The NIP Hausdorffness conjecture for Ellis groups

Let $M$ be a first-order structure with NIP. Let $G$ be a group definable in $M$, let $N\succ M$ be $|N|^+$-saturated, and let $u\mathcal{M}$ be the Ellis group of the flow $(G,S_{G,M}(N))$, equipped with its $\tau$-topology.

NIP Hausdorffness conjecture. If $M$ has NIP, then $u\mathcal{M}$ is Hausdorff.

In general, non-Hausdorff Ellis groups are known, but the source reports no such example with NIP. Thus the assertion remains open in the stated generality.