Matches in DBpedia 2016-04 for { <http://dbpedia.org/resource/Dvoretzky–Kiefer–Wolfowitz_inequality> ?p ?o }
Showing triples 1 to 40 of
40
with 100 triples per page.
- Dvoretzky–Kiefer–Wolfowitz_inequality abstract "In the theory of probability and statistics, the Dvoretzky–Kiefer–Wolfowitz inequality predicts how close an empirically determined distribution function will be to the distribution function from which the empirical samples are drawn. It is named after Aryeh Dvoretzky, Jack Kiefer, and Jacob Wolfowitz, who in 1956 provedthe inequality with an unspecified multiplicative constant C in front of the exponent on the right-hand side. In 1990, Pascal Massart proved the inequality with the sharp constant C = 1, confirming a conjecture due to Birnbaum and McCarty.".
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageID "8140616".
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageLength "5110".
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageOutDegree "21".
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageRevisionID "702136461".
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Allan_Birnbaum.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Aryeh_Dvoretzky.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Category:Asymptotic_statistical_theory.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Category:Empirical_process.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Category:Statistical_inequalities.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Concentration_inequality.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Cumulative_distribution_function.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Empirical_distribution_function.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Glivenko–Cantelli_theorem.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Independent_and_identically_distributed_random_variables.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Jack_Kiefer_(statistician).
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Jacob_Wolfowitz.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Kolmogorov–Smirnov_test.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Probability.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Random_function.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Random_variable.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Rate_of_convergence.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Statistics.
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLink Uniform_distribution_(continuous).
- Dvoretzky–Kiefer–Wolfowitz_inequality wikiPageWikiLinkText "Dvoretzky–Kiefer–Wolfowitz inequality".
- Dvoretzky–Kiefer–Wolfowitz_inequality subject Category:Asymptotic_statistical_theory.
- Dvoretzky–Kiefer–Wolfowitz_inequality subject Category:Empirical_process.
- Dvoretzky–Kiefer–Wolfowitz_inequality subject Category:Statistical_inequalities.
- Dvoretzky–Kiefer–Wolfowitz_inequality type Inequality.
- Dvoretzky–Kiefer–Wolfowitz_inequality type Process.
- Dvoretzky–Kiefer–Wolfowitz_inequality type Redirect.
- Dvoretzky–Kiefer–Wolfowitz_inequality type Theorem.
- Dvoretzky–Kiefer–Wolfowitz_inequality comment "In the theory of probability and statistics, the Dvoretzky–Kiefer–Wolfowitz inequality predicts how close an empirically determined distribution function will be to the distribution function from which the empirical samples are drawn. It is named after Aryeh Dvoretzky, Jack Kiefer, and Jacob Wolfowitz, who in 1956 provedthe inequality with an unspecified multiplicative constant C in front of the exponent on the right-hand side.".
- Dvoretzky–Kiefer–Wolfowitz_inequality label "Dvoretzky–Kiefer–Wolfowitz inequality".
- Dvoretzky–Kiefer–Wolfowitz_inequality sameAs Q5317822.
- Dvoretzky–Kiefer–Wolfowitz_inequality sameAs אי-שוויון_דבורצקי-קיפר-וולפוביץ.
- Dvoretzky–Kiefer–Wolfowitz_inequality sameAs m.026t28y.
- Dvoretzky–Kiefer–Wolfowitz_inequality sameAs Q5317822.
- Dvoretzky–Kiefer–Wolfowitz_inequality wasDerivedFrom Dvoretzky–Kiefer–Wolfowitz_inequality?oldid=702136461.
- Dvoretzky–Kiefer–Wolfowitz_inequality isPrimaryTopicOf Dvoretzky–Kiefer–Wolfowitz_inequality.