Every complex matrix A can be broken into a Hermitian part A_H congruent 1/2(A + A^H) (i.e., A_H is a Hermitian matrix) and an antihermitian part A_AH congruent 1/2(A - A^H) (i.e., A_AH is an antihermitian matrix). Here, A^H denotes the conjugate transpose.
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