Bruno Duchesne, Nicolas Monod, Phillip Wesolek
Abstract
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Given a transitive permutation group, a fundamental object for studying its higher transitivity properties is the permutation action of its isotropy subgroup. We reverse this relationship and introduce a universal construction of infinite permutation
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Given a transitive permutation group, a fundamental object for studying its higher transitivity properties is the permutation action of its isotropy subgroup. We reverse this relationship and introduce a universal construction of infinite permutation
Key concepts: Mathematics, Permutation group, Homeomorphism (graph theory), Permutation (music), Transitive relation, Cyclic permutation, Group (periodic table), Simplicity