  Let $H$ be a finite-dimensional Hopf algebra over an algebraically closed
field $\Bbbk$ with the dual Chevalley property. We prove that $H$ is of finite
corepresentation type if and only if it is coNakayama, if and only if the link
quiver $\mathrm{Q}(H)$ of $H$ is a disjoint union of basic cycles, if and only
if the link-indecomposable component $H_{(1)}$ containing $\Bbbk1$ is a pointed
Hopf algebra and the link quiver of $H_{(1)}$ is a basic cycle.
