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- Extended_negative_binomial_distribution abstract "In probability and statistics the extended negative binomial distribution is a discrete probability distribution extending the negative binomial distribution. It is a truncated version of the negative binomial distribution for which estimation methods have been studied.In the context of actuarial science, the distribution appeared in its general form in a paper by K. Hess, A. Liewald and K.D. Schmidt when they characterized all distributions for which the extended Panjer recursion works. For the case m = 1, the distribution was already discussed by Willmot and put into a parametrized family with the logarithmic distribution and the negative binomial distribution by H.U. Gerber.".
- Extended_negative_binomial_distribution wikiPageID "17816534".
- Extended_negative_binomial_distribution wikiPageRevisionID "603910742".
- Extended_negative_binomial_distribution hasPhotoCollection Extended_negative_binomial_distribution.
- Extended_negative_binomial_distribution subject Category:Discrete_distributions.
- Extended_negative_binomial_distribution subject Category:Factorial_and_binomial_topics.
- Extended_negative_binomial_distribution subject Category:Probability_distributions.
- Extended_negative_binomial_distribution type Abstraction100002137.
- Extended_negative_binomial_distribution type Arrangement105726596.
- Extended_negative_binomial_distribution type Cognition100023271.
- Extended_negative_binomial_distribution type DiscreteDistributions.
- Extended_negative_binomial_distribution type Distribution105729036.
- Extended_negative_binomial_distribution type PsychologicalFeature100023100.
- Extended_negative_binomial_distribution type Structure105726345.
- Extended_negative_binomial_distribution comment "In probability and statistics the extended negative binomial distribution is a discrete probability distribution extending the negative binomial distribution. It is a truncated version of the negative binomial distribution for which estimation methods have been studied.In the context of actuarial science, the distribution appeared in its general form in a paper by K. Hess, A. Liewald and K.D. Schmidt when they characterized all distributions for which the extended Panjer recursion works.".
- Extended_negative_binomial_distribution label "Extended negative binomial distribution".
- Extended_negative_binomial_distribution label "Loi binomiale négative étendue".
- Extended_negative_binomial_distribution sameAs Loi_binomiale_négative_étendue.
- Extended_negative_binomial_distribution sameAs m.0479vng.
- Extended_negative_binomial_distribution sameAs Q3258265.
- Extended_negative_binomial_distribution sameAs Q3258265.
- Extended_negative_binomial_distribution sameAs Extended_negative_binomial_distribution.
- Extended_negative_binomial_distribution wasDerivedFrom Extended_negative_binomial_distribution?oldid=603910742.
- Extended_negative_binomial_distribution isPrimaryTopicOf Extended_negative_binomial_distribution.