Tower of Hanoi is a typical problem that can only be solved using recursive method.
汉诺塔问题是典型的只有用递归方法才能解决的问题。
Tower of Hanoi problem: There are three pillars ABC, A column has n different sizes of plates, the broader market in the next, small cap on.
汉诺塔问题：有ABC三根柱子，A柱上有n个大小不等的盘子，大盘在下，小盘在上。
Solution time on the Tower of Hanoi task correlated highly with two centre executive tasks and three spatial spans, but not with the verbal working memory span.
三项视空间记忆任务与解决汉诺塔问题的成绩相关也显著，而数字短时记忆、数字工作记忆与汉诺塔问题成绩相关不显著。
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。
According to the" nono n-repudiation game of Hanoi Tower", This paper analyzes a fair and non-repudiation signed-contract-cryptographic-protocol(SCCP)with strong safety.
文章以“汉诺塔”游戏为出发点，分析设计了一个高强度的公平的不可抵赖的签约协议。
According to the" nono n-repudiation game of Hanoi Tower", This paper analyzes a fair and non-repudiation signed-contract-cryptographic-protocol(SCCP)with strong safety.
文章以“汉诺塔”游戏为出发点，分析设计了一个高强度的公平的不可抵赖的签约协议。
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