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A categorification of the crystal of the modified quantized enveloping algebra associated to a symmetrizable Kac-Moody algebra is given. A crystal is constructed from a categorical -action on abelian categories without finiteness conditions, and is used to construct the bicrystal structure on the set of self-dual indecomposable objects of the categorified quantum group. Crystals from Webster’s generalized tensor product categorification are identified with tensor products of lowest and highest weight crystals. As an application, a categorification of the extremal weight module is obtained.

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