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Orderings of filters in terms of reloids ∗ Extensions of Rudin-Keisler ordering

By Victor Porton


Orderings of filters which extend Rudin-Keisler preorder of ultrafilters are described in terms of reloids that (roughly speaking) is filters on sets of binary relations between some sets. Also it is defined isomorphism of filters which extends Rudin-Keisler equivalence of ultrafilters

Topics: Rudin-Keisler order, Rudin-Keisler preorder, Rudin-Keisler ordering, filters, ultrafilters, reloids, isomorphism, isomorphic
Year: 2011
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