scientific article; zbMATH DE number 7052244
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Publication:5742887
zbMath1454.03063MaRDI QIDQ5742887
Publication date: 8 May 2019
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axiom of choiceproduct spacecompact Hausdorff spaceopen filterBoolean prime ideal theoremminimal Hausdorff spaceopen ultrafilteradherence of an open filterextension of a Hausdorff spaceH-closed Hausdorff spaceKatětov's H-closed extension
Compactness (54D30) Extensions of spaces (compactifications, supercompactifications, completions, etc.) (54D35) Product spaces in general topology (54B10) Lower separation axioms ((T_0)--(T_3), etc.) (54D10) Axiom of choice and related propositions (03E25)
Cites Work
- The strength of prime separation, sobriety, and compactness theorems
- The axiom of choice holds iff maximal closed filters exist
- Product of minimal topological spaces
- Minimal Topological Spaces
- On H-closed and bicompact spaces
- The Tychonoff product theorem implies the axiom of choice
- On the application of Tychonoff's theorem in mathematical proofs
- Axiom of choice
- The axiom of choice
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