Berger's conjecture on torsion in Kähler differentials

Let $A$ be a one-dimensional local domain essentially of finite type over a field $K$ of characteristic zero, and let $\Omega_{A/K}$ denote its module of Kähler differentials. Berger's conjecture. The ring $A$ is regular if and only if the module

$$\Omega_{A/K}$$

is torsion-free.

This is a differential-forms analogue of Geller's conjecture for one-dimensional local domains. The supplied text introduces it as a similar conjecture, but gives no general resolution or further status information.