Combinatorial properties of filters and open covers for sets of real numbers

DOI10.2307/2586627zbMath0979.03038OpenAlexW2050606418MaRDI QIDQ4934037

Claude Laflamme, Marion Scheepers

Publication date: 17 January 2000

Published in: Journal of Symbolic Logic (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2307/2586627

zbMATH Keywords

covering propertyinfinite gamemeasure zero setmeager set\(\omega\)-coversmeager filterfilters on the natural numberscombinatorial properties of filtersmeasure zero filteropen covers of sets of real numbers

Mathematics Subject Classification ID

Games involving topology, set theory, or logic (91A44) Other combinatorial set theory (03E05)

Related Items (5)

Some further results on \(\mathcal I\)-\(\gamma\) and \(\mathcal I\)-\(\gamma_k\)-covers ⋮ On τ–covers using ideals and some of its consequences ⋮ Some observations on Hurewicz and \(\mathcal{I}\)-Hurewicz property ⋮ The cardinal characteristic for relative \(\gamma \)-sets ⋮ Some remarks on open covers and selection principles using ideals

Cites Work

• \(\gamma\)-sets and other singular sets of real numbers
• Some properties of C(X). I
• Combinatorics of open covers. I: Ramsey theory
• The combinatorics of open covers. II
• Unnamed Item

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