So I can write just y is equal to 2x plus 4, and this once again, this is our function.

So if you imagine that this is the x axis, this would be the f of x axis, if we're assuming that f is this function.

So let's multiply it by 2.

And as before, I'm just restating what I said before.

So how does Vicki factor into this?

So for example, take the partial derivative of this with respect to x, you're going to get this, right?

So as we move one forward here, we're essentially at the same function value as we were there, so the shift works.

That's the percentage we recycle. Now, melting point has a lot to do with this.

The path is called S path.

This function will say, OK you gave me a member of x, then I will give you a member of y associated with that member of x.

There's a strong competitor.

It's x is equal to minus 3.

I cannot be implicated here.

Because we evaluated this curvy function, it's second derivative 0, so we just got a number here.

This is a little graph.

So, running countries 1 will give us the element of countries that corresponds to India.

So this domain and this range could be for many different functions.

So what is each of those the owner of each of those shares, what does it entitle them to?

It's important to note, there might have been a function of y that if I multiplied by both sides it would also make it exact.

So that when I take the derivative, that 2 and the 1 2 cancel out, and I'm just left with the second derivative of the original function.

When I multiply this thing times my little delta function there, I get this.

I believe it did not mean, I accept certain creedal articles of faith.

And stakeholders with specific trade offs will try to influence the decision.

So state and action, state and action and so on.

Now, I don't know how that happened, and I didn't have anything to do with it, I promise you.

Right? So you can do it.

So let's take the partial of P with respect to y.

So the second derivative of y with respect to x, plus 2 times the first derivative of y with respect to x, minus 3 y is equal to 0.

And just as a simplification, mu could be a function of x and y.

The ROWS function returns the number of rows in a reference.

And if you'd give me some other point right here, I'll relate it to another member of y.

Let's see how that works with a simple procedure.

But I am still among you.

You reflect what's on the right onto to the left, you get that and you reflect it down you get all of this stuff in the third quadrant.

We want to go the other way.

You are already implicated enough.

The COLUMNS function returns the number of columns in a reference.

Implicated ?

I don't know.

In terms of the other self, the remembering self, you get a different story.

And I want to say to that very clearly nonsense.

And this'll be the denominator.

Man, I just want to play basketball. Don't get me involved in this crap.

In value iteration, we recursively calculate the value function so that in the end, we get what's called the optimal value function.

One is joining in the generosity of the divine, which is a power of giving.