Last Updated：2025/11/26
On a locally compact Hausdorff space, the Borel measure is inner regular, so the measure of any Borel set equals the supremum of the measures of compact subsets contained in it.
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On a locally compact Hausdorff space, the Borel measure is inner regular, so the measure of any Borel set equals the supremum of the measures of compact subsets contained in it.
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