In this article we prove that linear differential equations with only algebraic solutions have zero m-curvature modulo pᵏ for all except a finite number of primes p and all k,m∈ N with ordₚm!≥ k. This provides us with a reformulation of Grothendieck-Katz conjecture with stronger hypothesis.
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Hossein Movasati (2024) studied this question.
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