  In our companion paper \cite{Stojnicgscomp16} we introduce a collection of
fairly powerful statistical comparison results. They relate to a general
comparison concept and its an upgrade that we call lifting procedure. Here we
provide a different generic principle (which we call fully bilinear) that in
certain cases turns out to be stronger than the corresponding one from
\cite{Stojnicgscomp16}. Moreover, we also show how the principle that we
introduce here can also be pushed through the lifting machinery of
\cite{Stojnicgscomp16}. Finally, as was the case in \cite{Stojnicgscomp16},
here we also show how the well known Slepian's max and Gordon's minmax
comparison principles can be obtained as special cases of the mechanisms that
we present here. We also create their lifted upgrades which happen to be
stronger than the corresponding ones in \cite{Stojnicgscomp16}. A fairly large
collection of results obtained through numerical experiments is also provided.
It is observed that these results are in an excellent agreement with what the
theory predicts.
