Distinct orbifold limits give nonsymplectomorphic monotone Lagrangian fibers

Let two monotone Lagrangian fibers of almost toric fibrations lie in the same symplectic manifold, and suppose their almost toric base diagrams have different orbifold limits. The distinct-orbifold-limits conjecture. The two fibers are not symplectomorphic. This is presented as a consequence that would follow from the preceding convex-hull conjecture; the source does not establish it independently.