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Interｰuniversal geometryとABC予想(応用スレ)51

PC,ｽﾏﾎ,PHSは ULA べっかんこ公式(ｽﾏﾎ) 公式(PC) で書き込んでください｡

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>>9
> >>8
> つづき
> 
> なお
> "[SS17] Peter Scholze and Jakob Stix, Why abc is still a conjecture., 2017."は、2018の気がする
> ”[Tan18] Fucheng Tan, Note on IUT, 2018. 1, 2”が見つからない。”the unpublished manuscript [Tan18]”とはあるのだが（＾＾
> 代わりに、ヒットした下記でも、どぞ （2018の何月かが不明だが、2018.3のSS以降かも）
> 
> http://www.kurims.kyoto-u.ac.jp/~motizuki/Tan%20---%20Introduction%20to%20inter-universal%20Teichmuller%20theory%20(slides).pdf
> Introduction to Inter-universal Teichm¨uller theory
> Fucheng Tan RIMS, Kyoto University 2018
> To my limited experiences, the following seem to be an option for people who wish to get to
> know IUT without spending too much time on all the details.
> ・ Regard the anabelian results and the general theory of Frobenioids as blackbox.
> ・ Proceed to read Sections 1, 2 of [EtTh], which is the basis of IUT.
> ・ Read [IUT-I] and [IUT-II] (briefly), so as to know the basic definitions.
> ・ Read [IUT-III] carefully. To make sense of the various definitions/constructions in the
> second half of [IUT-III], one needs all the previous definitions/results.
> ・ The results in [IUT-IV] were in fact discovered first. Section 1 of [IUT-IV] allows one to
> see the construction in [IUT-III] in a rather concrete way, hence can be read together with [IUT-III], or even before.
> S. Mochizuki, The ´etale theta function and its Frobenioid-theoretic manifestations.
> S. Mochizuki, Inter-universal Teichm¨uller Theory I, II, III, IV.
> 
> http://www.kurims.kyoto-u.ac.jp/daigakuin/Tan.pdf
> 教員名: 譚 福成（Tan, Fucheng）
> P-adic Hodge theory plays an essential role in Mochizuki's proof of Grothendieck's
> Anabelian Conjecture. Recently, I have been studying anabeian geometry and
> Mochizuki's Inter-universal Teichmuller theory, which is in certain sense a global
> simulation of p-adic comparison theorem.
> 
> つづく

ﾛｰｶﾙﾙｰﾙ SETTING.TXT

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・ULA
・べっかんこ(身代わりの術)
・べっかんこ(通常)
・公式(ｽﾏﾎ)
・公式(PC)[PC,ｽﾏﾎ,PHS可]

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