tower of hanoi java

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Hanoi (int n,char X,char Y,char z) { if (n==1) { move (x,1,z); }else { hanoi (n-1,x,z,y); move (x,n,z); hanoi (n-1,y,x,z); } } public void Move (char x,int N,char z) { System.out.println ("First" + ++c + "second move:" +n+ "Plate," +x+ "--" +z "); } public static void Main (string[] args) {

Test instructions: Give you a classic Hanoi recursive program and ask you at least a few steps to make the same number of plates on the three pillars. (Ensure that the initial plate number can be divisible by 3)Law: ANS (n) =2^ (2*n/3-1) +t (N/3).T (1) =0.T (n) =T (n-1) +1,n is evenT (n-1) *4+2,n is odd.Java file read and write mainly the following two methods, the second, the output format more arbitrary, more practical:import java.util.*;import java

The recursive problem is one of the common problems in writing programs. This essay explains the problem of the Nottingham tower with obvious recursion.1 ImportJava.util.Scanner;2 3 /**4 * Recursion: Hanoi5 *6 * @authorXCX7 * @time July 3, 2017 morning 8:16:078 */9 Public classHanoi {Ten Private Static inti = 0; One A Public Static voidMain (string[] args) { - intn = 0; -Scanner reader =NewScanner (system.in); theSystem.out.print

Hanoi : Hanoi (also known as Hanoi) is a puzzle toy from an ancient Indian legend. When big Brahma created the world, he made three diamond pillars, and stacked 64 gold discs on a pillar from bottom to top in order of size. The great Brahma commanded the Brahman to rearrange the discs from below to the other pillars in order of size. It is also stipulated that th

POJ1958 Strange Towers of Hanoisol:The N-plate 4 tower problem can be divided into 3 steps:1. Remove the I disk in 4 tower mode.2. Move the remaining n-i disk to the 4th tower in 3 tower mode.3. Move the I disk in the first step to the 4th tower in the 4

1#include 2 using namespacestd;3 //The first tower for the initial tower, the second tower for the relay tower, the third tower for the goal tower4 5 inti =1;//record number of steps6 voidMoveintNChar from,CharTo)//The plates numbered n are transferred from the

Classical recursion-the Fibonacci series, the Tower of Hanoi, And the Fibonacci Tower Fibonacci Tower of Hanoi 0 1 1 2 3 5 8 13 21 int fibonacci(int a){ if(a==0) return 0; else if(a==1) return 1; else return fibonacci(a-1)+fibonacci(a-2);} I als

Analysis of python recursive functions and Hanoi Tower problems, analysis of python recursive Hanoi Recursive functions: The function calls its own function. Take the n factorial as an example: F (n) = n! = 1x2x3x4 x .. x (n-1) x (n) = n x (n-1 )! def factorial(n): if n==1: return 1 return n * f(n-1) // The call process is as follows: >>f(5)>>5 * f(4)>>5

; Hanoi.init (n); Hanoi.solve ();}Recursive algorithm:The Hanoi (N,A,C,B) means that the N discs are moved on a column by following several steps of the Hanoi rule, and all are moved to the C column in the original order with the aid of the B-pillar;#include using namespacestd;typedef unsignedLong LongLL; LL CNT;voidHanoi (intNCharACharCCharb) { if(n==1) {cout": ""Move Disk"" from"" to"Endl; return; }

650) this.width=650; "title=" Qq20151018170640.png "src=" http://s3.51cto.com/wyfs02/M00/74/97/ Wkiol1yjyv2a0pyzaabfqbojfww783.jpg "alt=" Wkiol1yjyv2a0pyzaabfqbojfww783.jpg "/>Hanoi (Hanoi) tower problem. This is a classic mathematical problem: There is a Vatican tower in ancient times, the

C # recursive solution to the tower of Hanoi (Hanoi ), Using System;Using System. Collections. Generic;Using System. Linq;Using System. Text; Namespace MyExample_Hanoi _{Class Program{Static void Main (string [] args){HanoiCalculator c = new HanoiCalculator ();Console. WriteLine (c. CalculateHanoi (64); // you can change the number of disks in parentheses.}} Clas

An ancient Hindu legend: in the center of the world, in the heart of Sheng Miao, a yellow copper plate was inserted with three stone needles. In the creation of the world, The Hindu god Brahma, on one of the needles, dressed from the bottom to the top 64 pieces of gold, which is called the Hanoi (Hanoi Tower). No matter the day or night, there is always a monk in

.(3) If n=3, then the specific move steps are:Assuming that the 3rd, 4th, and 7th steps are taken out to be equivalent to the situation of the n=2 (2 pieces are bundled together as one piece):So you can press the "n=2" Move Step design:① if the n=0, then exit, that is, the end of the program, otherwise continue to execute;② with the C-pillar as the assistance transition, the (N-1) piece on the A column is moved to the B-pillar, the process mov (n-1, a,b,c) is called;③ the remaining piece of a co

[-1];c=c[:-1] Else: ac (k-1) b+=a[-1];a=a[:-1] CB (k-1)defCB (k):GlobalaGlobalbGlobalCifk==2: A+=c[-1];c=c[:-1] B+=c[-1];c=c[:-1] B+=a[-1];a=a[:-1] Else: CA (k-1) b+=c[-1];c=c[:-1] AB (k-1)defCA (k):GlobalaGlobalbGlobalCifk==2: b+=c[-1];c=c[:-1] a+=c[-1];c=c[:-1] a+=b[-1];b=b[:-1] Else: CB (k-1) A+=c[-1];c=c[:-1] BA (k-1)defBa (k):GlobalaGlobalbGlobalCifk==2: C+=b[-1];b=b[:-1] a+=b[-1];b=b[:-1] a+=c[-1];c=c[:-1] Else: BC (k-1) A+=b[-1];b=b[:-1] CA (k-1)defBC (k):GlobalaGlobalbGlobalC

If the pillar is labeled A,b,c, move from A to C, and move it directly to C when there is only one plate; when there are two plates, B is used as the auxiliary column; If the number of disks is more than 2, it is very simple to cover up the second plate, and it is easy to handle two plates at a time, namely: A->b, A- >c, b->c The three steps, and the part that is covered up, in fact, by the recursive processing of the equation. The code is as follows:#include Operation Result: Copyright NOTICE:

The Hanoi tower problem stems from an ancient Indian legend: When Brahma created the world, he made three diamond pillars, and stacked 64 gold discs on a pillar from bottom to top in order of size. Brahma ordered the Brahman to rearrange the discs in order of size , and to specify that the discs should not be enlarged on the small discs , and that only one disc could be moved between the three pillars at a

The Hanoi tower problem [also known as Hanoi] is an ancient legend in India.It is rumored that the epoch-making God Blama left three diamond rods in a temple, the first is covered with 64 round gold pieces, the largest one at the bottom, the other one smaller than a small, sequentially stacked up, the temple of the monks tirelessly to move them from this stick to

Hanoi Hanoi (Tower of Hanoi) originated from the Hindu legend, the great Brahma created the world when the creation of three gold steel pillars, one of the pillars from the bottom up 64 pieces of gold disc. The great Brahma commanded the Brahman to rearrange the discs from below to the other pillars in order o

One very depressing thing, I already wrote it. Not only did the webpage jump away, but it was written in white. Let's just talk about it. Stack has the "advanced and later" principle, while nested functions also have the following principle: '"Then call and return first"This is in line with the stack entry and exit. Here we will analyze the problems of the Hanoi Tower. (If you don't want to draw a picture,

The tower of Hanoi consists of three rods, and a number of disks of different sizes which can slide onto any rod. the puzzle starts with the disks in a neat stack in ascending order of size on one rod, the smallest at the top, thus making a conical shape. The objective of the puzzle is to move the entire stack to another rod, obeying the following rules: Only one disk may be moved at a time. Each move c