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- Combinant abstract "In the mathematical theory of probability, the combinants cn of a random variable X are defined via the combinant-generating function G(t), which is defined from the moment generating function M(z) aswhich can be expressed directly in terms of a random variable X as wherever this expectation exists.The nth combinant can be obtained as the nth derivatives of the logarithm of combinant generating function evaluated at –1 divided by n factorial:Important features in common with the cumulants are: the combinants share the additivity property of the cumulants; for infinite divisibility (probability) distributions, both sets of moments are strictly positive.".
- Combinant wikiPageExternalLink v=onepage&q=cumulants%20combinants&f=false.
- Combinant wikiPageID "41353970".
- Combinant wikiPageRevisionID "586116487".
- Combinant subject Category:Theory_of_probability_distributions.
- Combinant comment "In the mathematical theory of probability, the combinants cn of a random variable X are defined via the combinant-generating function G(t), which is defined from the moment generating function M(z) aswhich can be expressed directly in terms of a random variable X as wherever this expectation exists.The nth combinant can be obtained as the nth derivatives of the logarithm of combinant generating function evaluated at –1 divided by n factorial:Important features in common with the cumulants are: the combinants share the additivity property of the cumulants; for infinite divisibility (probability) distributions, both sets of moments are strictly positive.".
- Combinant label "Combinant".
- Combinant sameAs m.0zn25gm.
- Combinant sameAs Q17007293.
- Combinant sameAs Q17007293.
- Combinant wasDerivedFrom Combinant?oldid=586116487.
- Combinant isPrimaryTopicOf Combinant.