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- Baer–Suzuki_theorem abstract "In mathematical finite group theory, the Baer–Suzuki theorem, proved by Baer (1957) and Suzuki (1965), states that if any two elements of a conjugacy class C of a finite group generate a nilpotent subgroup, then all elements of the conjugacy class C are contained in a nilpotent subgroup. Alperin & Lyons (1971) gave a short elementary proof.".
- Baer–Suzuki_theorem wikiPageID "29583668".
- Baer–Suzuki_theorem wikiPageRevisionID "579310526".
- Baer–Suzuki_theorem subject Category:Finite_groups.
- Baer–Suzuki_theorem subject Category:Theorems_in_group_theory.
- Baer–Suzuki_theorem comment "In mathematical finite group theory, the Baer–Suzuki theorem, proved by Baer (1957) and Suzuki (1965), states that if any two elements of a conjugacy class C of a finite group generate a nilpotent subgroup, then all elements of the conjugacy class C are contained in a nilpotent subgroup. Alperin & Lyons (1971) gave a short elementary proof.".
- Baer–Suzuki_theorem label "Baer–Suzuki theorem".
- Baer–Suzuki_theorem sameAs Baer%E2%80%93Suzuki_theorem.
- Baer–Suzuki_theorem sameAs Q4841299.
- Baer–Suzuki_theorem sameAs Q4841299.
- Baer–Suzuki_theorem wasDerivedFrom Baer–Suzuki_theorem?oldid=579310526.