The combinatorics of \(\tau\)-covers

DOI10.1016/J.TOPOL.2006.04.011zbMath1112.03041arXivmath/0409068OpenAlexW1619180876MaRDI QIDQ857053

Saharon Shelah, Heike Mildenberger, Boaz Tsaban

Publication date: 14 December 2006

Published in: Topology and its Applications (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0409068

zbMATH Keywords

cardinal characteristics of the continuumselection principles\(\omega\)-cover\(\gamma\)-cover\(\tau\)-coverBorel coversopen covers

Mathematics Subject Classification ID

Noncompact covering properties (paracompact, Lindelöf, etc.) (54D20) Other combinatorial set theory (03E05) Cardinal characteristics of the continuum (03E17) Special constructions of topological spaces (spaces of ultrafilters, etc.) (54D80)

Related Items (3)

The linear refinement number and selection theory ⋮ Covering a bounded set of functions by an increasing chain of slaloms ⋮ Selective covering properties of product spaces, II: $\gamma $ spaces

Cites Work

• Covering a bounded set of functions by an increasing chain of slaloms
• The combinatorics of Borel covers
• Ultrafilters with small generating sets
• The combinatorics of splittability
• Combinatorics of open covers. I: Ramsey theory
• A topological interpretation of \({\mathfrak t}\)
• The combinatorics of open covers. II
• Combinatorial Cardinal Characteristics of the Continuum
• Critical Cardinalities and Additivity Properties of Combinatorial Notions of Smallness
• Selection principles and covering properties in Topology
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