|- | 65 | 22.22% | 39.51% | 52.95% |- | Double 1 | 19.44% | 35.11% | 47.73% |- | Double 2 | 16.67% | 30.56% | 42.13% |- | Double 3 | 13.89% | 25.85% | 36.15% |- | Double 4 | 11.11% | 20.99% | 29.77% |- | Double 5 | 8.33% | 15.97% | 22.97% |- | Double 6 | 5.56% | 10.80% | 15.76% |- | 21 ("Mexico") | 0.00% | 0.00% | 0.00% |}. Coming up "Mexico" Further complicating matters is the special status of the twenty-one—or "Mexico"—result. If the lead roller should achieve a result of twenty-one on any of that player's three allotted rolls, the dice pass immediately to the next player in line and the round proceeds as though that player were first to roll. In other words, the first roller is effectively out of danger of losing that round, and the second roller is given the option of rolling up to three times and setting the rolling limit for the remaining players. If the same thing happens again and the second roller (i.e., the new "lead" roller) succeeds in rolling "Mexico" in up to three attempts, then the third in line becomes the new "first," and so forth. If everyone except the last roller manages to roll "Mexico", then the last player is given three rolls to try to do the same; if that player fails he or she is required to feed the pot. In addition to adjusting the advantage in the way just outlined, a "Mexico" roll doubles the stakes for that round, so that the round’s loser puts two betting units into the pot rather than one. As to the question of whether the stakes should continue to double—more properly speaking, whether they should quadruple, and then octuple, in relation to the original stake—if more than one person rolls "Mexico" in a single round: Generally speaking, this is not the case. However, for the sake of clarity and the smooth flow of play, this issue should always be decided before play begins. (Players trying to decide which way to go on this issue ought to keep in mind that the odds against two "Mexicos" in a row are 212 to 4 (or 53 to 1; roughly a 1.85% likelihood), and against three in a row are 1288 to 8 (or 161 to 1; roughly a 0.61% likelihood).