Hello,↵
I want to solve this classic problem. Could you please help me by sharing the solution approach, some code ideas, and a link to the problem?↵
I would be very happy if you could share these with me.↵
↵
Thank you!↵
↵
↵
↵
~~~~~↵
↵
You have a standard 8×8 chessboard and a knight placed on a starting cell (x,y) — coordinates are 1-based (from 1 to 8).↵
↵
Your task is to find a sequence of knight moves such that:↵
↵
The knight visits every square on the board exactly once (i.e., it makes 64 moves in total, including the starting square).↵
↵
The sequence forms a closed tour, meaning that after the knight’s final move (the 64th move), the knight can move again by a single knight’s move to return to the starting cell (x,y).↵
↵
If such a closed knight’s tour exists from the given starting position, print the board with numbers 1 through 64, where the number at each cell represents the move number when the knight visits that cell. Otherwise print "No".↵
↵
~~~~~↵
↵
I want to solve this classic problem. Could you please help me by sharing the solution approach, some code ideas, and a link to the problem?↵
I would be very happy if you could share these with me.↵
↵
Thank you!↵
↵
↵
↵
~~~~~↵
↵
You have a standard 8×8 chessboard and a knight placed on a starting cell (x,y) — coordinates are 1-based (from 1 to 8).↵
↵
Your task is to find a sequence of knight moves such that:↵
↵
The knight visits every square on the board exactly once (i.e., it makes 64 moves in total, including the starting square).↵
↵
The sequence forms a closed tour, meaning that after the knight’s final move (the 64th move), the knight can move again by a single knight’s move to return to the starting cell (x,y).↵
↵
If such a closed knight’s tour exists from the given starting position, print the board with numbers 1 through 64, where the number at each cell represents the move number when the knight visits that cell. Otherwise print "No".↵
↵
~~~~~↵
↵
