And from all of these numbers,

To which of these sets of numbers these numbers belong to.

So these numbers are the numbers which denote the roughness of these surfaces.

These are rounded numbers.

And by definition, these smallest numbers are always prime numbers.

You swap these two numbers.

And these numbers keep changing.

These are obviously equivalent numbers.

Well, what are these numbers?

These are just scalar numbers.

And from all of these numbers, I start with only two or three variables.

Please enter both numbers, and these numbers should sum up to 1.

I mean, these are extraordinary numbers.

These clipboards are filled with numbers.

These are just random real numbers.

let me rewrite these two numbers.

So let's think about these numbers.

And these numbers are the same.

I'm just making up these numbers.

These numbers really could be anything

Compare these to the actual numbers.

So these are three different numbers.

So let's apply it with these numbers, the numbers that we have at hand.

And notice, these are the same numbers.

Not that these are the actual numbers.

These x's and y's are just numbers.

What do we do with these numbers?

So let's just multiply these two numbers.

So both of these are prime numbers.

These are going to be numbers, right?

look at these numbers for heart disease.

I need to memorise these code numbers.

But these numbers result from flawed methodology, making the situation appear far worse than it is.

Financial Times pose Global Use Attitudes and these numbers, brand new just came from last week!

I just multiplied these two expressions or these complex numbers, really

When you know these numbers, the spreadsheets fall out of these.

Or the distances of each of these numbers, each of the data, each of the numbers in the set, their distance from the mean is further.

And these are just numbers that can be expressed as a fraction, which are most numbers, just not these numbers that just keep not repeating and all of that.

And now we could compare these two numbers.

Notice, these two numbers are the same thing.

Both of these numbers seem divisible by 25.

These just become numbers that we refer to.

And all of these numbers are also integers.

If these were numbers, what would we do?

So these are the numbers in the set.