Exercise 1.5.6.6. Let $f: A \hookrightarrow B$ be an inner anodyne morphism of simplicial sets. Show that the underlying map on vertices $A_0 \rightarrow B_0$ is a bijection.
$\Newextarrow{\xhookrightarrow}{10,10}{0x21AA}$
Exercise 1.5.6.6. Let $f: A \hookrightarrow B$ be an inner anodyne morphism of simplicial sets. Show that the underlying map on vertices $A_0 \rightarrow B_0$ is a bijection.