  The (super) Schottky uniformization of compact (super) Riemann surfaces is
briefly reviewed. Deformations of super Riemann surface by gravitinos and
Beltrami parameters are recast in terms of super Schottky group cohomology. It
is checked that the super Schottky group formula for the period matrix of a
non-split surface matches its expression in terms of a gravitino and Beltrami
parameter on a split surface. The relationship between (super) Schottky groups
and the construction of surfaces by gluing pairs of punctures is discussed in
an appendix.
