More housekeeping.
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$PS(A)$ & Pure state space of a $C^*$-algebra $A$. & \autoref{definition:pure-state} \\
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$\dpn{x, y}{\phi}$ & Defined as $\dpn{y^*x, \phi}{A}$, the pseudo inner product associated to a positive linear functional. & \autoref{definition:cstar-state-pseudo-inner-product} \\
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$(H_\phi, \pi_\phi, \xi_\phi)$ & GNS triple associated with $\phi \in S(A)$. & \autoref{definition:gns-triple} \\
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$L^2(M, \phi)$ & Hilbert space of the GNS triple associated with a faithful $\phi \in S(A)$. & \autoref{definition:gns-triple} \\
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$U(T)$ & Cayley transform of $T$. & \autoref{definition:cayley-transform-bounded} \\
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$E_{x, y}$ & $E_{x, y}(B) = \dpn{E(B)x, y}{H}$. & \autoref{definition:spectral-measure} \\
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$\text{Proj}(A)$ & Projections in $A$. & \autoref{definition:vn-projection-lattice} \\
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