  Let $X$ be a normal variety. Assume that for some reduced divisor $D \subset
X$, logarithmic 1-forms defined on the snc locus of $(X, D)$ extend to a log
resolution $\tilde X \to X$ as logarithmic differential forms. We prove that
then the Lipman-Zariski conjecture holds for $X$. This result applies in
particular if $X$ has log canonical singularities.
  Furthermore, we give an example of a 2-form defined on the smooth locus of a
three-dimensional log canonical pair $(X, \emptyset)$ which acquires a
logarithmic pole along an exceptional divisor of discrepancy zero, thereby
improving on a similar example of Greb, Kebekus, Kov\'acs and Peternell.
