汉诺塔问题,是心理学实验研究常用的任务之一。该问题的主要材料包括三根高度相同的柱子和一些大小及颜色不同的圆盘,三根柱子分别为起始柱A、辅助柱B及目标柱C。
利用迭代方法计算递推式T n 的值 、算法设计题 汉诺塔问题 ( tower of Hanoi ):有n个盘子依其半径大小套在柱子A上,其中半径大的在底下。
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...验— 汉诺塔问题 ( Hanoi Tower ) 通过计算机来模拟(n较小时)整个移动过程,问题可以抽象如下: 汉诺塔问题 ( Hanoi Tower ):有A,B,C三个塔座,A上套有n个直径不同的圆盘,按直径从小到大叠放,形如宝塔,编号1,2,3……
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... state density 状态密度 hanoi tower problem 汉诺塔问题 phase of degrade 降解阶段 ...
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例如汉诺塔问题 Tower of Hanoi
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 is a typical problem that can only be solved using recursive method.
汉诺塔问题古老而有趣,是经常用作程序设计递归算法的典型例题。
Hnaoi Problem is an old-aged yet interesting one, which is often used as an typical example for recursive algorithm in program design.
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。
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.
I'm going to come back to that in a second with that, but I need to do one more example, and I've got to use my high-tech really expensive props. Right. So here's the fourth or fifth whatever we're up to, I guess fifth example.
并且我会用到我的,高科技的昂贵小道具,好,这是第四个还是第五个了?,好,我猜是第五个例子了,这是个被称为汉诺塔的问题。
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