#siegel's_theorem_on_integral_points
Siegel's theorem on integral points
Finitely many for a smooth algebraic curve of genus > 0 defined over a number field
In mathematics, Siegel's theorem on integral points states that for a smooth algebraic curve C of genus g defined over a number field K, presented in affine space in a given coordinate system, there are only finitely many points on C with coordinates in the ring of integers O of K, provided g > 0.
Thu 13th
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