A characterization of strong measure zero sets

DOI10.1007/BF02761100zbMath0857.28001MaRDI QIDQ1912782

Janusz Pawlikowski

Publication date: 26 February 1997

Published in: Israel Journal of Mathematics (Search for Journal in Brave)

zbMATH Keywords

meager setsmeasure zero setsstrongly null sets

Mathematics Subject Classification ID

Classes of sets (Borel fields, (sigma)-rings, etc.), measurable sets, Suslin sets, analytic sets (28A05)

Related Items (9)

Fair Division without Additivity ⋮ MEAGER-ADDITIVE SETS IN TOPOLOGICAL GROUPS ⋮ More remarks on the intersection ideal ${\mathcal{M}}\cap {\mathcal{N}}$ ⋮ On the algebraic union of strongly measure zero sets and their relatives with sets of real numbers ⋮ Borel Conjecture, dual Borel Conjecture, and other variants of the Borel Conjecture ⋮ Strong measure zero and meager-additive sets through the prism of fractal measures ⋮ Unified characterizations of lowness properties via Kolmogorov complexity ⋮ Borel conjecture and dual Borel conjecture ⋮ Riemann integrability versus weak continuity

Cites Work

• On covering of real line by null sets
• Closed measure zero sets
• Every null-additive set is meager-additive
• On ideals of subsets of the plane and on Cohen reals
• Strong Measure Zero and Strongly Meager Sets
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