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The winner is the first player to get $100$ or more points.
You both start with zero points and take turns to throw the dice
as many times as you like adding the total at each throw to your score.
Throwing one $6$ ends the turn and nothing is added to the score for that turn.
Throwing a double $6$ ends the turn and the total score goes back to zero.
Try playing against Piggy. Can you work out Piggy's strategy?
Imagine we change the rules of the game. How would your strategy be affected?