Now I've been showing you what happens to the slope.

Positive values create a foward slant, negative values create a negative slant.

So that is my y axis, and then that is my x axis.

Because it comes from the top left to the bottom right.

I hope I'm not completely confusing you guys.

That was around.75 I believe, okay? So, each of them got stronger.

We have to make the line go through these two points.

The more we go down in this situation, for every step we move to the right, the more downward sloping we'll be the more negative of a slope we'll have. so that's slope.

And I was right.

Tilt

Slope

And as we go outside, our gradient becomes larger and larger.

What can I do?

It doesn't change the inclination of the line.

So that tells us, essentially, what the two asymptotes are.

And you can see the regression line in the scatter plot.

You can kind of eyeball it because it's going from the top left to the bottom right, so it's going to be a negative number.

But what he did was, he had to program for it to play 10's of 1000's of games against itself.

The crosstrack_error by and large is very small.

But what is the slope of that tangent line?

So, 33.16 is just the intercept in this analysis and'negative point 13' is the slope of the line relating age to endurance.

It actually tilts.

I'm at an angle.

Whereas, the outer ones remain more or less fixed on the right it's the opposite.

It downloads right to the phone.

This has a y intercept also at 3, right there.

We could immediately say, OK, the y intercept is 2.

Derives a gradient of Y.

The answer is this one.

And here's the point of that.

Or you could say the difference in y over difference in x.

The first one was introduced by Hubble, and that's

So that should be the change in x, delta x.

So that is the slope of this secant

The line just barely touches it.

Those are the regression coefficients for this example.

So that's the same thing as y equals x plus one.

Because a line has the slope is consistent the whole way through it.

But we're not sloping we're not moving up as quickly as when we had y equals 2x. y equals 2x looked something like this.

It's decreasing by 4.

And our y changed by 1

Where m is the slope.

And I'll switch colors just to ease the monotony.

You can just set this equal to 0 and it's equal to 6.

We love the game.