Hanoi Tower problem to solve simple algorithm, and can show the steps.
详细说明：解决梵塔问题的最简单的算法，并能显示步骤。
Do people know the `Tower of Hanoi`s problem You have 3 pegs, and
你们知道河内塔问题吗？你有3 根柱子和一些不同尺寸的环，你应
Stack and queue data structure of the algorithm, experimental elements: Tower of Hanoi problem.
数据结构栈和队列的算法实现，实验内容：汉诺塔问题。
Tower of Hanoi problem solving, data structure experiments done, I hope useful.
详细说明：汉诺塔问题的求解，数据结构实验时做得，希望有用。
From the book found on the source of Hanoi Tower Problem, hair up and under for all to share.
详细说明：从书上找到的汉诺塔问题的源程序，发上来和大家共享下。
Compared with the recursion algorithm, we are not familiar with the non-recursive algorithm of Hanoi tower problem.
相比之下，大家对汉诺塔问题的非递归算法比较陌生，本文采用JAVA语言编程实现了汉诺塔问题非递归算法。
Recursive method of Hanoi Tower problem, on-line do not have any interface, this interface has gaming features!
详细说明：递归方法的汉诺塔问题，网上大多没有界面，这个有界面，有游戏功能！
All the dishes all from A to C on a post shot after a study found that the crack Hanoi Tower is very simple in accordance with the rules in one direction mobile mobile payment chip: 3 bands such as Tower of Hanoi mobile: A → C, A → B, C → B, A → C, B → A, B → C, A → C In addition, Hannuoba Tower is also a classic programming problem recursively
把所有碟子从A杆全部移到C杆上经过研究发现，汉诺塔的破解很简单，就是按照移动规则向一个方向移动金片：如3阶汉诺塔的移动：A→C，A→B，C→B，A→C，B→A，B→C，A→C 此外，汉诺塔问题也是程序设计中的经典递归问题-1。
This paper aims at non-recursive algorithms directly, and achieves loop invariant of Hanoi tower problem with readable, efficient and reliable non-recursive algorithm finally.
本文直接面向非递归算法，在得到求解Hanoi塔问题的循环不变式的同时，直接得到易读、高效且可靠的非递归算法。
Hanoi Tower is more classical recursion problem while designing program.
Hanoi塔是程序设计中比较经典的递归问题。
This paper develops non-recursive algorithmic program of Hanoi tower problem employing PAR method and the new strategy of developing loop invariant and verifies the program formally.
使用形式化方法PAR及循环不变式开发新策略，开发了Hanoi塔问题非递归算法，并对其进行了形式化的正确性证明。
Dividing, combining and recursive method is used in this paper, solving algorithm of five-pole Hanoi tower problem is obtained.
运用分治与递归方法，得到一个求解五柱Hanoi塔问题的算法。
Hanoi Tower Problem is a typical recursion question, whose solution is mentioned in many books on computation, but there is little concrete realization for them.
汉诺塔问题是一个典型的递归问题，它的解法在很多计算机书中都有提到，但很少具体实现；
Research on Five-pole Hanoi Tower Problem
五柱Hanoi塔问题研究
A New Non-Recursive Algorithm of Hanoi Tower Problem
汉诺塔问题的非递归新解法
Study of Hanoi Tower Problem with Multi-Pegs
多柱汉诺塔问题研究
Solution on system of natural number of Hanoi Tower problem
梵塔问题的自然数解
The solution of Hanoi Tower problem using PC assembly language
用PC汇编语言编程解决汉诺塔问题
According to that algorithm, this article puts forward a formula to calculate the number of movements necessary for the 4-peg Hanoi Tower problem, and proves it using mathematical induction.
本文按照这种算法总结出完成四柱汉诺塔游戏之最少步数的公式，并用数学归纳法证明了它。
Based on the idea of cutting natural number set, a time complexity formula and the number of remaining disks are put forward to calculate step numbers of movements necessary for the 5-pole Hanoi tower problem, and the time complexity formula using mathematical induction are proved.
采用分割自然数集的思想，给出了用此算法求解n个盘子的五柱Hanoi塔问题的时间复杂度（最少步数）公式及分次移动的剩余盘子数公式。