Rectified Baum-Connes conjecture for transformation groupoids

Let $\Gamma$ be a finitely generated discrete group acting on a metrizable finite-dimensional compact space $X$, and let ${\mathcal G}=X\rtimes\Gamma$. Write $RK_i(\Gamma,X)$ for the domain of the Baum-Connes map, let $C^*_{\max}({\mathcal G})$ be the maximal crossed-product completion, and let $C^*_{\epsilon}({\mathcal G})=C(X)\rtimes_{\epsilon}\Gamma$ be the Baum-Guentner-Willett minimal exact and Morita-compatible crossed product. For $i\in\mathbb Z_2$, let

$$\mu^{BGW}_{i,{\mathcal G}}:RK_i(\Gamma,X)\longrightarrow K_i(C^*_{\epsilon}({\mathcal G}))$$

be the composite of the maximal Baum-Connes map with the natural map from $K_i(C^*_{\max}({\mathcal G}))$ to $K_i(C^*_{\epsilon}({\mathcal G}))$. Rectified Baum-Connes conjecture. The morphism $\mu^{BGW}_{i,{\mathcal G}}$ is an isomorphism for every $i\in\mathbb Z_2$. The conjecture is presented as the rectified replacement for the reduced Baum-Connes conjecture, whose groupoid version has counterexamples; the source states that Baum, Guentner and Willett established the relevant minimal crossed-product framework, but does not state that this conjecture is resolved in the generality above.