The optimality conjecture for the folding symplectic embeddings

Let $a$ be the ellipsoid parameter, and let $a_{\operatorname{acc}}$ be the accumulation point of the corresponding staircase. Consider the symplectic embeddings constructed in Propositions~ and~. Folding optimality conjecture. These symplectic embeddings are all optimal for every $a>a_{\operatorname{acc}}$. The conjecture extends the proposed sharpness statement for stabilized ellipsoid embeddings and concerns the asymptotic region beyond the accumulation point of each staircase; the source gives no resolution.