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- Indecomposable_distribution abstract "In probability theory, an indecomposable distribution is a probability distribution that cannot be represented as the distribution of the sum of two or more non-constant independent random variables: Z ≠ X + Y. If it can be so expressed, it is decomposable: Z = X + Y. If, further, it can be expressed as the distribution of the sum of two or more independent identically distributed random variables, then it is divisible: Z = X1 + X2.".
- Indecomposable_distribution wikiPageID "5761408".
- Indecomposable_distribution wikiPageLength "5902".
- Indecomposable_distribution wikiPageOutDegree "26".
- Indecomposable_distribution wikiPageRevisionID "614915859".
- Indecomposable_distribution wikiPageWikiLink Absolute_continuity.
- Indecomposable_distribution wikiPageWikiLink Bernoulli_distribution.
- Indecomposable_distribution wikiPageWikiLink Binomial_distribution.
- Indecomposable_distribution wikiPageWikiLink Category:Probability_theory.
- Indecomposable_distribution wikiPageWikiLink Category:Types_of_probability_distributions.
- Indecomposable_distribution wikiPageWikiLink Chi-squared_distribution.
- Indecomposable_distribution wikiPageWikiLink Cochrans_theorem.
- Indecomposable_distribution wikiPageWikiLink Cramxc3xa9rs_theorem.
- Indecomposable_distribution wikiPageWikiLink Discrete_uniform_distribution.
- Indecomposable_distribution wikiPageWikiLink Geometric_distribution.
- Indecomposable_distribution wikiPageWikiLink Independence_(probability_theory).
- Indecomposable_distribution wikiPageWikiLink Independent_and_identically_distributed_random_variables.
- Indecomposable_distribution wikiPageWikiLink Independent_identically_distributed.
- Indecomposable_distribution wikiPageWikiLink Infinite_divisibility_(probability).
- Indecomposable_distribution wikiPageWikiLink Infinitely_divisible_distribution.
- Indecomposable_distribution wikiPageWikiLink Negative_binomial_distribution.
- Indecomposable_distribution wikiPageWikiLink Normal_distribution.
- Indecomposable_distribution wikiPageWikiLink Probability_density_function.
- Indecomposable_distribution wikiPageWikiLink Probability_distribution.
- Indecomposable_distribution wikiPageWikiLink Probability_theory.
- Indecomposable_distribution wikiPageWikiLink Random_variable.
- Indecomposable_distribution wikiPageWikiLink Stable_distribution.
- Indecomposable_distribution wikiPageWikiLink Statistical_independence.
- Indecomposable_distribution wikiPageWikiLink Uniform_distribution_(continuous).
- Indecomposable_distribution wikiPageWikiLink Uniform_distribution_(discrete).
- Indecomposable_distribution wikiPageWikiLinkText "Indecomposable distribution".
- Indecomposable_distribution wikiPageWikiLinkText "decomposability".
- Indecomposable_distribution wikiPageWikiLinkText "decomposable".
- Indecomposable_distribution wikiPageWikiLinkText "indecomposable distribution".
- Indecomposable_distribution wikiPageWikiLinkText "indecomposable".
- Indecomposable_distribution hasPhotoCollection Indecomposable_distribution.
- Indecomposable_distribution subject Category:Probability_theory.
- Indecomposable_distribution subject Category:Types_of_probability_distributions.
- Indecomposable_distribution hypernym Distribution.
- Indecomposable_distribution type Software.
- Indecomposable_distribution type Type.
- Indecomposable_distribution type Type.
- Indecomposable_distribution comment "In probability theory, an indecomposable distribution is a probability distribution that cannot be represented as the distribution of the sum of two or more non-constant independent random variables: Z ≠ X + Y. If it can be so expressed, it is decomposable: Z = X + Y. If, further, it can be expressed as the distribution of the sum of two or more independent identically distributed random variables, then it is divisible: Z = X1 + X2.".
- Indecomposable_distribution label "Indecomposable distribution".
- Indecomposable_distribution sameAs m.0f37r_.
- Indecomposable_distribution sameAs Q6015779.
- Indecomposable_distribution sameAs Q6015779.
- Indecomposable_distribution wasDerivedFrom Indecomposable_distribution?oldid=614915859.
- Indecomposable_distribution isPrimaryTopicOf Indecomposable_distribution.