Nonmeasurable subgroups of compact groups

DOI10.1515/JGTH-2015-0034zbMath1332.22005arXiv1406.6837OpenAlexW2964236047MaRDI QIDQ905407

Karl Heinrich Hofmann, Sidney A. Morris, Salvador Hernández

Publication date: 19 January 2016

Published in: Journal of Group Theory (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1406.6837

zbMATH Keywords

Haar measurecompact groupBorel subgroupprofinite groupalmost perfect groupnon-measurable subgroupstrongly complete group

Mathematics Subject Classification ID

Topological groups (topological aspects) (54H11) Compact groups (22C05) Set functions and measures on topological groups or semigroups, Haar measures, invariant measures (28C10)

Related Items (8)

Every infinite compact group can have a non-measurable subgroup ⋮ Automatic continuity of abstract homomorphisms between locally compact and Polish groups ⋮ On a cardinal invariant related to the Haar measure problem ⋮ Non-abelian pseudocompact groups ⋮ On small abstract quotients of Lie groups and locally compact groups ⋮ The Haar measure problem ⋮ A Tauberian theorem for ideal statistical convergence ⋮ On orbits without the Baire property

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