About: Feit–Thompson theorem

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In mathematics, the Feit–Thompson theorem, or odd order theorem, states that every finite group of odd order is solvable. It was proved by Walter Feit and John Griggs Thompson .

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rdf:type	yago:WikicatTheoremsInGroupTheory yago:Abstraction100002137 yago:Communication100033020 yago:Group100031264 yago:Message106598915 yago:Proposition106750804 yago:Statement106722453 yago:Theorem106752293 yago:WikicatFiniteGroups
rdfs:label	Teorema de Feit-Thompson (ca) Satz von Feit-Thompson (de) Feit–Thompson theorem (en) Théorème de Feit-Thompson (fr) Теорема Фейта — Томпсона (ru) Feit–Thompsons sats (sv) 法伊特-湯普森定理 (zh)
rdfs:comment	Der Satz von Feit-Thompson, benannt nach Walter Feit und John Griggs Thompson, ist ein Satz aus dem mathematischen Teilgebiet der Gruppentheorie. (de) In mathematics, the Feit–Thompson theorem, or odd order theorem, states that every finite group of odd order is solvable. It was proved by Walter Feit and John Griggs Thompson . (en) En mathématiques, et plus précisément en théorie des groupes, le théorème de Feit-Thompson, également appelé théorème de Feit et Thompson ou théorème de l'ordre impair, énonce que tout groupe fini d'ordre impair est résoluble, ce qui équivaut à dire que tout groupe simple fini non commutatif est d'ordre pair. Ce théorème, conjecturé en 1911 par William Burnside, fut démontré en 1963 par Walter Feit et John Griggs Thompson. (fr) Теорема Фейта — Томпсона или теорема о нечётном порядке утверждает, что любая конечная группа нечётного порядка разрешима. Теорему доказали и Джон Григгс Томпсон. (ru) Feit–Thompsons sats är, inom matematiken, en sats som säger att varje ändlig grupp av udda ordning är lösbar. Satsen bevisades av och . (sv) 在數學裡，法伊特﹣湯普森定理，亦稱奇階定理（英語：odd order theorem），說明每一個奇階的有限群都是可解的。該定理由瓦爾特·法伊特（Walter Feit）和約翰·格里格斯·湯普森證明。 (zh) En matemàtiques, i més precisament en teoria de grups, el teorema de Feit-Thompson també anomenat teorema de l'ordre senar, diu que tot grup finit d'ordre senar és resoluble. També es pot enunciar equivalentment dient que tot grup simple finit no abelià és d'ordre parell. Aquest teorema, conjecturat l'any 1911 per William Burnside, fou demostrat l'any 1963 per i John Griggs Thompson. Aquest teorema, així com un bon nombre de tècniques que Feit i Thompson van inventar en la seva demostració van tenir un paper essencial en la . (ca)
dcterms:subject	Theorems about finite groups
Wikipage page ID	1656473 (xsd:integer)
Wikipage revision ID	1096580460 (xsd:integer)
Link from a Wikipage to another Wikipage	Cambridge University Press Bender's method Presentation of a group Proof assistant Dade isometry Index of a subgroup Coq Mathematics Mathematische Zeitschrift Norm (mathematics) Quasithin group Proceedings of the National Academy of Sciences Feit–Thompson conjecture Hall subgroup Hall–Higman theorem Local analysis Minimal counterexample 3-step group Theorems about finite groups Brauer–Fowler theorem Nilpotent group Group (mathematics) Involution (mathematics) Abelian group Character theory Sylow subgroup Coherent set of characters Georges Gonthier Dover Publications Classification of finite simple groups Groups of Lie type INRIA Michael Aschbacher Microsoft Research Order (group theory) Solvable group Suzuki groups Thompson uniqueness theorem Exceptional character Frobenius groups Centralizer Finite simple group CA group CN group
Link from a Wikipage to an external page	https://books.google.com/books%3Fisbn=052164660X https://www.ams.org/bookstore-getitem/item=CHEL-301-H http://projecteuclid.org/Dienst/UI/1.0/Journal%3Fauthority=euclid.pjm&issue=1103053941 http://www.mat.unb.br/~matcont/16_5.ps https://books.google.com/books%3Fisbn=1440035458 https://web.archive.org/web/20110305171143/http:/www.mathunion.org/ICM/ICM1954.1/ https://web.archive.org/web/20110717144510/http:/mathunion.org/ICM/ICM1962.1/ http://mathunion.org/ICM/ICM1954.1/ http://mathunion.org/ICM/ICM1962.1/
sameAs	Feit–Thompson theorem Feit–Thompson theorem Feit–Thompson theorem Feit–Thompson theorem Feit–Thompson theorem Feit–Thompson theorem Feit–Thompson theorem Feit–Thompson theorem Feit–Thompson theorem Feit–Thompson theorem Feit–Thompson theorem
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authorlink	William Burnside (en) Walter Feit (en)

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