  We consider the geometrical aspects of the Krichever map in the context of
Jacobian Super KP hierarchy. We use the representation of the hierarchy based
on the Faa` di bruno recursion relations, considered as the cocycle condition
for the natural double complex associated with the deformations of super
Krichever data. Our approach is based on the construction of the universal
super divisor (of degree g), and a local universal family of geometric data
which give the map into the Super Grassmannian.
