In this paper we assume P!, Q!, gb>1 for P and that there exists
two minimal parabolics P1 and P2 containing S such
that Mi:=< P , Pi >
is contained in a local subgroup and Pi does not normalizes
P° . We show that p=3 or 5, Mi/Op(Mi) is isomorphic
to SL3(p) and Mi has exactly 2 composition factors
in Op(Mi), namely two natural modules dual to each other.
Last Revised 8/23/05