Every Sierpiński set is strongly meager

DOI10.1007/s001530050045zbMath0871.04003OpenAlexW2076686908MaRDI QIDQ1354338

Janusz Pawlikowski

Publication date: 11 September 1997

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

Full work available at URL: https://doi.org/10.1007/s001530050045

zbMATH Keywords

strong measure zeroLuzin setSierpiński setstrong first categorystrongly meager

Mathematics Subject Classification ID

Descriptive set theory (03E15) Other combinatorial set theory (03E05)

Related Items (9)

Nonmeasurable images ⋮ STRONGLY MEAGER SETS DO NOT FORM AN IDEAL ⋮ Weakly infinite dimensional subsets of \(\mathbb R^{\mathbb N}\) ⋮ Borel Conjecture, dual Borel Conjecture, and other variants of the Borel Conjecture ⋮ Infinite combinatorics and the foundations of regular variation ⋮ On G-transitive version of perfectly meager sets ⋮ COUNTABLY PERFECTLY MEAGER SETS ⋮ Strongly meager sets and their uniformly continuous images ⋮ The combinatorics of Borel covers

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