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Math 6210 • Real Analysis

Spring 2023 • Question 1

Let \((B,\|\cdot \|)\) be a Banach space. Explain the inclusion of \(B\) into its double dual. Prove that it is an isometry onto the image.

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Let \((B,\|\cdot\|)\) be a Banach space. Explain the inclusion of \(B\) into its double
dual. Prove that it is an isometry onto the image.