| Charybdis Square |
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Charybdis Square is played on an 8x8 uncheckered square board, with 8 additional black or white squares adjacent to each side. Along any side, either one or both colors may be present, resulting in two different boards. On these squares there are white and black stones. These stones are fixed (since they could not even be captured if they weren't) and therefore, perhaps unnesessary, marked as such. Though they are never part of any group in the 64-squares playing area, they do play a role in capture. The original game is a hex version, known as Charybdis. Rules There are two players, Black and White. Both have a sufficient number of bi-colured stones, black one side, white the other. The game starts on an empty board. White moves first after which turns alternate. Definition: a group consists of one stone or two or more like colored orthogonally connected stones.
On his move a player has two options, of which he may use either, but not both, or he may pass (without losing the right to move next turn). He may:
Capture Capture can only take place in a 'growing move', not by placing a single stone. It follows the custodian method, best known from Othello, but only in the four main directions (i.e. not along diagonals). The act of enclosing a straight unbroken line of the opponent's stones between stones of the moving player, effectuates the capture and immediate reversal of the enclosed stones. The fixed black and white stones along the edge can be used for enclosure as if they were ordinary stones.
Object Not surprisingly we're going for the largest territory here. The board has 64 squares, none of which are safe, and draws are possible, but unlikely. Another object Of course players may agree that, all things being equal, the player who first connects opposite sides of his color with an orthogonally connected chain in his color wins. In the variant where black and white are present fourfold along the sides, connecting three like colored sides, also counts as a won position. Again, draws are possible (because of the diagonal cross-cut), but unlikely. Charybdis Square © This e-mail address is being protected from spambots. You need JavaScript enabled to view it No applet |