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Let $X$ be the $2$-sphere $\mathbb S^2$ or the real projective plane $\mathbb{RP}^2$. We show that if $\Gamma$ is a finitely generated group actingminimally and distally on $X$, then $\Gamma$ contains a nonabelian freesubgroup.

Groups acting distally and minimally on $\mathbb S^2$ and $\mathbb {RP}^2$