  We provide a new proof of a recent theorem of Ben-Yaacov, Melleray, and
Tsankov. If $G$ is a Polish group and $X$ is a minimal, metrizable $G$-flow
with all orbits meager, then the universal minimal flow $M(G)$ is
non-metrizable. In particular, we show that given $X$ as above, the universal
highly proximal extension of $X$ is non-metrizable.
