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In a match play event of the "first to x games" variety, when one player gets to within 1 game of winning, the following game is played without the doubling cube (known as the Crawford game).

If the player who had only one to go loses this game, then the doubling cube comes back into the action, even though s/he is still only 1 game away from the win.

The rationale for the rule can be illustrated in the following example: suppose the score is 15-14 in a 16 game tournament. The player on 15 games ought to have an advantage in the match. But if the doubling cube is in play the other player can double on the first move and turn that particular game into a "winner takes all". Possession of the doubling cube returns no advantage to the leading player, because further doubling is irrelevant to the outcome of the match. This would be quite unfair.

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