Gilman–Griess theorem
In finite group theory, a mathematical discipline, the Gilman–Griess theorem, proved by Robert H. Gilman and Robert L. Griess, classifies the finite simple groups of characteristic 2 type with e(G) ≥ 4 that have a "standard component", which covers one of the three cases of the trichotomy theorem.[1]
References[edit]
- ^ Gilman, Robert H.; Griess, Robert L. (1983). "Finite groups with standard components of Lie type over fields of characteristic two" (PDF). Journal of Algebra. 80 (2): 383–516. doi:10.1016/0021-8693(83)90007-8. hdl:2027.42/25314. ISSN 0021-8693. MR 0691810.
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