  At low temperature the low-lying QCD Dirac spectrum obeys random matrix
statistics. Recently we found that above $T_{c}$ the lowest part of the
spectrum consists of localized modes that obey Poisson statistics. An
interesting implication of this is that as the system crosses $T_{c}$ from
above, the spectral statistics at $\lambda=0$ changes from Poisson to random
matrix. Here we study this transition and its possible implications for the
finite temperature transition of QCD-like theories.
