Inter-universal geometry と ABC予想 (応援スレ) 65

[過去ﾛｸﾞ] Inter-universal geometry と ABC予想 (応援スレ) 65 (1002ﾚｽ)
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570(1): 2022/04/24(日)15:40 ID:B58pvhrO(9/11) AAS
>>567
やはり、IUT論文を”査読”したのはSaidi氏のようですね
でも彼は系3.12の証明を全く理解できてないでしょう
説明できないんですから

575(6): 2022/04/24(日)19:27 ID:w4K+s4Bs(2/2) AAS
>>570

証明したいディオファントス不等式に定理3.11を解釈しなおすと、系3.12が導かれるとある。

Mochizuki, Shinichi Inter-universal Teichmüller theory IV: Log-volume computations and set-theoretic foundations. Publ. Res. Inst. Math. Sci. 57 (2021), no. [1-2], 627–723

Theorem 3.11 in Part III is somehow reinterpreted in Corollary 3.12 of the same paper in a way that relates to the kind of diophantine inequalities one wishes to prove. One constructs certain arithmetic line bundles of interest within each theatre, a theta version and a q-version (which at the places of bad reduction arises essentially from the q-parameter of the corresponding Tate curve), which give rise to certain theta and q-objects in certain (products of) Frobenioids: the theta and q-pilots. By construction the theta pilot maps to the q-pilot via the horizontal link in the log-theta lattice. One can then proceed and compare the log-volumes of the images of these two objects in the relevant objects constructed via the multiradial algorithm in Theorem 3.11.

＞やはり、IUT論文を”査読”したのはSaidi氏のようですね
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