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We define Lie and Courant algebroids on Fr'{e}chet manifolds. Moreover, we construct a Dirac structure on the generalized tangent bundle of a Fr'{e}chet manifold and show that it inherits a Fr'{e}chet Lie algebroid structure. We show that the Lie algebroid cohomology of the -cotangent bundle Lie algebroid of a weakly symplectic Fr'{e}chet manifold is the Lichnerowicz-Poisson cohomology of .

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