A library for number theory and modular arithmetic algorithms in Python e.g. Pollard Rho, Miller–Rabin primality test, Cipolla, etc.

Naive implementations of Miller-Rabin algorithm

A Rust implementation of the Miller-Rabin primality test algorithm.

Cryptography course - Cryptography modules - classic chipers - DES function f - Number theory module

RSA Encryption Algorithm

Implementation of 1024 Bit RSA Algorithm

Mathematical cryptography (custom implementations).

The Pollard's Rho algorithm for 64/128 bits Integer Factorization in pure C.

Collection of selected cryptographic algorithms implemented in Rust 🦀.

Very long integer class and some methods for it

RSA encryption and digital signature implementation

Projeto 2 da disciplina de Segurança Computacional da UnB em 2022.2

a straight-forward prime generator (Miller-Rabin) and a naive implementation of the RSA algorithm

Algorithms mentioned in Applied Cryptography (CSC15003)

A very fast async parallel generator for big/large prime numbers. Several prime numbers can be generated simultaneously via the bit or digit length.

The minimal elements of the prime numbers which are > b written in the positional numeral system with radix b, as digit strings under the subsequence ordering, for 2 ≤ b ≤ 36

[CS 101 - IIT Bombay] A tiny cryptography application written in C++

Implementation of Miller Rabin Primality testing algorithm. If n is prime, the algorithm always returns “prime”. If n is composite, the algorithm with a probability of at least 1/2 returns “composite”.

COM 5335 Network Security Assignment #3 - Miller-Rabin primality test and Rabin Public-Key Cryptosystem

This repository contains C++ programs for efficiently checking if a number is prime and factorizing numbers into their prime factors.