I define free Monad and free Applicative using single type, parametrised over a tensor. It's possible, because both Monad and Applicative are monoids in the category of endofunctors. There is little, if any, practical applications I can foresee for these definitions, but it's fun to see how things are connected. I won't prove laws hold, or constructions are free (= are left adjoint of a forgetful