  Let $\Bbbk$ be an algebraically closed field of characteristic 0 and $H$ a
finite-dimensional Hopf algebra over $\Bbbk$ with the dual Chevalley property.
In this paper, we show that $\operatorname{gr}^c(H)$ is of tame
corepresentation type if and only if $\operatorname{gr}^c(H)\cong (\Bbbk\langle
x,y\rangle/I)^* \times H^\prime$ for some finite-dimensional semisimple Hopf
algebra $H^\prime$ and some special ideals $I$. Then, by the method of link
quiver and bosonization, we discuss which of the above ideals will occur when
$(\Bbbk\langle x,y\rangle/I)^* \times H_0$ is a Hopf algebra of tame
corepresentation type under some assumptions.
