Show that if the assumptions of Theorem 7.2 are satisfied and, in addition,                                      E  min h∈Qn  |m(h) n (x) − m(x)| 2 µ(dx) ≥ Copt(1 + o(1))n−γ, Then...

Show that if the assumptions of Theorem 7.2 are satisfied and, in addition,

                                     E  min h∈Qn  |m(h) n (x) − m(x)| 2 µ(dx) ≥ Copt(1 + o(1))n−γ,

Then

                                 lim n→∞ E ‑ |mn(x) − m(x)| 2µ(dx) E  minh∈Qn ‑ |m(h) nl (x) − m(x)| 2µ(dx) = 1.