EXPLANATION

Definition:

B2E - B2E stands for Black Box Encoder (B2 means two B`s).

REQUIREMENTS

Packages:

Python [3.10 or higher]

Storage:

With Pre-Installed Base Development Environments: Around 80kB [B2E (Around. 25kB)]

Without Base Development Environments: Around 90mB [Python-v3 (90mB) / B2E (Around. 20kB)]

FEATURES

Efficient & Safe Encoding

Easy Local Python Imports & Example

Anti-Reverse Engineering

Anti-Brute Forcing

HOW-IT-WORKS

Issuance of public key:

The user determines the content of the public key as a password just like: "secret123!", "123456.seven" which is memorable for the user and the others to use the text to decode the text. The public key is capable of any Unicode character. On the other hand, making your key too memorable, makes the key more vulnerable to dictionary-type attacks.

The public key goes through the "black box" that operates random multiple calculations that would result in equalized as the result of other machines that are calculating.

The result calculated through the "black box" would be used for the encoding process that would happen later on.

Content of the black box would be the same for all b2e encoders, so the encoding result would end up the same in any time, place, or device unless the user is not using the same public key.

The difficulty of brute forcing the public key:

Calculating total patterns of encoding valid:

Alphabet(Low&High Case)[56]+Integers[10]+SpecialCharacters[33]=99 All Unicode characters are acceptable.

(Assume that maximum length of public key is 20 letters) 99^1+99^2+99^3+99^4+・・・99^17+99^18+99^19+99^20

Resulting in 8,262,529,267,563,862,879,390,884,427,947,885,999,000 total patterns.

Calculating ETA to brute force the public key:

(Assume that answer speed for every public key is 0.00001 seconds and without a quantum computer) 826,252,926,756,386,287,939,088,442,794,788,599,9000*0.00001

Resulting in 8.262529267563863*10^34 seconds.

= Around 2.62003084334216828*10^27 centuries to brute force the public key.

Calculating ETA to brute force the public key with a quantum computer:

(Assume the calculations solvable in 1 sec, is 158,000,000,000,000,000,000,000,000calculations/sec) CALCULATING THE CALCULATION SPEED OF A QUANTUM COMPUTER:

SUPERCOMPUTER: 1,000,000,000,000,000,000calculations/sec [*1]

QUANTUM COMPUTER: 1,000,000,000,000,000,000*158,000,000=158,000,000,000,000,000,000,000,000calculations/sec [*2]

8,262,529,267,563,862,879,390,884,427,947,885,999,000/158,000,000,000,000,000,000,000,000=52,294,489,000,000seconds

= Around 16582.473680872652 centuries to bruteforce

References

[*1] https://www.scientificamerican.com/article/new-exascale-supercomputer-can-do-a-quintillion-calculations-a-second/

[*2] https://www.nasdaq.com/articles/putting-ai-on-the-fast-track-to-sure-fire-success#:~:text=Google%20has%20built%20a%20quantum,than%20even%20today's%20fastest%20computers…

HOW-TO-USE

Step 1 - Open terminal

Step 2 - Type in the following:

git clone https://github.com/sh1d0re/b2e.git

cd b2e ; cp b2e.py // Enter The Directory You Want To Import B2E Here [Ex. /projects/b2e_encoder /test/projects/]

Step 3 - To use it in your python code locally, import script.py and the b2e class by using the following code on the head of your program:

from b2e import b2e

Step 4 - Using B2E in your python code.

The class "b2e" contains 2 definitions of "encode", and "decode". The following code returns the encode or decode result.

b2e.encode("ENTER PUBLIC KEY HERE", "ENTER ENCODE TEXT HERE")

b2e.decode("ENTER PUBLIC KEY HERE", "ENTER DECODE TEXT HERE")