This article illustrates the problem-solving method of JavaScript Hanoi Tower. Share to everyone for your reference. The implementation methods are as follows:
I hope this article will help you with your JavaScript programming.
Hanoi Tower problem is a purely recursive problem, it should be relatively simpleWhen you're done with n plates, it's OK to just n-1 a plate.First N-1 a plate through the left side of the plate in the middle of the plate, put the nth plate in the past, and finally put the n-1 plate on the leftmost one is OK.#include Hanoi T
Tower of Hanoi (III)
Description
In India, there is an old legend: In the holy temple in the center of the world, benalus (in Northern India), three gem needles are inserted on a copper sheet. In the creation of the world, Fan Tian, the Hindu god, wore 64 gold tablets from the ground up to the ground on one of the needles. No matter day or night, there is always a monk moving the gold Tablets according to t
The following is mainly about the JavaScript Hanoi Tower Problem Solving method, I hope this article on the JavaScript program to help you.
Related to JavaScript recursive call operation of the relevant skills, with a certain reference value, the need for friends can refer to the
This article illustrates the problem-solving method of JavaScript Hanoi
Lingta-Solution
1. If there is only one gold tablet, move it from the source to the target rod and end it.
2. If there are n gold slices, move n-1-1 gold slices to the secondary rods, move themselves to the target rods, and then move the first n-1 gold slices to the target rods.
// Tower of Hanoi Tower # Include Stdio. h> Void Toh ( I
Constraints
Time Limit: 1 secs, memory limit: 32 MBDescription
HANOI tower is a famous game hosted ted by the French mathematician edourard Lucas in 1883. we are given a tower of N disks, initially stacked in decreasing size on one of three pegs. the objective is to transfer the entire tower to one of the other pegs,
Hanoi goal: The idea of moving n plates on a pillar to the C-pillar recursion is to break this goal down into three sub-target sub-goal 1: Move the first n-1 plate from A to B on sub-goal 2: Move the bottom of the last plate from a to C sub-goal 3: Move the n-1 plate on B to CMove (n, a, B, c): n==: (a++c) Move (N-,A,C,B)//Sub-target 1: Move the former n-1 tray from A to B move (, A,B,C)//Sub-target 2: Move the bottom of the last plate from a to C Mov
Question: At the end of the 19 century, an intellectual toy was sold in stores in Europe, with three poles on a single copper plate, and a column on the left pole, from top to bottom, with a 64-disc tower in order from small to large. The aim is to move all the discs on the left pole to the right pole, provided that only one disc can be moved at a time, and the large plate is not allowed to be placed on top of the disc.
* Problem analysis and algorit
Question: nyoj 1078 tower of legends (4)
Analysis: I found this question in graph theory. Then I read the question and pushed it. It seems a little regular and I tried it.
Then I checked the data and got 50, so I tried the simulation and passed it.
It seems that zoj has a question card simulation, and it must be greedy before it can pass through the simulation.
The intention of the author of this question is to test everyone's knowledge: The minimu
Hanoi (hannoo) tower problems. This is a classical mathematical problem and a typical example of solving problems using recursive methods. The problem is: in ancient times, there was a fan tower with three seats A, B, and C in it. At the beginning, there were 64 dishes on the, which were of varying sizes and were big, small. An Old Monk wants to move the 64 dishe
Modify the rules of the game Hanoi, now can not directly from the left to the right, nor directly to the right to the left.Method One: Recursive implementationNow, for example, if there is a 1~n on the left, then the last case of movement is:1.1-n-1 move from left to right2.N move from left to middle3.1-n-1 move from right to left4.N move from Middle to right5.1-n-1 move from left to rightSo, if I have such an F (range,from,to) then I need to solve is
Suppose there are a, B, c three axes, there are n of different diameters, from small to large sequentially numbered 1,2,3......,n of the disk in the order of the upper and lower in a large number stacked on a. It is now required to move the n discs to the C axis and still stack them in the same order. However, the following rules must be followed when the disc is stacked: 1. Only one disc can be moved at a time, it must be at the top of an axis; 2. The disc may be inserted on any axis in a, B, C
). AFireworks display is simply a bunch of points moving in certain ways. The Towers of Hanoi problem can beIllustrated more effectively as an animation solving it, rather than a description of steps of a algorithm.Many algorithms can be similarly visualized in a-a-do-illustrates how-they work more succinctly thanDescriptions or code. Here is some examples of such visualizations:A simple
Recursive thinking is very simple and the most commonAlgorithmOne of the examples is the qingta issue.
The problem-solving algorithm is simple:
Void Hanoi (int n, int A, int B, int C){If (n> 0){Hanoi (n-1, A, C, B );Move (A, B );
Show ();
Hanoi (n-1, C, B, );}}
A simple stack is created to simulate the insertion and removal of the column and disc. Then,
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