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- Usually <math>\epsilon</math> is called '''approximation error''' and <math>\delta</math> is called '''confidence error'''. ...uced by [https://en.wikipedia.org/wiki/Flajolet–Martin_algorithm Flajolet and Martin] in 1984. The algorithm can be implemented in [https://en.wikipedia. ...25 KB (4,512 words) - 09:09, 20 September 2018
- Usually <math>\epsilon</math> is called '''approximation error''' and <math>\delta</math> is called '''confidence error'''. ...uced by [https://en.wikipedia.org/wiki/Flajolet–Martin_algorithm Flajolet and Martin] in 1984. The algorithm can be implemented in [https://en.wikipedia. ...25 KB (4,512 words) - 05:52, 16 September 2019
- Usually <math>\epsilon</math> is called '''approximation error''' and <math>\delta</math> is called '''confidence error'''. ...uced by [https://en.wikipedia.org/wiki/Flajolet–Martin_algorithm Flajolet and Martin] in 1984. The algorithm can be implemented in [https://en.wikipedia. ...25 KB (4,512 words) - 07:51, 29 September 2020
- Usually <math>\epsilon</math> is called '''approximation error''' and <math>\delta</math> is called '''confidence error'''. ...uced by [https://en.wikipedia.org/wiki/Flajolet–Martin_algorithm Flajolet and Martin] in 1984. The algorithm can be implemented in [https://en.wikipedia. ...25 KB (4,512 words) - 06:13, 9 September 2021
- Usually <math>\epsilon</math> is called '''approximation error''' and <math>\delta</math> is called '''confidence error'''. ...uced by [https://en.wikipedia.org/wiki/Flajolet–Martin_algorithm Flajolet and Martin] in 1984. The algorithm can be implemented in [https://en.wikipedia. ...25 KB (4,512 words) - 15:48, 3 October 2022
- == Sauer's lemma and VC-dimension == === Shattering and the VC-dimension === ...25 KB (4,480 words) - 04:58, 17 November 2010
- == Sauer's lemma and VC-dimension == === Shattering and the VC-dimension === ...25 KB (4,480 words) - 08:23, 16 August 2011
- *'''The sum rule''': for any '''''disjoint''''' finite sets <math>S</math> and <math>T</math>, the cardinality of the union <math>|S\cup T|=|S|+|T|</math> *'''The product rule''': for any finite sets <math>S</math> and <math>T</math>, the cardinality of the Cartesian product <math>|S\times T|= ...39 KB (6,924 words) - 04:31, 17 February 2014
- *'''The sum rule''': for any '''''disjoint''''' finite sets <math>S</math> and <math>T</math>, the cardinality of the union <math>|S\cup T|=|S|+|T|</math> *'''The product rule''': for any finite sets <math>S</math> and <math>T</math>, the cardinality of the Cartesian product <math>|S\times T|= ...39 KB (6,924 words) - 06:09, 31 August 2015
- *'''The sum rule''': for any '''''disjoint''''' finite sets <math>S</math> and <math>T</math>, the cardinality of the union <math>|S\cup T|=|S|+|T|</math> *'''The product rule''': for any finite sets <math>S</math> and <math>T</math>, the cardinality of the Cartesian product <math>|S\times T|= ...39 KB (6,924 words) - 05:21, 16 September 2019
- *'''The sum rule''': for any '''''disjoint''''' finite sets <math>S</math> and <math>T</math>, the cardinality of the union <math>|S\cup T|=|S|+|T|</math> *'''The product rule''': for any finite sets <math>S</math> and <math>T</math>, the cardinality of the Cartesian product <math>|S\times T|= ...39 KB (6,924 words) - 10:39, 27 February 2024
- *'''The sum rule''': for any '''''disjoint''''' finite sets <math>S</math> and <math>T</math>, the cardinality of the union <math>|S\cup T|=|S|+|T|</math> *'''The product rule''': for any finite sets <math>S</math> and <math>T</math>, the cardinality of the Cartesian product <math>|S\times T|= ...39 KB (6,924 words) - 11:03, 6 March 2013
- *'''The sum rule''': for any '''''disjoint''''' finite sets <math>S</math> and <math>T</math>, the cardinality of the union <math>|S\cup T|=|S|+|T|</math> *'''The product rule''': for any finite sets <math>S</math> and <math>T</math>, the cardinality of the Cartesian product <math>|S\times T|= ...39 KB (6,924 words) - 13:22, 16 February 2023
- *'''The sum rule''': for any '''''disjoint''''' finite sets <math>S</math> and <math>T</math>, the cardinality of the union <math>|S\cup T|=|S|+|T|</math> *'''The product rule''': for any finite sets <math>S</math> and <math>T</math>, the cardinality of the Cartesian product <math>|S\times T|= ...39 KB (6,926 words) - 13:07, 1 September 2011
- *'''The sum rule''': for any '''''disjoint''''' finite sets <math>S</math> and <math>T</math>, the cardinality of the union <math>|S\cup T|=|S|+|T|</math> *'''The product rule''': for any finite sets <math>S</math> and <math>T</math>, the cardinality of the Cartesian product <math>|S\times T|= ...39 KB (6,926 words) - 09:09, 30 December 2016
- *'''The sum rule''': for any '''''disjoint''''' finite sets <math>S</math> and <math>T</math>, the cardinality of the union <math>|S\cup T|=|S|+|T|</math> *'''The product rule''': for any finite sets <math>S</math> and <math>T</math>, the cardinality of the Cartesian product <math>|S\times T|= ...39 KB (6,926 words) - 07:43, 1 August 2017
- ...to[n]</math>. Needless to say, random mapping is an important random model and may have many applications in Computer Science, e.g. hashing. ...in the class. Assume that for each student, his/her birthday is uniformly and independently distributed over the 365 days in a years. We wonder what the ...48 KB (8,716 words) - 08:15, 15 October 2023
- ...do, called the sunflower lemma, is a famous result in extremal set theory, and has some important applications in Boolean circuit complexity. ...<math>|\mathcal{F}|>r-1</math>, we can choose <math>r</math> of these sets and form a sunflower. ...32 KB (5,780 words) - 13:32, 2 December 2017
- ...do, called the sunflower lemma, is a famous result in extremal set theory, and has some important applications in Boolean circuit complexity. ...<math>|\mathcal{F}|>r-1</math>, we can choose <math>r</math> of these sets and form a sunflower. ...32 KB (5,780 words) - 02:49, 24 November 2016
- ...do, called the sunflower lemma, is a famous result in extremal set theory, and has some important applications in Boolean circuit complexity. ...<math>|\mathcal{F}|>r-1</math>, we can choose <math>r</math> of these sets and form a sunflower. ...32 KB (5,780 words) - 07:54, 28 November 2019