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Relation between rational Tate module and universal cover of a p-divisible group

Let $G$ be a $p$-divisible group over any base $S$. In terms of the functor of points we have for any affine scheme $\mathrm{Spec}(R)$ that $G(R):=\mathrm{colim}_n G[p^n](R)$. Regarding the universal …
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