On the paradox of n random variables
S. Trybuła (1965)
Applicationes Mathematicae
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Displaying similar documents to “Stochastic continuity and approximation”
On the paradox of n random variables
On the paradox of three random variables
S. Trybuła (1961)
Applicationes Mathematicae
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Probability in the alternative set theory
Martin Kalina (1989)
Commentationes Mathematicae Universitatis Carolinae
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Contributions to foundations of probability calculus on the basis of the modal logical calculus or
A. Montanaro, A. Bressan (1983)
Rendiconti del Seminario Matematico della Università di Padova
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Random Variables and Product of Probability Spaces
Hiroyuki Okazaki, Yasunari Shidama (2013)
Formalized Mathematics
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We have been working on the formalization of the probability and the randomness. In [15] and [16], we formalized some theorems concerning the real-valued random variables and the product of two probability spaces. In this article, we present the generalized formalization of [15] and [16]. First, we formalize the random variables of arbitrary set and prove the equivalence between random variable on Σ, Borel sets and a real-valued random variable on Σ. Next, we formalize the product of...
On algorithmical testing tables of random numbers.
D. Banjevic, Z. Ivkovic (1979)
Publications de l'Institut Mathématique [Elektronische Ressource]
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On random split of the segment
Milena Bieniek, Dominik Szynal (2005)
Applicationes Mathematicae
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We consider a partition of the interval [0,1] by two partition procedures. In the first a chosen piece of [0,1] is split into halves, in the second it is split by uniformly distributed points. Initially, the interval [0,1] is divided either into halves or by a uniformly distributed random variable. Next a piece to be split is chosen either with probability equal to its length or each piece is chosen with equal probability, and then the chosen piece is split by one of the above procedures....
Probability and Random Processes, amd G. R. Grimmett, D. R. Strizacker: Probability and Random Processes, Problems and Solutions - G. R. Grimmett; D. R. Stirzacker.
R. Schaßberger (1994)
Metrika
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The integral limit theorem in the first passage problem for sums of independent nonnegative lattice variables.
Virchenko, Yuri P., Yastrubenko, M.I. (2006)
Abstract and Applied Analysis
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Negative dependence structures through stochastic ordering.
Abdul-Hadi N. Ahmed (1990)
Trabajos de Estadística
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Several new multivariate negative dependence concepts such as negative upper orthant dependent in sequence, negatively associated in sequence, right tail negatively decreasing in sequence and upper (lower) negatively decreasing in sequence through stochastic ordering are introduced. These concepts conform with the basic idea that if a set of random variables is split into two sets, then one is increasing whenever the other is decreasing. Our concepts are easily verifiable and enjoy many...