Rubey's evacuation–reversal conjecture for vacillating tableaux

Let $T$ be a standard Young tableau with at most three rows, whose rows are all of even length or all of odd length. Let $\varepsilon(T)$ denote the evacuation of $T$. A vacillating tableau of shape $\emptyset$ is associated to each such tableau.

Rubey's conjecture. The vacillating tableau corresponding to $\varepsilon(T)$ is the reversal of the vacillating tableau corresponding to $T$.

This conjecture predicts that evacuation of the standard Young tableau is reflected by reversal of the associated vacillating tableau. The source gives no resolution, so its status remains open.