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I heard this puzzle from Bob Koca. Suppose we play misere tic-tac-toe (a.k.a. noughts and crosses) where both players are X. Who wins? That particular puzzle is easy to solve, but more generally, has $n \times n$ neutral impartial tic tac toe, in both normal and misere forms, been studied before? |
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Neutral tic tac toeI heard this puzzle from Bob Koca. Suppose we play misere tic-tac-toe (a.k.a. noughts and crosses) where both players are X. Who wins? That particular puzzle is easy to solve, but more generally, has $n \times n$ neutral tic tac toe, in both normal and misere forms, been studied before?
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