Let $S$ be an infinite enumerable subset of $\ell^2$ over $\mathbb{C}$ such that it is linearly independent and compact.
$T$ is obtained by orthonormalizing S
I would like to know if $T$ is compact.
Thanks.
Let $S$ be an infinite enumerable subset of $\ell^2$ over $\mathbb{C}$ such that it is linearly independent and compact.
$T$ is obtained by orthonormalizing S
I would like to know if $T$ is compact.
Thanks.
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