Assume that the weights {Wn,i} are nonnegative and the estimate is weakly universally consistent. Prove that (i) in Theorem 4.1 is satisfied (Stone (1977)). Hint: Apply Problem 4.1 for
Y = f(X) = m(X),
and show that
lim n→∞ E n i=1 |Wn,i(X)|f(Xi) − Ef(X) 2 = 0.
Already registered? Login
Not Account? Sign up
Enter your email address to reset your password
Back to Login? Click here