  We develop a solution theory in H\"older spaces for a quasilinear stochastic
PDE driven by an additive noise. The key ingredients are two deterministic PDE
Lemmas which establish a priori H\"older bounds for an equation with irregular
right hand side written in divergence form. We apply these deterministic bounds
to the case of a noise term which is white in time and trace class in space to
obtain stretched exponential bounds for the H\"older semi-norms of the solution
for the stochastic equation.
