Changes

A [[topological space]] X is '''locally compact''' if every point in X has a neighbourhood that is contained in a compact subspace of X.

<nowiki>A [[topological space]] X is '''locally compact''' if every point in X has a neighbourhood that is contained in a compact subspace of X.

'''Important Theorem''': Every locally compact [[Hausdorff space]] has a [[one-point compactification]].

'''Important Theorem''': Every locally compact [[Hausdorff space]] has a [[one-point compactification]].

[[category: Topology]]

[[category: Topology]]</nowiki>