  Recently, random matrix theory predictions for the distribution of low-lying
Dirac operator eigenvalues have been extended to include lattice effects for
both staggered and Wilson fermions. We computed low-lying eigenvalues for the
Hermitian Wilson-Dirac operator and for improved staggered fermions on several
quenched ensembles with size $\approx 1.5$ fm. Comparisons to the expectations
from RMT with lattice effects included are made. Wilson RMT describes our
Wilson data nicely. For improved staggered fermions we find strong indications
that taste breaking effects on the low-lying spectrum disappear in the
continuum limit, as expected from staggered RMT.
