New answers tagged profinite-groups
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Transitive map on a profinite group
No, take $F$ to be any nontrivial finite group, $G=F^\mathbf{Z}$ and $H\simeq H$ the subgroup of constants in $G$. Let $f$ be the shift ($f(u)(n)=u(n+1)$). Then $f$ is topologically transitive but ...
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