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KIAM Preprint  270, Moscow, 2018
Authors: Yashunsky A.D.
On limit points of Bernoulli distribution algebras
We consider algebras of Bernoulli distributions, i. e. sets of distributions that are closed under transformations defined by substituting independent random variables for variables of a Boolean function from a given system. We establish that unless the transforming functions are unary the set of algebras limits point is either empty, one-element, or at least countable.
Bernoulli random variable, Boolean function, algebra, limit point
Publication language: russian,  pages: 16
Research direction:
Mathematical problems and theory of numerical methods
Russian source text:
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About authors:
  • Yashunsky Alexey Dmitrievich, RAS