You can see that these zeros line up.

And over here, we have nine things with a mass of one kilogram, which we could write as 1 1 1 1 1 1 1 1 1.

The probability of the p(yi) data item is then pi if yi spam, and 1 pi if yi ham.

Let me put commas here so it doesn't look like eleven.

It's super cute right?

I didn't understand.

And that give us what?

So you could call this 2 and 1 5.

There's one person there's two persons and there's three persons.

I'll think of it every minute, every second of my life

Plus three is equal to eleven.

that's most of it. Here.

The harder question is How often will an object come out of the pipeline being fed with objects?

And I think we get the same answer.

This is just a 4 right here.

When n is 2, n minus 1 is 1.

We go 1, 2, 3, 4.

So let's graph some of these points.

Now, 3 4 means that I've gone 3 out of the 4 spaces towards 1.

What's 1 2 minus 3 2?

Let me write it like this.

Whereas, an MDP solver can only do that once it knows exactly where the rewards are.

You have successfully completed Homework 1 Part 1 .

5 8 is 13. And so on.

Let's go run it and see.

This is 1, this is 2, this is 3, and so on.

Now let's say solution 1

So this is going to be positive one.

I find that amazing.

Some people think that instead of starting by adding 1 1, you should start with 0 and 1.

You update again based on the measurement 6, you get your estimate of 5.99, which is almost 6.

Let's say I'm trying to parse a string made out of a big list of tokens token 1, token 2, token N, all the way up to token last.

So I'm gonna run out of space I'm sure.

This can be written as one quarter subtract one fifth.

So if I take 1 and 14 I'm just going to try out things 1 and 14, negative 1 plus 14 is negative 13.

And they are telling you that it has has 3 columns, you see the 3 columns right there.

In particular, let's start with the variance.

In the example I've chosen here are the measurements of 5., 6., 7., 9., and 10.

And if we wanted to write this down as a repeated addition, well this is literally 8 ones.

So the first expression is 0 and the second one is going to be 0 as well.

There's an x variable, y variable, and we have four data points.

Columns go down, rows go across.

(Laughter)

So this thirty see right there, this is three zero so I'm going to borrow one from it and it becomes twenty nine.

So we are left with x is less than 1,000 over three, which is 333 and 1 3.