bernoulli distribution

  • 31Indecomposable distribution — 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 …

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  • 32Multinomial distribution — Multinomial parameters: n > 0 number of trials (integer) event probabilities (Σpi = 1) support: pmf …

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  • 33Hypergeometric distribution — Hypergeometric parameters: support: pmf …

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  • 34Conway–Maxwell–Poisson distribution — Conway–Maxwell–Poisson parameters: support: pmf: cdf …

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  • 35Categorical distribution — A categorical distribution is the most general distribution whose sample space is the set {1, 2, ..., n }.It is the generalization of the Bernoulli distribution for a categorical random variable.It should not be confused with the multinomial… …

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  • 36Nicolaus II Bernoulli — Nicolaus II Bernoulli, a.k.a. Niklaus Bernoulli, Nikolaus Bernoulli, (February 6, 1695, Basel, Switzerland – July 31, 1726, St. Petersburg, Russia) was a Swiss mathematician and was one of the many prominent mathematicians in the Bernoulli family …

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  • 37Famille Bernoulli — Les Bernoulli, qui se sont illustrés dans les mathématiques et la physique, sont issus de Nicolas Bernoulli (1623 1708), descendant d une famille ayant émigré d Anvers à Bâle à la fin du XVIe siècle. Les représentants les plus connus de la… …

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  • 38binomial distribution — Statistics. a distribution giving the probability of obtaining a specified number of successes in a finite set of independent trials in which the probability of a success remains the same from trial to trial. Also called Bernoulli distribution.… …

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  • 39Rademacher distribution — Probability distribution name =Rademacher type =mass pdf cdf parameters = support =k={ 1,1}, pdf = egin{matrix} 1/2 mbox{for }k= 1 1/2 mbox{for }k=1 end{matrix} cdf = egin{matrix} 0 mbox{for }k …

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  • 40Pearson distribution — The Pearson distribution is a family of continuous probability distributions. It was first published by Karl Pearson in 1895 and subsequently extended by him in 1901 and 1916 in a series of articles on biostatistics. History The Pearson system… …

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