  Based on the usual Fedosov construction of star products for a symplectic
manifold M we give a simple geometric construction of a bimodule deformation
for the sections of a vector bundle over M starting with a symplectic
connection on M and a connection for E. In the case of a line bundle this gives
a Morita equivalence bimodule where the relation between the characteristic
classes of the Morita equivalent star products can be found very easily in this
framework. Moreover, we also discuss the case of a Hermitian vector bundle and
give a Fedosov construction of the deformation of the Hermitian fiber metric.
