Theorem
Let
be a nilpotent transformation. Then there is a basis of such that More precisely, any subset of elements on the diagonal one above the main diagonal can be equal to
, and all the other elements of the matrix are .
Theorem
Let
be a nilpotent transformation. Then there is a basis of such that More precisely, any subset of elements on the diagonal one above the main diagonal can be equal to
, and all the other elements of the matrix are .