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- W2020896587 abstract "In 1955 Hall and Paige conjectured that a finite group is admissible, i.e., admits complete mappings, if its Sylow 2-subgroup is trivial or noncyclic. In a recent paper, Wilcox proved that any minimal counterexample to this conjecture must be simple, and further, must be either the Tits group or a sporadic simple group. In this paper we improve on this result by proving that the fourth Janko group is the only possible minimal counterexample to this conjecture: John Bray reports having proved that this group is also not a counterexample, thus completing a proof of the Hall–Paige conjecture." @default.
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- W2020896587 date "2009-01-01" @default.
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- W2020896587 title "The admissibility of sporadic simple groups" @default.
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- W2020896587 doi "https://doi.org/10.1016/j.jalgebra.2008.09.028" @default.
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