  We propose a refined expression for the large genus asymptotics of the
Weil-Petersson volumes of the moduli space of super-Riemann surfaces with an
arbitrary number of boundaries. Our formula leverages the connection between JT
supergravity and its matrix model definition, utilizing some basic tools of
resurgence theory. The final result holds for arbitrary boundary lengths and
preserves the polynomial structure of the super-volumes. As a byproduct we also
obtain a prediction for the large genus asymptotics of generalized
$\Theta$-class intersection numbers. We extend our proposal to the case of the
quantum volumes relevant for the Virasoro minimal string/Liouville gravity.
Performing the classical limit on the quantum volumes, we recover a formula for
the ordinary Weil-Petersson building blocks of JT gravity.
