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Original Articles

The inverse binomial distribution as a statistical model

Pages 3625-3633 | Received 01 Mar 1989, Published online: 27 Jun 2007

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Tomoaki Imoto. (2016) Properties of Lagrangian distributions. Communications in Statistics - Theory and Methods 45:3, pages 712-721.
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Kazuki Aoyama, Kunio Shimizu & S. H. Ong. (2006) A first–passage time random walk distribution with five transition probabilities: a generalization of the shifted inverse trinomial. Annals of the Institute of Statistical Mathematics 60:1, pages 1-20.
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. 2004. Encyclopedia of Statistical Sciences. Encyclopedia of Statistical Sciences.
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Calestin C. Kokonendji. (2008) Le problème d'Anscombe pour les lois binomiales négatives généralisées. Canadian Journal of Statistics 27:1, pages 199-205.
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Bent Jørgensen & Peter Xue-Kun Song. (2016) Stationary Time Series Models with Exponential Dispersion Model Margins. Journal of Applied Probability 35:1, pages 78-92.
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Takemi Yanagimoto. 1996. Lifetime Data: Models in Reliability and Survival Analysis. Lifetime Data: Models in Reliability and Survival Analysis 377 383 .
Célestin C. Kokonendji. (1994) Exponential families with variance functions in $$\sqrt {\Delta P} (\sqrt \Delta )$$ : Seshadri’s class: Seshadri’s class. Test 3:2, pages 123-172.
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Masaaki Sibuya, Norihiko Miyawaki & Ushio Sumita. (2016) Aspects of Lagrangian probability distributions. Journal of Applied Probability 31:A, pages 185-197.
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Masaaki Sibuya, Norihiko Miyawaki & Ushio Sumita. (2016) Aspects of Lagrangian probability distributions. Journal of Applied Probability 31:A, pages 185-197.
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