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2019-10-11 04:48 来源:未知

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后日大学:暂无。||符号大全、上下标.|| 常用:↑↓νπ ΓΔΛΘΩμφΣ∈∉∪ ∩⊆ ⊇ ⊂ ⊃≤ ≥⌊ ⌋⌈ ⌉≠⁻⁰¹ ² ³ᵈ₀ ₁₂₃ᵢₐ.


什么“挖出”笔者的原本思路?

(接前:171413)温习:命题5.7的证明.

Step3 更替“诸元”, 意在向命题5.5靠拢.

特注:在此以前在复习中驾驭到,证明的轴心是 “相的开发进取”.(构造“相”的措施是大旨工夫所在).

Step4ab处理 “禁”的条件.

  1. Th1.6, hs ==> (X, B + 2tB) klto.c.

注:hs~hypersections;o.c.~ outside finitely many closed points.

  1. (X, B + tB) is eps/2-lco.c.

注:ψ标识 V --> X 的 log resolutionψof .

  1. 概念边界ΓV=γ·O.

----γ= (1 + t, 1 - eps/4, 1 - a).

----O= , T).

---- a = a.

  1. eps-lc, μTΓv = 1 - a.

  2. Kv +Γv =ψ* + tB~+ F.

---- F:=·E.

a=(..,ai,...),E=(...,Ei,...).

---- Fe.e.on X; T⊄Supp.

7.Kv +Γv =ψ*(Kx + + G.

---- G:=·E+T.

a'=(...,a'i,...); a'i = a(Ei, X, B + tB); a'=a(T, X, B + tB).

---- G exceptional over X.

  1. dim>0 对某个 i.

  2. Ei =[G] 且周详为正.

注:1 ==>2; 3,4,5 ==> 6, 7; 8, 2 ==> 9.

评价:4 是协会新的界限,思路待考.

(怎么想到的?仿佛有非常惨恻的本事...).

---- O 的分量令人想到 BET.

---- 4 的构造方法可暂命名字为“赌法”.

(感到突兀...须从上下文找线索、找入口/逻辑源点).

加评:6,7 饱含的思路待考.

小结:Step4 温习完结.(该手续本领内容较“厚重”)

Leonhard EulerCarl Friedrich GaussGrothendieck

Glossary

Abstract8/4

Introduction

Boundedness of singular Fano varieties 8/5

Boundedness of singular Fano varieties 8/6

Boundedness ofsingularFano varieties 8/7

Boundedness ofsingularFano varieties 8/8

Boundedness ofsingularFanovarieties 8/9

Boundedness ofsingularFanovarieties8/9

Jordan property of Cremona groups8/10

Lc thresholds of lR-linear systems 8/11

Lc thresholds of anti-log canonical systems of Fano pairs 8/12

Lc thresholds of anti-log canonical systems of Fano pairs 8/13

Lc thresholds of R-linear systems with bounded degree 8/14

Complements near a divisor8/15

Proposition 5.211/9

Proposition 5.511/5

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