Does the following binary operator on abstract linear maps $A,B:\mathbb{C}^N \rightarrow \mathbb{C}^N$, have a name:
$[\{A,B\}]:= AB^{\dagger} - BA^{\dagger}$
clearly, it is real bi-linear, but not complex bi-linear. It is also anti-symmetric.
Does the following binary operator on abstract linear maps $A,B:\mathbb{C}^N \rightarrow \mathbb{C}^N$, have a name:
$[\{A,B\}]:= AB^{\dagger} - BA^{\dagger}$
clearly, it is real bi-linear, but not complex bi-linear. It is also anti-symmetric.
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