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Let $F$ be a global field, and $G$ a connected reductive group defined over$F$. We prove that two endoscopic data of $G$ which are equivalent almosteverywhere, are equivalent. The result remains true for (non-twisted) endoscopywith character. We also give, for $F$ global or local and $G$ quasi-simplesimply connected, a description of the elliptic endoscopic data of $G$.

Donn\'ees endoscopiques d'un groupe r\'eductif connexe: applications d'une construction de Langlands