You could say, well, maybe this is the tangent line right over there, but then why can't I make something like this the tangent line? That only intersects at the point C comma zero, and then you could keep doing things like that. Why can't that be the tangent line? And you could go on and on and on. So the big takeaways here, at least intuitively, in a future video, I'm going to prove to you that if F is differentiable at C, then it is continuous at C, which can also be interpreted that if you're not continuous at C, then you're not gonna be differentiable. These two examples will hopefully give you some intuition for that, but it's not the case that if something is continuous, that it has to be differentiable. It oftentimes will be differentiable, but it doesn't have to be differentiable, and this absolute value function is an example of a continuous function at C, but it is not differentiable at C.