And then if I were to take the mean of that number, that number, that number, that number.

That this number is larger than that.

Because this number is going to be a little bit bigger than this number.

Let's say this is the number 2 and let's say this is number 1.

Because when this number is, like, a trillion, or a google, then this number is almost insignificant.

It's really the same as this number, I should say

That's that number right here.

It'll give you this number.

This number's just a constant.

So all of these numbers, you might say OK this number is not too far from that number, that number's not too far, and then that number's not too far.

How come it doesn't fly into your face? And the answer there is, this number, this number is really small.

The figure for Others includes

Now we have this character right here.

If we don't wanna change the value of the number, we either divide by 10. And then multiply it by 10. So this and that are the same number.

That's an actual number.

Think about that number

I take half of that number.

So what is this number?

This is a mixed number.

I found exactly the same number.

I approach this magical number 2.71 something, something, something, and that magical number is e.

You're essentially multiplying every term of this first number or every part of this first number, times every part of the second number.

That number is rising.

This number should include

So this complex number z.

I couldn't simplify this number.

Pi is just this number.

So how can we get it to that something over 48?

So this will be the new complex number.

And so, what do we multiply this by?

That's what we're dividing three into.

So that would be 200 times 8.

Everything is the same, so this number is going to be greater.

Of that number, 70 were American.

Just look how many.

That this number becomes huge.

So this is the number of hearts.

This is the number 7, 49.

You could do something like foil, to remind yourself every part of this complex number times every part of this complex number.

Our numerator we just have to multiply every part of this complex number times every part of this complex number.

I picked that number so that this and that cancel out.

This just means if I take that number and I raise it to the to the third power then I get 512.

This vector and this vector, or this complex number and this complex number are going to point in the same direction.

you know I counted out 6 neutrons is that this is the total you could view this as the total number of

So, this number which is the number of oranges we started off with, has to equal this number.