1. (A16) along with properties of inverse and transposition operations in matrix algebra [42]. It shows that the transformation of the Precision Matrix is identical to the transformation of the metric tensor (A8) (relation (3.9) in the text). Therefore, the quantity in the multivariate normal distribution (A10) and in (A14) is invariant to ?𝑆 transformations of variables. Relations (A11), A(13) and A(17) show that precision matrix can be considered as a metric 𝐴;Relation (A17) is obtained using (A15)
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