
doi: 10.1090/proc/16089
There exist countable groups G G with ergodic invariant random subgroups ν \nu such that ν ( { H ∈ S u b G ∣ H ≅ K } ) = 0 \nu (\, \{\, H \in \mathrm {Sub}_{G} \mid H \cong K \,\}\,) = 0 for every subgroup K ⩽ G K \leqslant G .
ergodic invariant random subgroups, General groups of measure-preserving transformations and dynamical systems, Ergodic theory on groups, Measurable group actions, countable groups
ergodic invariant random subgroups, General groups of measure-preserving transformations and dynamical systems, Ergodic theory on groups, Measurable group actions, countable groups
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