我在学校有一个项目，我必须创建一个数独计划。我设法让Solver算法工作但不是生成器。我花了很多时间在网上看看人们是否找到了工作方法，我找到了一个名叫Mark Fredrick Graves，Jr。（https://www.youtube.com/user/mfgravesjr）的人，他提供了一个关于数独创建的非常详细的代码他的GitHub上的网格（https://github.com/mfgravesjr/finished-projects/tree/master/SudokuGridGenerator）。但是，我觉得在找到访问线，列和方框的方程式方面，使用一维数组是不必要的。因此，我试图将他的代码翻译成二维数组，但我遇到了一些排序方法和一些变量表示的问题，如“int step =（a％2 == 0？rowOrigin + j：colOrigin + j * 9）;”。我想知道的是如何将他使用的方法从一维数组转换为二维数组。以下是有问题的方法（代码片段）以及我自己翻译的一半尝试。
public int[] generateGrid(){
ArrayList<Integer> arr = new ArrayList<Integer>(9);
solvedGrid = new int[81];
for(int i = 1; i <= 9; i++) arr.add(i);
//loads all boxes with numbers 1 through 9
for(int i = 0; i < 81; i++){
if(i%9 == 0) {
Collections.shuffle(arr);
}
int perBox = ((i / 3) % 3) * 9 + ((i % 27) / 9) * 3 + (i / 27) * 27 + (i % 3);
solvedGrid[perBox] = arr.get(i%9);
}
//tracks rows and columns that have been sorted
boolean[] sorted = new boolean[81];
for(int i = 0; i < 9; i++){
boolean backtrack = false;
//0 is row, 1 is column
for(int a = 0; a<2; a++){
//every number 1-9 that is encountered is registered
boolean[] registered = new boolean[10]; //index 0 will intentionally be left empty since there are only number 1-9.
int rowOrigin = i * 9;
int colOrigin = i;
ROW_COL: for(int j = 0; j < 9; j++){
//row/column stepping - making sure numbers are only registered once and marking which cells have been sorted
int step = (a%2==0? rowOrigin + j: colOrigin + j*9);
int num = solvedGrid[step];
if(!registered[num]) {
registered[num] = true;
}else {
//if duplicate in row/column
//box and adjacent-cell swap (BAS method)
//checks for either unregistered and unsorted candidates in same box,
//or unregistered and sorted candidates in the adjacent cells
for(int y = j; y >= 0; y--){
int scan = (a%2==0? i * 9 + y: i + 9 * y);
if(solvedGrid[scan] == num){
//box stepping
for(int z = (a%2==0? (i%3 + 1) * 3: 0); z < 9; z++){
if(a%2 == 1 && z%3 <= i%3) {
continue;
}
int boxOrigin = ((scan % 9) / 3) * 3 + (scan / 27) * 27;
int boxStep = boxOrigin + (z / 3) * 9 + (z % 3);
int boxNum = solvedGrid[boxStep];
if((!sorted[scan] && !sorted[boxStep] && !registered[boxNum]) || (sorted[scan] && !registered[boxNum] && (a%2==0? boxStep%9==scan%9: boxStep/9==scan/9))){
solvedGrid[scan] = boxNum;
solvedGrid[boxStep] = num;
registered[boxNum] = true;
continue ROW_COL;
}else if(z == 8) {
//if z == 8, then break statement not reached: no candidates available
//Preferred adjacent swap (PAS)
//Swaps x for y (preference on unregistered numbers), finds occurence of y
//and swaps with z, etc. until an unregistered number has been found
int searchingNo = num;
//noting the location for the blindSwaps to prevent infinite loops.
boolean[] blindSwapIndex = new boolean[81];
//loop of size 18 to prevent infinite loops as well. Max of 18 swaps are possible.
//at the end of this loop, if continue or break statements are not reached, then
//fail-safe is executed called Advance and Backtrack Sort (ABS) which allows the
//algorithm to continue sorting the next row and column before coming back.
//Somehow, this fail-safe ensures success.
for(int q = 0; q < 18; q++){
SWAP: for(int b = 0; b <= j; b++){
int pacing = (a%2==0? rowOrigin+b: colOrigin+b*9);
if(solvedGrid[pacing] == searchingNo){
int adjacentCell = -1;
int adjacentNo = -1;
int decrement = (a%2==0? 9: 1);
for(int c = 1; c < 3 - (i % 3); c++){
adjacentCell = pacing + (a%2==0? (c + 1)*9: c + 1);
//this creates the preference for swapping with unregistered numbers
if((a%2==0 && adjacentCell >= 81)
|| (a%2==1 && adjacentCell % 9 == 0)) {
adjacentCell -= decrement;
}else {
adjacentNo = solvedGrid[adjacentCell];
if(i%3!=0
|| c!=1
|| blindSwapIndex[adjacentCell]
|| registered[adjacentNo]) {
adjacentCell -= decrement;
}
}
adjacentNo = solvedGrid[adjacentCell];
//as long as it hasn't been swapped before, swap it
if(!blindSwapIndex[adjacentCell]){
blindSwapIndex[adjacentCell] = true;
solvedGrid[pacing] = adjacentNo;
solvedGrid[adjacentCell] = searchingNo;
searchingNo = adjacentNo;
if(!registered[adjacentNo]){
registered[adjacentNo] = true;
continue ROW_COL;
}
break SWAP;
}
}
}
}
}
//begin Advance and Backtrack Sort (ABS)
backtrack = true;
break ROW_COL;
}
}
}
}
}
}
if(a%2==0) {
for(int j = 0; j < 9; j++) {
sorted[i*9+j] = true; //setting row as sorted
}
}else if(!backtrack) {
for(int j = 0; j < 9; j++) {
sorted[i+j*9] = true; //setting column as sorted
}
}else {//reseting sorted cells through to the last iteration
//backtrack = false;
for(int j = 0; j < 9; j++) {
sorted[i*9+j] = false;
}
for(int j = 0; j < 9; j++) {
sorted[(i-1)*9+j] = false;
}
for(int j = 0; j < 9; j++) {
sorted[i-1+j*9] = false;
}
for(int j = 0; j < 81; j++) {
sorted[j] = false;
}
i-=2;
}
}
}
if(!isPerfect(solvedGrid)) {
throw new RuntimeException("ERROR: Imperfect grid generated.");
}
return solvedGrid;
}
我的代码（未完成）
public int[][] generateGrid(){
ArrayList<Integer> arr = new ArrayList<Integer>(9);
ArrayList<Integer> values = new ArrayList<Integer>(9);
solvedGrid = new int[9][9];
for(int i = 1 ; i <= 9; i++) {
arr.add(i);
values.add(i);
}
//Fill all boxes with number 1 to 9
for(int i = 0; i < 9; i++) {
for(int j = 0; j < 9; j++) {
if(j == 0) {
Collections.shuffle(arr);
}
solvedGrid[(i/3)*3+(j/3)][(i%3)*3+(j%3)] = arr.get(j);
}
}
//boolean[][] sorted = new boolean[9][9];
for(int i = 0; i < 9; i++) {
for(int j = 0; j < 9; j++) {
int[] rowColValues = new int[9];
rowColValues[j] = solvedGrid[0][j];
ArrayList<Integer> occurence = new ArrayList<Integer>();
for(int k = 0; k < rowColValues.length; k++) {
occurence.add((k+1), occurence.get(k+1)+1);
if(occurence.get(k+1) != 1) {
//swap with number in the box that isn't already in rowColValues
//Not sure how to do this...
//Create a method that takes the correct variables as parameters ?
break;
}
}
//Read the sudoku row then column wise and swap values that already exist in the column or row.
}
}
print2DGrid(solvedGrid);
return solvedGrid;
}