Monotonicity conjecture for the ellipsoidal superpotential count

For each degree $d$, let $\mathbf{T}_{d}^{a}$ denote the count associated with the ellipsoidal superpotential for $\CP^2$ with parameter $a>1$. Monotonicity conjecture. The count $\mathbf{T}_{d}^{a}\in\mathbb{R}$ is nondecreasing as a function of $a\in\mathbb{R}_{>1}$. This conjecture concerns the variation of the holomorphic-curve count with the ellipsoid parameter; the source presents it as a closely related open question, and no resolution is supplied.