The Euclidean Algorithm is a technique for quickly finding the GCD of two integers.

In an earlier video, we learnt what the Euclid's division algorithm is. Here, let's apply Euclid's division algorithm to find the HCF (Highest common factor) of 1318 and 125.

In an earlier video, we learnt how to use the Euclid's division algorithm to find the HCF of two numbers. Now let us learn how to visualise Euclid's division algorithm and get an intuition for …

Let's get introduced to Euclid's division algorithm to find the HCF (Highest common factor) of two numbers. Let's learn how to apply it over here and learn why it works in a separate video.

This method seems slow... There is a much faster method for finding the inverse of A (mod C) that we will discuss in the next articles on the Extended Euclidean Algorithm.

두 정수 A와 B의 최대공약수 (GCD)는 A와 B를 나누어떨어지게 하는 수 중 가장 큰 정수 라는 사실을 기억해 봅시다. 유클리드 호제법 (Euclidean Algorithm) 은 두 정수의 최대공약수를 쉽게 알아내는 …

El algoritmo de Euclides es una técnica para encontrar rápidamente el MCD de dos enteros.

Fast modular exponentiation Fast Modular Exponentiation Modular inverses The Euclidean Algorithm

Evaluating algorithms How do we prove an algorithm is correct, and how do we measure its efficiency?

Learn a technique for converting decimal numbers into binary numbers using just pen, paper, and calculations. Works best for small numbers, since bigger numbers require increasingly more …