Uniqueness conjecture for monotone special Lagrangian torus fibres

Let $\omega_i$ be the sequence of symplectic forms considered in the paper, let $B_0$ be the base of the special Lagrangian fibration, and let $\mathcal{U}_i\subseteq B_0$ be a chamber. Monotone special Lagrangian uniqueness conjecture. For $i\gg 1$, there exists a unique monotone special Lagrangian torus fibre in each chamber of $\mathcal{U}_i$. This predicts chamberwise uniqueness of monotone special Lagrangian torus fibres in the relevant large-$i$ regime; the supplied text gives no resolution status.