I have a question.
If T is a linear operator on an inner product space, say V, and W is a T-invariant subspace of V, how could I show that is T*-invariant, where T* is the adjoint of T.
I have a question.
If T is a linear operator on an inner product space, say V, and W is a T-invariant subspace of V, how could I show that is T*-invariant, where T* is the adjoint of T.