The game uses a 3x3 square board. 2 players take turns to play, either placing a red on an empty square, or changing a red to orange, or orange to green. The player who forms 3 of 1 colour in a line wins.
This game for two players comes from Ghana. However, stones that were marked for this game in the third century AD have been found near Hadrian's Wall in Northern England.
Some puzzles requiring no knowledge of knot theory, just a careful inspection of the patterns. A glimpse of the classification of knots and a little about prime knots, crossing numbers and knot arithmetic.
Here is a game for you to play with a friend. Try playing it a few times.
Can you find any ways to help you win? Do you think both players have got an equal chance of winning? If not, why not?
The object of the game is for the red counter to get past the four blue counters on the grid below.
How to play: