EXTENDED EUCLID'S ALGORITHM

  

Copyright © Philip M. Parker, INSEAD. Terms of Use.

EXTENDED EUCLID'S ALGORITHM

Specialty Definition: EXTENDED EUCLID'S ALGORITHM

DomainDefinition

Math

An algorithm to find the greatest common divisor, g, of two positive integers, a and b, and coefficients, h and j, such that g = ha + jb. (references)

Source: compiled by the editor from various references; see credits.

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Alternative Orthography: EXTENDED EUCLID'S ALGORITHM


Hexadecimal (or equivalents, 770AD-1900s) (references)

45 58 54 45 4E 44 45 44      45 55 43 4C 49 44 27 53      41 4C 47 4F 52 49 54 48 4D

Leonardo da Vinci (1452-1519; backwards) (references)

        

Binary Code (1918-1938, probably earlier) (references)

01000101 01011000 01010100 01000101 01001110 01000100 01000101 01000100 00100000 01000101 01010101 01000011 01001100 01001001 01000100 00100111 01010011 00100000 01000001 01001100 01000111 01001111 01010010 01001001 01010100 01001000 01001101

HTML Code (1990) (references)

&#69 &#88 &#84 &#69 &#78 &#68 &#69 &#68 &#32 &#69 &#85 &#67 &#76 &#73 &#68 &#39 &#83 &#32 &#65 &#76 &#71 &#79 &#82 &#73 &#84 &#72 &#77

ISO 10646 (1991-1993) (references)

0045 0058 0054 0045 004E 0044 0045 0044      0045 0055 0043 004C 0049 0044 0027 0053      0041 004C 0047 004F 0052 0049 0054 0048 004D

Encryption (beginner's substitution cypher): (references)

395854394838393823955374643389532354641495243544247

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INDEX

1. Orthography
2. Bibliography


  

Copyright © Philip M. Parker, INSEAD. Terms of Use.