Is $A$ similar to $A^T$? Where $A$ is an $n \times n$ matrix
Is this true? If so, we have to show there exists an invertible matrix $P$ such that
$A = P^{-1} A^T P$
How do I approach this?
Is $A$ similar to $A^T$? Where $A$ is an $n \times n$ matrix
Is this true? If so, we have to show there exists an invertible matrix $P$ such that
$A = P^{-1} A^T P$
How do I approach this?