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- W3112259267 abstract "We show that, for every transitive group $G$ of degree $nge 2$, the largest abelian quotient of $G$ has cardinality at most $4^{n/sqrt{log_2 n}}$. This gives a positive answer to a 1989 outstanding question of Laszlo Kovacs and Cheryl Praeger." @default.
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- W3112259267 date "2020-12-14" @default.
- W3112259267 modified "2023-09-23" @default.
- W3112259267 title "A subexponential bound on the cardinality of abelian quotients in finite transitive groups" @default.
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