Abstract:Complex periods are algebraic integrals over complex algebraic domains, also appearing as Feynman integrals and multiple zeta values. The Grothendieckde Rham period isomorphisms for p-adic algebraic varieties defined via Monski-Washnitzer cohomology, is briefly reviewed.The relation to various p-adic analogues of periods are considered, and their relation to Buium-Manin arithmetic differential equations.
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