We get down to 7, 22, and 0 remains 0.

Even times odd is even, odd times odd is odd.

Let's take a look at that. Now it's going to go through the while loop.

Odd plus even gives you odd.

When you have a four bit symbol, you then put it together with another one sideways.

So even plus odd gives you odd.

And it makes sense you'd get Sierpinski's Triangle because when you add an odd number and an even number, you get an odd number.

And it kind of jells with the name because we're also raising it to an odd power.

Well, if we put 5 here, if 5 is even we do 1, if five is odd we do 0.

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Here we have three factors.

So one works?

Interesting.

So what's the next one going to be?

There are five greens.

Well phi minus 1 is 1 over phi!

This is odd!

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I talked about how you shouldn't get confused between even functions and even numbers and odd functions and odd numbers.

So if the smallest one is x, the next smallest odd integer is x plus 2, is equal to the next smallest odd integer

So let's say I pick either one of the two center ones.

Please don't interrupt.

So this is also an odd function.

One, three, and five are odd numbers.

The multiple and the one,

And by oath of the even and the odd.

by the even and the odd,

And by the even and the odd,

And by the even and the odd (of all the creations of Allah).

And the even and the odd.

and the even and the odd,

And the Even and the Odd,

by the Even and the Odd,

by the even, and the odd,

And by the even number and the odd

by the odd and even (8th and 9th Dhil hajj)

And the even and the odd,

By the even and odd (contrasted)

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I showed you x 2.

Now that's an interesting question.

But what's interesting about all of these numbers?

Let's go to this function.