Sur deux théorèmes fondamentaux du calcul des probabilités
Sur la distribution des fonctions dérivées.
Sur l'axiomatique de la théorie des probabilitiés
Sur les noyaux -finis
Sur l'espérance conditionnelle multivoque non convexe
Sur l'existence des suites de variables aléatoires s à s indépendantes échangeables ou stationnaires
Sur l'usage de la notion de probabilités subjectives
Sur une théorie informationnelle de l'observation pour des événements de nature probabiliste
-law of large numbers for fuzzy numbers
The notions of a -norm and of a fuzzy number are recalled. The law of large numbers for fuzzy numbers is defined. The fuzzy numbers, for which the law of large numbers holds, are investigated. The case when the law of large numbers is violated is studied.
The analogues of entropy and of Fisher's information measure in free probability theory, II.
The axiomatic melting point. Teaching probability theory in Prague during the 1930's.
The calcul of probability and the method of majority. (Le calcul des probabilités et la méthode des majorités.)
The closeness of the range of a probability on a certain system of random events -- an elementary proof.
The degree of progress to goal during self-organization process
The dynamics of -quantum spaces
The foundations of probability with black swans.
The Fréchet transform.
The fuzzy hyperbolic inequality index of fuzzy random variables in finite populations.
This paper presents an approach to the problem of quantifying the inequality of a finite population with respect to a (social, economical, etc.) fuzzy-valued attribute. For this purpose, the fuzzy hyperbolic inequality index is introduced, and some properties extending the basic ones for real-valued attributes are examined.
The irrelevant information principle for collective probabilistic reasoning
Within the framework of discrete probabilistic uncertain reasoning a large literature exists justifying the maximum entropy inference process, , as being optimal in the context of a single agent whose subjective probabilistic knowledge base is consistent. In particular Paris and Vencovská completely characterised the inference process by means of an attractive set of axioms which an inference process should satisfy. More recently the second author extended the Paris-Vencovská axiomatic approach...
The measure extension theorem for subadditive measures in -continuous logics