  Let $G$ be a semiabelian variety and $C$ a curve in $G$ that is not contained
in a proper algebraic subgroup of $G$. In this situation, conjectures of Pink
and Zilber imply that there are at most finitely many points contained in the
so-called unlikely intersections of $C$ with subgroups of codimension at least
$2$. In this note, we establish this assertion for general semiabelian
varieties over $\bar{\mathbb{Q}}$. This extends results of Maurin and Bombieri,
Habegger, Masser, and Zannier in the toric case as well as Habegger and Pila in
the abelian case.
