Prove if the minimal polynomial of T (linear operator) is of the form p(t)=(phi(t))^m , then there exists a rational canonical basis for T.

= Theorem 7.21. If the minimal polynomial of T is of the form p(t) ($(t))", then there exists a rational canonical basis for T. = Theorem 7.21. If the minimal polynomial of T is of the form p(t) ($(t))", then there exists a rational canonical basis for T