Definition 43.4.11 (Separable).label Let $M$ be a von Neumann algebra, then $M$ is separable if there exists a separable Hilbert space $H$ and a faithful normal representation $\pi: M \to B(H)$.
Definition 43.4.11 (Separable).label Let $M$ be a von Neumann algebra, then $M$ is separable if there exists a separable Hilbert space $H$ and a faithful normal representation $\pi: M \to B(H)$.
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