On the value distribution of a transcendental meromorphic function and its derivatives

Let f denote a transcendental meromorphic function and b(z) be an arbitrary small function of f, b(z) not equivalent to 0. If N(r, 1/f) the counting function of the zeroes of f satisfies N (r, 1/f) = S (r,f), here S (r,f) denotes any quantity satisfying S (r, f) = o(1) T (r, f) as r --> + infinity possibly outside a set of r of finite linear measure and T (r, f) is the Nevanlinna characteristic function of f, then, for any positive integer n, N (r, 1/f((n))-b) not equal S(r, f)