications in the field of computer science and mathematics.

In my theory, I will try to cover a few “features” - hidden binary theory and inverse binary encoding.

For each displayed binary number, there are two (2) un-displayed binary variants - one variant is 0 and another variant is 1.

Example - we have a displayed binary number 010 - and the un-displayed binary number (the inverse of the displayed number / the hidden counterpart) is 101 (0 becomes 1 and vice versa).

Eample: 010

- displayed number 0, un-displayed number 1

- displayed number 1, un-displayed number 0

- displayed number 0, un-displayed number 1

Data compression: My theory could be used to develop data compression algorithms.

By replacing long sequences of 0 or 1 with their “hidden” counterpart, the size of the data could be reduced without losing essential information.

With respect, Manolache Constantin

def binary_inverse(number):

# Convert the number to a string

number_str = str(number)

# Initialize the string for the inverted number

inverted_number = ''

# Go through each digit in the number

for digit in number_str:

# If the digit is 0, add 1 to the inverted number

if digit == '0':

inverted_number += '1'

# If the digit is 1, add 0 to the inverted number

elif digit == '1':

inverted_number += '0'

return inverted_number

# Test the function

print(binary_inverse(101)) # Should print 010