QUICKSORT

说明：  约瑟夫算法，适合初步学习数据结构的同学了解递归调用的特点(josephus in C language)

一道poj上的问题的解答，棋盘上的距离问题。即实现棋盘上从一个点移动到王，后，兵之间最短步数的解答。(A poj answers to your questions on the chessboard distance problem. That is, move from one point to the king on the board, after the shortest number of steps between the soldiers answer.)

the longest common serials

对于给定的n个字符串，请找出一种最佳的连接方式，使得采用该连接方式得到的字符串在所有连接的结果中，字典序最小(For a given n-string, find an optimal connection, making use of the connection string to get the results in all connections, the lexicographic minimum)

说明：  详细介绍了游戏设计的数据结构注意事项，对与游戏中角色和游戏模式作者给予了督导的见解，书中语言为全英文但通俗易懂！很是推荐 (Data.Structures.For.Game.Programmers Detailed data structure of the game design considerations, the role with the game and game modes of supervision given to insights, the book in English but the language is easy to understand! It is recommended)

队列的顺序存储结构和操作实现 队列的顺序存储结构和操作实现(The order of the queue storage structure and operation of the order of the realization of the queue storage structure and operation of the realization of)

链表L，创建公有成员函数Split（A,B ），创建2个新表A,B，使的A 中含有L中奇数位置元数，B中含L偶数位置元数 (Chain L, create public member function Split (A, B), to create two new tables A, B, A so containing L odd position of a few yuan, B-L even a few locations yuan)

就是一个简单的约瑟夫环实现程序。主要就是在痛过程序实现栈的实现。(Joseph is a simple procedure to achieve ring. The main program is in pain over the realization of the realization of the stack.)

建立试题库文件，随机产生n个题目； 题目涉及加减乘除，带括弧的混合运算； 利用栈求解表达式的值； 随时可以退出； 保留历史分数，能回顾历史，给出与历史分数比较后的评价( The establishment of test database file, the subject of n randomly generated topics related to addition, subtraction, mixed operations with parentheses use the value of the expression stack solution ready to quit to preserve the historical scores, can look back at history, and history gives the comparison of scores Evaluation 保留历史分数，能回顾历史，给出与历史分数比较后的评价)

二叉树的链式存储、先序中序遍历和层次遍历。（构造一棵树并输入数据，编写三个函数，非别是树的前序递归遍历算法、树的后序递归遍历算法、树的非递归中序遍历算法（这里的非递归以中序为例）。在主程序中调用这三个函数进行树的遍历，观察用不同的遍历方法输出的数据的顺序和验证递归与非递归输出的数据是否一样。）(Chain store binary tree, preorder traversal and hierarchy traversal.)