  We apply the geometric quantization procedure via symplectic groupoids
proposed by E. Hawkins to the setting of epistemically restricted toy theories
formalized by Spekkens. In the continuous degrees of freedom, this produces the
algebraic structure of quadrature quantum subtheories. In the odd-prime finite
degrees of freedom, we obtain a functor from the Frobenius algebra in
\textbf{Rel} of the toy theories to the Frobenius algebra of stabilizer quantum
mechanics.
