On the reduction of a non-torsion point of a Drinfeld module

Let ρ be a Drinfeld Fq[T]-module defined over a global function field K. Let z∈K be a non-torsion point. We prove that for almost all monic elements n∈Fq[T] there exists a place ℘ of K such that n is the “order” of the reduction of z modulo ℘.