Author:
Macheras N. D.,Strauss W.
Abstract
AbstractDealing with a problem posed by Kupka we give results concerning the permanence of the almost strong lifting property (respectively of the universal strong lifting property) under finite and countable products of topological probability spaces. As a basis we prove a theorem on the existence of liftings compatible with products for general probability spaces, and in addition we use this theorem for discussing finite products of lifting topologies.
Publisher
Cambridge University Press (CUP)
Subject
General Mathematics,Statistics and Probability
Reference30 articles.
1. On various strong lifting properties for topological measure spaces;Macheras;Measure theory proc. Oberwolfach 1990, Supp. Rend. Circ. Mat. Palermo,1992
2. Products of Radon Measures: A Counter-Example
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