Over $\mathbb{C}$ (analytically) there is an equivalence of categories:
Local systems $\iff$ vector bundles with a flat connection.
Is this also true in the etale topology?
Over $\mathbb{C}$ (analytically) there is an equivalence of categories:
Local systems $\iff$ vector bundles with a flat connection.
Is this also true in the etale topology?
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