  We present a proof of Minami type estimates for one dimensional random
Schr\"odinger operators valid at all energies in the localization regime
provided a Wegner estimate is known to hold. The Minami type estimates are then
applied to various models to obtain results on their spectral statistics. The
heuristics underlying our proof of Minami type estimates is that close by
eigenvalues of a one-dimensional Schr\"odinger operator correspond either to
eigenfunctions that live far away from each other in space or they come from
some tunneling phenomena. In the second case, one can undo the tunneling and
thus construct quasi-modes that live far away from each other in space.
