>>531-532 補足
>※ We have also found the synthetic and selfcontent [Yam17] to be particularly helpful as a bridge between [Alien] and the “canon”.

“canon”：(正典) IUT論文1〜4 みたいだね（＾＾；

（参考）
https://ejje.weblio.jp/content/canon
canonとは weblio
主な意味
教会法、教会法令集、(倫理・芸術上の)規範、規準、(聖書外典 に対して)正典

http://www.kurims.kyoto-u.ac.jp/~bcollas/IUT/documents/RIMS-Lille%20-%20Promenade%20in%20Inter-Universal%20Teichm%C3%BCller%20Theory.pdf
PROMENADE IN INTER-UNIVERSAL TEICHMULLER THEORY - 復元
Online Seminar - Algebraic & Arithmetic Geometry
Laboratoire Paul Painleve - Universite de Lille, France
(抜粋)
P2
※ In order to keep the length of this guide (incl. 〜 25 tables, figures, and diagrams) strictly shorter than the IUT corpus
- 〜 1200 pages with a piece of anabelian geometry, 〜 675 pages for the canon, and 〜 170 pages for the introductory [Alien]
- some details have been omitted, some approximations were made; they should be negligible for our goal. Content will be
updated according to the progress of the seminar, see version and date.

P3
Within the “canon” [IUTChI]-[IUTChIV], our recommendation is to start with [IUTChIII]
§Introduction. Intuition of the reader can further rely on the strongly consistent terminology of IUT -
e.g. Frobenioid, mono-anabelian transport, arithmetic analytic.

※ Hodge-Arakelov and p-adic Teichmuller theories stand as important models for IUT, which also relies on key
categorical constructions - e.g. Frobenioids and anabelioids. These aspects are not included in this programme
- we refer to [Alien] and the canon for references - they can be the object of additional talks by specialists.