Abstract
We discuss a question on the existence of partial \(\mu\)-nonmeasurable \(H\)-selectors, where \(\mu\) is a given nonzero \(\sigma\)-finite measure defined on some \(\sigma\)-algebra of subsets of a set \(E\) and quasiinvariant under an uncountable group \(G\) of transformations of \(E\), and \(H\) is an arbitrary countable subgroup of \(G\).
Citation
Aleksander B. Kharazishvili. "On selectors nonmeasurable with respect to quasiinvariant measures." Real Anal. Exchange 22 (1) 177 - 183, 1996/1997.
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