スレタイ箱入り無数目を語る部屋34(あほ二人の”アナグマの姿焼き"Part8ｗ)

>　なのに それに気付かず 99/100 として 平気の平左 それがまずい
箱入りのΩは有限集合だからまったくまずくない
君が理解できてないだけ

>　かつ、大きな勘違いは d1,d2,・・,d100 は 選択公理まかせだと定まらないってことに気付いていない
構成的でないことと定まらないことを混同している
確率だけじゃなく選択公理も分かってない

>（その具体例として >>864-865を書いた。いま、説明を追加すると Vitali[0, 1] から可算無限個の数をとって
>　v1<v2<・・<vn<・・, n∈N と出来たとしよう。これは選択公理で可能。
>　だが、{v1、v2、・・、vn、・・} は 具体的には書けないでしょ？（Vitali[0, 1]に具体性がないから）
書けるか否かは証明内か否かによる。証明内なら存在例化推論規則によって具体的に書ける。

>　その類似が 100個の決定番号 d1,d2,・・d100で ここで 時枝さん 思わず知らず トリックに嵌って 確率99/100で悦に入っている■）
99/100の計算にd1,d2,・・d100を使っているという前提が妄想。
君、10年以上やっててまだ99/100の計算が分かってないの？　ほんとバカだね。そんな君にも理解できるように教えてあげるから理解するんだよ。

箱入りの確率空間は ({1,2,...,100},2^{1,2,...,100},(P:2^{1,2,...,100}→[0,1],P(f)=|f|/100))。
100列のうち単独最大決定番号の列はたかだか1列で、それを選んだ場合だけ代表からのカンニングに失敗、すなわちアタリ全体の集合の濃度は99以上。勝つ確率=アタリのいずれかを選ぶ確率=P(アタリ全体の集合)≧99/100。
ヒトならこれで分かる。分からなきゃサル。

>そのトリックは、箱入りも 札つきも同様
大嘘。
箱入りの確率事象と札付きの確率事象はまったく異なる。
札付きが不成立だから同じことにしたいんでしょ？　この愚か者が。

おサルくん

>箱入りの確率空間は ({1,2,...,100},2^{1,2,...,100},(P:2^{1,2,...,100}→[0,1],P(f)=|f|/100))。
>100列のうち単独最大決定番号の列はたかだか1列で、それを選んだ場合だけ代表からのカンニングに失敗、すなわちアタリ全体の集合の濃度は99以上。勝つ確率=アタリのいずれかを選ぶ確率=P(アタリ全体の集合)≧99/100。

このたった2行くらいしっかり読めるだろ？しっかり読んで反論するならしっかり反論しな。反論できないなら間違いを認めな。
幼稚園児じゃないんだからこの2行と関係無い話持ち出して愚図らないように。

Fri, 18 Sep 2026 (showing 12 of 12 entries )
[1] arXiv:2609.20675 [pdf, html, other]
Limit theorems for Coulomb gases on a Jordan curve in an external potential
Kurt Johansson, Thomas Wolfs
Comments: 45 pages
Subjects: Complex Variables (math.CV)
[2] arXiv:2609.20607 [pdf, html, other]
On Simply Connected Domains Supporting an Unbounded Analytic Function with Bounded Derivative
Cameron MacMahon
Comments: 15 Pages, 4 Figures
Subjects: Complex Variables (math.CV)
[3] arXiv:2609.20288 [pdf, other]
Coefficient estimates and Hankel determinant for the class of leaf shaped starlike function
Shantanu Panja, Abhijit Banerjee, Sujoy Majumder
Subjects: Complex Variables (math.CV)
[4] arXiv:2609.20256 [pdf, html, other]
Sendov's conjecture holds for every degree n≥10200000
Teng Zhang
Comments: 29 pages. All comments are welcome!
Subjects: Complex Variables (math.CV)
[5] arXiv:2609.20196 [pdf, html, other]
Rigidity of symmetric holomorphic functions on infinite-dimensional sequence spaces
David Feldman, Jon Bannon
Comments: Comments welcome!
Subjects: Complex Variables (math.CV)

[6] arXiv:2609.19896 [pdf, html, other]
The Reciprocal Problem on Weighted Bergman Spaces
Guangfu Cao, Li He, Shuqing Zhang
Subjects: Complex Variables (math.CV); Functional Analysis (math.FA)
[7] arXiv:2609.19829 [pdf, html, other]
On φ-Normality of Harmonic Mappings and Their Families
Gopal Datt, Ritesh Pal
Subjects: Complex Variables (math.CV)
[8] arXiv:2609.19733 [pdf, html, other]
Weak Asymptotic Symmetry of Quasisymmetric Embeddings on Quasilines
Katsuhiko Matsuzaki, Fei Tao
Subjects: Complex Variables (math.CV)
[9] arXiv:2609.19609 [pdf, html, other]
Target Geometry in Prescribed-Value Schwarz Lemmas for Harmonic Maps
Miljan Knežević, Miodrag Mateljević
Comments: 64 pages
Subjects: Complex Variables (math.CV)
[10] arXiv:2609.19522 [pdf, html, other]
Holomorphic motions, Assouad dimension and quasiconformal mappings
Katheryn Menssen, Malik Younsi
Comments: 23 pages
Subjects: Complex Variables (math.CV)

Subjects: Complex Variables (math.CV)
[11] arXiv:2609.20652 (cross-list from math.OA) [pdf, html, other]
Toeplitz C∗-algebras on radially weighted Fock spaces: commutativity and spectral representation
Khalid Bdarneh
Subjects: Operator Algebras (math.OA); Complex Variables (math.CV)
[12] arXiv:2609.20024 (cross-list from math.DS) [pdf, html, other]
Stability and Logarithmic Foliations on Complex Projective Spaces
Víctor León, Bruno Scárdua
Subjects: Dynamical Systems (math.DS); Complex Variables (math.CV)
Thu, 17 Sep 2026 (showing 7 of 7 entries )
[13] arXiv:2609.19126 [pdf, html, other]
Beyond Sendov's conjecture: the quadratic Tang--Zhang inequality
Teng Zhang
Comments: 26 pages,3 figures. All comments are welcome!
Subjects: Complex Variables (math.CV)
[14] arXiv:2609.18785 [pdf, html, other]
Non-tangential ranges of holomorphic functions at Plessner points
Oleg Ivrii
Comments: 18 pages
Subjects: Complex Variables (math.CV)

arXiv:2609.20024 (cross-list from math.DS) [pdf, html, other]
Stability and Logarithmic Foliations on Complex Projective Spaces
Víctor León, Bruno Scárdua
Subjects: Dynamical Systems (math.DS); Complex Variables (math.CV)
We study Lyapunov-type stability for invariant algebraic divisors of codimension-one
holomorphic foliations on complex projective spaces. Motivated by the notion of L-stability
introduced in \cite{LeonScardua2018} for plane singularities, we define a projective
stability condition which is compatible with the logarithmic setting and controls leafwise
holonomy along the regular part of the invariant divisor, while discarding any stability
requirement inside prescribed neighborhoods of its singular locus.
Our main result then is a global projective counterpart of the local
classification in \cite{LeonScardua2018}: for a maximal invariant algebraic divisor, projective
L-stability together with non-dicritical non-nodal generalized-curve singularities
on a generic plane section forces the ambient foliation to be globally logarithmic.
As an application we obtain a topological rigidity consequence on P2 for logarithmic foliations
under mild generic conditions. The proof of the main theorem is based on propagating
the consequences of the stability hypothesis through the reduction tree by means of
an explicit Dulac transport argument, together with the classification of
L-stable groups of germs of one-dimensional complex diffeomorphisms.

#1 Limit theorems for Coulomb gases on a Jordan curve in an external potential [PDF] [Copy] [Kimi] [REL]
Authors: Kurt Johansson, Thomas Wolfs

We consider a Coulomb gas on a Jordan curve γ
in an external potential V
at inverse temperature β>0
and obtain an asymptotic expansion of the free energy up to o(1)
and a central limit theorem for linear statistics. We focus on the one-cut regime, where the density of the weighted equilibrium measure of γ
in V
is strictly positive on γ
. The constant term in the (normalized) expansion consists of two parts: the Fredholm determinant of a generalized Grunsky operator and the Dirichlet energy of the logarithm of the density of the weighted equilibrium measure of γ
. The coefficient of the latter vanishes for β=2
. The variance of the fluctuations of the linear statistics only depends on the Dirichlet energy of the test function and is therefore independent of V
. Essential in our approach is that the generalized Grunsky operator and the accompanying equilibrium parametrization allow us to transport the particles on the curve in the external potential to a reference object in a way that preserves the equilibrium measure. In our setting, the unit circle is the natural reference object.

>>886
>全事象Ωを考えたとき (箱入り無数目では)確率空間が作れない
>一方、全事象から有限個を取り出して大小比較をする場合、
>全事象Ω→Ω'(有限個）に変っているから
>Ω'(有限個）なら、数え上げ測度で
>確率空間を構築しなおせるけど
>箱入り無数目の時枝さんの混乱は、ΩとΩ'の区別がついていないってこと
>不適切な全事象Ωなのに気付かず 99/100 として 平気の平左 それがまずい

高卒素人🐒こと現代数学の系譜 雑談 ◆yH25M02vWFhPの混乱は
有限のΩ'の問題と、無限のΩの問題と誤解したことにある

無限個のΩ全体から1つをとっても
他の列全部は最大値を持たないから
箱入り無数目の方法は実行できない

それが真実だと思い込んだのがまずい

>かつ、大きな勘違いは d1,d2,・・,d100 は
>選択公理まかせだと定まらないってことに気付いていない
>いま、可算無限個の無限列をとって、
>その決定番号 d1,d2,・・,d100 を
>d1<d2<・・<dn<・・, n∈N と出来たとしよう。
>これは選択公理で可能。
>だが、{d1、d2、・・、dn、・・} は 具体的には書けないでしょ？
>（代表元に具体性がないから）
>ここで 時枝さん 思わず知らず トリックに嵌って
>確率99/100で悦に入っている■）

大きな勘違いは、選択公理だと
d1,d2,・・,d100 は自然数として
確定しないと思ってること

選択関数を１つに決めれば確定する

確定しないというには選択関数が存在しないというしかない

高卒素人🐒こと現代数学の系譜 雑談 ◆yH25M02vWFhPは
結局 箱入り無数目を否定するために選択公理を否定するしかない

本スレッドは、
スレッド設置者である
現代数学の系譜 雑談 ◆yH25M02vWFhP が
「選択関数が具体的に構築できないから、選択公理は偽」という
ナイーブな思考で箱入り無数目を否定する
ナイーブな決着で終焉しました

（完）

>>899
誤　有限のΩ'の問題と、無限のΩの問題と誤解したことにある
正　有限のΩ'の問題を、無限のΩの問題と誤解したことにある

>>898
彼の人同様
この荒らしにも付ける薬はありませんね

>>902
耄碌爺さんはアルツハイマーだから仕方ない
自己愛性人格障害の人とは違う

Fri, 18 Sep 2026 (showing 12 of 12 entries )
[1] arXiv:2609.20675 [pdf, html, other]
Limit theorems for Coulomb gases on a Jordan curve in an external potential
Kurt Johansson, Thomas Wolfs
Comments: 45 pages
Subjects: Complex Variables (math.CV)
[2] arXiv:2609.20607 [pdf, html, other]
On Simply Connected Domains Supporting an Unbounded Analytic Function with Bounded Derivative
Cameron MacMahon
Comments: 15 Pages, 4 Figures
Subjects: Complex Variables (math.CV)
[3] arXiv:2609.20288 [pdf, other]
Coefficient estimates and Hankel determinant for the class of leaf shaped starlike function
Shantanu Panja, Abhijit Banerjee, Sujoy Majumder
Subjects: Complex Variables (math.CV)
[4] arXiv:2609.20256 [pdf, html, other]
Sendov's conjecture holds for every degree n≥10200000
Teng Zhang
Comments: 29 pages. All comments are welcome!
Subjects: Complex Variables (math.CV)
[5] arXiv:2609.20196 [pdf, html, other]
Rigidity of symmetric holomorphic functions on infinite-dimensional sequence spaces
David Feldman, Jon Bannon
Comments: Comments welcome!
Subjects: Complex Variables (math.CV)

[6] arXiv:2609.19896 [pdf, html, other]
The Reciprocal Problem on Weighted Bergman Spaces
Guangfu Cao, Li He, Shuqing Zhang
Subjects: Complex Variables (math.CV); Functional Analysis (math.FA)
[7] arXiv:2609.19829 [pdf, html, other]
On φ-Normality of Harmonic Mappings and Their Families
Gopal Datt, Ritesh Pal
Subjects: Complex Variables (math.CV)
[8] arXiv:2609.19733 [pdf, html, other]
Weak Asymptotic Symmetry of Quasisymmetric Embeddings on Quasilines
Katsuhiko Matsuzaki, Fei Tao
Subjects: Complex Variables (math.CV)
[9] arXiv:2609.19609 [pdf, html, other]
Target Geometry in Prescribed-Value Schwarz Lemmas for Harmonic Maps
Miljan Knežević, Miodrag Mateljević
Comments: 64 pages
Subjects: Complex Variables (math.CV)
[10] arXiv:2609.19522 [pdf, html, other]
Holomorphic motions, Assouad dimension and quasiconformal mappings
Katheryn Menssen, Malik Younsi
Comments: 23 pages
Subjects: Complex Variables (math.CV)

[16] arXiv:2609.18171 [pdf, html, other]
An m-Hessian approach to Yau uniformization conjecture
Truong Dinh Dat
Subjects: Complex Variables (math.CV)
[17] arXiv:2609.18141 [pdf, html, other]
A solution to Berndtsson's problem and uniqueness of twisted KE currents
Yinji Li, Haoyuan Sun, Zhiwei Wang, Xiangyu Zhou
Comments: Comments welcome!
Subjects: Complex Variables (math.CV); Differential Geometry (math.DG)
[18] arXiv:2609.18579 (cross-list from math.DG) [pdf, html, other]
Chern-Ricci flow on Kato surfaces
Daniele Angella, Mauricio Corrêa
Subjects: Differential Geometry (math.DG); Complex Variables (math.CV)
[19] arXiv:2609.18067 (cross-list from math.DG) [pdf, html, other]
Generalized Einstein Laurent polynomials, Toric Kähler-Einstein Rigidity, and Finite Exponential Families
Shaosai Huang
Subjects: Differential Geometry (math.DG); Complex Variables (math.CV); Statistics Theory (math.ST)

>>891-893,899-901
ですね

[27] arXiv:2609.15911 [pdf, html, other]
The Cesaro operator is cyclic on Hp
Anil Belli, Ugur Gul, William T. Ross, Aristomenis G. Siskakis
Comments: 6 pages
Subjects: Complex Variables (math.CV)
[28] arXiv:2609.15805 [pdf, html, other]
Shannon Integrals and Applications to Reimann-Hilbert Problems
Yavar Abdolmaleki, Dan Kucerovsky
Subjects: Complex Variables (math.CV)
[29] arXiv:2609.15698 [pdf, html, other]
Sharp degree bound for rational proper maps from B2 to B4
Tianzhi Hu, Mai Shi, Pingsan Yuan
Comments: 42 pages, comments are welcome
Subjects: Complex Variables (math.CV); Algebraic Geometry (math.AG); Differential Geometry (math.DG)
[30] arXiv:2609.15599 [pdf, html, other]
On the uniform flatness of polynomial graphs
Xieping Wang, Li Zhang
Comments: 9 pages; completed in July 2025; published in BLMS in March 2026
Subjects: Complex Variables (math.CV)
[31] arXiv:2609.15582 [pdf, html, other]
On questions posed by Gundersen and Yang concerning a certain binomial differential equation
Xuxu Xiang, Jianren Long
Subjects: Complex Variables (math.CV)

37] arXiv:2609.15042 [pdf, html, other]
Rhaly operators between Dirichlet-type spaces: a complete classification
Yecheng Shi
Subjects: Complex Variables (math.CV)
[38] arXiv:2609.14855 [pdf, html, other]
Geometric Orbital Linearization of Siegel Singularities in the Plane
Toshikazu Ito \and Bruno Scárdua
Subjects: Complex Variables (math.CV); Dynamical Systems (math.DS)
[39] arXiv:2609.14692 [pdf, html, other]
C1,1 Regularity Global Estimates for Homogeneous Complex Hessian Equations on Punctured Domains
Zhenghuan Gao, Xi-Nan Ma, Bao Yu, Dekai Zhang
Comments: 13 pages
Subjects: Complex Variables (math.CV); Analysis of PDEs (math.AP)
[40] arXiv:2609.14482 [pdf, html, other]
The curvature estimation of the complete Kähler-Einstein metrics on the disk bundles
Yihong Hao, Mingming Chen, An Wang, Ben Zhang
Subjects: Complex Variables (math.CV)
[41] arXiv:2609.14175 [pdf, html, other]
Hard Lefschetz theorem for logarithmic sheaves twisted by pseudo-effective line bundles
Yuta Watanabe
Comments: 17 pages
Subjects: Complex Variables (math.CV)

赤チン

>>903
きょうは認知症の日

彼の人がΩとΩ'とを持ち出して来たのは
ようやく自分の誤解に気づきはじめたかな
箱入り無数目前半は
Ω=R^N
ではなく
Ω'={1,…,100}
の一様分布の話
後半はΩに2つのアプローチで言及しているが
「完全加法的な測度による確率の定義が絶対ではない」
は言ってみただけで
「独立概念を誤解してはならない」
は彼の人のような誤解への警鐘ですね

C1,1 Regularity Global Estimates for Homogeneous Complex Hessian Equations on Punctured Domains
Zhenghuan Gao, Xi-Nan Ma, Bao Yu, Dekai Zhang
Comments: 13 pages

>>913
荒らしも反省し始めたかな？

ウナギの傷にはウナコーワw

ウナちゃんマン

ウナ加藤