Extended Euclidean Algorithm: Expressing GCD as a Linear Combination

The extended Euclidean Algorithm traces back the steps to represent the greatest common divisor (GCD) as a linear combination of the original integers. It provides a method to find coefficients such that their linear combination equals the GCD.

Extended Euclidean Algorithm: Expressing GCD as a Linear Combination
Bill Kinney
8.5K views β€’ Jan 9, 2023
Extended Euclidean Algorithm: Expressing GCD as a Linear Combination

About this video

The extended Euclidean Algorithm reverses the steps to write the greatest common divisor (GCD) as a linear combination of the original whole numbers. It has many applications in number theory and abstract algebra. "Friendly Introduction to Number Theory": https://amzn.to/3Ixo9Lq


πŸ”΄ Euclidean Algorithm to Find the GCD of Two Numbers | Why Does It Work?: https://www.youtube.com/watch?v=YKC5Kw5p4Bg

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#number #numbers #NumberTheory

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(0:00) Introduction
(0:13) Problem statement
(0:33) Euclidean Algorithm
(1:35) Extended Euclidean Algorithm

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Views

8.5K

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Duration

4:09

Published

Jan 9, 2023

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