User contributions for Gispzjz
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12 December 2022
- 07:5007:50, 12 December 2022 diff hist +692 高级算法 (Fall 2022)/Problem Set 4 →Problem 7
- 07:4607:46, 12 December 2022 diff hist −1 高级算法 (Fall 2022)/Problem Set 4 →Problem 7
- 07:4507:45, 12 December 2022 diff hist +585 高级算法 (Fall 2022)/Problem Set 4 →Problem 6
- 07:3707:37, 12 December 2022 diff hist +2,984 高级算法 (Fall 2022)/Problem Set 4 →Problem 3
- 07:3507:35, 12 December 2022 diff hist +5 高级算法 (Fall 2022)/Problem Set 4 →Problem 3
- 07:3407:34, 12 December 2022 diff hist +5 高级算法 (Fall 2022)/Problem Set 4 →Problem 3
- 07:3407:34, 12 December 2022 diff hist +413 高级算法 (Fall 2022)/Problem Set 4 →Problem 2
- 07:3407:34, 12 December 2022 diff hist −334 高级算法 (Fall 2022)/Problem Set 4 →Problem 3 Tag: Manual revert
- 07:3307:33, 12 December 2022 diff hist +334 高级算法 (Fall 2022)/Problem Set 4 →Problem 2
- 07:3007:30, 12 December 2022 diff hist +1,717 高级算法 (Fall 2022)/Problem Set 4 →Problem 1
- 07:2907:29, 12 December 2022 diff hist +656 N 高级算法 (Fall 2022)/Problem Set 4 Created page with "== Problem 1 == Suppose there is a coin <math> C </math>. During each query, it outputs HEAD with probability <math>p</math> and TAIL with probability <math>1-p</math>, where <math> p \in (0, 1) </math> is a real number. * Let <math> q \in (0, 1) </math> be another real number. Design an algorithm that outputs HEAD with probability <math>q</math> and TAIL with probability <math>1-q</math>. There is no other random sources for your algorithm except the coin <math>C</math..."
- 07:2707:27, 12 December 2022 diff hist +57 高级算法 (Fall 2022) →Assignments
9 October 2022
- 08:4108:41, 9 October 2022 diff hist +5,213 高级算法 (Fall 2022)/Problem Set 1 →Problem 2
- 08:4008:40, 9 October 2022 diff hist +1,486 高级算法 (Fall 2022)/Problem Set 1 →Problem 1
- 08:3908:39, 9 October 2022 diff hist +560 N 高级算法 (Fall 2022)/Problem Set 1 Created page with "== Problem 1 == Modify the Karger's Contraction algorithm so that it works for the ''weighted min-cut problem''. Prove that the modified algorithm returns a weighted minimum cut with probability at least <math>\frac{2}{n(n-1)}</math>. The weighted min-cut problem is defined as follows. *'''Input''': an undirected weighted graph <math>G(V, E)</math>, where every edge <math>e \in E</math> is associated with a positive real weight <math>w_e</math>; *'''Output''': a cut <ma..."
- 08:3908:39, 9 October 2022 diff hist +58 高级算法 (Fall 2022) →Assignments
5 September 2022
- 13:5913:59, 5 September 2022 diff hist +25 高级算法 (Fall 2020) / Course materials →References and further readings current
- 13:5713:57, 5 September 2022 diff hist +1 N File:DPV.jpg No edit summary current
- 13:5513:55, 5 September 2022 diff hist −15 高级算法 (Fall 2020) / Course materials →References and further readings