| E. R. Berlekamp [2000], The Dots-and-Boxes Game: Sophisticated Child's Play , A K Peters, Natick, MA. |
No context found.
Berlekamp, E. R. The-dots-and boxes games: sophisticated child's play, A K Peters, Natick (MA), 2000.
....a mapping: A 7 A I . If also B 7 B I , it is evident that A B 7 A B I . So each such mapping is a homomorphism on the semigroup S. We now give expanded descriptions of some of the idempotents: Loony. Loony, or , lies at the heart of a rich structure described in some detail in [Berlekamp 2000b] This context, within which seems so powerful, is impartial; the only other games which appear there are nimbers. When compared with partesan games, we soon discover that has so little vim that it preserves all strict inequalities in the ordering relationships within the traditional group, ....
E. Berlekamp, The-dots-and boxes games: sophisticated child's play, A K Peters, Natick, MA, 2000.
No context found.
E. R. Berlekamp [2000], The Dots-and-Boxes Game: Sophisticated Child's Play , A K Peters, Natick, MA.
No context found.
E. Berlekamp. The Dots and Boxes Game: Sophisticated Child's Play. A. K. Peter's Ltd., 2000.
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