\((2,3)\)-generation of \(PSp(4,q)\), \(q=p^ n\), \(p\neq 2,3\) (Q686705)
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scientific article; zbMATH DE number 428626
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | \((2,3)\)-generation of \(PSp(4,q)\), \(q=p^ n\), \(p\neq 2,3\) |
scientific article; zbMATH DE number 428626 |
Statements
\((2,3)\)-generation of \(PSp(4,q)\), \(q=p^ n\), \(p\neq 2,3\) (English)
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11 October 1993
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This paper belongs to a series of similar results where it is investigated whether a finite simple group is generated by an involution and an element of order 3, i.e. is a quotient of \(SL(2,\mathbb{Z})\). The authors show, that the groups \(PSp(4,q)\), \(q=p^ n\), \(p\neq 2,3\) are generated by an involution and an element of order 3. The article also contains a list of references on related work.
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finite simple group
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element of order 3
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involution
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