LOOCMI___FINAL-1 copy

Let` : W Z![0,1]beaboundedt> zn2 Z, Eu U[exp (t (loo-cv (w, zn,u)))] exp Let`2[0,1]nandt> 0. Fu2[n f(`, u)= 1 n 1 X Let`:W Z![0,1]beaboundedloss function, then gen (A) Letindependent then (54) let oB (55) ver, weuseaussianwith vesusthat: (56) theexpectationoversides, wegetthat: (57) exfunction, then (58) (59) (60) A.3 Proof3.2 Webegin Theorem.Let`:R Y![0,1]beaboundedU be over[n], then gen (h)