And then if we take e to an infinitely negative number, well then that does approach something.

Eventually, you're not even going to see this.

I'm taking us closer to the nucleus.

It's going to get closer and closer, and then here it's going to get closer and closer in that direction.

Then there is a rustle in the brush.

He's thinking about it.

These are bounded between 0 and negative 1.

They're closing.

It just gets closer and closer and closer, arbitrarily close to the asymptote.

If x got really, really, really, really, really large, then this will approach zero.

Keep away from that.

Don't go near that!

They're still closing.

This term right here is a much stronger function, I guess is the way you could see it.

i think he got too close, and i think it got him killed.

The mountain is easy of access.

And then finally, a lot of technologies commoditize.

That's the same species.

Robinson is coming too fast.

And here, it's going to keep getting closer and closer to the asymptote on that side and then on that side.

And on the weekend we ran the parts for that.

You got too close.

The tower was easy of access.

As you go from the right hand side, you go along the curve, and f of x is also slowly approaching 4.

But once we started taking the slope of curves we had to make this difference and this difference approach 0.

The cave is easy to access.

Only if s is greater than zero, when you get a minus infinity here does this approach zero.

Stay away from it.

I'm glad to know you.

49.

So from this guy's point of view, this train is approaching with the velocity let me do, is approaching with the velocity vA plus vB.

The island is very easy to reach.

So as you see, as I make n larger and larger in this original equation, I approach this magical number.

With every hour that passes, peril draws closer.

And what happened?

I'm very happy to make your acquaintance.

Our men are too close to the walls.

Essentially it becomes one dimensional, we lose our 2 dimensionality

It will get infinitely close as you get infinitely far away, as x gets infinitely large.

It moved closer and closer.

And then on the top side it's going to do the same thing, it's going to get really close, and as you approach infinity it's never going to touch it.

Better not get too close.

You're too close to this.

Approaching visual range.

We could go up into the millions of polygons.