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I'm trying to find an example of normed vector space that is reflexive but not separable.
(Separable but not reflexive is easy, for example L^1$L^1$).
I'm trying to find an example of normed vector space that is reflexive but not separable. (Separable but not reflexive is easy, for example L^1).
(Separable but not reflexive is easy, for example $L^1$).
