normal space (Q1071795)
topological space in which every pair of disjoint closed sets has disjoint open neighborhoods
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Current Data About normal space
(P279) (Q7255183)
(P2534) \forall C,D\in\operatorname{Open}(X)\left(X\setminus C\cap X\setminus D=\varnothing\implies \exists U,V\in\operatorname{Open}(X)\colon\left( X\setminus C\subseteq U\land X\setminus D\subseteq V\land U\cap V=\varnothing\right)\right)
(P5555) Normal space.svg
(P6104) (Q8487137)
other details
aliases T4 space
description topological space in which every pair of disjoint closed sets has disjoint open neighborhoods

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