UVa Problem Category (Programming Challenges)

最新推荐文章于 2019-07-14 07:24:15 发布
置顶 最新推荐文章于 2019-07-14 07:24:15 发布
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分类专栏： Algorithm 文章标签： numbers permutation traversal setter cookies pair
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本文链接：https://blog.youkuaiyun.com/liukaipeng/article/details/3132161
这篇博客详细探讨了UVa在线判题系统中的问题分类，涉及数字处理、排列组合、遍历算法等多个编程挑战方面。同时，博主分享了作为问题设置者的经验，并提到了解决问题时需要用到的技巧，如cookie管理和配对策略。

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General
100 - The 3n+1 problem | Solution10189 - Minesweeper | Solution
10137 - The Trip | Solution706 - LC-Display | Solution
10267 - Graphical Editor | Solution10033 - Interpreter | Solution
10196 - Check The Check | Solution10142 - Australian Voting | Solution
Data Structures
10038 - Jolly Jumpers | Solution10315 - Poker Hands | Solution
10050 - Hartals | Solution843 - Crypt Kicker | Solution
10205 - Stack 'em Up | Solution10044 - Erdos Numbers | Solution
10258 - Contest Scoreboard | Solution10149 - Yahtzee | Solution
Strings
10082 - WERTYU | Solution10010 - Where's Waldorf? | Solution
10252 - Common Permutation | Solution850 - Crypt Kicker II | Solution
10188 - Automated Judge Script | Solution10132 - File Fragmentation | Solution
10150 - Doublets | Solution848 - Fmt | Solution
Sorting
10041 - Vito's Family | Solution120 - Stacks of Flapjacks | Solution
10037 - Bridge | Solution10191 - Longest Nap | Solution
10026 - Shoemaker's Problem | Solution10138 - CDVII | Solution
10152 - ShellSort | Solution10194 - Football (aka Soccer) | Solution
Arithmetic and Algebra
10035 - Primary Arithmetic | Solution10018 - Reverse and Add | Solution
701 - The Archaeologists' Dilemma | Solution10127 - Ones | Solution
847 - A multiplication game | Solution10105 - Polynomial coefficients | Solution
10077 - The Stern-Brocot Number System | Solution10202 - Pairsumonious Numbers | Solution
Combinatorics
10183 - How many Fibs? | Solution10213 - How Many Pieces of Land? | Solution
10198 - Counting | Solution10157 - Expressions | Solution
10247 - Complete Tree labeling | Solution10254 - The Priest Mathematician | Solution
10049 - Selfdescribing Sequence | Solution846 - Steps | Solution
Number Theory
10110 - Light, more light | Solution10006 - Carmichael Numbers | Solution
10104 - Euclid problem | Solution10139 - Factovisors | Solution
10168 - Summation of Four Primes | Solution10042 - Smith Numbers | Solution
10090 - Marbles | Solution10089 - Repackaging | Solution
Backtracking
861 - Little Bishops | Solution10181 - 15-Puzzle Problem | Solution
10128 - Queue | Solution10160 - Servicing Stations | Solution
10032 - Tug of War | Solution10001 - Garden of Eden | Solution
704 - Color Hash | Solution10270 - Bigger Square Please... | Solution
Graph Traversal
10004 - Bicoloring | Solution10067 - Playing with Wheels | Solution
10099 - The Tourist Guide | Solution705 - Slash Maze | Solution
10029 - Edit Step Ladders | Solution10051 - Tower of Cubes | Solution
10187 - From Dusk Till Dawn | Solution10276 - Hanoi Tower Troubles Again! | Solution
Graph Algorithms
10034 - Freckles | Solution10054 - The Necklace | Solution
10278 - Fire Station | Solution10039 - Railroads | Solution
10158 - War | Solution10199 - Tourist Guide | Solution
10249 - The Grand Dinner | Solution10092 - The Problem with the Problem Setter | Solution
Dynamic Programming
10131 - Is Bigger Smarter? | Solution10069 - Distinct Subsequences | Solution
10154 - Weights and Measures | Solution116 - Unidirectional TSP | Solution
10003 - Cutting Sticks | Solution10261 - Ferry Loading | Solution
10271 - Chopsticks | Solution10201 - Adventures in Moving - Part IV | Solution
Grids
10161 - Ant on a Chessboard | Solution10047 - The Monocycle | Solution
10159 - Star | Solution10182 - Bee Maja | Solution
707 - Robbery | Solution10177 - (2/3/4)-D Sqr/Rects/Cubes/Boxes ? | Solution
10233 - Dermuba Triangle | Solution10075 - Airlines | Solution
Geometry
10310 - Dog and Gopher | Solution10180 - Rope Crisis in Ropeland ! | Solution
10195 - The Knights Of The Round Table | Solution10136 - Chocolate Chip Cookies | Solution
10167 - Birthday Cake | Solution10215 - The Largest/Smallest Box.. | Solution
10209 - Is This Integration? | Solution10012 - How Big Is It? | Solution
Computational Geometry
10135 - Herding Frosh | Solution10245 - The Closest Pair Problem | Solution
10043 - Chainsaw Massacre | Solution10084 - Hotter Colder | Solution
10065 - Useless Tile Packers | Solution849 - Radar Tracking | Solution
10088 - Trees on My Island | Solution10117 - Nice Milk | Solution
Computer Science courses with video lectures ”机器学习和深度学习高级教程“
AI拉呱，专注于人工智与网络安全方面的研究，关注一起学习。
11-12 703
Please Note: UC Berkeley course videos to be taken offline on 15th March 2017. As per website, Beginning March 15, 2017, iTunesU Course Capture content will be removed. You may continue to use/downlo...
Awesome Competitive Programming
努力中的老周的专栏
12-23 8388
本文转载自https://github.com/lnishan/awesome-competitive-programming Awesome Competitive Programming A curated list of awesome Competitive Programming, Algorithm and Data Structure resources. This list ...
UVa 11340 Newspaper (water ver.)
AC，∑ndless
10-03 1887
11340 - Newspaper Time limit: 1.000 seconds http://uva.onlinejudge.org/index.php?option=com_onlinejudge&Itemid=8&category=24&page=show_problem&problem=2315 News agency pays money for articles a
UVa 工具网站
GooMaple
08-21 5537
uva 工具网站 顶 顶！！！ UVa Online Judge 工具網站 转自http://www.csie.ntnu.edu.tw/~u91029/uva.html Lucky貓的ACM園地，Lucky貓的 ACM 中譯題目 Mirror這個站專門提供UVa Online Judge中譯題目。非常棒！非常棒！非常棒！我在搜尋引擎輸入過上百次的Luck
[轉載] Awesome Competitive Programming
weixin_33704234的博客
08-05 719
本文轉貼自-> https://github.com/lnishan/aw... Awesome Competitive Programming A curated list of awesome Competitive Programming, Algorithm and Data Structure resources. T...
110101_The 3n+1 problem
weixin_30300523的博客
07-14 100
http://www.programming-challenges.com/pg.php?page=downloadproblem&probid=110101&format=html UVA 100_The 3n+1 problem http://uva.onlinejudge.org/index.php?option=com_onlinejudge&Itemid=8&...
3n+1 Problem, aka Collatz Problem
09-05 326
This note and subsequent ones serve as a reading log of "programming challenges", a book concerning algorithms and their implementations. Si
UVA——10139（数论）（挑战编程题目）
luoshenzhisi
07-29 691
题目地址： http://uva.onlinejudge.org/index.phpoption=com_onlinejudge&Itemid=8&page=show_problem&category=13&problem=1080&mosmsg=Submission+received+with+ID+12122020 或者：http://www.programming-challenges.
数据挖掘英文视频教程集锦
滴墨成殇的博客
03-25 1121
Please Note: UC Berkeley course videos to be taken offline on 15th March 2017. As per website, Beginning March 15, 2017, iTunesU Course Capture content will be removed. You may continue to use/downloa...
Programming Challenges
05-14
标题“Programming Challenges”（编程挑战）指的是一类需要解决复杂问题并通过编写代码来实现解决方案的比赛或活动。这类比赛通常由各种组织举办，包括学术机构、企业以及非营利组织等。它们旨在通过解决具有挑战性...
GameMaker Studio 100 Programming Challenges epub
09-24
GameMaker Studio 100 Programming Challenges 英文epub 本资源转载自网络，如有侵权，请联系上传者或csdn删除 本资源转载自网络，如有侵权，请联系上传者或csdn删除
GameMaker Studio 100 Programming Challenges 无水印pdf
09-24
GameMaker Studio 100 Programming Challenges 英文无水印pdf pdf所有页面使用FoxitReader和PDF-XChangeViewer测试都可以打开 本资源转载自网络，如有侵权，请联系上传者或csdn删除 本资源转载自网络，如有...
programming-challenges:100个编程挑战
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"programming-challenges:100个编程挑战" 提供了100个精心设计的编程任务，旨在帮助开发者拓宽视野，锻炼编程思维，同时加深对Java语言的理解。这些挑战涵盖了各种难度等级，适合不同程度的编程爱好者。 首先，让...
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#Programming Challenges ###This repo 包含我发现和实践的各种挑战 有用的： 保持敏锐 磨练技巧 面试练习 学习很酷的新技术 所有目录都包含我的个人解决方案或正在进行的工作
UVa Problem Solution: 10090 - Marbles
Kaipeng Liu's Column
01-19 4409
 This problem requires us to find two non-negative numbers m1 and m2 that satisfying  n1*m1 + n2*m2 = nand minimize the cost  c = c1*m1 + c2*m2. First, we can use extended Euclids algorit
UVa Problem Solution: 843 - Crypt Kicker
Kaipeng Liu's Column
11-03 4151
This is the hardest problem ever since in this book. After some thinking, I realized that this problem can be solved with backtracking. After some more thinking, I realized that we should backtrack th
UVa Problem Solution: 10139 - Factovisors
Kaipeng Liu's Column
01-08 3984
We check each of the prime factors of m to see if n! has enough prime factors of the same value. If so, m can divide n!, otherwise m can not divide n!.Code:/*******************************************
UVa Problem Solution: 10247 - Complete Tree Labeling
Kaipeng Liu's Column
12-04 3902
Let f(k, d) denote the number of labelings of the k-ary tree of depth d. Moreover, let n(k, d) denote the number of nodes of the tree. The tree contains k subtrees, each contains n(k, d-1) nodes. Ther
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