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Davide Cesare Veniani's user avatar
Davide Cesare Veniani's user avatar
Davide Cesare Veniani's user avatar
Davide Cesare Veniani
  • Member for 11 years
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Surjective morphism from $X$ to itself is finite
I've already asked this question on MSE (math.stackexchange.com/questions/885733/…) deeming it a not so hard one, but I haven't received enough hints to solve it. Please answer it there if you find it more suitable for MSE.
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adjacency matrix of a graph and lines on quartic surfaces
@AlexDegtyarev I couldn't track down your bound of 48 lines in neither of the articles mentioned. Segre treats this case at the end of his article, giving a bound of 64. Rams and Schütt in arXiv:1212.3511 give a similar proof in Lemma 5.5, producing a bound of 62.
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adjacency matrix of a graph and lines on quartic surfaces
I guess it is worth mentioning this article, again by Rams and Schütt, where the proof on the bound of 64 lines can be found arXiv:1212.3511. This is actually the article that inspired my question.
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adjacency matrix of a graph and lines on quartic surfaces
Ok, I found the article. It's "The density of rational points on non-singular hypersurfaces", II, Proc. London Math. Soc. 93 (2006), 273-303.
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