  We propose an Artinian version of Berger's Conjecture for curves, concerning
the module of K\"ahler differentials of an algebra. Our version implies
Berger's Conjecture in characteristic 0. We establish our Artinian Berger
Conjecture in a number of cases, and prove that Berger's Conjecture holds for
curve singularities whose conductor ideal contains the cube of a maximal ideal.

Commutative Algebra;Rings and Algebras