And from the right, it looks like we are approaching that same value, and so we could call that L. And L is different than F of C. And so in this case, by our formal definition, we will not be continuous at, F will not be continuous for X, or at the point X, or when X is equal to C. And you can see that there. If we tried to draw this, okay, my pencil's touching the paper, touching the paper, touching the paper. Uh-oh, if I needed to keep drawing this function, I'd have to pick up my pencil, move it over here, then pick it up again, and then jump right back down. But this rigorous definition is giving us the same conclusion. The limit as we approach X equals C from the left and the right, it's a different value than F of C, and so this is not continuous. Not, not continuous. And let's think about another scenario.