They could carry on without us.

The alternative possibilities are neutrality or war.

We're assuming it lands flat.

Four distinct equally likely outcomes here.

So, in the case of the probability of figuring out heads, what is the number of equally likely possibilities?

There were five before me.

Yeah, which could mean one of two things.

It's possible.

And you see, there are 36 of them.

All right, let's go down to the harbor. Could they be in that race?

There are no limits, except for those that we impose on ourselves.

Let's play a game.

There's a flip side to that coin.

So there are 7 possibilities for chair one.

I want you to play with it.

I'll give you six guesses.

It knows exactly where its home is.

The first was, how did we get so fast?

That's one possibility.

And what are we hoping to find?

I could roll a 1, OR I could roll a 6.

36 total possible outcomes. The size of the sample space is 36.

So that's all I'm going to say about that.

left to put into cup two.

So what will this do?

You're doing the most you can do.

Well, Sebastian is happy because it is sunny.

I could have heads or tails, heads or tails, and so I have 4 possibilities for each of these possibilities, for each of these two I have 2 possibilities here.

But if this is true, then there must be an explanation like that.

This is also a bad call. Let's take a look at the last one in a bit of a leading ordering choice.

Here are the answers yes, always, no matter what the scene is.

So a way to think about it, for each of these possibilities, there are 6 possibilities in this chair and 5 possibilities in that chair for each of those 6.

How is that possible?

When I'm starting talks like this,

So I circled all the multiples of 5.

Question is do the monkeys start messing up in the same ways we do?

So one has got to discover a certain wholeness.

So, there are two possibilities here two equally likely possibilities.

Okay, it might be obvious to some of you it wasn't to me.

There's an outside chance of winning.

The day after we went to find Ruth's Possible.

So this isn't expensive pumps or valves.

Your brain doesn't know, because both are equally likely.

In the disease example, we had to bear in mind two things, one of which was the possibility that the test got it right or not.

Where x plus 2 is less than 0.