On normality and countable paracompactness
G. Reed (1980)
Fundamenta Mathematicae
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Displaying similar documents to “On countably paracompact spaces and closed maps”
On normality and countable paracompactness
Countable paracompactness of inverse limits and products
Keiô Nagami (1972)
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Normality and paracompactness of Pixley-Roy hyperspaces
Teodor Przymusiński (1981)
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Normality of product spaces
Amer Bešlagić, Keiko Chiba (1987)
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Uniformization and anti-uniformization properties of ladder systems
Todd Eisworth, Gary Gruenhage, Oleg Pavlov, Paul Szeptycki (2004)
Fundamenta Mathematicae
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Natural weakenings of uniformizability of a ladder system on ω₁ are considered. It is shown that even assuming CH all the properties may be distinct in a strong sense. In addition, these properties are studied in conjunction with other properties inconsistent with full uniformizability, which we call anti-uniformization properties. The most important conjunction considered is the uniformization property we call countable metacompactness and the anti-uniformization property we call thinness....
Normality and paracompactness in finite and countable Cartesian products
Teodor Przymusiński (1980)
Fundamenta Mathematicae
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Paracompact and countably paracompact subsets
Aull, C. E.
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On d-paracompactness and related properties
J. Chaber (1984)
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