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This lecture discusses a 'global' way to look at Dwork's proof, focusing on the vanishing of a certain determinant. The instructor explains the proof step by step, showing the bound on certain functions and the construction of explicit entive functions. The lecture formalizes and generalizes the argument, emphasizing the meromorphic properties and convergence criteria. It concludes by demonstrating the application of the proof to obtain a bound. Throughout the session, the instructor provides insights into the intricacies of the proof and its implications.