1975
DOI: 10.2307/2040046
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On the Closure-Preserving Sum Theorem

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“…A subset A of a topological space (X, τ) is said to be a generalized F σ −subset [13] if for each open subset U of X containing A, there exists an F σ −subset B of X which is contained in U and contains A. A space X is said to be totally normal [12] if it is normal and every open subset G of X is expressible as a union of a locally finite (in G) family of open F σ −subset of X. A space X is said to be perfectly normal [6] if it is normal and in which each open set is an F σ −set.…”
Section: Introductionmentioning
confidence: 99%
“…A subset A of a topological space (X, τ) is said to be a generalized F σ −subset [13] if for each open subset U of X containing A, there exists an F σ −subset B of X which is contained in U and contains A. A space X is said to be totally normal [12] if it is normal and every open subset G of X is expressible as a union of a locally finite (in G) family of open F σ −subset of X. A space X is said to be perfectly normal [6] if it is normal and in which each open set is an F σ −set.…”
Section: Introductionmentioning
confidence: 99%