It is well know that every bounded set in a banach space is relatively weakly compact if and only if the banach space space is reflexive.
Do they mean its norm closure or weak closure is compact in the weak topology ?
It is well know that every bounded set in a banach space is relatively weakly compact if and only if the banach space space is reflexive.
Do they mean its norm closure or weak closure is compact in the weak topology ?
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