Eloisa Detomi, Marta Morigi, Pavel Shumyatsky
Abstract
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Let G be a profinite group in which all pronilpotent subgroups generated by commutators are periodic. We prove that G' is locally finite.
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Let G be a profinite group in which all pronilpotent subgroups generated by commutators are periodic. We prove that G' is locally finite.
Key concepts: Profinite group, Mathematics, Pure mathematics, Group (periodic table), Physics, Quantum mechanics