It actually then just has a jump discontinuity, but it seems to be approaching, this seems to be the limiting value when we approach x from values greater than, or when we approach two from values greater than two. So this right over here is equal to one. And so when we think about limits in general, the only way that a limit at two will actually exist is if both of these limits, both of these one-sided limits are actually the same thing. In this situation, they aren't. As we approach two from values below two, the function seems to be approaching five, and as we approach two from values above two, the function seems to be approaching one. So in this case, the limit, let me write this down, the limit of f of x as x approaches two from the negative direction does not equal the limit of f of x as x approaches two from the positive direction. And since this is the case that they're not equal, the limit does not exist.