  Eigenvalues and eigenfunctions of the QCD Dirac operator are studied for an
instanton liquid partition function. We find that for energy differences
$\delta E$ below an energy scale $E_c$, identified as the Thouless energy, the
eigenvalue correlations are given by Random Matrix Theory. The value of $E_c$
shows a weak volume dependence for eigenvalues near zero and is consistent with
a scaling of $E_c \sim 1/L^2$ in the bulk of the spectrum in agreement with
estimates from chiral perturbation theory, that $E_c/\Delta \approx F_\pi^2
L^2/\pi$ (with average level spacing $\Delta$). For $\delta E> E_c$ the number
variance shows a linear dependence. For the wave functions we find a small
nonzero multifractality index.
