Intersection numbers and weak* separability of spaces of measures

DOI10.1007/BF01363900zbMath0436.28007MaRDI QIDQ1140728

S. H. Smith

Publication date: 1980

Published in: Mathematische Annalen (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/163406

zbMATH Keywords

intersection numbersBoolean algebrascompact Hausdorff spacesspaces of measuresweak* separability

Mathematics Subject Classification ID

Spaces of measures, convergence of measures (28A33) Measures on Boolean rings, measure algebras (28A60) Chain conditions, complete algebras (06E10) Set functions and measures on topological spaces (regularity of measures, etc.) (28C15) Separability of topological spaces (54D65)

Related Items (6)

A weak$^*$ separable $C(K)^*$ space whose unit ball is not weak$^*$ separable ⋮ On the Pettis measurability theorem ⋮ Monolithic spaces of measures ⋮ Families of Sets of Positive Measure ⋮ Strictly positive measures on Boolean algebras ⋮ On measures induced by forcing names for ultrafilters

Cites Work

• Measures on Boolean algebras
• On supports of regular Borel measures
• On injective Banach spaces and the spaces \(L^ \infty(\mu)\) for finite measures \(\mu\)
• Continuous Functions on Compact Spaces Without Perfect Subsets
• Partially ordered linear topological spaces
• Remarks on dyadic spaces
• A remark on density characters
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