Nonequality of Dimensions for Metric Spaces
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Publication:5571584
DOI10.2307/1994832zbMath0181.26002OpenAlexW4233046070MaRDI QIDQ5571584
Publication date: 1968
Full work available at URL: https://doi.org/10.2307/1994832
Related Items (24)
Axiomatic characterizations of the dimension of metric spaces ⋮ Nonstandard approach to the dimension of a topological space ⋮ On the thickness of topological spaces ⋮ New properties of Mrowka’s space $\nu \mu _0$ ⋮ Not every 0-dimensional realcompact space is 𝑁-compact ⋮ A zero-dimensional \(F\)-space that is not strongly zero-dimensional ⋮ Unsymmetric \(T_0\)-quasi-metrics ⋮ Some aspects of dimension theory for topological groups ⋮ The covering dimension invariants ⋮ Small inductive dimension of completions of metric spaces ⋮ Imbeddings into topological groups preserving dimensions ⋮ On the Wallman-Frink compactification of 0-dimensional spaces and shape ⋮ Nonequality of dimensions for metric groups ⋮ The gap between the dimensions of countably paracompact spaces ⋮ On a weak sum theorem in dimension theory ⋮ Summary on non-Archimedean valued fields ⋮ Metrizable Spaces where the Inductive Dimensions Disagree ⋮ 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 ⋮ Infinite powers and Cohen reals ⋮ Rings of continuous functions with values in an Archimedean ordered field ⋮ Zero-dimensional spaces from linear structures ⋮ More examples of metric spaces where the inductive dimensions disagree
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