Housekeeping

2026-11-09 13:43:17 -05:00
parent 8d03304d2d
commit 68fa7f4e8f
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@@ -15,11 +15,6 @@
    Let $M$ be a von Neumann algebra and $\tau: M \to \complex$ be a faithful tracial state, then $(M, \tau)$ is a \textbf{tracial von Neumann algebra} if $\tau$ is normal. 
 \end{definition}

-\begin{definition}[Standard Representation]
-\label{definition:tracial-vna-standard}
-    Let $(M, \tau)$ be a tracial von Neumann algebra, then its \hyperref[GNS]{definition:gns-triple} representation on $L^2(M, \tau)$ is the \textbf{standard representation} of $(M, \tau)$.  
-\end{definition}
-
 \begin{proposition}
 \label{proposition:cstar-trace-vna}
    Let $M$ be a unital $C^*$-algebra, $\tau: M \to \complex$ be a faithful tracial state, and $(L^2(M, \tau), \pi, 1_M)$ be its \hyperref[GNS]{definition:gns-triple} triple, then: