  We complete the construction of the modular generalized Springer
correspondence for an arbitrary connected reductive group, with a uniform proof
of the disjointness of induction series that avoids the case-by-case arguments
for classical groups used in previous papers in the series. We show that the
induction series containing the trivial local system on the regular nilpotent
orbit is determined by the Sylow subgroups of the Weyl group. Under some
assumptions, we give an algorithm for determining the induction series
associated to the minimal cuspidal datum with a given central character. We
also provide tables and other information on the modular generalized Springer
correspondence for quasi-simple groups of exceptional type, including a
complete classification of cuspidal pairs in the case of good characteristic,
and a full determination of the correspondence in type $G_2$.
