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... he theory of quasi-complete spaces, he had already read them all and digested most of it, and during this time, he also supplemented a lot of fundamental knowledge. He basically completed the proof of his wild proposition.
According to his original idea, let X be a high-dimensional algebraic curve defined over a number field K, and X is a closed subset of a p-adic complete algebraic space. Then there exists a constant C that depends on the geometric properties of the curve X, such that t ...
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