User contributions for Etone

Results for Etone talk block log uploads logs

A user with 1,211 edits. Account created on 30 August 2022.

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15:1015:10, 24 May 2023 diff hist −24 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
15:1015:10, 24 May 2023 diff hist +54 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
15:0815:08, 24 May 2023 diff hist +2 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
15:0815:08, 24 May 2023 diff hist +6 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
15:0815:08, 24 May 2023 diff hist +2 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
15:0715:07, 24 May 2023 diff hist +3 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
15:0715:07, 24 May 2023 diff hist +4 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
15:0615:06, 24 May 2023 diff hist +3 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
15:0515:05, 24 May 2023 diff hist +1,335 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
14:4614:46, 24 May 2023 diff hist +186 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
14:4414:44, 24 May 2023 diff hist +616 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
13:4713:47, 24 May 2023 diff hist 0 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
13:4313:43, 24 May 2023 diff hist +7 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
13:4213:42, 24 May 2023 diff hist +423 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
13:3213:32, 24 May 2023 diff hist −6 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
13:3113:31, 24 May 2023 diff hist +62 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
13:2913:29, 24 May 2023 diff hist +1,089 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
13:1113:11, 24 May 2023 diff hist +1 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
13:1113:11, 24 May 2023 diff hist +1,198 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls No edit summary
12:2712:27, 24 May 2023 diff hist +1,246 N 概率论与数理统计 (Spring 2023)/Entropy and volume of Hamming balls Created page with "在求解抛掷公平硬币（fair coin）的尾概率时，我们经常会需要分析如下二项式系数求和： :<math>\sum_{1\le k\le r}{n\choose k}</math>，对于某个<math>1\le r\le n</math> 这其实等价与求一个 <math>n</math> 维汉明空间中半径为 <math>r</math> 的球的体积。 :{|border="2" width="100%" cellspacing="4" cellpadding="3" rules="all" style="margin:1em 1em 1em 0; border:solid 1px #AAAAAA; border-collapse:collapse;empty-cells:show;..."
12:0312:03, 24 May 2023 diff hist +36 概率论与数理统计 (Spring 2023) →Lectures
12:0212:02, 24 May 2023 diff hist +82 概率论与数理统计 (Spring 2023) →Lectures

13:0213:02, 21 May 2023 diff hist +31 概率论与数理统计 (Spring 2023) →Lectures
12:5712:57, 21 May 2023 diff hist +77 概率论与数理统计 (Spring 2023) →Concepts
12:5612:56, 21 May 2023 diff hist +501 概率论与数理统计 (Spring 2023) →Concepts
12:5012:50, 21 May 2023 diff hist 0 概率论与数理统计 (Spring 2023) →Lectures
12:4812:48, 21 May 2023 diff hist +14 概率论与数理统计 (Spring 2023) →Lectures
12:4312:43, 21 May 2023 diff hist +146 概率论与数理统计 (Spring 2023) →Lectures
12:3612:36, 21 May 2023 diff hist +84 组合数学 (Spring 2023) →Concepts
12:3412:34, 21 May 2023 diff hist +453 组合数学 (Spring 2023) →Concepts
12:2912:29, 21 May 2023 diff hist +315 组合数学 (Spring 2023) →Lecture Notes
12:2312:23, 21 May 2023 diff hist +15 组合数学 (Fall 2023)/Extremal set theory →The Kruskal–Katona theorem current
12:1812:18, 21 May 2023 diff hist +4 组合数学 (Fall 2023)/Extremal set theory →k-cascade representation of a number
12:1712:17, 21 May 2023 diff hist −9 组合数学 (Fall 2023)/Extremal set theory →k-cascade representation of a number
12:1612:16, 21 May 2023 diff hist +18,305 组合数学 (Fall 2023)/Extremal set theory No edit summary
12:1412:14, 21 May 2023 diff hist +33,145 N 组合数学 (Fall 2023)/Extremal set theory Created page with "== Sunflowers == An set system is a '''sunflower''' if all its member sets intersect at the same set of elements. {{Theorem|Definition (sunflower)| : A set family <math>\mathcal{F}\subseteq 2^X</math> is a '''sunflower''' of size <math>r</math> with a '''core''' <math>C\subseteq X</math> if ::<math>\forall S,T\in\mathcal{F}</math> that <math>S\neq T</math>, <math>S\cap T=C</math>. }} Note that we do not require the core to be nonempty, thus a family of disjoint sets is..."
12:1312:13, 21 May 2023 diff hist +159 组合数学 (Spring 2023) →Lecture Notes

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