IUTを読むための用語集資料集スレat MATH
IUTを読むための用語集資料集スレ - 暇つぶし2ch254:現代数学の系譜 雑談
20/07/25 18:07:27.12 kcmyedik.net
>>221
>デュピュイは「矛盾する、とまでは言えない」といってるだけで
>別に望月の証明を支持してるわけではない
お説の根拠は?w
下記に、TAYLOR DUPUY氏の論文の謝辞がある
”Shinichi Mochizuki for his patience in clarifying many aspects of his theory”うんぬんとあって
沢山議論しておりますよww草草
URLリンク(arxiv.org)
PROBABILISTIC SZPIRO, BABY SZPIRO, AND EXPLICIT SZPIRO
FROM MOCHIZUKI’S COROLLARY 3.12
TAYLOR DUPUY AND ANTON HILADO Date: April 30, 2020.
(抜粋)
P4
Acknowledgements.
The first author also greatly benefitted from conversations with many other mathematicians and would especially like to thank
Yuichiro Hoshi for helpful discussions regarding Kummer theory and his patience during discussions of the theta link and Mochizuki’s comparison;
Kirti Joshi for discussions on deformation theory in the context of IUT;
Kiran Kedlaya for productive discussions on Frobenioids, tempered fundamental groups, and global aspects of IUT;
Emmanuel Lepage for helpful discussions on the p-adic logarithm, initial theta data, aut holomorphic spaces, the log-kummer correspondence,略;
Shinichi Mochizuki for his patience in clarifying many aspects of his theory ? these include discussions regarding the relationship between IUT and Hodge Arakelov theory especially the role of ”global multiplicative subspaces” in IUT, discussions on technical hypotheses in initial theta data;
discussions on Theorem 3.11 and ”(abc)-modules”, discussions on mono-theta environments and the interior and exterior cyclotomes, discussions of the behavior of various objects with respect to

Chung Pang Mok for productive discussions on the p-adic logarithm, anabelian evaluation, indeterminacies, the theta link, and hodge theaters;
Thomas Scanlon for discussions regarding interpretations and infinitary logic as applied to IUT and anabelian geometry.


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