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We prove that, whenever $G$ is a Polish group with metrizable universalminimal flow $M(G)$, there exists a comeagre orbit in $M(G)$. It then followsthat there exists an extremely amenable, closed, coprecompact $G^*$ of $G$ suchthat $M(G) = \hat{G/G^*}$.

Metrizable universal minimal flows of Polish groups have a comeagre orbit