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(Created page with "===Overview=== Have the most pieces in the allotted quantity of groups ===Turn=== On your turn, place a piece on an empty pair of spaces, each piece has both your and your opponent's colour on it ===Game End=== The game ends when there are no more possible moves In the 7x7 grid, the single largest interconnected group of pieces determine the winner In the 8x8 grid, add together the TWO largest interconnected groups of pieces to determine the winner In the 9x9 g...") |
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In the 9x9 grid, add together the THREE largest interconnected groups of pieces to determine the winner | In the 9x9 grid, add together the THREE largest interconnected groups of pieces to determine the winner | ||
Latest revision as of 08:19, 18 September 2024
Overview
Have the most pieces in the allotted quantity of groups
Turn
On your turn, place a piece on an empty pair of spaces, each piece has both your and your opponent's colour on it
Game End
The game ends when there are no more possible moves
In the 7x7 grid, the single largest interconnected group of pieces determine the winner
In the 8x8 grid, add together the TWO largest interconnected groups of pieces to determine the winner
In the 9x9 grid, add together the THREE largest interconnected groups of pieces to determine the winner