  We give a complete list of formal invariants for a large class of formal
differential 1-forms $\w \in \Bbb C [[ x, y]]dx + \Bbb C [[ x, y]]dy$. \indent
A $\hat{SL}$-equisingular deformation is an equireducible deformation which
leaves invariant both the local formal types and the holonomy representation of
the components of the exceptional divisor. We characterize the 1-forms with
finite formal type (t.f.f), i.e. those which admit a semi-universal
$\hat{SL}$-equisingular deformation, and we give an explicit combinatorial
criterion of finiteness. \indent The set of 1-forms with finite formal type
contains a dense open set (in the sense of Krull's topology)in the set of
1-forms of the second kind.
