Searching for more absolute CR-epic spaces.

Barr, Michael; Kennison, John F.; Raphael, R.

Displaying similar documents to “Searching for more absolute CR-epic spaces.”

Countably metacompact spaces in the constructible universe

Paul Szeptycki (1993)

Fundamenta Mathematicae

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We present a construction from ♢* of a first countable, regular, countably metacompact space with a closed discrete subspace that is not a $G_{δ}$ . In addition some nonperfect spaces with σ-disjoint bases are constructed.

A little more on the product of two pseudocompact spaces

Eliza Wajch (1996)

Colloquium Mathematicae

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Semiring of Sets: Examples

Roland Coghetto (2014)

Formalized Mathematics

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This article proposes the formalization of some examples of semiring of sets proposed by Goguadze [8] and Schmets [13].

Null-families of subsets of monotonically normal compacta

J. Nikiel, L. Treybig (1996)

Colloquium Mathematicae

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A generic theorem in the theory of cardinal invariants of topological spaces

Aleksander V. Arhangel'skii (1995)

Commentationes Mathematicae Universitatis Carolinae

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Relative versions of many important theorems on cardinal invariants of topological spaces are formulated and proved on the basis of a general technical result, which provides an algorithm for such proofs. New relative cardinal invariants are defined, and open problems are discussed.

Compactifications of fractal structures.

Arenas, F.G., Sánchez-Granero, M.A. (2004)

Acta Mathematica Universitatis Comenianae. New Series

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On $ω_{*}$ -closed sets and their topology.

Ekici, Erdal, Jafari, Saeid (2010)

Acta Universitatis Apulensis. Mathematics - Informatics

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Displaying similar documents to “Searching for more absolute CR-epic spaces.”

Countably metacompact spaces in the constructible universe

A little more on the product of two pseudocompact spaces

Semiring of Sets: Examples

Null-families of subsets of monotonically normal compacta

A generic theorem in the theory of cardinal invariants of topological spaces

Compactifications of fractal structures.

On ω * -closed sets and their topology.

On $ω_{*}$ -closed sets and their topology.