The conjecture that scaled Segre varieties realize every ML degree up to their degree

Let $V^c$ be the scaled Segre variety associated with an $m\times n$ scaling matrix $c\in(\mathbb C^*)^{mn}$, and let $\deg(V)=\binom{m+n-2}{m-1}$. Scaled Segre ML-degree conjecture. For each $i\in\{1,\ldots,\deg(V)\}$, there exists $c\in(\mathbb C^*)^{mn}$ such that $V^c$ has ML degree $i$. The examples in the source exhibit this phenomenon for the $3\times3$ case, while the general assertion is presented without a resolution.