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Arithmetic periodicity conjecture for partition games excluding {1,2}
Arithmetic periodicity conjecture. Every instance $\mathcal C$ of $\operatorname{CUT}$ for which $\{1,2\}\not\subset \mathcal C$ is ultimately arithmetic-periodic.
Conjectureopenarithmetic-periodicity combinatorial-game-theory sprague-grundy-sequencesarXiv posted 3 days ago

Arithmetic periodicity conjecture for partition games excluding {1,2}