  We consider a topological class of a germ of complex analytic function in two
variables which does not belong to its jacobian ideal. Such a function is not
quasi homogeneous. Each element f in this class induces a germ of foliation (df
= 0). Proceeding similarly to the homogeneous case and the quasi homogeneous
case treated by Genzmer and Paul, we describe the local moduli space of the
foliations in this class and give analytic normal forms. We prove also the
uniqueness of these normal forms.
