  This article investigates why the genus two, supermoduli space of curves will
split in contrast to, potentially, almost all other supermoduli spaces. We use
that the dimension of the odd, versal deformation space of a genus two, super
Riemann surface is two dimensional. As a consequence, the odd versal
deformations can be generated by Schiffer variations at the associated points
of a Szego kernel. This idea is present in D'Hoker and Phong's two loop,
superstring amplitude calculation. We show how this idea, combined with Donagi
and Witten's characterization of supermoduli obstructions, will result in a
splitting of supermoduli space in genus two.
