So what are the remaining slices?

So that's that.

Times this thing right here, times this component, right?

Let me make it like this.

So you would get this one.

So if I have a plus bi, where a is real and b is real, this is a complex number.

That is one section and then if I copy and paste it,

Plus the derivative of this with respect to x is easy, 2.

I have this 2, 1, 1, 1.

We'll get closer to an actual red colour

And I'll do this in a purple color, just so you know this is our second integration by parts.

Well sure.

We can say that this is the same thing as 4 times 2 times y times y

It adds up to 90 degrees

As opposed to what?

This is a first degree denominator, and you say, OK.

So we're done.

Nine plus three is twelve.

So let's see if they do that here.

So, we just know that look this side is equal to that side

And if you look at the contents of this space, you'd have your lung and you'd have your heart.

So you would see an 8.

So, if we break that down into layers, here's that diffuse component we saw in the first slide.

This...

leaving out an untouched great middle region.

And then you have to multiply that times the derivative of y with respect x, which is just y prime.

So the answer

So we can validate their inputs.

So this area right over here. That is the overlap of these two sets.

You'll figure it out later. No, booth!

Where's the rest of it?

Where's the rest of him?

Now a key part to the Bayesian is this part of the formula.

Play this screen right here.

You want chicken wings or chicken legs?

And the a's cancel out.

Next problem.

Let's go to the other side of this.

This part of my life...

Which part of this is fun?

little bit more serious) OK, now let's factor out a k from this term right here (using a different color) let's factor out the k here.

Nothing fancy here. z sub one minus z sub two.

Now what's going to be 2 3 of the 4 5?

This just returns some HTML.

I'm just kind of slicing it so you see that it's a cone.