On a generalization of the Baer-Suzuki theorem
The following theorem is proven: Suppose that \(G\) is a binary finite group and \(s\) is an element of \(G\) such that \(\langle s,s^g\rangle\) is a finite \(p\)-group for all \(g\in G\). Then \(s\) belongs to a normal \(p\)-subgroup of~\(G\).
scientific article; zbMATH DE number 1564068