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Feit-Thompson theorem
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(Theorem)
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An important result in the classification of all finite simple groups, the Feit-Thompson theorem states that every non-Abelian simple group must have even order.
The only known proof requires 255 pages.
Feit, W. and Thompson, J. G., Solvability of groups of odd order, Pacific J. Math. 13 (1963), 775-1029.
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Cross-references: proof, order, even, non-Abelian, simple groups, finite
There is 1 reference to this entry.
This is version 4 of Feit-Thompson theorem, born on 2003-07-24, modified 2008-05-27.
Object id is 4503, canonical name is FeitThompsonTheorem.
Accessed 2962 times total.
Classification:
| AMS MSC: | 20A05 (Group theory and generalizations :: Foundations :: Axiomatics and elementary properties) | | | 20E32 (Group theory and generalizations :: Structure and classification of infinite or finite groups :: Simple groups) |
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Pending Errata and Addenda
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