EUDML | Boolean algebras admitting a countable minimally acting group

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Displaying similar documents to “Boolean algebras admitting a countable minimally acting group”

Independent complete subalgebras of collapsing algebras

Martin Gavalec (1981)

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Roman Sikorski (1961)

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Bohuslav Balcar, Petr Štěpánek (1977)

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Large Subalgebras of a Boolean Algebra

Slobodan Vujošević (1989)

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Partial Boolean algebras in a broader sense and Boolean embeddings

Janusz Czelakowski (1981)

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The elementary-equivalence classes of clopen algebras of P-spaces

Brian Wynne (2008)

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Two Boolean algebras are elementarily equivalent if and only if they satisfy the same first-order statements in the language of Boolean algebras. We prove that every Boolean algebra is elementarily equivalent to the algebra of clopen subsets of a normal P-space.

A rigid Boolean algebra that admits the elimination of Q21

H. Mildenberg (1993)

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Using ♢ , we construct a rigid atomless Boolean algebra that has no uncountable antichain and that admits the elimination of the Malitz quantifier $Q_{1}^{2}$ .

Problems in Boolean algebras

R. Bonnet (1976)

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