Open FineArtz opened 2 years ago
It is clear that
is wrong because $\hat{\mathsf{B}}$ is not a square matrix thus cannot be inversed. The proper way is to expand $\hat{\Sigma}$ and prove $$B(B^T\Sigma B)^{-1}B^T\mu_k = \Sigma^{-1}\mu_k$$.
thanks! you are correct
Is it clear to anyone how to prove that last equality given that cannot invert matrix B?
It is clear that
is wrong because $\hat{\mathsf{B}}$ is not a square matrix thus cannot be inversed. The proper way is to expand $\hat{\Sigma}$ and prove $$B(B^T\Sigma B)^{-1}B^T\mu_k = \Sigma^{-1}\mu_k$$.