Let $E$ and $F$ be normed spaces. If $E \equiv F$ (isometry isomorphic),
Does $E^* \equiv F^*$ (isometry isomorphic)?
Where $E^*$ and $F^*$ are continuous dual spaces.
Let $E$ and $F$ be normed spaces. If $E \equiv F$ (isometry isomorphic),
Does $E^* \equiv F^*$ (isometry isomorphic)?
Where $E^*$ and $F^*$ are continuous dual spaces.
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