This is one possible, events in which a is true divided by well, let's say, equally probable.

How did we keep track of time without a clock?

Or another way of thinking about it, if you take this

At the end of the month we count your clicks

And here, again, we see

And we said at 1.70, people are willing to eat two million cupcakes in a year.

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But there's no reason I could expect it.

So there's about 86 billion neurons in our brain.

So that is my round pie.

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That's the square root of 1,369.

Or if you flip them, you would get ... ... 1 over 3600 hours or hour per second.

Minus five plus two is minus threeo is equal to minus one hundred and twenty, or o is equal to you divide both sides you can ignore this.

You get the pink p plus this p plus p over 1 plus i is equal to I times 1 plus i.

She's going to start with 15,000 mL...15,000 and she's going to divide it by 8

6 divided by 3 is 2, and 9 divided by 3 is 3.

If I flip it in the air, it's not more likely to land on one side or the other.

And that equals a plus b i. i.

Notice, something very interesting happened here.

Can I change the order and always get the same result?

And negative eight six, well that equals they're both divisible by two.

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So how many equally likely possibilities?

We've showed that, look, diagonal DB is splitting AC into two segments of equal length and vice versa

In particular, each cluster center represents half of the space.

And so using that definition only if we can say that all of the outcomes are equally probable.

Equally probable events in which a is true divided by equally probable total events.

So my question in the last video is, who gets this 5 million?

Suppose I use the following Gaussians μ 10, σ 2 4, ν 12, r 2 4

Cutting a cake into equal pieces is rather difficult.

No inequality should be allowed to exist between men and women.

Anyway, back to the math.

No remainder.

And what does that equal?

Remember the notation, the sum of squares and mean squares.

You can see areas where neuronal cell bodies are being stained.

OK.

So we already see that they've divided up the space between 0 and 1 into 6 equal sections.