If I have a squared symmetric matrix $X(m,m)$ which is a result of the product: $X =Y^T A Y$, in which $Y(n,m)$; and $A(n,n)$ is a diagonal matrix.
My question is: Is it possible to get the original $Y$ and $A$ matrices from $X$?
If I have a squared symmetric matrix $X(m,m)$ which is a result of the product: $X =Y^T A Y$, in which $Y(n,m)$; and $A(n,n)$ is a diagonal matrix.
My question is: Is it possible to get the original $Y$ and $A$ matrices from $X$?
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