tower of hanoi animation

N-order HANOI tower problem: assume there are three towers named X, Y, and Z, and there are n Different disc diameters inserted on the tower X, numbered 1, 2, 3 ,..., n. The N disks must be moved to the Z-tower in sequence. Void Hanoi (int n, char X, char y, char Z) {If (

], towers[1]); - * Print towers[0], towers[1], towers[2] Wu */　　C + + full version reference:1#include 2#include 3 4 using namespacestd;5 6 structproblem7 {8 intN;9 CharSRC, Mid, DST;Ten problem () {} OneProblem (intNCharSCharMChard): N (n), SRC (s), Mid (M), DST (d) {} A }; - - intMain () the { - intN; -CIN >>N; -StackStk; + problem curprb; -Stk.push (Problem (n,'A','B','C')); + while(!Stk.empty ()) { ACURPRB =stk.top (); at Stk.pop (); - if(CURPRB.N = =1

Two-color Hanoi tower problem: The disc was originally mixed color from small to large row, now requires according to its color separate to two pillars from small to large row. The three-colour Hanoi tower problem can be similar to that of three pillars. Similar to the Hanoi

[i][m]! = 0){Imove = i;break;//found the first non-0 data}}A[IMOVE][M]A[jmove][n]int jmove;if (a[n-1][n] = = 0)Jmove = n-1;//last rowElse{Jmove = 0;for (int i = 0; i {if (a[i][n]! = 0){Jmove = i;Break}}Jmove-= 1;//retrieving the first nonzero data}int temp = a[imove][m];A[IMOVE][M] = A[jmove][n];A[jmove][n] = temp;}void Main (){int n;printf ("Please input:\n");scanf_s ("%d", n);for (int i = 0; i {A[n-1-i][0] = n-i;}Create HanoiShow (a);Hanoi (n, ' A '

Preface I have been home for 3rd days, and my status has not been very good. I want to fill in my teeth and check my health. seeing my friends, I am worried about school moves. It is rare that I can spare time to think about it, here, we also read The key to recursion is to define a function first. Do not try to implement it in a hurry, but clarify its functions.For the tower of Hanoi Problem, we define the

1.1 The Tower of Hanoi Let's look first at a neat little puzzle called the tower of Hanoi,Ted by the French mathematician Edouard Lucas in 1883. We are givenA tower of eight disks, initially stacked in decreasing size on one of three pegs Let's first look at the small conf

Problem description The classic question of the Nottingham is often present as a recursive classic example. Some may not know the story of the Hanoi tower problem. Hanoi is a story from the Hindu legend, when God created the world, he made three diamond pillars, and stacked 64 gold discs on a pillar from bottom to top in order of size. God commanded the Brahman t

Label: style Io OS ar SP problem on C R # Include Using namespace STD;Int main (){Void Hanoi (int n, char one, char two, char three );Int num;Cout Cin> num;Hanoi (Num, 'A', 'B', 'C ');}Void Hanoi (int n, char one, char two, char Three){Void move (char X, char y );If (n = 1){Move (one, three );}Else{Hanoi (n-1, one, thr

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

Difficulty level: Silver3145 questions about the Nottingham TowerTitle Description Description Hanoi Tower Problem (also known as Hanoi problem), is a well-known problem. On the a,b,c three pillars, there are n different sizes of discs (assuming the radii are 1-n), and at first they are stacked on my A (), and your goal is to move all the plates from

. Therefore, recursive processing is correct. (Tower chart)Using system; Using system. Collections. Generic; Using system. text; Namespace hanoiprogram{Class Program{Static int COUNT = 0; // count, total number of times the plate was moved;Static void printmove (char X, char y){Console. writeline ("{0} --> {1}", x, y );} Static void Hanoi (int n, char one, char two, char Three){If (n = 1){++ Count;Printmov

. The execution process of recursive algorithm is divided into two stages, "recursion" and "regression". In the recursive phase, the more complex issues such as: the solution of the scale N) is deduced to the problem that is simpler than the original problem (for example, the scale is n-1), in the regression stage, the solution of the recursive end is regressed, then the solution of the slightly complex problem is obtained, and finally the solution of the original problem is obtained [2]. The

Kerugaki-Blog Park http://www.cnblogs.com/kailugaji/Hanoi is made up of three Poles a,b,c. A rod has n (n>1) perforated discs, the size of the disk from bottom to top in turn smaller. The following rules are required to move all discs to the C-bar: Only one disc can be moved at a time; the market cannot be stacked on a small plate. Tip: The disc can be temporarily placed in the B-bar, or the disc removed from the A will be re-moved back to the A-bar,

Note: Towers of Hanoi is French M. claus (Lucas) was taken from Thailand to France in 1883. Hanoi is the capital of Vietnam's North Vietnam, now Ho Chi Minh City. In 1883, French mathematician Edouard Lucas mentioned this story, it is said that at the time of the founding century, Benares had a boro church backed by three diamond bars (PAG, at the beginning, God placed 64 gold disks (disc) arranged from top

[Problem description] There are three towers A, B, and C, and N circles with different diameters on Disk, stacked from small to large by diameter, such as Pagoda, Number 1, 2, 3... N. It is required to move n disks from A to C, and the stacked sequence remains unchanged. The following principles: W can only move one disc at a time. W can move any one of the three towers at any time. [Solution] When n = 1, directly move the disc from A to C When n> 1, n-1-1 disc from A to B, then mov

steps.From the above comprehensive analysis, we know to move n plates from 1 seats (rather the first pillar) to 3 seats (rather the third pillar):(1) Move the 1-seat (N-1) plate with 3 seats to 2 seats.(2) Move the nth plate of the 1 seats to 3 seats.(3) 2 seats (n-1) on the plate with the use of 1 mobile 3 seats. use Hanoi (N,A,B,C) below to move the 1-seater n plates to 3 seats with 2 seats. (1) Hanoi (n

/*** Function: Hanoi tower problem* Description: There are 3 pillars and n different sizes of perforated discs, the plate can slide into any one pillar. At first,* All plates are placed from the bottom up to the top of the first pillar (i.e. each plate can only be put on a larger plate). * The following restrictions apply when moving a disc:* 1) only one plate can be moved at a time. * 2) the plate can only

Hanoi.cpp: Defines the entry point of the console application. #include "stdafx.h" void Move (int n,char Movestart,char moveEnd) {printf ("Move%d from%c to%c\n", n,movestart,moveend);} void Hanoi (int n,char Movestart,char Movetemp,char moveEnd) {if (n = = 1) {move (n,movestart,moveend);} Else{hanoi (n-1,movestart,moveend,movetemp); move (N,movestart,moveend); Hanoi