  In a previous work by the authors the one dimensional (doubling)
renormalization operator was extended to the case of quasi-periodically forced
one dimensional maps. The theory was used to explain different self-similarity
and universality observed numerically in the parameter space of the Forced
Logistic Maps. The extension proposed was not complete in the sense that we
assumed a total of four conjectures to be true. In this paper we present
numerical support for these conjectures. We also discuss the applicability of
this theory to the Forced Logistic Map.
