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I proved that the Harary's generalized tic-tac-toe for the F, I, P, T, V, W, X, Z pentominos, the first player cannot win, but how about the L, S, U, Y pentominos? Can the first player win for these four pentominos? If so, what are the smallest size square board on which the first player can win and the smallest number of moves in which the first player can force a win, for these four pentominos?
Besides, I think the Harary's generalized tic-tac-toe for any of the 35 hexominos, the first player cannot win, can someone prove or disprove it? 118.170.49.79 ( talk) 11:45, 4 July 2023 (UTC)
Mathematics desk | ||
---|---|---|
< July 3 | << Jun | July | Aug >> | July 5 > |
Welcome to the Wikipedia Mathematics Reference Desk Archives |
---|
The page you are currently viewing is a transcluded archive page. While you can leave answers for any questions shown below, please ask new questions on one of the current reference desk pages. |
I proved that the Harary's generalized tic-tac-toe for the F, I, P, T, V, W, X, Z pentominos, the first player cannot win, but how about the L, S, U, Y pentominos? Can the first player win for these four pentominos? If so, what are the smallest size square board on which the first player can win and the smallest number of moves in which the first player can force a win, for these four pentominos?
Besides, I think the Harary's generalized tic-tac-toe for any of the 35 hexominos, the first player cannot win, can someone prove or disprove it? 118.170.49.79 ( talk) 11:45, 4 July 2023 (UTC)