maximum common divisor

2. Calculate the maximum common divisor and least common multiple of m and n (maximum common divisor: Rotary phase division ). PublicclassJiejue2 {publicstaticvoidmain (Stringargs []) {System. out. println (gongyue (8, 6); System. out. println

First give the source code, explained below. #include void Main (){int a,b,c,d; //define four variablesscanf ("%d,%d", &a,&b);D=a*b; //Find out the product of two positive integerswhile (b!=0){C=a%b; //focus is here, a lot of people do not

This article describes how to use Python to solve the maximum common divisor, including how to use Python to represent the solutions of Euclidean and Stein algorithms. For more information, see 1. Euclidean Algorithm The euclidean algorithm, also

1. the Euclidean methodThe greatest common divisor is a method of finding two natural numbers, also called Euclidean algorithm.For example, ask for GCD (319,377):∵377÷319=1 (Yu 58)∴GCD (377,319) =GCD (319,58);∵319÷58=5 (Yu 29),∴GCD (319,58) =GCD (58

Advanced Bash-scripting Guide (19th): maximum common divisor of two integers, bashscripting The example selected in this article is from the book "Advanced Bash-scripting Gudie", translated by Yang chunmin Huang Yi 1 #! /Bin/bash 2 # calculate the

The maximum common divisor and the minimum public multipleAlgorithm Today, the instructor assigned a homework question, asking Java for the maximum public approx. And the minimum public multiples. After completing this question, I thought about

C Algorithm for Finding the maximum common divisor and the minimum common multiple The algorithm process is as follows: premise: set two numbers to a, B to set a to divisor, B to divisor, and temp to remainder. 1. place large numbers in a and

  [Disclaimer: All Rights Reserved. You are welcome to reprint it. Do not use it for commercial purposes. Contact Email: feixiaoxing @ 163.com]         Solving the least common multiples and the maximum common divisor is a topic we often need to

1. Euclidean Algorithm The euclidean algorithm, also known as the moving phase division, is used to calculate the maximum approximate number of two integers A and B. The computation principle depends on the following theorem: Theorem: G (A, B) = g (

There are two algorithms for finding the maximum common divisor of two integers: The moving Subtraction Method and the moving division method. The idea of these two algorithms is to make the two integers continuously subtract the multiples of the