Rational quantum modularity conjecture for modular resurgent q-series

Let $f\colon\mathbb{Q}\to\mathbb{C}$ be a $q$-series with $q={\rm e}^{2\pi {\rm i}y}$. Suppose its asymptotic expansion $\tilde{f}(y)$ as $y\to0$ extends to $y\in\mathbb{C}$ and has a modular resurgent structure. Rational quantum modularity conjecture. The function $f(y)$ is a quantum modular form for a subgroup $\Gamma\subseteq\mathsf{SL}_2(\mathbb{Z})$. This is the rational-domain analogue of the holomorphic quantum modularity conjecture; the source does not specify a resolution.