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27 April 2023
- 15:5315:53, 27 April 2023 diff hist +27,129 N 组合数学 (Fall 2023)/The probabilistic method Created page with "== The Probabilistic Method == The probabilistic method provides another way of proving the existence of objects: instead of explicitly constructing an object, we define a probability space of objects in which the probability is positive that a randomly selected object has the required property. The basic principle of the probabilistic method is very simple, and can be stated in intuitive ways: *If an object chosen randomly from a universe satisfies a property with posi..."
- 15:5215:52, 27 April 2023 diff hist +93 组合数学 (Spring 2023) →Lecture Notes
25 April 2023
21 April 2023
19 April 2023
- 04:2904:29, 19 April 2023 diff hist +193 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法 current
18 April 2023
- 17:1117:11, 18 April 2023 diff hist −24 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →一阶矩方法
- 17:1117:11, 18 April 2023 diff hist −85 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →一阶矩方法
- 17:0917:09, 18 April 2023 diff hist +266 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →一阶矩方法
- 17:0517:05, 18 April 2023 diff hist −45 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →一阶矩方法
- 17:0217:02, 18 April 2023 diff hist +9 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →一阶矩方法
- 17:0117:01, 18 April 2023 diff hist +322 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →一阶矩方法
- 16:4916:49, 18 April 2023 diff hist +119 概率论与数理统计 (Spring 2023) →Lectures
- 16:4216:42, 18 April 2023 diff hist −7 概率论与数理统计 (Spring 2023) →Lectures
- 16:4016:40, 18 April 2023 diff hist +113 概率论与数理统计 (Spring 2023) →Lectures
- 16:0116:01, 18 April 2023 diff hist +3 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 15:5915:59, 18 April 2023 diff hist +7 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 15:5215:52, 18 April 2023 diff hist +1 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 15:5115:51, 18 April 2023 diff hist +158 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 15:4915:49, 18 April 2023 diff hist +5 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 15:4615:46, 18 April 2023 diff hist +22 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →一阶矩方法
- 15:4615:46, 18 April 2023 diff hist +39 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →一阶矩方法
- 15:4315:43, 18 April 2023 diff hist +4 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 15:4215:42, 18 April 2023 diff hist +4 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 14:1514:15, 18 April 2023 diff hist +2 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph No edit summary
- 14:1414:14, 18 April 2023 diff hist +12 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 14:1314:13, 18 April 2023 diff hist +32 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 14:1314:13, 18 April 2023 diff hist +11 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →一阶矩方法
- 14:1314:13, 18 April 2023 diff hist +16 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →一阶矩方法
- 14:1114:11, 18 April 2023 diff hist +28 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph No edit summary
- 14:0914:09, 18 April 2023 diff hist +47 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 14:0614:06, 18 April 2023 diff hist +54 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 13:5913:59, 18 April 2023 diff hist +151 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 13:5113:51, 18 April 2023 diff hist +9 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 13:4813:48, 18 April 2023 diff hist +24 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 13:4713:47, 18 April 2023 diff hist −12 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 13:4613:46, 18 April 2023 diff hist +9 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 13:4613:46, 18 April 2023 diff hist +50 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 13:4513:45, 18 April 2023 diff hist −56 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 13:4313:43, 18 April 2023 diff hist −12 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →一阶矩方法 Tag: Manual revert
- 13:4313:43, 18 April 2023 diff hist +12 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph No edit summary Tag: Reverted
- 13:4213:42, 18 April 2023 diff hist +393 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph No edit summary
- 12:5612:56, 18 April 2023 diff hist +14,440 N 组合数学 (Fall 2023)/Existence problems Created page with "== Existence by Counting == === Shannon's circuit lower bound=== This is a fundamental problem in in Computer Science. A '''boolean function''' is a function in the form <math>f:\{0,1\}^n\rightarrow \{0,1\}</math>. [http://en.wikipedia.org/wiki/Boolean_circuit Boolean circuit] is a mathematical model of computation. Formally, a boolean circuit is a directed acyclic graph. Nodes with indegree zero are input nodes, labeled <math>x_1, x_2, \ldots , x_n</math>. A circuit h..." current
- 12:5512:55, 18 April 2023 diff hist +87 组合数学 (Spring 2023) →Lecture Notes
- 12:5312:53, 18 April 2023 diff hist 0 概率论与数理统计 (Spring 2023)/Weierstrass Approximation Theorem No edit summary current
- 12:5112:51, 18 April 2023 diff hist −2 概率论与数理统计 (Spring 2023)/Weierstrass Approximation Theorem No edit summary
- 11:5311:53, 18 April 2023 diff hist 0 概率论与数理统计 (Spring 2023) →Lectures
- 11:4911:49, 18 April 2023 diff hist 0 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 11:4911:49, 18 April 2023 diff hist +20 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 11:4811:48, 18 April 2023 diff hist −11 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法
- 11:4711:47, 18 April 2023 diff hist +55 概率论与数理统计 (Spring 2023)/Threshold of k-clique in random graph →二阶矩方法