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  • In [[mathematics]], the '''Euclidean algorithm''', or '''Euclid's algorithm''', named after the ancient Greek geometer and
    7 KB (962 words) - 12:05, 3 May 2016
  • ...ou can write 1 = ma + nb if and only if a and b are relatively prime. The Euclidean algorithm not only produces c, but it also produces m and n with no additional work.
    4 KB (781 words) - 11:46, 26 September 2007
  • #REDIRECT[[Euclidean algorithm]]
    32 bytes (3 words) - 14:37, 8 August 2007
  • | pagename = Euclidean algorithm | abc = Euclidean algorithm
    743 bytes (69 words) - 08:18, 15 March 2024
  • 12 bytes (1 word) - 11:47, 26 September 2007
  • 101 bytes (13 words) - 15:31, 20 May 2008
  • Auto-populated based on [[Special:WhatLinksHere/Euclidean algorithm]]. Needs checking by a human.
    618 bytes (80 words) - 16:24, 11 January 2010

Page text matches

  • #REDIRECT[[Euclidean algorithm]]
    32 bytes (3 words) - 15:00, 8 August 2007
  • #REDIRECT[[Euclidean algorithm]]
    32 bytes (3 words) - 18:44, 6 May 2007
  • #REDIRECT[[Euclidean algorithm]]
    32 bytes (3 words) - 14:37, 8 August 2007
  • | pagename = Euclidean algorithm | abc = Euclidean algorithm
    743 bytes (69 words) - 08:18, 15 March 2024
  • {{r|Euclidean algorithm}}
    927 bytes (119 words) - 16:24, 11 January 2010
  • Auto-populated based on [[Special:WhatLinksHere/Euclidean algorithm]]. Needs checking by a human.
    618 bytes (80 words) - 16:24, 11 January 2010
  • {{r|Euclidean algorithm}}
    209 bytes (27 words) - 05:38, 3 July 2009
  • {{r|Euclidean algorithm}}
    147 bytes (16 words) - 07:52, 29 June 2009
  • *The [[Euclidean algorithm]], known from number theory.
    2 KB (286 words) - 07:49, 10 February 2021
  • ...x_2+\cdots+a_nx_n=b</math>, which may be solved by means of the extended [[Euclidean algorithm]].
    542 bytes (82 words) - 19:39, 7 April 2009
  • {{r|Euclidean algorithm}}
    350 bytes (42 words) - 12:01, 12 June 2009
  • {{r|Euclidean algorithm}}
    888 bytes (123 words) - 17:03, 13 July 2008
  • ...sts but does not help us to find it. We can do this by appealing to the [[Euclidean algorithm]]. If <math>n_1</math> and <math>n_2</math> are coprime, then there exist and these can be computed by the [[extended Euclidean algorithm]].
    3 KB (535 words) - 15:02, 22 November 2008
  • ...ou can write 1 = ma + nb if and only if a and b are relatively prime. The Euclidean algorithm not only produces c, but it also produces m and n with no additional work.
    4 KB (781 words) - 11:46, 26 September 2007
  • Fortunately, the [[Euclidean algorithm]] provides an efficient means to calculate the greatest common divisor. i.e., in rings for which there is an analogue to the Euclidean algorithm,
    5 KB (797 words) - 04:57, 21 April 2010
  • {{r|Euclidean algorithm}}
    2 KB (247 words) - 17:28, 11 January 2010
  • In [[mathematics]], the '''Euclidean algorithm''', or '''Euclid's algorithm''', named after the ancient Greek geometer and
    7 KB (962 words) - 12:05, 3 May 2016
  • {{r|Euclidean algorithm}}
    2 KB (262 words) - 19:07, 11 January 2010
  • ...time. One can find the smallest common multiple of two numbers by using [[Euclidean algorithm|Euclid's algorithm]] for finding their [[greatest common divisor]] (gcd), a
    6 KB (743 words) - 18:42, 2 July 2009
  • '''Proof:''' Because ''p'' and ''q'' are relatively prime, the [[Euclidean Algorithm]] tells us that
    2 KB (322 words) - 12:51, 18 December 2007
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