Английская Википедия:Gorenstein–Harada theorem
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In mathematical finite group theory, the Gorenstein–Harada theorem, proved by Шаблон:Harvs in a 464-page paper,[1] classifies the simple finite groups of sectional 2-rank at most 4. It is part of the classification of finite simple groups.[2]
Finite simple groups of section 2 that rank at least 5, have Sylow 2-subgroups with a self-centralizing normal subgroup of rank at least 3, which implies that they have to be of either component type or of characteristic 2 type. Therefore, the Gorenstein–Harada theorem splits the problem of classifying finite simple groups into these two sub-cases.
References
- ↑ "Abc conjecture — The Enormity of Math". Medium, Cami Rosso, Feb 23, 2017
- ↑ Шаблон:Cite book
