Failure of equivalence of dimension concepts for metric spaces

DOI10.1090/S0002-9904-1962-10872-6zbMath0111.35303MaRDI QIDQ3847402

Prabir Roy

Publication date: 1962

Published in: Bulletin of the American Mathematical Society (Search for Journal in Brave)

zbMATH Keywords

topology

Related Items (20)

Criteria for Metrisability ⋮ On a product theorem in dimension ⋮ An axiomatic characterization of the large inductive dimension for metric spaces ⋮ Not every 0-dimensional realcompact space is 𝑁-compact ⋮ Small inductive dimension of completions of metric spaces ⋮ There is no compactification theorem for the small inductive dimension ⋮ On nonseparable Erdős spaces ⋮ Nonequality of dimensions for metric groups ⋮ Shape morphisms and components of movable compacta ⋮ Spaces with Noncoinciding Dimensions ⋮ Ordnungsfähigkeit total-diskontinuierlicher Räume ⋮ Metrizable Spaces where the Inductive Dimensions Disagree ⋮ E-kompakte Räume. (E-compact spaces) ⋮ An example in the dimension theory of metrizable spaces ⋮ Rings of Continuous Functions with Values in a Topological Field ⋮ A note on the Prabir Roy space ⋮ The Orderability and Suborderability of Metrizable Spaces ⋮ A Nonmovable Space with Movable Components ⋮ Collectionwise Hausdorff versus collectionwise normal with respect to compact sets ⋮ Metrization of spaces having Čech dimension zero

Cites Work

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• A set of axioms for plane analysis situs

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