# 'Gcd 22' presentation slideshows

## Recursive

Recursive. Recursive Definitions. In a recursive definition , an object is defined in terms of itself. We can recursively define sequences , functions and sets. Recursively Defined Sequences. Example: The sequence {a n } of powers of 2 is given by a n = 2 n for n = 0, 1, 2, … .

By eshana
(174 views)

## Writing Structured Programs

Writing Structured Programs. Ernastuti. Four iteration statements. 1. loop-repeat 2. while-repeat 3. loop-until-repeat 4. for-repeat. Loop-repeat. loop read ( x )

By carney
(122 views)

## Writing Structured Programs

Writing Structured Programs. Ernastuti. Four iteration statements. 1. loop-repeat 2. while-repeat 3. loop-until-repeat 4. for-repeat. Loop-repeat. loop read ( x )

By katelynn-victory
(97 views)

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## GCD

GCD. CSCI 284/162 Spring 2009 GW. Z m. Definition: a  b ( mod m)  m divides a-b Z m is the “ring” of integers modulo m : 0, 1, 2, …m-1 with normal addition and multiplication, performed modulo m

By tevy (124 views)

## GCD

??. ??????????????GCD(Risa/Asir)?????????????GCD????????. ??. Wu???????????????????????????? (???

By lulu (120 views)

## Recursive GCD Demo

Recursive GCD Demo. public class Euclid { public static int gcd ( int p , int q ) { if ( q == 0 ) return p ; else return gcd ( q , p % q ); } public static void main ( String [] args ) { System . out . println ( gcd ( 1272 , 216 )); } }.

By schamber (0 views)

## Recursive GCD Demo

Recursive GCD Demo. public class Euclid { public static int gcd ( int p , int q ) { if ( q == 0 ) return p ; else return gcd ( q , p % q ); } public static void main ( String [] args ) { System . out . println ( gcd ( 1272 , 216 )); } }.

By noah-cervantes (76 views)

## Recursive GCD Demo

Recursive GCD Demo. public class Euclid { public static int gcd ( int p , int q ) { if ( q == 0 ) return p ; else return gcd ( q , p % q ); } public static void main ( String [] args ) { int p = Integer . parseInt ( args [ 0 ]); int q = Integer . parseInt ( args [ 1 ]);

By cai (76 views)

## Euclid Algorithm: GCD

Euclid Algorithm: GCD. GCD:. Input integers a,b;. Step 1:. If a  b. then X  a, Y  b;. else X  b, Y  a;. Step 2:. Z  the remainder of X  Y;. Step 3:. If Z = 0. then the GCD is Y;. else X  Y, Y  Z,. do steps 2, 3 again. Problem Solved. On integers. On what?.

By nova (129 views)

## GCD 介绍

GCD 介绍. Grand Central Dispatch. Agenda. GCD 简介 应用示例 Demo 其他. GCD 简介.

By abraham-clay (113 views)

## Division and GCD

Division and GCD. CSC2110 Tutorial 7 Darek Yung. Outline. Self Introduction Announcement Quick Review Example Q & A. Self Introduction. Yung Chun Kong, Darek Responsible for Topics in Number Theory Tutorial 7 – 9 The third class work Office: SHB 115

By zinnia (98 views)