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Covariance matrix
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===Pseudo-covariance matrix{{anchor|Pseudo}}=== For complex random vectors, another kind of second central moment, the '''pseudo-covariance matrix''' (also called '''relation matrix''') is defined as follows: <math display="block"> \operatorname{J}_{\mathbf{Z}\mathbf{Z}} = \operatorname{cov}[\mathbf{Z},\overline{\mathbf{Z}}] = \operatorname{E} \left[ (\mathbf{Z} - \boldsymbol{\mu}_\mathbf{Z})(\mathbf{Z} - \boldsymbol{\mu}_\mathbf{Z})^\mathsf{T} \right] </math> In contrast to the covariance matrix defined above, Hermitian transposition gets replaced by transposition in the definition. Its diagonal elements may be complex valued; it is a [[complex symmetric matrix]].
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