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    Diameter of a subset of a metric space

    D-B7CYY

    Let \((X, d)\) be a metric space and \(A\subseteq X\) a nonempty subset. The diameter of \(A\) is \[ \diam(A) \coloneqq \sup_{p, q\in A}d(p, q) \in [0, \infty] .\]

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    • D-HS6DEDiameter of a subset of a metric spacevariant-of

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