  Let $\Gamma$ be a chart, and we denote by $\Gamma_m$ the union of all the
edges of label $m$. A chart $\Gamma$ is of type $(2,3,2)$ if there exists a
label $m$ such that $w(\Gamma)=7$, $w(\Gamma_m\cap\Gamma_{m+1})=2$,
$w(\Gamma_{m+1}\cap\Gamma_{m+2})=3$, and $w(\Gamma_{m+2}\cap\Gamma_{m+3})=2$
where $w(G)$ is the number of white vertices in $G$. In this paper, we prove
that there is no minimal chart of type $(2,3,2)$.
