2015
DOI: 10.1007/978-3-319-27992-3_15
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Draws, Zugzwangs, and PSPACE-Completeness in the Slither Connection Game

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Cited by 3 publications
(3 citation statements)
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“…If so, the success of this work will make it more likely to solve 7x7 kill-all Go entirely. • Apply RZS to other goal-achieving problems for other games, such as Gomoku, Connect6 and Slither (Bonnet, Jamain, and Saffidine 2015), and even other domain of applications. • Incorporate RZS into other search algorithms, such as proof-number search (Allis 1994;Nagai 2002) or alphabeta search (Knuth and Moore 1975).…”
Section: Discussionmentioning
confidence: 99%
“…If so, the success of this work will make it more likely to solve 7x7 kill-all Go entirely. • Apply RZS to other goal-achieving problems for other games, such as Gomoku, Connect6 and Slither (Bonnet, Jamain, and Saffidine 2015), and even other domain of applications. • Incorporate RZS into other search algorithms, such as proof-number search (Allis 1994;Nagai 2002) or alphabeta search (Knuth and Moore 1975).…”
Section: Discussionmentioning
confidence: 99%
“…Slither is also a connection game play on an n × n square board, in which stones can be placed on unoccupied grids and moved. It has been shown that the game is PSPACE-complete and cannot end in a draw (Bonnet, Jamain, and Saffidine 2015). Like the game of Hex, the first player who connects its own sides (e.g., up/down for White) wins.…”
Section: Rzs For the Game Of Slithermentioning
confidence: 99%
“…However, the diagonal (D5, E4) is legal in (e) since D4 connects to both via a direct adjacency. This restriction is called the diagonal rule (Bonnet, Jamain, and Saffidine 2015).…”
Section: Rzs For the Game Of Slithermentioning
confidence: 99%