Phillips's tracial Rokhlin property conjecture for outer finite-group actions

Let $A$ be a unital Kirchberg algebra, and let $\alpha \colon G \to \operatorname{Aut}(A)$ be an action of a finite group $G$ on $A$ such that $\alpha_g$ is outer for all $g \in G \setminus \{1\}$. Phillips's conjecture. Then $\alpha$ has the tracial Rokhlin property, as given in Definition 1.2 of Phillips–??. This would provide a tracial analogue of the strict Rokhlin property for outer actions, avoiding the K-theoretic obstructions to the strict version for purely infinite simple algebras.