Now, this is a much smaller, this is now, if we actually, this is going to be 0.3, I guess we could go to one more decimal place, 0.32, or we could say, so this is 0.032, I should say, which is equal to, so this is approximately equal to, let me write that, which is equal to 3.2%. So now you have every right to start thinking that something is getting fishy. You could say, well, look, if there was, and this is what statisticians actually do, they often just define a threshold, hey, you know, if the probability of this happening purely by chance is more than 5%, then I'll say, well, maybe it was happening by chance. But if the probability of this happening purely by chance was, you know, and this is the threshold that statisticians often use is 5%, but that's somewhat arbitrarily defined, but this is a fairly low probability that it would happen fairly by chance. So you might be tempted to reject the hypothesis, to reject the hypothesis that it was truly random, that Bill is cheating in some way. And you could imagine, if it wasn't 12 in a row, if it was 20 in a row, then this probability becomes really, really, really, really, really small. And so your hypothesis that it's truly random starts to really come into doubt.