Talk page

Title:
A Galois theory of supercongruences

Speaker:
Julian Rosen

Abstract:
A supercongruence is a congruence between rational numbers modulo a power of a prime. Many supercongruences are known for rational approximations of periods, and in particular for finite truncations of the multiple zeta value series. In this talk, I will explain how the Galois theory of multiple zeta values leads to a Galois theory of supercongruences.

Link:
https://www.msri.org/workshops/826/schedules/22068

Workshop:
MSRI- Hot Topics: Galois Theory of Periods and Applications