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- ...t each element of one set has its unique counterpart in the second set. A bijective function from a set X to itself is also called a '''permutation''' of the set X. The most important property of a bijective function is the existence of an [[inverse function]] which ''undoes'' the operation4 KB (618 words) - 22:24, 7 February 2010
- 122 bytes (17 words) - 13:14, 13 November 2008
- 907 bytes (142 words) - 14:42, 2 November 2008
Page text matches
- #REDIRECT [[Bijective function]]32 bytes (3 words) - 12:38, 2 November 2008
- #REDIRECT [[Bijective function]]32 bytes (3 words) - 12:38, 2 November 2008
- ...first. Not every function has an inverse, and those that do are called [[bijective function|invertible]] (or bijective).1 KB (173 words) - 20:09, 27 November 2008
- ...t maps one [[topological space]] to another with the property that it is [[bijective function|bijective]] and both the function and its [[inverse function|inverse]] are #f is a bijective function (i.e., it is [[injective function|one-to-one]] and [[surjective function|on2 KB (265 words) - 07:44, 4 January 2009
- ...t each element of one set has its unique counterpart in the second set. A bijective function from a set X to itself is also called a '''permutation''' of the set X. The most important property of a bijective function is the existence of an [[inverse function]] which ''undoes'' the operation4 KB (618 words) - 22:24, 7 February 2010
- * [[Bijective function]]710 bytes (120 words) - 13:08, 13 November 2008
- {{r|Bijective function}}739 bytes (92 words) - 17:31, 11 January 2010
- * [[Bijective function]]894 bytes (148 words) - 12:23, 13 November 2008
- {{r|Bijective function}}1 KB (136 words) - 11:36, 11 January 2010
- {{r|Bijective function}}568 bytes (70 words) - 17:23, 11 January 2010
- {{r|Bijective function}}370 bytes (47 words) - 17:50, 26 June 2009
- {{r|Bijective function}}907 bytes (142 words) - 13:06, 13 November 2008
- {{r|Bijective function}}906 bytes (142 words) - 13:12, 13 November 2008
- {{r|Bijective function}}1 KB (172 words) - 15:25, 15 May 2011
- Since <math>T_y</math> is thus a [[bijective function]], with [[inverse function]] <math>T_{y^{-1}}</math>, it is an [[automorph2 KB (294 words) - 04:53, 19 November 2008
- {{r|Bijective function}}2 KB (247 words) - 17:28, 11 January 2010
- then there is a bijective function from ''A'' onto ''B''. The bijective function between the two sets can be explicitly constructed from the two injective f8 KB (1,281 words) - 15:39, 23 September 2013
- then there is a bijective function from ''A'' onto ''B''. The bijective function between the two sets can be explicitly constructed from the two injective f8 KB (1,275 words) - 15:34, 23 September 2013
- ...f the other. (This is an early use, though not the first, of a proof by [[bijective function|one-to-one correspondence]] of infinite sets.)1 KB (198 words) - 01:29, 12 July 2008
- ...e [[algebraic structure]] of a [[field (mathematics)|field]], that is, a [[bijective function]] from the field onto itself which respects the fields operations of additi3 KB (418 words) - 12:18, 20 December 2008