Moduli conjecture for del Pezzo orders of type $F^{2+}_5$

Let $C$ be the canonically embedded complete-intersection curve of degree $8$ and genus $5$ arising as the base locus of a net of quadrics in $\mathbb{P}^4$. Fix ramification data of type $F^{2+}_5$, a Morita equivalence class, and the Chern classes. Moduli conjecture. The moduli space of quaternion orders with these fixed data is the curve $C$ as constructed above. This conjecture predicts that the proper zero-dimensional moduli-space behavior found for other cases is replaced here by a moduli space identified with the curve $C$; the source gives no resolution status.