R-matrix reconstruction conjecture for the intersection of two quadrics

Let $X$ be the complete intersection of two quadric hypersurfaces in $\mathbb{CP}^5$, and let $\Sigma_2$ be a genus $2$ surface. Suppose an R-matrix relates the two splittings of the quantum cohomology induced by the cyclic open-closed map and by the canonical Gromov–Witten splitting. R-matrix reconstruction conjecture. This R-matrix recovers all, including higher-genus, Gromov–Witten invariants of $X$ from the genus $0$, $3$-point invariants of $X$ and the all-genus Gromov–Witten invariants of $\Sigma_2$. This is a concrete reconstruction claim in the paper's example of the intersection of two quadrics; the source does not report a resolution.