The algebraic torus fibration conjecture

Let $X\to Y$ be an algebraic torus fibration, with discriminant divisor $D\subset Y$, and let $\mathcal{W}_{T}(X)_{-\mathbf{1}}$ denote the spectral component of its equivariant wrapped Fukaya category at $-\mathbf{1}$. Algebraic torus fibration conjecture. There is a quasi-equivalence

$$\mathcal{W}_{T}(X)_{-\mathbf{1}}\simeq\mathcal{W}(Y\setminus D).$$

This extends the expected description of equivariant Fukaya categories at singular values from rank-one torus fibrations to higher-rank algebraic torus fibrations.