Jackiw-Teitelboim supergravity as a double-cut matrix model

We study a Jackiw-Teitelboim (JT) supergravity theory, defined as Euclidean path integral over orientable supermanifolds with constant negative curvature, which was argued by Stanford and Witten to be captured random matrix model in the $\mathbit{\ensuremath{\beta}}=2$ Dyson-Wigner class. show that theory is double-cut tuned critical point where two cuts coalesce. Our formulation fully nonperturbative manifestly stable, providing for explicit unambiguous computation of observables beyond perturbative recursion relations derivable from loop equations. construction shows this JT may regarded particular combination certain type 0B minimal string theories, hence natural counterpart another family theories recently shown built 0A strings. conjecture other supergravities can similarly terms models.