Schulz's five papers on the 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 the number of rational points on the curve satisfies: N(X)≤C.
This constant C does indeed exist, and Qiao Yu even feels that his proof process is already quite perfect.
Moreover, he has also derived the formula for this constant C.
In other words, on the night he arrived at Yanbei University, his imaginative proposition really had been proven by him.
