magic square java

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JavaScript to achieve the third-order magic square algorithm puzzle solution _javascript Tips

Puzzles Third-order magic square. Try to fill in a 3x3 table with these 9 different integers, making the sum of the numbers on each row, each column, and each diagonal 1~9. Strategy Exhaustive search. Lists all the integer fill schemes, and then filters them. JavaScript solution Copy Code code as follows: /** * Created by Cshao on 12/28/14. */ function Getpermutation (arr) {

Simulation [noip2016&2015] toy puzzle & Magical Magic Square

simulation has always been the NOIP must test a type of question is also the most simple type of questions generally speaking, this problem takes the least time and should try to take the most points, so as my "Noip real Problem" series of the first article on first say a simulation problem Topics① Toy Puzzle "Noip Improvement Group" 2016d1t1 [difficulty]0.8 [tag]② Magical Magic Square "Noip raise Group" 20

Brush over a question of the NOIP201505 magical magic Square

Magic Square is a very magical n*n matrix: It is composed of digital three-way,..., n*n, and the sum of the numbers on each row, column, and two diagonal lines are the same. When N is an odd number, we can construct a magic square by the following method: First write 1 in the middle of the first line. Then, fill in eac

P1978 Magical Magic Square

P1978 Magical Magic SquareDescribeMagic Square is a very magical n∗n matrix: It is made up of numbers, ..., n∗n, and the sum of the numbers on each row, column, and two diagonal lines are the same.When N is odd, we can construct a magic square by first writing 1 in the middle of the first line.Then, fill in each number

Batch output n-Order magic square script

Magic Square is also known as Rubik's Cube, square squares or halls. In a square consisting of a number of neatly arranged numbers, the sum of the numbers of any one row, one longitudinal line, and the diagonal is equal, and a chart of this nature, called Magic

IOI ' The Magic square problem Solving report

IOI ' The Magic Square (Magic version)The topic is translated by Jerryxie.Magic Square (Msqaure.cpp/c/pas)"Problem description"After the success of the Rubik's Cube, Mr. Lubic invented its two-dimensional version, called the Magic version. It is a table consisting of eight b

The method of realizing odd-order magic square in C language _c language

This paper illustrates the method of realizing the odd-order magic square in C language. Share to everyone for your reference. The implementation methods are as follows: Copy Code code as follows: #include "stdio.h" #include "string.h" #include "Stdlib.h" #define N 5 void Main () {int a[n][n]={0};int i,j;int k; i = 0;j = N/2;A[0][j]=1;for (k = 2; k if (i = = 0 J = = N-1) {//First, deter

Openjudge Magical Magic Square

Magical Magic Square.View Submit Statistics QuestionsTotal time limit: 1000ms memory limit: 65535kBDescribeThe Magic Square is a very magical n*n matrix, with each row, column and diagonal, the numbers combined are the same.We can build a magic square in the following ways.

Problem Solving report 1005 magic Square

for(intj=0; j) -a[i][j]=0; - - intC=1; + intJ= (n1)/2; - for(inti=n-1; i>=0; i++) + { A if(c!=1 C-1)%n==0) at { - if(j==0) -j=n-1; - Elsej=j-1; - if(i==0) -i=n-2; in Else if(i==1) -i=n-1; to Elsei=i-2; + } -A[i][j]=c++; theJ + +; * if(c==n*n+1) Break; $ if(i==n-1)Panax Notoginsengi=-1; - if

Hex Magic Square-solving

]! = + Arr[1] + arr[5]) return; if (ws = =) {if (+ arr[0]! = Arr[5] + arr[6] + arr[7] + arr[8] + arr[9]) return; if (+ arr[0]! = Arr[0] + arr[4] + arr[9]) return; if (ws = =) {if (+ arr[0]! = + arr[2] + arr[6] + arr[10]) return; if (ws = =) {if (+ arr[0]! = arr[10] + arr[11] + arr[12] + arr[13]) return;if (+ arr[0]! = + Arr[3] + arr[8] + ar R[13]) return; if (ws = =) {if (+ arr[0]! = Arr[5] + arr[10] + arr[14]) return;if (+ arr[0]! = Arr[0] + arr[3] + arr[7] + arr[11]+ ARR[14]) return; if (ws

Math geek (constructing anti-Magic Square + finding Law)

When we see the sensitive geek words, we read this question first, and then calculate various la s on the paper... Question: Construct an anti-Magic Square (which seems to be the opposite of the Magic Square ). It is actually a simple search rule, My constructor: When the value is greater than or equal to the 5th order

How to implement the third-level magic square algorithm in JavaScript _ javascript skills-js tutorial

This article describes how to implement the third-level magic square algorithm in JavaScript ~ 9 fill in the 9 different integers in a 3 #215; 3 table, so that the sum of numbers on each row, column, and each diagonal line is the same. For more information, see Puzzles Level 3 magic. Try 1 ~ 9 fill in the nine different integers in a 3 × 3 table, so that the s

An example of Magic Square previously written

// Huangfang. CPP: defines the entry point for the console application. // # include "stdafx. H "Void setvalue (unsigned char * HF, int howmuch, int X, int y, unsigned char value) {// fill in the magic square matrix * (HF + (Y-1) * howmuch + (X-1) = value;} unsigned char getvalue (unsigned char * HF, int howmuch, int X, int y) {// fill in the Magic

NOIP 2015 Magical Magic Square

Simulate, note the case of an even number1#include 2#include 3#include 4#include 5#include 6#include 7#include 8#include 9#include malloc.h>Ten using namespacestd; One #defineCLC (A, B) memset (A,b,sizeof (a)) A #defineINF 0x3f3f3f3f - Const intn=10010; - #defineLL Long Long the Const DoubleEPS = 1e-5; - Const DoublePI = ACOs (-1); - intg[1010][1010]; - //Inline int R () { + //int X=0,f=1;char Ch=getchar (); - //While (ch> ' 9 ' | | ch + //while (ch>= ' 0 ' ch A //return x*f; at // } - intn,x,y

"Simulation" Magical magic square

Noip Raise the group D1T1, has seen several times the question. But drag and drop, causing drag until today to AC off the topic.It seems that there is really nothing to say about this problem, it is the details.First the array must be initialized to 0, and then remember to continue.#include using namespacestd;inta[ A][ A],n;intMain () {Std::ios::sync_with_stdio (false); CIN>>N; inty= n/2+1, x=1; A[x][y]=1; for(intI=2; I i) { if(x==1 Y! =N) {x=N; ++y; A[x][y]=i; Continue; } if(Y==n

Hex Magic square C language

The method may be a bit stupid, take the first outer ring (1-12), and then the Middle (13-18) of the sorting method, so that the first pruning as far as possible to cut off three sums, and then remove four sum.But with arrays only, checking for repetition seems like a difficult thing to do, and the 12 results are actually one, 2 (mirror) *6 (angle)Original code, lhy1024#include Hex Magic square C language

Odd Magic Square

Level n odd magic square /* Level 3 matrix3*3 matrix, with a constant value (15)Analysis:Create a 3*3 two-dimensional array a [3] [3], assign num = 1 to a [0] [1], and save its subscript, the value in the upper-right corner of a [0] [1] is equal to num ++, which loops in sequence,The subscript will definitely be out of the range.Int ki = (I-1 + 3) % 3;Int kJ = (J + 1) % 3;It can be solvedIf an element exis

JavaScript to solve the third-order magic Square (nine sudoku) _javascript skills

Puzzle: Third-order magic Square, try to fill in a 3x3 table with the 1~9 9 different integers, making the sum of the numbers on each row, each column, and each diagonal. Strategy: Exhaustive search. Lists all the integer fill schemes, and then filters them. The bright spot is the design of recursive function getpermutation, in the end, several non recursive algorithms are given. Recursive algorithm,

Ethernet Series (10): Ethernet square Go, JAVA, PYTHON, RUBY, JS client introduction __java

Ethereum (J) Ethereum (J) is a pure Java implementation of the Ethernet square protocol. It is provided as a library that can be embedded in any Java/scala project and provides full support for the Ethernet workshop agreement and ancillary services. Ethereum (J) was first developed by Roman Mandeleil and is now supported by Ethereum (J) supports CPU mining. It

The sword refers to the offer surface question one (Java Edition): the integer number of values of the square

as 16 times put on the basis of the square once on it. and 16 times the square is 8 square. So and so on, we ask for 32 times only need 5 times of the powers: first squared, on the basis of the square of 4, on the basis of 4 to seek 8 square, on the basis of 8 to seek 16, a

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