Exercise 35 (#5.99). Consider the L-functional T defined in Exercise 17. Let En be the empirical distribution based on a random sample of size n from a distribution F, o2 = S [PF(x)]?dF(x), and of = S(of()]?dFn(x), where og denotes the influence function of T at distribution G. Show that limn on = o a.s., under one of the following two conditions: (a) J is bounded, J(t) = 0 when t e [0, a]U[B, 1] for some constants a