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kodlu
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Joel David Hamkins
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I am having problem understanding what negative of a combinatorial game $G$ exactly means in combinatorial game theory. Does it mean that if I have normal game, if I create inverse, i.e., $-G = \{-G^R, -G^L\}$$-G = \{-G^R \mid -G^L\}$ I get a Misere game?

I am having problem understanding what negative of a combinatorial game $G$ exactly means in combinatorial game theory. Does it mean that if I have normal game, if I create inverse, i.e., $-G = \{-G^R, -G^L\}$ I get a Misere game?

I am having problem understanding what negative of a combinatorial game $G$ exactly means in combinatorial game theory. Does it mean that if I have normal game, if I create inverse, i.e., $-G = \{-G^R \mid -G^L\}$ I get a Misere game?

I am having problem understanding what negative of a combinatorial game G$G$ exactly means in combinatorial game theory. Does it mean that if I have normal game, if I create inverse, i.e., -G = {-G^R, -G^L}$-G = \{-G^R, -G^L\}$ I get a Misere game?

I am having problem understanding what negative of a combinatorial game G exactly means in combinatorial game theory. Does it mean that if I have normal game, if I create inverse, i.e., -G = {-G^R, -G^L} I get a Misere game?

I am having problem understanding what negative of a combinatorial game $G$ exactly means in combinatorial game theory. Does it mean that if I have normal game, if I create inverse, i.e., $-G = \{-G^R, -G^L\}$ I get a Misere game?

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Nick
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