On Suzuki's characterization of \(\text{PGL}(2,2^f)\). (Q1342817)
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scientific article; zbMATH DE number 711470
| Language | Label | Description | Also known as |
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| English | On Suzuki's characterization of \(\text{PGL}(2,2^f)\). |
scientific article; zbMATH DE number 711470 |
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On Suzuki's characterization of \(\text{PGL}(2,2^f)\). (English)
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6 February 1995
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Two theorems concerning Zassenhaus groups of odd degree \(n+1\) have been proved by \textit{M. Suzuki} [in Ann. Math., II. Ser. 75, 105-145 (1962; Zbl 0106.24702)] using the following result of W. Feit: If \(G\) is a Zassenhaus group of odd degree \(n+1\), then \(n=2^f\) for some \(f>0\). In the paper under review, both theorems are reproved independently of this result. For details the reader should consult the paper itself.
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Zassenhaus groups of odd degree
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0.7730309367179871
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0.7499370574951172
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0.7491977214813232
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0.7490904331207275
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0.7484894394874573
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