You can take on multiple values

It does not take on discrete values.

Theta 1 can take on a range of different values. Right? So theta 1 can take on the negative values, zero, positive values.

We're talking about ones that can take on distinct values.

A range is the possible values that we can take on.

Once again, you can count the values it can take on.

But it will take on a much tinier range of values

X often can take multiple values.

Well, this random variable right over here can take on distinctive values.

There are discreet values that this random variable can actually take on.

They can take on values roughly between minus .5 and positive .5.

And the set of values that x can take on is the domain.

After all, variables can take arbitrary values.

So let's take some x values here.

The range is, what are the possible values that the function can take on?

And even between those, there's an infinite number of values it could take on.

Well, once again, we can count the number of values this could take on.

You can actually have an infinite potential number of values that it could take on as long as the values are countable.

Well that's just the probability weighted sum of the values that this could take on.

The probability of D is conditioned on 2 variables which can take 4 possible values.

Confucian values and so on.

The important thing to take away from here, is that a variable can take on different values, depending on the context of the problem.

Well now, we can actually count the actual values that this random variable can take on.

And discrete random variables, these are essentially random variables that can take on distinct or separate values.

A random variable can take on many, many, many, many, many many different values with different probabilities.

So let's make another set here of all of the possible values that my function can take on.

Well, the range is all of the functions, all the values that f of x can take on.

And the values that my domain can take on are 0 through negative 8, and every even negative number.

Another way to think about it is you can count the number of different values it can take on.

There's no way for you to count the number of values that a continuous random variable can take on.

But wait, you just skipped an infinite number of values that it could take on, because it could have taken on 0.011, 0.012.

These 4 values take the names N11, N10, N01, and N00, respectively.

But if you can list the values that it could take on, then you're dealing with a discrete random variable.

less well skilled feature and similarly, if your features take on a very, very small range of values so if X 4 takes on values between minus 0.0001 and positive 0.0001, then again this takes on a much smaller range of values than the minus one to plus one range.

Values

Values

Values...

Values

Values

You can't go putting your values on people's work!

Clears values which were entered into forms on websites

So that's all of the values that this function can take on, given that we've restricted it to only these inputs.

Floating point values or range of values

These are not simply American values or Western values they are universal values.

Now, if I take smaller and smaller values of tau, what's going to happen?