Government spending (G) consists of two parts: wages paid to government employees ($700 million) and purchases from private businesses ($350 million), totaling $1,050 million. Government income comes primarily from taxes, but must be adjusted by subtracting transfer payments (social security, unemployment benefits) to get net tax revenue (T). In the example, net tax revenue is $1,300 million. The government's budget balance is calculated by subtracting spending from net income: $1,300 million - $1,050 million = $250 million surplus. This surplus represents the government's contribution to national savings.
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Saving = Investment: The Identity Behind a National EconomyIndexado:
S = I is the most powerful identity in macroeconomics. Two lectures combined: the loanable-funds market mechanism, and the savings-investment identity from the national-accounting side. #Macroeconomics #SavingAndInvestment #LoanableFunds #MichaelRaviv
Hello and welcome. Today we're going to pull back the curtain and really get into the hidden connections that make our economy tick. You know, it's this fascinating delicate balancing act and we are going to break it all down, right? So, you hear about these things all the time. Government spending, interest rates, business investment. It kind of feels like they're all these separate forces, right? Well, what if I told you they are locked together in this powerful predictable relationship? By the end of this, you'll see exactly how a single decision in one area sends ripples through all the others. Okay, so let's dive in. And to do that, we first have to meet the three main players on our economic stage. Once you understand these, you're on your way to seeing the bigger picture. First up, we've got consumption, which we'll just call C. This is pretty simple. It's everything we as individuals and households buy. you know, your groceries, a new phone, that morning coffee. The key thing here is that what we spend is tied directly to our disposable income. That's the money we have left after the government takes its cut in taxes. Next, we have investment or I. Now, quick clarification. This is not about buying stocks and bonds. In macroeconomics, investment means businesses spending real cash on physical stuff to help them produce more things like a brand new factory, a fleet of delivery trucks, or upgraded computers.
And this is super sensitive to the interest rate because that's basically the cost of borrowing the money to fund those big projects. And our third player is government spending or G. This is pretty much what it sounds like. Everything the government buys and provides from building highways and bridges to funding the military. Now, for our purposes here, we treat this as a fixed amount. It's a policy decision made by lawmakers kind of outside the day-to-day economic forces we're looking at. All right. Right. So, we have met our players C, I, and G. Consumption, investment, and government spending. Now, this is where it gets really cool because they all have to fit together perfectly inside this sort of master equation for the economy.
Let's see how that works. So, this is it. This is the fundamental rule of the game. The total value of everything an economy produces, we call that y for yield or output, has to it must equal the sum of everything spent. So that's consumption plus investment plus government spending. You can think of it like an unbreakable law of accounting for the entire country. Now stay with me because this is where a little bit of high school algebra reveals something amazing. If we take our main equation and just shuffle it around a bit, we can isolate investment or I on one side. So what's left on the other? Well, it's the total output of the economy minus what households consumed and what the government spent. And what do you call the money that's produced but not spent? You call it savings. Specifically, national savings or S. And boom, there it is. This is the big reveal. All the money saved by everyone in the economy. That's you, me, and the government all combined. That is the exact same pool of money that's available for businesses to invest. They have to be equal. One literally cannot exist without the other. It's a perfect balance. So, we've just proved in theory that savings has to equal investment. But how does it actually happen in the real world? Like what's the mechanism that makes sure this balance holds? Well, it turns out there's a specific marketplace where these two forces meet head on. And that place is what economists call the market for loanable funds. Don't let the fancy name fool you. It's a really simple idea. On one side, you've got savings, which is the supply of money that's available to be lent out. And on the other side, you've got investment, which is the demand from businesses that want to borrow that money.
So, just like in the market for, I don't know, apples or cars, there has to be a price that goes up or down to make sure supply meets demand. So, what do you think the price is in this market for money? Yep, you got it. It's the interest rate, which we'll call R. The interest rate is literally the price of borrowing. It's the magic dial that turns up or down to ensure that the amount of money people and the government want to save perfectly matches the amount of money that businesses want to borrow and invest. Okay, so now we have our working model of the economy. Let's put it to the test. Let's run a little simulation of something that happens all the time in the real world. The government decides it needs to spend more money. This is the milliondoll question, right? When G increases, what happens to our neat little S equals I balance? Does it just break? No.
Let's trace the effects step by step using what we've learned. Okay, so remember national savings is made of two pieces. private savings, what we save, and government savings. So when government spending G goes up, but taxes t don't change, the government is simply saving less money, or more likely, it's borrowing more. Either way, because of that, the entire pool of national savings shrinks. So the chain reaction here is crystal clear. The government spends more. That directly causes government savings to fall and that in turn shrinks the entire supply of savings that's available in the economy for everybody else. And this predictable chain reaction has a name. It's one of the most famous and important concepts in all of macroeconomics. And it's a really powerful idea for understanding what happens when governments make big policy changes. I want you to go back to that market for loanable funds in your head. The total supply of savings has just shrunk.
Right? So if you were drawing this on a graph, the whole supply line would shift inward to the left.
There's just less money available to be borrowed than there was a moment ago. And what happens in any market when supply goes down, but demand stays the same? The price goes up. It's econ 101. So now you have more businesses competing for a smaller pool of money. That competition pushes the interest rate higher. And of course, when borrowing gets more expensive, what do businesses do? Well, they borrow less and they invest less. This whole sequence of events is called crowding out. By needing to borrow more to finance its own spending. The government effectively elbows private companies out of the way in the line for money. It crowds them out leading to those higher interest rates and less private investment. And that's the crucial takeaway here. It's this direct cause and effect connection. A single policy decision, hey, let's increase government spending had a predictable two-part consequence on the private sector. It's just a perfect illustration of how deeply interconnected all these parts of the economy really are. You know, this really gets at a fundamental truth at the heart of economic policy. There's really no such thing as free money. Our model shows that for every dollar the government decides to spend, it could mean there's a dollar that a private company doesn't get to invest in a new factory or breakthrough technology or new jobs. It's the classic economic trade-off. So, the next time you hear a debate about some massive new government program, you'll know the hidden question to ask.
What innovation? What private growth, what future is being crowded out to pay for it?
Welcome to the explainer. You know, today we're going to do something pretty cool. We are going to build an entire national economy right from scratch. We'll put it together piece by piece using the fundamental rules of national accounting and you'll see just how neatly it all fits. So, let's just dive right in with a big question, right? How in the world do you measure the economy of an entire nation? I mean, it sounds impossibly huge and complicated, but what you're about to see is that there's actually a beautiful, elegant logic to the whole thing. Okay, so where do we start? Well, every good structure needs a solid foundation. And for an economy, that foundation is what we call its product. Basically, the total value of everything that gets created by everyone from businesses to the government. And the absolute key concept here is something called value added. Think about it like this. A baker buys some flour for a dollar and then sells a loaf of bread for $3. Now, did they create $3 of new value? No. They added $2 of value to that flour.
And that's what national accounting is all about. It's just adding up all that new wealth that's created step by step across the whole economy. So, that brings us to our first big number, the net domestic product or NDP. It's actually really simple. You just take all the value added by the business sector and you add it to all the value added by the government. That's it. It's just the sum of those two big pieces. All right, let's start putting some real numbers to this. For our little model economy, let's say the entire business sector, we're talking everything from giant corporations to your corner coffee shop, creates a total value added of 2,500 million.
Got it? 2,500. Let's lock that in. Okay. Now for the government's part. This is a little different, right? The government doesn't really sell things. So how do we measure its value added? Well, we do it by looking at what it pays its employees. You know, people like teachers, firefighters, city planners. For our economy, let's say that number is 700 million. So you do the simple math. 2,500 from businesses plus 700 from the government. And that gives us a net domestic product of 3,200 million. But here's the first big aha moment. That number 3,200 is also the total national income. And why is that? Think about it. Every single dollar of value that's produced has to go somewhere, right? It ends up as income for someone, either as wages for an employee or profits for a company owner. Product and income, they're literally two sides of the very same coin. Okay, so we've got our national income nailed down. Now, let's grab the next piece of our economic puzzle, government activity. We're going to see how it spending in its budget fit into this whole thing. So, when we talk about government spending or public consumption if you want to use the fancy economist term, it's really made of two parts. First, there's that 700 million it pays its own people which we already talked about. And second, there's what it buys from private businesses. We're talking computers, cars, materials to build roads, you name it.
Let's say that's another 350 million. So you add those two together and you get a total for public consumption, which economists just call G, of 150 million. That number represents the government's direct spending footprint right on the economy. Okay, let's take a peek at the government's budget. And honestly, it's not that different from your own household budget. You've got money coming in. For them, that's mostly taxes. And you've got money going out, which is that public consumption we just figured out. Now, to get the government's real income, you can't just add up all the taxes.
It's a bit more nuanced. See, you start with all the tax money coming in. Sure, but then you have to subtract the money the government gives back to people without buying a good or service.
Think things like social security or unemployment benefits. Economists call these transfer payments.
So once you make that adjustment, you get what's called net tax revenue or T. And in our case, that's 1,300 million. And with these two numbers, we can finally see if the government is in the black or in the red. Is it running a surplus or a deficit? All you do is check its net income, T, and subtract its spending, G. It's basically the national version of you checking your bank account at the end of the month. And look at that. In our little economy, the government is running a surplus. It brought in 1,300. It spent 1,50, which means it saved 250 million. Now, remember that number, 250. That's our first big pool of savings. All right. So, we've sorted out the government slice of the pie, but what about everybody else? What about the households? Let's figure out how much money people actually have left over to either spend or save. And that, my friends, is called disposable income. Disposable income, I mean, it's way more than just some number on a spreadsheet. This is the cash that actually ends up in our pockets after all the taxes are paid and after businesses have kept their share of the profits. This is the stuff that fuels pretty much the entire consumer economy. So, how do we get to that number? Well, we go back to our big national income number, 3,200. From that, we subtract all the taxes people paid. Then, we add back in those transfer payments from the government we talked about earlier, and finally, we have to subtract the profits that businesses kept for themselves to reinvest. That's called business savings. You do all that, and what are you left with? 1440 million. That is the total disposable income for all the households in our economy. So people have 1,440 million in their pockets. What do they do with it? Well, in our model, they spend almost all of it. 1,400 million goes right back into the economy as consumption. And that little bit left over, that 40 million, that's what they save. And boom, that's our second pool of savings. Okay, we have all the pieces, the government piece, the household piece. Now it's time for the grand finale. Let's put this whole thing together and watch how it all balances out. It's It's actually pretty amazing. Okay, let's think about this from a different angle. We know the total size of the pie, our NDP, is 3200.
And we know who ate which slices. We know people consumed 1,400 and we know the government consumed 1050. So what happened to the rest of it? There's a piece missing. Well, that last piece is what we call investment. Stuff like building new factories or buying new machinery. And for the math to work, for everything to balance, investment has to be 750. Now, hold on. Let's switch gears and look at this from the savings side. Remember all those little pools of savings we found along the way? We had the 40 million that people saved. We had the 250 million the government saved. And we had the 460 million that businesses saved. So, what happens if we add all those up? Let's see.
40 + 460 + 250. That gives us a grand total for national savings of 750 million. Hey, wait a second. Doesn't that number sound familiar and there it is. That's the big reveal. The 750 million that everyone saved is exactly equal to the 750 million that was invested.
This isn't magic, and it's not a coincidence. It's the most fundamental rule in all of macroeconomics. It has to balance. By definition, every single dollar that gets saved in an economy provides a dollar for someone else to invest. This beautiful balance, this simple idea that savings equals investment, it's really the bedrock of how we understand an economy. But think about this for a second. Our entire model, this whole perfect system we built, it was a closed economy. No trading with other countries. So, what happens when you open the doors? What do imports and exports due to this perfect balance? Well, that's a question for another time. [music] [music] Heat. Heat. N. [music] [music] [music] [music]
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