But if you cross this row and this column out, you're just

What numbers do I have left?

My matrix is going to be 1111 times, and I'm going to write down the sizes of my four houses here and

Or I could say, here are all the scenarios where I roll a 1 on the second die.

Then when we go to row 1, column 2, I want the determinant of 0, 1, 1, 1.

To see this, we know that the probability of tails is 0.

If you look at the picture over here, you'll find there are many different linear separators.

So that becomes 1 plus or minus the square root.

So we have that green color, right?

The answer is all of these are shifted to the right.

So what we do is we write the 6 in the 1's place and we carry the 1.

It may have a bunch of rows in the data table.

We're going to take one 1 from the 9, so let's do that.

So you get fifty five.

The max of 1 is 1, so this would also get an evaluation of 1.

So let me say out of this area I don't know this is 1 2.

So we get if I haven't made any careless mistakes minus 1, minus 1, plus 2, minus 1, 0, 1, 2, 1, minus 2.

They're independent events.

So first of all

So this will become one whole and 1 2 left over.

Well it's just 1.

5 times 4 is 20.

Let's say it's 1, 0 and I'm specifically choosing this matrix because the numbers are reasonably non hairy 0, 2, 1, 1, 1, 1.

And over here, we have nine things with a mass of one kilogram, which we could write as 1 1 1 1 1 1 1 1 1.

We're only looking at the maxes.

That's where we get the name, Temporal Difference and so, we have ½ minus zero and so that's 1 3 times ½ so that's 1 6.

Hope that makes sense to you.

And then each group will have exactly how many bell peppers?

So the 2 is this whole region right over here, that's 1.

Well I'm just going to sum up each of these shells.

So let's just see what they have here.

That's just going to be a 1 a 1 in the 1's place.

We can write 2 in the ones place, but then we want to carry the 1, or we want to regroup that 1 in the tens place.

So, let's do that.

So again, it's powered by two speedlights.

Well, if we just look at this one.

Write the 4 down here, carry the 1.

You see how on the bottom two problems I had two different signs, positive 1 and negative 1?

Let's make it this one let me change the color pink.

So that's two.

So what do you do?

This is the answer, unfortunately

The ancient Egyptians used unit fractions.

If you were to take each of those micrometers and divide them into a thousand sections, you would get a nanometer, so now we're one billionth of a meter.

I want to make this one a whole, because I want to get to 2, so let me put in a 1 8 there.