  We review the prequantization procedure in the context of super symplectic
manifolds with a symplectic form which is not necessarily homogeneous. In
developing the theory of non homogeneous symplectic forms, there is one
surprising result: the Poisson algebra no longer is the set of smooth functions
on the manifold, but a subset of functions with values in a super vector space
of dimension 1|1. We show that this has no notable consequences for results
concerning coadjoint orbits, momentum maps, and central extensions. Another
surprising result is that prequantization in terms of complex line bundles and
prequantization in terms of principal circle bundles no longer are equivalent
if the symplectic form is not even.
