You're actually compounding continuously.

It's one tragedy compounding another.

There are other videos on compounding continuously.

You're compounding every zillionth of a second.

So this is how many periods I'm compounding.

This is actually the power of compounding interest.

So now, in this situation. we are compounding the interest.

But I'm just going to keep it a simple example, compounding annually.

When we started compounding, at first you owed me 2, just when

Even though it looks suspicious to you, it is called compounding interest.

So hourly compounding I should've been doing this in green since it's money.

And just keep in mind, all I'm doing is I'm compounding the interest, right?

What I want to do in this video is talk a little bit about compounding interest.

So let's say this is a different reality here, where we have 7 compounding annual interest.

And then the amount that you owe me after one compounding period is 1 times the principal, plus my annual interest rate so in this case it's r divided by the number of times I'm compounding.

This is annual interest, and they're usually compounding on a monthly basis, so 6 divided by 12.

Compounding that, the material of choice, laminate, that I was trying to highlight, only bends in two dimensions.

We said it's essentially 100 interest, but we're dividing it by 12 per month, but we're compounding it 12 times.

Hourly compounding, I will charge you 100 divided by the number of hours in a year, which equals 0.0114 per hour.

So I think you get the sense here that, although the idea is reasonably simple, to actually calculate compounding interest is actually pretty difficult.

So now, at the end of the year after compounding roughly 8,700 hours, you'll owe me 2.71 and then some fractions of a penny.

And the fact that you can actually calculate an interest rate compounding every zillionth of a second to me is a fairly amazing result.

And if you watched the first present value video, I think you understand why compounding going forward is the same thing as discounting that rate by going backwards.

And this is what you owe me at the end of a year so if n is equal to 2, that means we're compounding twice over a year.

So in the case of when there's only one compounding period, where you just borrowed it for the year, and the principal in our example was 1, right?

Well, from the coal burned at the power plant through all these compounding losses, only a tenth of the fuel energy actually ends up coming out the pipe as flow.

Complexity is the problem that any theory of biology has to solve, and you can't solve it by postulating an agent that is even more complex, thereby simply compounding the problem.

lender, you are essentially getting that compounding if you keep lending your money out and if you lend the interest you get from the last person, and you lend that out the same rate.

But now let's turn those compounding losses around backwards, and every unit of flow or friction that we save in the pipe saves 10 units of fuel cost, pollution and what Hunter Lovins calls global weirding back at the power plant.

It only has to be done once so you're saving yourself half the effort every time that you do this, half keeps compounding and that's how we get down to algorithmic number of steps instead of a linear number of steps.

Beware of the man with... with... with... with...

With loving kindness, with patience, with openness?

With joy, with gratitude, and with love,

So this is just 1 times the principal is just what you borrowed 1 plus 100 is the same thing as 1, right, or 1.00, and when there was one compounding period, we just did that, and you owed me 2 at the end of the year.

With strength! With power!

Because we connect with her, with here, with the heart not with here, with the brain.

We were experimenting with type, with illustration, with photos.

With

With

with

With

with them that strive with me.

With a swing, not with force.

Stay with him. Stay with him.

There's carbon that's being bought with sugar, with coffee, with beef.