geometry of Anabelioids

  • 57 Pages
  • 1.67 MB
  • English
Kyōto Daigaku Sūri Kaiseki Kenkyūjo , Kyoto, Japan
Statementby Shinichi Mochizuki.
SeriesRIMS -- 1428
ContributionsKyōto Daigaku. Sūri Kaiseki Kenkyūjo.
LC ClassificationsMLCSJ 2008/00093 (Q)
The Physical Object
Pagination57 p. ;
ID Numbers
Open LibraryOL20001239M
LC Control Number2008554231

The Geometry of Anabelioids Shinichi MOCHIZUKI* Contents: §0. Notations and Conventions §1. Anabelioids § The Notion of an Anabelioid § Finite Etale Morphisms´ §2. Cores and Quasi-Cores § Localizations and Cores § Holomorphic Structures and Commensurable Terminality § Quasi-Cores and Intrinsic Exhaustivity § Canonical Construction of the.

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by applying the theory of semi-graphs of anabelioids, Frobenioids, the etale theta function, and log-shells.” There’s no shortage of extremely clever people working in arithmetic geometry.

Mochizuki should reach out to them and provide explanations in a language they are used to. Tamas Szamuely, Geometry and semi-graphs of anabelioids Lunch Emmanuel Lepage, Tempered fundamental group of semi-graphs of anabelioids Tea/coffee Go Yamashita, Motivation from Hodge-Arakelov theory Kiran Kedlaya, Etale theta function.

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