Is there any recent research into the Sprague-Grundy values of Grundy's game?
It was calculated to $2^{35}$ integers but with no sight of recurrence.
Has anyone come up with anything new to compute a SG formula for the game?
Is there any recent research into the Sprague-Grundy values of Grundy's game?
It was calculated to $2^{35}$ integers but with no sight of recurrence.
Has anyone come up with anything new to compute a SG formula for the game?
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