A topological space \(X\) is normal if for all disjoint closed subsets \(A, B\subseteq X\) there exist disjoint open sets \(U, V\subseteq X\) with \(A\subseteq U\) and \(B\subseteq V\).
What does it mean for a space to be normal?
D-YEQC3
A topological space \(X\) is normal if for all disjoint closed subsets \(A, B\subseteq X\) there exist disjoint open sets \(U, V\subseteq X\) with \(A\subseteq U\) and \(B\subseteq V\).