F Wagner Lyon

Camille Jordan

Description

Die bose Farbe F. Wagner Lyon 1 Introduction The CIT The class C Codes Counting The class Cµ Thrifty amalgamation Axiomatization Die bose Farbe Frank O Wagner Institut Camille Jordan Universite Claude Bernard Lyon 1 France 10 November 2006

• characteristic zero


• thrifty amalgamation


• positive characteristic


• wagner lyon


• poizat's red


• any finite


• trivial subgroup


• feit-thompson theorem

Sujets

• Jordan
• Characteristic (algebra)
• Trivial group
• Feit?Thompson theorem

Informations

• Publié par: profil-urra-2012
• Nombre de lectures: 14
• Langue: English

Extrait

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Die bo¨  se Farbe

Frank O Wagner Institut Camille Jordan Universite´ Claude  Bernard Lyon 1 France

10 November 2006

eiD gnWaF. bear e F osb¨ T noi ICeh ehT T salc Ly er 1 I on rontctdu ehlcsaCs T µ rhfiyt sC Codes Counting T itazitamno magaalam ioAx onti

Frank O Wagner Institut Camille Jordan Universite´ Claude  Bernard Lyon 1 France

Die b  ¨ se  Farbe o

10 November 2006

ieD ductntro on1 I er Ly aWng eb .F F e ra ¨bso sCasclhe tyifhr µ T amaglama oixA noit heCI ion T clas T The ed C s Cs oC ni T guotn matization

Abad fieldis a field of finite Morley rank with a predicate for a proper divisible non-trivial subgroup. The question of the existence of such fields arose naturally in the study of groups of finite Morley rank, where a Borel subgroup might have the form

Introduction

for someT≤K × ; if one could show thatT=K × , this would imply the existence of involutions (i.e. a finite Morley rank version of the Feit-Thompson Theorem), and more generally the existence of elements of any finite order.

K + oT