On a theorem of Baumgartner and Weese
R. Frankiewicz, Paweł Zbierski (1991)
Fundamenta Mathematicae
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Displaying similar documents to “On partitioner-representability of Boolean algebras”
On a theorem of Baumgartner and Weese
Some remarks on embeddings of Boolean algebras and topological spaces
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On Monk’s questions
Saharon Shelah (1996)
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We deal with Boolean algebras and their cardinal functions: π-weight π and π-character πχ. We investigate the spectrum of π-weights of subalgebras of a Boolean algebra B. Next we show that the π-character of an ultraproduct of Boolean algebras may be different from the ultraproduct of the π-characters of the factors.
Cardinal functions on compact F-spaces and on weakly countably complete Boolean algebras
Eric van Douwen (1981)
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Embedding of Boolean algebras in Ρ(ω)/fin
J. Baumgartner, R. Frankiewicz, P. Zbierski (1990)
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σ-Entangled linear orders and narrowness of products of Boolean algebras
Saharon Shelah (1997)
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We investigate σ-entangled linear orders and narrowness of Boolean algebras. We show existence of σ-entangled linear orders in many cardinals, and we build Boolean algebras with neither large chains nor large pies. We study the behavior of these notions in ultraproducts.
Characterization of generic extensions of models of set theory
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On collections of almost disjoint families
Bohuslav Balcar, Petr Simon (1988)
Commentationes Mathematicae Universitatis Carolinae
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A proof (involving Martin's axiom) of a partition relation
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Boolean algebras in which every chain and antichain is countable
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