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Home > Art, Film & Photography > Permutation: Carre Magique, Groupe Alterne, Groupe Symetrique, Probleme Des Menages, Support de Fonction, Groupe de Frobenius
Permutation: Carre Magique, Groupe Alterne, Groupe Symetrique, Probleme Des Menages, Support de Fonction, Groupe de Frobenius

Permutation: Carre Magique, Groupe Alterne, Groupe Symetrique, Probleme Des Menages, Support de Fonction, Groupe de Frobenius


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About the Book

Ce contenu est une compilation d'articles de l'encyclopedie libre Wikipedia. Pages: 36. Non illustre. Chapitres: Carre magique, Groupe alterne, Groupe symetrique, Probleme des menages, Support de fonction, Groupe de Frobenius, Signature d'une permutation, Theoreme de rearrangement de Riemann, Carre magique d'inverses de nombres premiers, Carre greco-latin, Matrice de permutation, Permutation aleatoire, Permutation circulaire, Hexagone magique, Carre magique plus que parfait, Cube magique parfait, Carre de Luo Shu, Decalage circulaire, Symbole de Levi-Civita, Carre latin, Carre multimagique, Carre magique multiplicatif, Lemme de Zolotarev, Hypercube magique, Etoile magique, Forme standard de Frenicle, Carre magique additif-multiplicatif, Carre diabolique, Carre antimagique, Carre bimagique, Tesseract magique, Methode LUX de Conway pour les carres magiques, Constante magique, Tesseract magique parfait, Carre trimagique, Carre panmagique, Cube multimagique, Cube bimagique, Tesseract magique semi-parfait, Cube magique semi-parfait, Cube trimagique. Extrait: En mathematiques, et plus precisement en theorie des groupes, le groupe alterne de degre n, souvent note An, est un sous-groupe distingue du groupe symetrique des permutations d'un ensemble fini a n elements. Ce sous-groupe est compose des elements produits d'un nombre pair de transpositions. Une transposition est une permutation reduite a l'identite sauf sur exactement 2 elements a et b. Cette propriete implique que (a) = b et (b) = a. Il existe un groupe alterne pour chaque entier n superieur ou egal a 2; il se note habituellement An (ou parfois en ecriture Fraktur) et possede n ! / 2 elements. Le plus petit groupe alterne, A2, est trivial, A3 est cyclique d'ordre 3, le suivant A4 est resoluble et, plus precisement, est produit semi-direct d'un groupe de Klein par un groupe cyclique d'ordre 3. A partir du groupe A5, les groupes alternes sont simples et non abeliens, donc non resolubles. Cette non resolubil...


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Product Details
  • ISBN-13: 9781159857950
  • Publisher: Books LLC, Wiki Series
  • Publisher Imprint: Books LLC, Wiki Series
  • Height: 246 mm
  • No of Pages: 38
  • Spine Width: 2 mm
  • Weight: 86 gr
  • ISBN-10: 1159857954
  • Publisher Date: 24 Aug 2011
  • Binding: Paperback
  • Language: French
  • Returnable: N
  • Sub Title: Carre Magique, Groupe Alterne, Groupe Symetrique, Probleme Des Menages, Support de Fonction, Groupe de Frobenius
  • Width: 189 mm


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