Before I dive into mathematical detail about value functions, let me just give you a tutorial.

Well, it's going to be the value of the Dirac delta function.

Where the function is evaluated

let me instead teach you about value.

So let's maximize this one instead.

So this becomes 5 plus or minus 11 over 24.

Problem 6.

That's not very surprising, because we actually return y, but that's an interesting property.

Find this function's global maximum and global minimum.

And let's think about what our range is.

Well, we could just keep doing this, and actually, we will keep doing this, and you know, just saying, well, the zeroth derivative, or at the value, is the same the first derivative is the same at 0, the second derivative is the same at 0, we'll say the third derivative, the fourth derivative, and we'll keep doing that.

So let's say non negative rational numbers.

So when t is equal to c, this value, the value of the function should be equivalent to the value of the original green function at zero, so it's equivalent to that value, which makes sense.

Let me tell you about a truly magical algorithm called value iteration.

The relationships between variables

So another way to think about is what are the possible t's that can be input into this function?

So, 85 would have been the right answer, and this will be the value function after convergence.

So minus and 1 is a coefficient and then you have y, the third derivative of y let me scroll over a

So my codomain is R.

Now what is the range of my function?

So what's it's derivative?

The domain is a set of all x values that you could input into this function and get something that is well defined.

So that's what this does. This makes our salt.

I'm just dividing both sides by s, so 1 s times this.

Now.

So it's L of 7 minus L of 4, all of that over 7 over 4.

So the two limits from the left and the right both exist and the limit at that point would exist, but if the function itself doesnt equal that value there, if it equals something else, then the function would not be continuous.

And the set of numbers that it maps from is the domain.

So every time like for example you add 1 up vote, we actually increment the score by some other amount.

Each ticket costs 3, and he knows the amount of money he collects is a function of how many tickets he sells.

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.

And what I'd like you to do for this quiz is fill in these 4 blanks.

Prev

Now, here's a question for you.

So what's is the domain?

Right?

Now, we store the cx and cy here, which means if the sprite is or is not trimmed, it doesn't really matter in the drawing function that uses these values later.

Out here, x is outside x.

If it's a number , all I have to do is figure out the integer value of this string.

A function will take you from one set of well, in what we've been dealing with one set of numbers to another set of numbers.

Another kind of statement is the return statement.

Well, remember that the P value that we get, as I just showed you from the normal distribution.

So this is a.

We're going to have returning url, followed by a comma, followed by end_quote.

You already know that we received a positive test.