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A closed subset of the real line which is right porous but is not -left-porous is constructed.
Here we present abstract formulations of two theorems of Solecki which deal with some generalizations of the classical Vitali theorem on nonmeasurable sets in spaces with transformation groups.
This short note considers the question of whether every atomless σ-field contains an uncountable partition. The paper comments the situation for a couple of known σ-fields. A negative answer to the question is the main result.
We investigate when two orthogonal families of sets of integers can be separated if one of them is analytic.
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