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- https://doi.org/10.4153/cmb-1979-040-6
Permuting the Elements of a Finite Solvable Group
- Sep 1, 1979
- Canadian Mathematical Bulletin
- Gerald H Cliff +1 more
Abstract
Abstract The main result in this note is the followingTheorem: Let G be a finite solvable group. There exists a permutation σ of the set G such that {g • σ(g); g∈G} = G if and only if the Sylow 2-subgroup of G is non-cyclic or trivial
- # Finite Solvable Group
- # Main Result
- # Elements Of Group
- # Finite Group
- # Finite Solvable
- # Sylow 2-subgroup
- # Solvable Group