Proposition 37.1.2.label Let $H$ be a complex Hilbert space, then every bounded subset of $B(H)$ is relatively compact with respect to the ultraweak topology.
Proof. By the Banach-Alaoglu Theorem.$\square$
Proposition 37.1.2.label Let $H$ be a complex Hilbert space, then every bounded subset of $B(H)$ is relatively compact with respect to the ultraweak topology.
Proof. By the Banach-Alaoglu Theorem.$\square$
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