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introduction to algorithms solution 在 [心得] Introduction to Algorithms 解答分享- 看板Soft_Job 的推薦與評價


作者walkcc (walkcc)
看板Soft_Job
標題[心得] Introduction to Algorithms 解答分享
時間Mon May 21 06:48:10 2018

各位朋友大家好：

我整理了這本 CS 演算法書籍 Introduction to Algorithms 第三版的解答，發佈在 Git
hub Pages 上，希望能幫到在讀這本書、或是修演算法相關課程有使用此書當參考書的朋
友們：

先附上網址：https://walkccc.github.io/CLRS/

這本書是大家耳熟能詳的 CLRS，也是一本很棒的參考書、工具書，網路上其實已經有許
多人為這本書寫解答了，但可能有些缺漏，所以我將不論是 Google 到、或是自己想、和
朋友討論的解答整理在上方，希望能盡量完善。

目前完成初稿，但 Selected Topics 27 章後尚未完成（日後有時間的話會慢慢補齊）。
雖然主要是彙整資料、排版，但因為書的篇幅很大，章節有 35 章之多，所以花了我不少
時間，完成之餘，很迫不及待想分享給各位在 CS 領域打拼的朋友們。

也希望若各位有發現任何問題，或解答有誤時能不吝賜教。

謝謝大家！

--
※ 發信站: 批踢踢實業坊(ptt.cc), 來自: 101.12.241.92
※ 文章網址: https://www.ptt.cc/bbs/Soft_Job/M.1526856493.A.4EB.html
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introduction to algorithms solution 在 gzc/CLRS: Solutions to Introduction to Algorithms - GitHub 的推薦與評價

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introduction to algorithms solution 在 CLRS Solutions | Foreword - Atekihcan's Home Page 的推薦與評價

Solutions to exercise and problems of Introduction to Algorithms by CLRS (Cormen, Leiserson, Rivest, and Stein) ... <看更多>

introduction to algorithms solution 在 Solutions for problem 1-1 of Introduction to Algorithms, Third ... 的推薦與評價

You should go the other way, apply the logarithm to the original equation to get log2n+log2log2n=log2(106)≈20. The logarithm of numbers ... ... <看更多>

introduction to algorithms solution 在 [心得] Introduction to Algorithms 解答分享 - Mo PTT 鄉公所 的推薦與評價

各位朋友大家好： 我整理了這本CS 演算法書籍Introduction to Algorithms 第三版的解答，發佈在Git hub Pages 上，希望能幫到在讀這本書、或是修演算 ... ... <看更多>

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