I want to make a N Queens game based around the Eight Queens Problem, which you can use to play puzzles that are N queens on an NxN chessboard, and N can be anything from 4 to 10.
The solutions for each puzzle would all be stored in the game, and when discovered, would become visible to the player. Solutions which are the same except flipped and/or rotated count as the same solution.
The solutions for 4-8 queens are easily found online, but I cannot find an online site for 9/10. Does anyone know of an online site that lists all the solutions for 9 and/or 10 queens? (Nine has 46 solutions, ten has 92 solutions).
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Aren't 9 and 10 impossible?
I thought the max was
"(sqrt)Area(of chessboard)" queens
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mythbusteranimator wrote:
Aren't 9 and 10 impossible?
I thought the max was
"(sqrt)Area(of chessboard)" queens
I think...
SimplyMelee wrote:
This does not belong here.
Actually, it does. Where else? RaP<>Scratch, and this isn't really a PI.
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mythbusteranimator wrote:
Aren't 9 and 10 impossible?
I thought the max was
"(sqrt)Area(of chessboard)" queens
You've misunderstood. You have to place 9 on the 9x9 board, or 10 on the 10x10 board.
But 10 on a 8x8 board is possible anyway; Chuck Norris did it.
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benjamin2 wrote:
mythbusteranimator wrote:
Aren't 9 and 10 impossible?
I thought the max was
"(sqrt)Area(of chessboard)" queensYou've misunderstood. You have to place 9 on the 9x9 board, or 10 on the 10x10 board.
But 10 on a 8x8 board is possible anyway; Chuck Norris did it.
Oh. He did 11 also I think.
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Molybdenum wrote:
benjamin2 wrote:
mythbusteranimator wrote:
Aren't 9 and 10 impossible?
I thought the max was
"(sqrt)Area(of chessboard)" queensYou've misunderstood. You have to place 9 on the 9x9 board, or 10 on the 10x10 board.
But 10 on a 8x8 board is possible anyway; Chuck Norris did it.Oh. He did 11 also I think.
Later I'll have another search for the answers. If no-one can find them, I guess I have to spend hours finding all 46 answers (yawn)
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This is an interesting dilemma. I have always been fascinated by this puzzle and will be even more so by it's variations.
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