Definition 43.8.3 (Self-Adjoint).label Let $H$ be a complex Hilbert space, $T: D(T) \to H$ be a densely defined linear operator, then $T$ is self-adjoint if $D(T) = D(T^{*})$[1] and $T = T^{*}$.
- Written out to emphasise.keyboard_return
Definition 43.8.3 (Self-Adjoint).label Let $H$ be a complex Hilbert space, $T: D(T) \to H$ be a densely defined linear operator, then $T$ is self-adjoint if $D(T) = D(T^{*})$[1] and $T = T^{*}$.
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