Abstract
Cincotti and Iida invented the game of Synchronized Domineering, and analyzed a few special cases. We develop a more general technique of analysis, and obtain results for many more special cases. We obtain complete results for board sizes 3 ×n, 5 ×n, 7 ×n, and 9 ×n (for n large enough) and partial results for board sizes 2×n, 4 ×n, and 6 ×n.
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Cincotti, A., Iida, H.: The game of synchronized domineering. In: van den Herik, H.J., Xu, X., Ma, Z., Winands, M.H.M. (eds.) CG 2008. LNCS, vol. 5131, pp. 241–251. Springer, Heidelberg (2008)
Berlekamp, E.R.: Blockbusting and Domineering. Journal of Combinatorial Theory Ser. A 49, 67–116 (1988)
Breuker, D.M., Uiterwijk, J.W.H.M., van den Herik, H.J.: Solving 8 ×8 Domineering. Theoretical Computer Science 230, 195–206 (2000)
Lachmann, M., Moore, C., Rapaport, I.: Who Wins Domineering on Rectangular Boards. In: Nowakowski, R.J. (ed.) More Games of No Chance, vol. 42, pp. 307–315. MSRI Publ. Cambridge University Press (2002)
Uiterwijk, J.W.H.M., van den Herik, H.J.: The advantage of the initiative. Informations Sciences 122, 43–58 (2000)
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Bahri, S., Kruskal, C.P. (2011). New Solutions for Synchronized Domineering. In: van den Herik, H.J., Iida, H., Plaat, A. (eds) Computers and Games. CG 2010. Lecture Notes in Computer Science, vol 6515. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-642-17928-0_20
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DOI: https://doi.org/10.1007/978-3-642-17928-0_20
Publisher Name: Springer, Berlin, Heidelberg
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