WEBVTT

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Okay, I want you to take a second and Mentally

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put yourself in a specific place. Right. You

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are sitting at a big polished desk. Maybe it's

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mahogany. The air conditioning is humming just

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a little too loudly. I can picture it. And there's

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a person in a suit across from you sliding a

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thick stack of papers your way. They hand you

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a pen. The moment of truth. Exactly. You're about

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to sign a contract. Maybe it's for a house. Could

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be a car. Maybe a business loan. And your eyes

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drift down to the bottom of the page to that,

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you know, that dense block of tiny text that

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nobody actually reads. The terms and conditions

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zone. The fine print. The danger zone. And buried

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deep in that text is a word. I'm going to say

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the word, and I want you to be honest about your

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immediate visceral reaction. Ready? I'm ready.

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Amortization. Right. That is the correct reaction.

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It's the kind of word that just makes your eyelids

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feel heavy hearing it. It does. It sounds like

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dust. It sounds like a room full of people in

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beige cardigans quietly clicking calculators

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in a basement somewhere. It definitely has a

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reputation. It feels like pure, unadulterated

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administrative filler. You know, it's the kind

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of financial jargon that feels designed to keep

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normal people out of the room. Totally. Like,

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don't worry your pretty little head about this.

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Let the professionals handle the amortization.

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Right. It's intimidating on purpose. It sounds

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terrifyingly dry. But and this is the big but

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that is driving our whole deep dive today. We

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did the digging. We did. We pulled the source

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material, which was essentially a disambiguation

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of this one concept across multiple fields. And

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we found something that honestly, it shocked

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me. It was a genuine surprise for sure. This

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word amortization is not just one thing. It isn't

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just a boring banking term. Not even close. It

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is a shapeshifter. It is a concept that seems

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to like jump from one reality to another, changing

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its outfit, but keeping its soul. That's a great

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way to put it. We found it in the obvious places,

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you know, like personal loans. But then it popped

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up in corporate accounting, which is distinct.

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A little different. Yeah. Then we found it in

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tax law, which is a whole other beast entirely.

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Yeah. And then, and this is where I did a double

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take, we found it in computer science. Algorithms.

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Algorithms. And finally, to top it all off, we

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found it in urban planning and zoning. Which

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is just wild. I mean, how does the same single

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word describe paying off your mortgage, executing

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a line of computer code, and determining when

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a building is illegal? It seems completely disconnected,

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right? But the more we looked at the actual definitions

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in the source material, the more we realized

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that while the contexts are wildly different,

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I mean... A microchip has absolutely nothing

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in common with a brick wall. Nothing. The underlying

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philosophy is identical. It reveals a very, very

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specific way that humans have figured out how

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to deal with reality. So that is our mission

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today. We are going to go on a journey through

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these five worlds. We're going to map this shapeshifter.

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We're going to connect the dots between the execution

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cost of an algorithm and the non -conforming

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use of a city lot. And I think by the end of

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this, you, the listener, are going to realize

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that amortization isn't really about math. It's

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about time. It's about how we handle the fact

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that we just can't do everything all at once.

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I love that. Okay, let's unpack this. We have

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to start on the ground floor. The place where

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pretty much everyone listening has probably seen

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this word, even if they just skimmed right past

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it. The bank. The bank. The daily grind of the

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loan. The classic context. So looking at the

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source material for amortization in the context

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of loans, we get a definition that is surprisingly

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specific. It says, decreases over the life of

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an amortizing loan. It's a short sentence, but

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every single one of those words is doing some

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really heavy lifting. Let's break it down because

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I think most people have a vague idea of what

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this means, but the mechanics of it are actually

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fascinating. First up, loan principle. Why does

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the definition obsess over the principle? This

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is the crucial distinction that trips people

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up. When you write a check for your mortgage,

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you think, I am paying off my house, but you

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aren't. Not entirely. Not entirely. You're fighting

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a war on two fronts. You have the interest, which

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is basically the rent you pay to the bank for

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the privilege of using their money. Okay, that's

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front number one. And then you have the principal,

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which is the actual mountain of money you borrowed

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in the first place. And amortization is specifically

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about the second one. 100%. Amortization is the

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mechanism of attacking the principal. If you

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have a loan where you are only paying interest...

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And those exist. They're called interest -only

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loans. You are not amortizing. You're just running

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in place. You're treading water. You could pay

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an interest -only loan for 50 years, and on the

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last day, you would still owe the exact same

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amount you borrowed on day one. That is a terrifying

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thought. You're just renting the money forever.

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Exactly. Amortization implies movement. It implies

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progress, which leads directly to the next key

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word in that definition, decreases. The process

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by which loan principal decreases. The directionality

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is key. It's a guaranteed downward trajectory.

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It implies that there is a finite amount of debt,

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and there is a mathematical machine in place

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to ensure that that amount gets smaller every

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single month. No exceptions. It feels obvious,

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but when you compare it to other forms of debt,

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it's actually really special. I mean, think about

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credit cards. Oh, credit cards are the anti -amortization

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in some ways. Right. You can pay the minimum

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due on a credit card, and because of how the

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math works, your balance might barely move. Or

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it might even go up if you keep spending. There's

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no built -in guarantee that it hits zero on a

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specific date. It could go on forever. But an

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amortizing loan is different? I like to think

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of an amortizing loan as a suicide pact for the

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debt. A suicide pact. That's dark. It is. The

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loan is designed to kill itself. From the moment

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you sign the papers, the math is locked in. The

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amortization schedule is created and it says

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in 360 months or 180 months for a 15 -year loan,

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this balance will be zero. It's inevitable. It's

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a countdown clock. But here's the part that I

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think is the real magic trick of amortization.

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And the source material alludes to this with

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the word process. The payment stays the same.

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Right. This is what confuses so many first -time

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homebuyers. You get a mortgage and the bank says,

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OK, your payment is, say, $2 ,000 a month. And

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that stays $2 ,000 a month for 30 years, assuming

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a fixed rate, of course. But what is happening

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inside that $2 ,000 payment is shifting violently

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over time. Violently is a good word for it. It's

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a dramatic change. that happens very, very slowly.

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Walk us through that shift because I think this

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is where the process part really shines. Okay,

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so month one, you just bought your house. You

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send in your $2 ,000. You feel great. You think,

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I just knocked $2 ,000 off my debt, but you didn't.

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Not even close. Not even close because the bank

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takes their cut first. In the beginning, your

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principal balance is huge. Let's say you borrowed

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$500 ,000. So the interest on that huge balance

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is very high. Out of your $2 ,000 check, the

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bank might keep $1 ,900 as pure interest. Ouch.

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So only $100 actually goes to the principal.

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To the mountain. Exactly. You just chipped a

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measly $100 off a $500 ,000 mountain. It feels

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hopeless. I'd be so depressed seeing that on

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a statement. But, and here is the genius of the

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system, because you paid that $100, the principal

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is now $499 ,900. It's slightly smaller. Just

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a tiny bit smaller. Which means next month, the

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interest calculation is based... on a slightly

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smaller number. So maybe the interest is only

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$1 ,899. Which leaves $101 for the principal.

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You got it. It accelerates. So it's a snowball

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rolling downhill. That's the perfect analogy.

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It starts agonizingly slow. For the first few

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years, you're barely making a dent. But every

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single month, the interest slice of the pie shrinks.

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And the principal slice grows. Until what? At

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the end, it's flipped. Completely flipped. By

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the time you get to the last year of the loan,

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that same $2 ,000 check you send in is almost

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entirely principal. Maybe you own $1 ,950 goes

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to principal and only $50 goes to interest. You

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are smashing the debt to pieces in those final

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years. I really like the phrase the source used,

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the life of the loan. It's surprisingly poetic

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for a financial dictionary, isn't it? It really

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is the life of the loan. It treats the debt like

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a living, breathing creature. It has a biology.

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In a way, it is. It has a birth. That's the day

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you sit at that mahogany desk inside the papers.

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It has a lifespan, the term, maybe 15 or 30 years.

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And ideally, it has a death, the day the balance

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finally hits zero. And amortization is the aging

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process of that creature. That's it. It's a story

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of its life from beginning to end, written in

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numbers. So when we talk about amortization and

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personal finance, we aren't just talking about

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paying back. We're talking about a structure,

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a deliberate process. It turns a mountain of

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debt so massive you could never pay it today

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into a gentle slope. A slope you can walk up

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one step at a time. That's the real utility of

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it. Without amortization, homeownership would

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be impossible for 99 % of people. For sure. Who

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has $500 ,000 cash just lying around? Almost

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nobody. Amortization creates a bridge across

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time. It says you don't have the money now, but

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you will have the money over the next 30 years.

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Let's construct a math problem that solves for

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that exact reality. It smooths out the impact.

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Instead of being crushed by the mountain, you

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just chip away at it with a small hammer every

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month for a long, long time. Precisely. So when

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you see amortization schedule on your bank statement,

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don't let your eyes glaze over. Think of it as

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the process of decrease. It is the machine that

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is slowly, methodically killing your debt for

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you. Slowly but surely. OK, so that is the money

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we owe. That's the liability side of the balance

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sheet. Now I want to pivot. We're going to leave

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the bank lobby and go into the back office. The

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world of corporate accounting. Right. The invisible

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value. The definition in the source material

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shifts here and it gets a little more jargon

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heavy. It says. amortization accounting the expensing

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of acquisition cost minus the residual value

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of intangible assets in a systematic manner shoo

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yeah there's a lot to unpack there there really

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is we moved from owing money to expensing money.

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And we moved from loans to something called intangible

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assets. What is the big shift in thinking here?

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Well, in the loan example, we were talking about

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a liability, something you have to get rid of

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that's a negative on your books. Something bad.

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Here we are talking about assets, things you

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own, things that have value. But the source is

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very specific. Intangible assets. Intangible,

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meaning things I can't touch. Exactly. This is

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a crucial distinction in the world of accounting.

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If a company buys a new delivery truck, that's

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a tangible asset. You can go out and kick the

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tires. It exists in physical space. As that truck

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gets old and rusty and the engine starts to fail,

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accountants have to track that loss of value

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on their books. But they don't call it amortization.

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They call it depreciation. Okay, so physical

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stuff, depreciation. You got it. But companies

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buy a lot of valuable things that aren't physical.

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What if you're a pharmaceutical company and you

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buy a patent for a new drug? Can't kick the tires

00:11:15.169 --> 00:11:17.090
on a patent. What if you're a media company and

00:11:17.090 --> 00:11:19.529
you buy the copyright to a huge catalog of songs?

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Or what if you buy a competitor just to get their

00:11:22.269 --> 00:11:24.509
well -known brand name? You can't touch a brand

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name. You can't. It's invisible. It lives in

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people's minds. That is an intangible asset.

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But, and this is the key, you still paid a lot

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of very real money for it. And just like the

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truck, it doesn't last forever. Right. Its value

00:11:38.070 --> 00:11:40.669
decays, just not in a physical way. How does

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a patent not last forever? I mean, it doesn't

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rust. It doesn't rust, but it expires. A patent

00:11:46.870 --> 00:11:49.870
has a specific legal lifespan, usually 20 years.

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After that, it's public domain. Or think about

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a big software license. You might buy the rights

00:11:56.470 --> 00:11:59.629
to a piece of software, but in five years, it's

00:11:59.629 --> 00:12:03.250
going to be completely obsolete. The value decays.

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Just not in a way you can see. So you have this

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invisible thing you paid millions of dollars

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for and its value is slowly evaporating into

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thin air. Exactly. And that brings us to the

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math that was embedded in that definition. Acquisition

00:12:16.679 --> 00:12:20.179
cost minus residual value. Let's break that formula

00:12:20.179 --> 00:12:22.559
down. Acquisition cost is simple enough. That's

00:12:22.559 --> 00:12:24.120
what you wrote the check for. Right. Let's say

00:12:24.120 --> 00:12:26.440
our pharmaceutical company buys that patent for

00:12:26.440 --> 00:12:29.299
a cool $20 million. That's the acquisition cost.

00:12:29.480 --> 00:12:31.840
Okay. And residual value is what it's worth at

00:12:31.840 --> 00:12:34.559
the very end of its life. Exactly. With the truck,

00:12:34.700 --> 00:12:36.620
maybe after 10 years you can sell it for scrap

00:12:36.620 --> 00:12:39.720
metal for $500. That's its residual value. But

00:12:39.720 --> 00:12:42.379
with a patent, when it expires? It's worthless.

00:12:42.500 --> 00:12:45.500
Anyone can copy the drug. The competitive advantage

00:12:45.500 --> 00:12:48.419
is gone. So the residual value is usually zero.

00:12:48.659 --> 00:12:52.639
So the math is $20 million you paid minus zero.

00:12:53.100 --> 00:12:55.799
You have $20 million of value that is guaranteed

00:12:55.799 --> 00:12:58.879
to vanish over the life of the patent. And amortization

00:12:58.879 --> 00:13:01.980
is the process of recording that vanishing act

00:13:01.980 --> 00:13:04.740
on your accounting books. You can't just pretend

00:13:04.740 --> 00:13:07.019
you still have a $20 million asset on your books

00:13:07.019 --> 00:13:08.940
the day before the patent expires. That would

00:13:08.940 --> 00:13:11.120
be lying to your investors. You have to show

00:13:11.120 --> 00:13:13.620
it losing value over time. You have to slowly,

00:13:13.879 --> 00:13:17.080
methodically reduce the value on your books to

00:13:17.080 --> 00:13:19.580
match reality. The definition used a phrase I

00:13:19.580 --> 00:13:22.460
really stuck on, in a systematic manner. I love

00:13:22.460 --> 00:13:24.360
that phrase. It sounds so bureaucratic and boring,

00:13:24.500 --> 00:13:26.960
but it's actually about protection. Protection.

00:13:27.120 --> 00:13:30.139
Protection from what? From chaos. From fraud.

00:13:30.600 --> 00:13:32.840
Imagine if there were no rules for this. Imagine

00:13:32.840 --> 00:13:35.500
if a CEO could wake up one morning and say, hey,

00:13:35.600 --> 00:13:37.559
you know what? We didn't make much profit this

00:13:37.559 --> 00:13:39.879
quarter. It looks bad. I know. Let's just not

00:13:39.879 --> 00:13:42.120
record any amortization expense on that patent

00:13:42.120 --> 00:13:44.139
this year. We'll just pretend it didn't lose

00:13:44.139 --> 00:13:47.480
any value. They could inflate their profits artificially

00:13:47.480 --> 00:13:50.740
just by deciding not to. Exactly. Or the opposite.

00:13:51.139 --> 00:13:53.360
Hey, we made too much money this quarter and

00:13:53.360 --> 00:13:55.799
we don't want to pay high taxes. Let's write

00:13:55.799 --> 00:13:58.320
off the entire patent right now to make our profit

00:13:58.320 --> 00:14:01.019
look smaller. That would be just as bad. The

00:14:01.019 --> 00:14:04.080
phrase systematic manner means you can't do that.

00:14:04.159 --> 00:14:05.980
You have to pick a schedule and stick to it.

00:14:06.039 --> 00:14:08.860
It has to be predictable and consistent. Just

00:14:08.860 --> 00:14:11.019
like the loan had a schedule, the asset has a

00:14:11.019 --> 00:14:13.220
schedule. Precisely. The most common method is

00:14:13.220 --> 00:14:15.340
called straight line. You take that $20 million,

00:14:15.659 --> 00:14:17.559
you divide it by the 20 years of the patent's

00:14:17.559 --> 00:14:21.100
life, and you record a $1 million expense every

00:14:21.100 --> 00:14:24.539
single year, rain or shine. That is systematic.

00:14:24.899 --> 00:14:27.779
So if the loan world was about... killing a debt

00:14:27.779 --> 00:14:31.299
over time. The accounting world is about consuming

00:14:31.299 --> 00:14:34.179
an idea, using up its value. That's a beautiful

00:14:34.179 --> 00:14:36.299
way to put it. It's acknowledging that ideas,

00:14:36.419 --> 00:14:39.179
rights, and brands are a form of fuel. You buy

00:14:39.179 --> 00:14:41.179
them, and then you burn them up over time to

00:14:41.179 --> 00:14:43.500
run your business. Amortization is the fuel gauge

00:14:43.500 --> 00:14:45.539
that tells you how much you have left. It really

00:14:45.539 --> 00:14:48.480
highlights again how time is the central character

00:14:48.480 --> 00:14:51.440
here. An asset is only an asset because of where

00:14:51.440 --> 00:14:53.620
it sits on the timeline. Its value is completely

00:14:53.620 --> 00:14:56.460
tied to its expiration date. The value is a function

00:14:56.460 --> 00:14:59.860
of time. Amortization is simply the math that

00:14:59.860 --> 00:15:02.000
links them together. Okay, speaking of rules

00:15:02.000 --> 00:15:05.120
and systematic manners, let's move to the entity

00:15:05.120 --> 00:15:08.259
that loves rules more than anyone else. Uh -oh.

00:15:08.320 --> 00:15:10.759
We are going to the government. We are talking

00:15:10.759 --> 00:15:13.639
tax law. Now, you might be thinking, wait, didn't

00:15:13.639 --> 00:15:16.580
we just do accounting? Isn't tax just a part

00:15:16.580 --> 00:15:18.539
of accounting? I definitely thought that. They

00:15:18.539 --> 00:15:20.600
seem like the same thing. But the source material

00:15:20.600 --> 00:15:23.519
for tax law gives a definition that is slightly,

00:15:23.620 --> 00:15:26.399
but very importantly, different. Let's hear it.

00:15:26.919 --> 00:15:29.600
Amortization, tax law, the cost recovery system

00:15:29.600 --> 00:15:33.399
for intangible property. Short, punchy, but the

00:15:33.399 --> 00:15:36.200
framing is completely different. It is. The accounting

00:15:36.200 --> 00:15:38.840
definition called it expensing. This definition

00:15:38.840 --> 00:15:41.600
calls it a cost recovery system. And words matter,

00:15:41.820 --> 00:15:45.269
especially in law. Expensing sounds like a negative.

00:15:45.389 --> 00:15:47.970
It sounds like losing value, a cost you have

00:15:47.970 --> 00:15:51.029
to eat. Cost recovery, on the other hand, sounds

00:15:51.029 --> 00:15:53.250
like a positive. It sounds like you are getting

00:15:53.250 --> 00:15:55.210
something back. Explain that. Who is getting

00:15:55.210 --> 00:15:58.549
what back? The taxpayer. The business owner.

00:15:58.830 --> 00:16:01.529
Put yourself back in their shoes. You just spent

00:16:01.529 --> 00:16:03.950
that $20 million on the patent. That cash is

00:16:03.950 --> 00:16:06.629
gone. It left your bank account. Right. It's

00:16:06.629 --> 00:16:09.409
a real cost I incurred. Now, when you file your

00:16:09.409 --> 00:16:11.990
taxes at the end of the year, you want to tell

00:16:11.990 --> 00:16:15.740
the IRS, hey, I spent $20 million. That's a legitimate

00:16:15.740 --> 00:16:17.820
business expense. I shouldn't have paid taxes

00:16:17.820 --> 00:16:19.740
on that money. You want to deduct it from your

00:16:19.740 --> 00:16:22.500
income? You want to deduct it now? You want the

00:16:22.500 --> 00:16:25.460
entire tax break today. You want that immediate

00:16:25.460 --> 00:16:28.179
gratification. But the government says no. The

00:16:28.179 --> 00:16:30.460
government says, whoa, whoa, slow down there.

00:16:30.830 --> 00:16:32.750
That patent is going to help you make money for

00:16:32.750 --> 00:16:35.210
the next 20 years. We are not going to let you

00:16:35.210 --> 00:16:37.769
take the entire tax deduction today for something

00:16:37.769 --> 00:16:40.129
that has a 20 -year benefit. So they force you

00:16:40.129 --> 00:16:42.309
to wait. They force you to amortize. They force

00:16:42.309 --> 00:16:44.350
you to use their cost recovery system. They say,

00:16:44.389 --> 00:16:46.470
we will allow you to recover the tax benefit

00:16:46.470 --> 00:16:48.929
of that cost, but we are going to control the

00:16:48.929 --> 00:16:50.950
speed. So you get a little bit of the deduction

00:16:50.950 --> 00:16:53.250
this year, a little bit next year, and so on

00:16:53.250 --> 00:16:56.179
for 20 years. Exactly. It's a control mechanism.

00:16:56.460 --> 00:16:59.580
It's a valve. It is a valve. The government controls

00:16:59.580 --> 00:17:02.279
the flow of tax deductions into the economy.

00:17:02.480 --> 00:17:05.019
And this is actually a really powerful economic

00:17:05.019 --> 00:17:07.940
tool for them. If the government wants to encourage

00:17:07.940 --> 00:17:11.619
businesses to invest in, say, research and development,

00:17:11.859 --> 00:17:14.779
they can change the amortization rules. Oh, really?

00:17:14.960 --> 00:17:17.819
How would that work? They could pass a law that

00:17:17.819 --> 00:17:20.960
says, hey, normally you have to amortize software

00:17:20.960 --> 00:17:23.480
development costs over five years. But for the

00:17:23.480 --> 00:17:25.819
next two years, as a special incentive, we'll

00:17:25.819 --> 00:17:27.539
let you do it in two years. That would make the

00:17:27.539 --> 00:17:30.460
tax break come much faster. Which creates a powerful

00:17:30.460 --> 00:17:32.380
incentive for companies to spend that money right

00:17:32.380 --> 00:17:35.779
now. So amortization, from the government's perspective,

00:17:36.039 --> 00:17:38.420
isn't just about accounting. It's a lever they

00:17:38.420 --> 00:17:41.150
can pull to steer the national economy. There

00:17:41.150 --> 00:17:43.230
is another word change here, too, that caught

00:17:43.230 --> 00:17:46.430
my eye. The accounting definition said intangible

00:17:46.430 --> 00:17:49.950
assets. The tax definition says intangible property.

00:17:50.210 --> 00:17:52.990
Good catch. Property feels heavier, doesn't it?

00:17:53.029 --> 00:17:55.910
It has a different weight. It feels more legal,

00:17:55.930 --> 00:17:59.829
more official. That's because it is. Asset is

00:17:59.829 --> 00:18:03.589
primarily an economic term. It's a store of value

00:18:03.589 --> 00:18:06.450
on a spreadsheet. Property is a legal term. It's

00:18:06.450 --> 00:18:08.960
a bundle of rights that you own. The right to

00:18:08.960 --> 00:18:11.619
exclude others from using your invention. Exactly.

00:18:11.619 --> 00:18:14.779
The tax code is law. So it views that patent

00:18:14.779 --> 00:18:17.859
not just as value on a balance sheet, but as

00:18:17.859 --> 00:18:20.160
a legal piece of property that you own with all

00:18:20.160 --> 00:18:22.119
the rights that come with it. The language reflects

00:18:22.119 --> 00:18:24.680
the perspective. So to synthesize this pillar,

00:18:24.920 --> 00:18:27.440
amortization and tax law is the government's

00:18:27.440 --> 00:18:29.759
way of saying we acknowledge you spent money

00:18:29.759 --> 00:18:32.720
and we will let you recover that cost through

00:18:32.720 --> 00:18:35.519
a tax deduction. But we decide the speed limit.

00:18:35.640 --> 00:18:37.859
It is the official speed limit on tax deductions

00:18:37.859 --> 00:18:40.920
for things you can't touch. Precisely. We have

00:18:40.920 --> 00:18:42.779
done the money stuff. We've killed the debt.

00:18:42.880 --> 00:18:44.660
We've expensed the asset. We've recovered the

00:18:44.660 --> 00:18:46.880
cost. Now we are going to do the hard pivot.

00:18:47.140 --> 00:18:49.200
This is the one that when I saw it in the source

00:18:49.200 --> 00:18:51.210
material, I honestly thought was a typo. The

00:18:51.210 --> 00:18:53.329
jump to the digital world. Computer science.

00:18:53.789 --> 00:18:56.809
Specifically, amortized analysis of algorithms.

00:18:57.210 --> 00:18:59.390
This is where the concept strips off his business

00:18:59.390 --> 00:19:01.710
suit, throws it in the corner, and puts on a

00:19:01.710 --> 00:19:03.869
hoodie. I mean, I didn't know algorithms had

00:19:03.869 --> 00:19:05.910
mortgages they needed to pay off. They don't

00:19:05.910 --> 00:19:08.569
have mortgages, but they absolutely do have costs.

00:19:08.809 --> 00:19:12.750
The source defines this as... Amortized analysis,

00:19:13.190 --> 00:19:16.690
a method of analyzing execution cost of algorithms.

00:19:17.029 --> 00:19:19.390
And we need to immediately redefine the word

00:19:19.390 --> 00:19:22.210
cost because the computer isn't spending dollars

00:19:22.210 --> 00:19:24.970
and cents when it runs a piece of code. So what

00:19:24.970 --> 00:19:27.910
is the currency here? What is it spending? Resources.

00:19:28.170 --> 00:19:30.910
Yeah. Pure and simple. Time is the big one. How

00:19:30.910 --> 00:19:33.190
many nanoseconds does this operation take? Memory

00:19:33.190 --> 00:19:35.549
is another. How many kilobytes of RAM do I need?

00:19:36.079 --> 00:19:38.059
And then there's electricity, processor cycles.

00:19:38.240 --> 00:19:40.079
Every time you click a button on your phone,

00:19:40.180 --> 00:19:42.259
every time you search for a file, the computer

00:19:42.259 --> 00:19:44.819
has to do work. That work is the execution cost.

00:19:45.059 --> 00:19:47.759
Okay, so some tasks are cheap. Super cheap. Adding

00:19:47.759 --> 00:19:49.960
one plus one, that's basically free for a modern

00:19:49.960 --> 00:19:52.599
computer. Moving a tiny bit of data from one

00:19:52.599 --> 00:19:54.900
place to another, also very cheap. And some are

00:19:54.900 --> 00:19:57.559
expensive. Very, very expensive. Imagine you're

00:19:57.559 --> 00:19:59.480
Google and you have to re -index a part of the

00:19:59.480 --> 00:20:01.680
internet. Or you're a bank and you need to sort

00:20:01.680 --> 00:20:03.980
a list of a billion transactions. Those are heavy

00:20:03.980 --> 00:20:06.799
lifts. They take real time and serious processing

00:20:06.799 --> 00:20:09.200
power. So where does the amortization come in?

00:20:09.299 --> 00:20:11.759
The definition says it's a method of analyzing

00:20:11.759 --> 00:20:15.440
this cost, not paying it, but analyzing it. This

00:20:15.440 --> 00:20:18.160
is the really cool part. Imagine you are writing

00:20:18.160 --> 00:20:21.099
a program. Let's use a really common example

00:20:21.099 --> 00:20:23.799
that computer science students learn about, something

00:20:23.799 --> 00:20:26.549
called a dynamic array. Basically, it's just

00:20:26.549 --> 00:20:28.769
a list that can grow. Okay. A list that grows.

00:20:29.009 --> 00:20:31.509
Simple enough. So you start by telling the computer,

00:20:31.690 --> 00:20:33.950
hey, give me a list that has room for four items.

00:20:34.069 --> 00:20:36.789
You add item one. That's super fast. Cheap. Item

00:20:36.789 --> 00:20:39.769
two, cheap. Item three, item four. All very,

00:20:39.869 --> 00:20:43.029
very fast operations. The cost is low. But now

00:20:43.029 --> 00:20:45.470
the list is full. Exactly. And now you want to

00:20:45.470 --> 00:20:47.829
add item five. The computer says, I have no room.

00:20:48.170 --> 00:20:50.930
So it has to do something drastic and very expensive.

00:20:51.109 --> 00:20:52.869
What does it do? It has to create a brand new

00:20:52.869 --> 00:20:56.009
list that is double the size. So eight slots.

00:20:56.450 --> 00:20:59.289
Then it has to painstakingly copy item one, item

00:20:59.289 --> 00:21:01.809
two, item three, and item four over to the new

00:21:01.809 --> 00:21:04.609
list. Then it deletes the old smaller list. And

00:21:04.609 --> 00:21:06.849
finally, after all that work, it adds your new

00:21:06.849 --> 00:21:09.450
item five. That sounds like a lot of work compared

00:21:09.450 --> 00:21:11.690
to just adding an item. It's a massive spike

00:21:11.690 --> 00:21:14.359
in cost. That one operation might take 100 times

00:21:14.359 --> 00:21:16.759
longer than all the other operations. Now, if

00:21:16.759 --> 00:21:19.700
you looked only at that one moment, that specific

00:21:19.700 --> 00:21:21.799
millisecond where the resizing happened, you'd

00:21:21.799 --> 00:21:24.339
say, wow, this algorithm is terrible. It's so

00:21:24.339 --> 00:21:26.390
slow. It's inefficient. But that wouldn't be

00:21:26.390 --> 00:21:28.670
fair, would it? Why not? Because it only happens

00:21:28.670 --> 00:21:30.990
once in a while. Once you resize to eight slots,

00:21:31.289 --> 00:21:33.170
the next few items, six, seven, eight, are all

00:21:33.170 --> 00:21:35.849
cheap again. You don't have to do that big expensive

00:21:35.849 --> 00:21:38.230
operation again until you want to add item nine.

00:21:38.509 --> 00:21:41.089
Exactly. You absolutely nailed it. Amortized

00:21:41.089 --> 00:21:43.869
analysis is the method of looking at that cost

00:21:43.869 --> 00:21:47.309
not as a single event, but over the whole sequence

00:21:47.309 --> 00:21:49.430
of operations. You average it out. You take that

00:21:49.430 --> 00:21:51.589
one big expensive spike and you mentally spread

00:21:51.589 --> 00:21:54.789
it out. You amortize it over all the cheap operations.

00:21:55.049 --> 00:21:57.660
that came before it Oh, I see. It's about smoothing

00:21:57.660 --> 00:21:59.660
out the curve. Can I use a household analogy?

00:21:59.880 --> 00:22:02.180
Oh, please do. It's like buying a Costco membership.

00:22:02.539 --> 00:22:04.900
I love the Costco analogy. Go on. The day you

00:22:04.900 --> 00:22:07.400
walk into Costco to sign up, it's a very expensive

00:22:07.400 --> 00:22:11.420
day. You have to pay, what, $60 or $120 right

00:22:11.420 --> 00:22:13.839
up front just to get the card. That is a high

00:22:13.839 --> 00:22:16.299
execution cost for that one specific shopping

00:22:16.299 --> 00:22:18.779
trip. A huge spike. If you only ever went to

00:22:18.779 --> 00:22:21.039
Costco once, that would be the most expensive

00:22:21.039 --> 00:22:23.539
hot dog in history. Right. But you don't go once.

00:22:23.619 --> 00:22:26.630
You go 50 times that year. And every other time

00:22:26.630 --> 00:22:29.289
you go, you just flash the card and walk in for

00:22:29.289 --> 00:22:31.930
free. Those are the cheap operations. So if you

00:22:31.930 --> 00:22:34.829
look at the year as a whole. The amortized cost

00:22:34.829 --> 00:22:36.970
of that membership is just a couple of dollars

00:22:36.970 --> 00:22:39.650
per trip. It becomes negligible when you spread

00:22:39.650 --> 00:22:42.029
it out. That is exactly what computer scientists

00:22:42.029 --> 00:22:44.930
do. They look at the worst case operation. They're

00:22:44.930 --> 00:22:47.750
resizing the membership fee. And they say, we

00:22:47.750 --> 00:22:50.849
can afford this expensive moment because we earned

00:22:50.849 --> 00:22:53.650
enough credit during all the cheap moments to

00:22:53.650 --> 00:22:56.019
pay for it. Earned enough credit. That sounds

00:22:56.019 --> 00:22:57.559
like banking again. It sounds like we're back

00:22:57.559 --> 00:23:00.779
at the loan. It is the exact same logic. In the

00:23:00.779 --> 00:23:04.420
loan, you make small monthly payments to slowly

00:23:04.420 --> 00:23:07.920
kill the big debt. In the algorithm, you do many

00:23:07.920 --> 00:23:12.380
cheap operations to pay for the one big expensive

00:23:12.380 --> 00:23:15.240
operation. So it's about perspective. It's about

00:23:15.240 --> 00:23:18.039
not getting fixated on the spike. It's about

00:23:18.039 --> 00:23:20.880
widening the lens. If you zoom in on that one

00:23:20.880 --> 00:23:23.160
spike, it looks like a disaster. If you zoom

00:23:23.160 --> 00:23:24.660
out and look at the whole timeline, it looks

00:23:24.660 --> 00:23:26.660
perfectly efficient and manageable. That connects

00:23:26.660 --> 00:23:28.579
right back to the life of the loan. You have

00:23:28.579 --> 00:23:31.160
to look at the whole life of the process to understand

00:23:31.160 --> 00:23:34.440
the true cost. Precisely. You can't judge the

00:23:34.440 --> 00:23:37.619
cost of an algorithm or mortgage based on a single

00:23:37.619 --> 00:23:39.839
snapshot in time. You have to watch the whole

00:23:39.839 --> 00:23:42.279
movie. That is wild. It's the same philosophy

00:23:42.279 --> 00:23:44.819
just applied to processor cycles instead of pennies.

00:23:44.960 --> 00:23:47.079
It's a universal way of understanding that expensive

00:23:47.079 --> 00:23:49.720
moments can be made manageable if they are supported

00:23:49.720 --> 00:23:52.160
by a long period of cheap moments that pay for

00:23:52.160 --> 00:23:55.039
them. Okay, we have one more stop on this roadmap.

00:23:55.359 --> 00:23:57.579
And this one might be the most surprising of

00:23:57.579 --> 00:23:59.680
all because it takes us out of the digital world,

00:23:59.779 --> 00:24:02.019
out of the bank, and onto the street. Literally

00:24:02.019 --> 00:24:05.299
onto the street. The physical world. Bricks and

00:24:05.299 --> 00:24:07.900
mortar. The source definition here is almost

00:24:07.900 --> 00:24:09.839
a short story. It's dramatic. Listen to this.

00:24:10.220 --> 00:24:14.640
Amortization, zoning. The time period a nonconforming

00:24:14.640 --> 00:24:17.720
property has to conform to a new zoning classification

00:24:17.720 --> 00:24:21.279
before the nonconforming use becomes prohibited.

00:24:21.680 --> 00:24:23.759
There is immediate conflict in that sentence.

00:24:23.980 --> 00:24:26.279
There is. It sounds like a legal thriller. You

00:24:26.279 --> 00:24:28.299
have a nonconforming property, you have a time

00:24:28.299 --> 00:24:31.559
period, and you have a threat. before the use

00:24:31.559 --> 00:24:33.859
becomes prohibited. Let's set the scene because

00:24:33.859 --> 00:24:36.119
this is the very real thing that happens in cities

00:24:36.119 --> 00:24:38.079
every single day. Let's say you own a business.

00:24:38.259 --> 00:24:40.500
It's an auto body shop. It's a little noisy.

00:24:40.579 --> 00:24:42.259
It smells like paint and oil. Okay. But you've

00:24:42.259 --> 00:24:44.420
been there for 20 years. When you first built

00:24:44.420 --> 00:24:46.839
it, the whole neighborhood was industrial. You

00:24:46.839 --> 00:24:48.759
followed all the rules at the time. You were

00:24:48.759 --> 00:24:51.400
a good business owner. Okay. I'm a law -abiding

00:24:51.400 --> 00:24:54.700
citizen. But cities change. They evolve. Over

00:24:54.700 --> 00:24:57.119
those 20 years, the city grew around you. People

00:24:57.119 --> 00:24:59.880
started moving in. Developers built nice condos.

00:24:59.920 --> 00:25:02.759
Hip coffee shops opened up. And suddenly, the

00:25:02.759 --> 00:25:05.000
city council decides to change the zoning map.

00:25:05.220 --> 00:25:08.140
They say, this neighborhood is now officially

00:25:08.140 --> 00:25:11.380
residential. No more factories. No more auto

00:25:11.380 --> 00:25:14.380
shops. So my shop is now. What did the definition

00:25:14.380 --> 00:25:17.740
say? Nonconforming. Right. You don't fit the

00:25:17.740 --> 00:25:20.880
rules anymore. You are a square peg in a newly

00:25:20.880 --> 00:25:24.170
round hole. Now, here is the dilemma for the

00:25:24.170 --> 00:25:26.670
city. They want you gone. They want you gone.

00:25:26.829 --> 00:25:29.589
They want the neighborhood to be quiet and nice

00:25:29.589 --> 00:25:32.069
for the new residents. But you own that building.

00:25:32.170 --> 00:25:34.390
You built that business from the ground up. They

00:25:34.390 --> 00:25:36.009
can't just kick me out, can they? That seems

00:25:36.009 --> 00:25:38.769
unconstitutional. Taking my property. Well, they

00:25:38.769 --> 00:25:40.769
can't just seize your property without paying

00:25:40.769 --> 00:25:42.950
you for it. That's called eminent domain, and

00:25:42.950 --> 00:25:45.170
it's very expensive for the city. And they can't

00:25:45.170 --> 00:25:48.170
just say, you must shut down today without causing

00:25:48.170 --> 00:25:50.779
a massive lawsuit. So they invented a clever

00:25:50.779 --> 00:25:53.380
workaround. They invented amortization. And in

00:25:53.380 --> 00:25:55.420
this context, the definition says amortization

00:25:55.420 --> 00:25:58.579
is the time period. Yes. This is the most direct

00:25:58.579 --> 00:26:01.779
link yet. In a loan, amortization was a process

00:26:01.779 --> 00:26:04.960
of paying money. Here, amortization is literally

00:26:04.960 --> 00:26:07.980
a period of time. The city says to you, the auto

00:26:07.980 --> 00:26:10.519
shop owner, we are not shutting you down today.

00:26:10.660 --> 00:26:13.160
We are going to give you an amortization period,

00:26:13.400 --> 00:26:15.640
let's say five years. It's a countdown clock.

00:26:15.880 --> 00:26:18.059
It's a grace period. The city's legal argument

00:26:18.059 --> 00:26:21.859
is this. Over those five years, you can continue

00:26:21.859 --> 00:26:24.519
to run your shop. You can make your profit. You

00:26:24.519 --> 00:26:26.880
can recoup your investment in the building. In

00:26:26.880 --> 00:26:29.039
other words, you get the last bit of economic

00:26:29.039 --> 00:26:31.619
value out of it. And what happens when the five

00:26:31.619 --> 00:26:34.539
years are up? The source is brutal and final

00:26:34.539 --> 00:26:37.980
here, before the non -conforming use becomes

00:26:37.980 --> 00:26:41.920
prohibited. So, game over. Game over. The city

00:26:41.920 --> 00:26:44.960
can come and legally force you to stop operating

00:26:44.960 --> 00:26:47.319
as an auto shop. You still own the land. You

00:26:47.319 --> 00:26:50.180
still own the bricks. But the right to fix cars

00:26:50.180 --> 00:26:54.160
there is extinguished. It's dead. That feels

00:26:54.160 --> 00:26:57.880
incredibly harsh. It is by far the most aggressive

00:26:57.880 --> 00:27:00.559
definition of amortization we've looked at. It's

00:27:00.559 --> 00:27:03.119
legally controversial in many places. But look

00:27:03.119 --> 00:27:04.700
at the parallel to the loan again. It's stunning.

00:27:04.859 --> 00:27:06.980
What's the parallel? In a loan, you are killing

00:27:06.980 --> 00:27:10.849
the debt over a period of time. In zoning? You

00:27:10.849 --> 00:27:12.630
are killing the legal use of the building over

00:27:12.630 --> 00:27:14.789
a period of time. You are extinguishing a right.

00:27:15.170 --> 00:27:18.269
Exactly. The right to run that shop is being

00:27:18.269 --> 00:27:21.589
slowly amortized, killed off over a set schedule,

00:27:21.690 --> 00:27:24.109
just like your mortgage principle. But I guess

00:27:24.109 --> 00:27:26.049
from the city planner's perspective, it's a way

00:27:26.049 --> 00:27:28.369
to be fair. That's the argument. It's the buffer.

00:27:28.509 --> 00:27:30.450
It's the shock absorber. If they shut you down

00:27:30.450 --> 00:27:33.349
instantly, that's a huge spike, just like in

00:27:33.349 --> 00:27:35.230
the algorithm. It's a disaster for the business

00:27:35.230 --> 00:27:38.259
owner. Right. By giving them five years, they

00:27:38.259 --> 00:27:40.799
smooth out that spike. They turn the immediate

00:27:40.799 --> 00:27:43.059
eviction into a manageable transition. It gives

00:27:43.059 --> 00:27:45.259
you time to plan, time to find a new location,

00:27:45.539 --> 00:27:47.900
time to adjust your business model. Exactly.

00:27:48.359 --> 00:27:51.950
It's the shock absorber of urban planning. It

00:27:51.950 --> 00:27:54.670
attempts to balance the public desire for a nicer

00:27:54.670 --> 00:27:57.230
neighborhood with the private property rights

00:27:57.230 --> 00:28:00.170
of the existing business owner. Wow. Okay. We

00:28:00.170 --> 00:28:02.650
have covered a massive amount of ground. We've

00:28:02.650 --> 00:28:04.910
been to the bank, the accountant's office, the

00:28:04.910 --> 00:28:07.490
tax bureau, the server room, and the city council

00:28:07.490 --> 00:28:09.549
planning meeting. It's been a whirlwind tour.

00:28:09.730 --> 00:28:11.869
So now we need to do the hard work. We need to

00:28:11.869 --> 00:28:14.170
synthesize this. We promised at the top that

00:28:14.170 --> 00:28:16.730
we would find the pattern in the noise. Let's

00:28:16.730 --> 00:28:18.470
lay the five pillars out on the table. Let's

00:28:18.470 --> 00:28:20.690
look at them side by side. Okay. Pillar one.

00:28:21.200 --> 00:28:24.079
The loan. It's about decreasing principle over

00:28:24.079 --> 00:28:27.000
the life of the loan. Pillar two, accounting.

00:28:27.420 --> 00:28:30.359
It's the systematic expensing of intangible assets.

00:28:30.680 --> 00:28:34.000
Pillar three, tax law. A cost recovery system

00:28:34.000 --> 00:28:37.220
for intangible property. Pillar four, algorithms.

00:28:37.660 --> 00:28:40.759
A method for analyzing execution cost over time.

00:28:40.960 --> 00:28:44.099
And pillar five, zoning. The time period you

00:28:44.099 --> 00:28:46.440
get to conform before your use is prohibited.

00:28:46.940 --> 00:28:49.019
When you lay them out like that, the common thread

00:28:49.019 --> 00:28:51.339
becomes almost blindingly obvious. What do you

00:28:51.339 --> 00:28:54.240
see? I see two words, time and transition. Expand

00:28:54.240 --> 00:28:56.240
on that. In every single one of these definitions,

00:28:56.460 --> 00:28:59.500
amortization is the mechanism humans invented

00:28:59.500 --> 00:29:01.940
to handle a transition from state A to state

00:29:01.940 --> 00:29:04.660
B. And usually state A and state B are very,

00:29:04.700 --> 00:29:06.660
very far apart. Okay, let's test that theory.

00:29:07.160 --> 00:29:10.559
In the loan, state A is... I have a massive crushing

00:29:10.559 --> 00:29:13.160
debt I can't possibly pay today. And state B

00:29:13.160 --> 00:29:16.500
is I own my home free and clear. You can't jump

00:29:16.500 --> 00:29:18.660
that gap instantly. It's too wide. You need a

00:29:18.660 --> 00:29:21.420
bridge. Amortization is the bridge. 30 years

00:29:21.420 --> 00:29:24.140
of payments month by month. In accounting, state

00:29:24.140 --> 00:29:27.240
A is I just spent a fortune on this idea, this

00:29:27.240 --> 00:29:30.359
patent. State B is I've used up all the economic

00:29:30.359 --> 00:29:33.779
value of that idea. And amortization is the systematic

00:29:33.779 --> 00:29:36.640
path between them. It's the slow walk from full

00:29:36.640 --> 00:29:40.720
value to zero. In algorithms, state A is a high

00:29:40.720 --> 00:29:42.700
computation spike happens. Everything grinds

00:29:42.700 --> 00:29:46.640
to a halt. State B is the average performance

00:29:46.640 --> 00:29:49.740
is smooth and manageable. The amortized analysis

00:29:49.740 --> 00:29:52.299
is what connects those two realities. And in

00:29:52.299 --> 00:29:56.380
zoning, state A is noncompliance. The wrong building

00:29:56.380 --> 00:29:59.359
is in the wrong place. State B is full compliance,

00:29:59.519 --> 00:30:02.819
a nice, quiet residential neighborhood. The amortization

00:30:02.819 --> 00:30:06.319
period is the bridge from the old reality to

00:30:06.319 --> 00:30:08.410
the new one. So it is the buffer. It is the buffer.

00:30:08.529 --> 00:30:11.130
It is the shock absorber of reality. Think about

00:30:11.130 --> 00:30:12.849
it. Most big changes, whether they're financial,

00:30:13.049 --> 00:30:15.349
physical, or computational, are just too big

00:30:15.349 --> 00:30:17.390
to handle all at once. We need a break. We would.

00:30:17.430 --> 00:30:19.109
The system would break. You can't pay the house

00:30:19.109 --> 00:30:21.410
off in a day. You can't resize the database every

00:30:21.410 --> 00:30:23.569
single second. You can't shut down the factory

00:30:23.569 --> 00:30:26.289
instantly without causing chaos. We aren't infinite.

00:30:26.410 --> 00:30:29.049
We have limits. Exactly. We have limited cash.

00:30:29.190 --> 00:30:31.170
We have limited processing power. We have a limited

00:30:31.170 --> 00:30:33.950
tolerance for disruption. Amortization is the

00:30:33.950 --> 00:30:36.920
brilliant tool we invented. Spread that pain

00:30:36.920 --> 00:30:40.779
or that cost or that change across time to make

00:30:40.779 --> 00:30:43.019
it bearable. It makes the impossible manageable.

00:30:43.420 --> 00:30:45.920
That is the perfect summary. It breaks the big

00:30:45.920 --> 00:30:47.920
scary thing down into little bite -sized pieces

00:30:47.920 --> 00:30:50.539
that we can deal with day by day, month by month,

00:30:50.619 --> 00:30:54.900
year by year. That is actually strangely comforting.

00:30:55.160 --> 00:30:57.839
It is, isn't it? We started this deep dive thinking

00:30:57.839 --> 00:31:00.920
amortization was this boring, scary, technical

00:31:00.920 --> 00:31:04.579
word. But actually... It's kind of a hero. A

00:31:04.579 --> 00:31:07.140
quiet hero. It's the thing that lets us buy homes.

00:31:07.319 --> 00:31:09.420
It's the thing that lets businesses invest in

00:31:09.420 --> 00:31:12.180
big ideas. It's the thing that makes our software

00:31:12.180 --> 00:31:15.279
run smoothly without us even noticing. It's the

00:31:15.279 --> 00:31:17.619
thing that lets our cities evolve without destroying

00:31:17.619 --> 00:31:19.779
people's livelihoods overnight. It's the structure

00:31:19.779 --> 00:31:22.400
of patience. The structure of patience. I like

00:31:22.400 --> 00:31:24.299
that a lot. It's applying a logical timeline

00:31:24.299 --> 00:31:26.519
to a problem so that the problem can actually

00:31:26.519 --> 00:31:29.319
be solved. without causing a catastrophe. So

00:31:29.319 --> 00:31:32.559
we've gone from a scary financial term to the

00:31:32.559 --> 00:31:35.200
structure of patience. That is quite a journey.

00:31:35.380 --> 00:31:37.440
It's what happens when you stop and really look

00:31:37.440 --> 00:31:39.700
at the words. Before we go, I want to leave our

00:31:39.700 --> 00:31:42.380
listener with one final provocative thought to

00:31:42.380 --> 00:31:45.660
chew on. We talked about how in zoning, amortization

00:31:45.660 --> 00:31:50.240
is a countdown to a prohibition and ending. And

00:31:50.240 --> 00:31:53.920
in a loan, it's a countdown to the death of the

00:31:53.920 --> 00:31:56.940
debt. Another ending. Yes. So here's a thought.

00:31:57.220 --> 00:32:00.599
Is amortization actually just a fancy word for

00:32:00.599 --> 00:32:04.339
a slow scheduled ending? Ooh, that's good. Think

00:32:04.339 --> 00:32:07.019
about it. In every single case, it's managing

00:32:07.019 --> 00:32:09.519
the process of something coming to an end, whether

00:32:09.519 --> 00:32:11.119
it's the ending of a debt, the ending of the

00:32:11.119 --> 00:32:13.259
value of an asset, or the ending of the legal

00:32:13.259 --> 00:32:15.839
use of a building. It's not just a process of

00:32:15.839 --> 00:32:18.480
payment. It's a process of ending something methodically.

00:32:18.700 --> 00:32:20.920
That is a profound way to look at it. It's the

00:32:20.920 --> 00:32:23.380
art of the long goodbye. The art of the long

00:32:23.380 --> 00:32:26.180
goodbye. I love that. Whether you are saying

00:32:26.180 --> 00:32:29.140
goodbye to your mortgage or goodbye to that old

00:32:29.140 --> 00:32:30.859
factory in the neighborhood that doesn't fit

00:32:30.859 --> 00:32:33.900
anymore, it forces you to confront the timeline.

00:32:34.019 --> 00:32:37.579
It says, this is finite, this will end, and here

00:32:37.579 --> 00:32:41.180
is the exact schedule. So, listener, that is

00:32:41.180 --> 00:32:43.599
your homework. I want you to look around your

00:32:43.599 --> 00:32:46.200
life. Where do you see amortization? And I don't

00:32:46.200 --> 00:32:48.039
just mean on your bank statement. No, look deeper.

00:32:48.200 --> 00:32:51.039
Where are you paying down a cost? Maybe it's

00:32:51.039 --> 00:32:52.960
an emotional cost. Maybe it's a physical one.

00:32:53.039 --> 00:32:54.859
Maybe it's a big project you're working on over

00:32:54.859 --> 00:32:58.740
time. Where in your life are you in the middle

00:32:58.740 --> 00:33:02.440
of a slow scheduled ending? And are you following

00:33:02.440 --> 00:33:04.759
the schedule? That's the real question. Because

00:33:04.759 --> 00:33:07.650
if you aren't amortizing. You're just treading

00:33:07.650 --> 00:33:09.750
water. And the interest is piling up. Exactly.

00:33:10.069 --> 00:33:12.029
Thanks for diving deep with us today. It's been

00:33:12.029 --> 00:33:13.009
a pleasure. See you next time.
