  We present two pieces of evidence in support of the conjecture that the
microscopic spectral density of the Dirac operator is a universal quantity.
First, we compare lattice data to predictions from random matrix theory.
Second, we show that the functional form of the microscopic spectral
correlations remains unchanged in random matrix models which take account of
finite temperature. Furthermore, we present a random matrix model for the
chiral phase transition in which all Matsubara frequencies are included.
