TWO TOPOLOGICAL EQUIVALENTS OF THE AXIOM OF CHOICE

DOI10.1002/MALQ.19920380152zbMATH Open0797.04004OpenAlexW2017568032WikidataQ114696409 ScholiaQ114696409MaRDI QIDQ4295255

Eric Schechter

Publication date: 8 June 1994

Published in: Mathematical Logic Quarterly (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1002/malq.19920380152

zbMATH Keywords

topological closuretopological spacesaxiom of choiceproduct topologyTychonoff's theoremcomplete uniform spaces

Mathematics Subject Classification ID

Product spaces in general topology (54B10) Axiom of choice and related propositions (03E25)

Related Items (9)

Title not available (Why is that?) ⋮ Title not available (Why is that?) ⋮ Closed products of sets and the axiom of choice ⋮ Excluded Middle versus Choice in a topos ⋮ Kelley's specialization of Tychonoff's Theorem is equivalent to the Boolean Prime Ideal Theorem ⋮ Filters, Antichains and Towers in Topological Spaces and the Axiom of Choice ⋮ Alexander Subbase Theorem for Filters ⋮ Title not available (Why is that?) ⋮ Restricted internal choice in a topos

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