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BernyPiffaro
  • Member for 1 year, 4 months
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Smooth morphisms under base change, Qing Liu's proposition 4.3.38
@stupid_question_bot I am using Qing Liu's definitions and it is not required to work on a perfect field.
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Proposition 4.3.8 Qing Liu about flat morphisms of schemes
@sriram Yes, there isn't the finitely presentation assumption in the defn of flat morphism. Indeed I think I solved my problem using just the "going down" for flat morphisms and working on affine opens.
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Proposition 4.3.8 Qing Liu about flat morphisms of schemes
@LaurentMoret-Bailly Thank you, I didn't know the "going down" for flat ring morphisms, but now I think the argument is clear since we can work on affine opens and $\eta$ is minimal (so it is in the image of $U$ for the g-down theorem and this is absurd).
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Is there a mistake in Zagier's "Hyperbolic manifolds and special values of Dedekind zeta-functions"?
@Kimball I know, you are right, but I am a student and I have to submit a relation about that theorem in about 2 weeks, so I need at least a partial answer as soon as possible.
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Is there a mistake in Zagier's "Hyperbolic manifolds and special values of Dedekind zeta-functions"?
@JorgeZuniga I sent him an email more then a week ago, but he hasn't replied yet.
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