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On étudie l’ordre de l’élément défini dans le groupe des classes par l’anneau des entiers d’une extension galoisienne finie et modérément ramifiée d’un corps de nombres , de groupe de Galois . On démontre que cet ordre divise et que pour certains groupes , métabéliens ou quaternioniens il est égal à 1 ou 2 suivant le signe des constantes de l’équation fonctionnelle des séries -d’Artin associées aux caractères symplectiques de . On en déduit de nouveaux exemples d’extensions qui possèdent...
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