Example 7.16.
Every geometry listed in Section 7.2 gives a fractured topos by this construction. For instance, the classical Zariski geometry gives the pair
\[\Shv_{\Zar}((\CRing^{\mathrm{fp},\ad})\catop)
\longrightarrow
\Shv_{\Zar}((\CRing^{\mathrm{fp}})\catop),\]
which is the fractured topos underlying the topos-theoretic description of ordinary schemes above.