Sierpiński's technique and subsets of \(\mathbb{R}{}\)

DOI10.1016/0166-8641(92)90099-LzbMath0789.54020MaRDI QIDQ1203841

Jan van Mill

Publication date: 18 February 1993

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

Mathematics Subject Classification ID

Several topologies on one set (change of topology, comparison of topologies, lattices of topologies) (54A10) Embedding (54C25)

Related Items (9)

A homogeneous space whose complement is rigid ⋮ Analytic groups and pushing small sets apart ⋮ Statistical compactness ⋮ On Hattori spaces ⋮ Report on the open problems session ⋮ Products and \(h\)-homogeneity ⋮ The topology of ultrafilters as subspaces of \(2^{\omega }\) ⋮ Splitting Tychonoff cubes into homeomorphic and homogeneous parts ⋮ Every zero-dimensional homogeneous space is strongly homogeneous under determinacy

Cites Work

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• A compact space with a measure that knows which sets are homeomorphic
• A decomposition of \({\mathbb{R}}\) into two homeomorphic rigid parts
• An almost uniquely homogeneous subgroup of \({\mathbb{R}}^ n\)
• Set theory. With an introduction to descriptive set theory. Translation of the original Polish edition. 2nd, completely revised ed
• Decomposing topological spaces into two rigid homeomorphic subspaces
• A Topological Group Having no Homeomorphisms Other than Translations
• Domain Invariance in Infinite-Dimensional Linear Spaces
• A function space C(K) not weakly homeomorphic to C(K)×C(K)
• Rigid homogeneous chains
• Partition Problems in Topology
• A Boolean Algebra Without Proper Automorphisms
• Remarks on Boolean algebras
• Measure and other properties of a Hamel basis

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