Kaplansky's divisibility conjecture for semisimple Hopf algebras

Let $H$ be a semisimple Hopf algebra, and let $\operatorname{Irr} {}_{H}^{}\mathcal{M}$ denote the set of isomorphism classes of irreducible finite-dimensional $H$-modules. Kaplansky's conjecture. For every $V\in \operatorname{Irr} {}_{H}^{}\mathcal{M}$, the dimension of $V$ divides the dimension of $H$. This is a classical divisibility conjecture for semisimple Hopf algebras; the supplied text does not state whether it has been resolved.