general topology - Locally compact Hausdorff space conditions - Mathematics Stack Exchange
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general topology - Compact Hausdorff Spaces and their local compactness - Mathematics Stack Exchange
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general topology - Intersection between a compact and a locally compact set - Mathematics Stack Exchange
SOLVED: Note: A locally compact space is automatically locally compact. Example 1: The real line R is locally compact. It can be represented as the interval (a, b), which in turn is
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general topology - For the existence of one-point compactification, do we need locally compactness? - Mathematics Stack Exchange
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