The GW/DT4 conjecture for genus-zero invariants of Calabi–Yau fourfolds

Let $X$ be a sextic $4$-fold, let $\beta$ be a curve class, and let $\rho\in H^{4}(X,\mathbb{Z})$. Denote by $\mathrm{GW}_{0,\beta}(\gamma)$ the genus-zero Gromov–Witten invariant with insertion $\gamma$, and by $\mathrm{DT}_{4}(\beta\mid\gamma)$ the corresponding Donaldson–Thomas $4$ invariant of one-dimensional stable sheaves, with the orientation chosen as below. GW/DT$_4$ conjecture. There is a choice of orientation for which

$$\mathrm{GW}_{0,\beta}(\gamma)=\sum_{k\mid\beta}\frac{1}{k^{2}}\cdot\mathrm{DT}_{4}(\beta/k\mid\gamma).$$

This conjecture proposes an interpretation of Klemm–Pandharipande's Gopakumar–Vafa type invariants on Calabi–Yau fourfolds in terms of Donaldson–Thomas $4$ invariants. Its status is not resolved in the supplied source.