  We prove that, for a general class of random operators, the family of the
unfolded eigenvalues in the localization region is asymptotically ergodic in
the sense of N. Minami (see [Mi:11]). N. Minami conjectured this to be the case
for discrete Anderson model in the localized regime. We also provide a local
analogue of this result. From the asymptotics ergodicity, one can recover the
statistics of the level spacings as well as a number of other spectral
statistics. Our proofs rely on the analysis developed in abs/1011.1832.
