Well, look, L happened right over there. If you pick L, well, L happened right over there, and actually, it also happened there, and it also happened there. And this second bullet point describes the Intermediate Value Theorem more that way. For any L between the values of F of A and F of B, there exists a number C in the closed interval from A to B, for which F of C equals L. So there exists at least one C. So in this case, that would be our C. Over here, there's potential, there's multiple candidates for C. That could be a candidate for C. That could be a C. So we could say there exists at least one number, at least one number, I'll throw that in there, at least one number C in the interval for which this is true. And something that might amuse you for a few minutes is try to draw a function where this first statement is true but somehow the second statement is not true. So you say, okay, well, let's assume that there's an L where there isn't a C in the interval. Well, let me try to do that.