WEBVTT

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Okay, let's uh let's start. Um

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So, what you have there in that picture

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is uh is the result of a survey to a

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bunch of economists

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on which are asked to assess the

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probability that there is a recession

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within the next 12 months.

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Recession means essentially a decline in

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aggregate output.

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Um and well, the first thing to notice

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here is that you know, it's not very

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good news. There is a very high chances

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at at least according to

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this expert that that the US enters a

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recession within the next 12 months or

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so. Pretty high probability.

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You can see that that number typically

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is very very low and it goes very high

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sort of real next to recessions.

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And now we're not in a recession, but

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but there is a sort of very high per se

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probability that we may

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go into recession in the near future.

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So, how is that these people come up

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with this forecast? Well,

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at some level, either explicitly or

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implicitly, they must have some model

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uh

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that of the determination of equilibrium

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output. I mean, you know, they need to

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understand

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they need to see certain things that

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suggest

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when you go through a model that output

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will decline.

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Um so, that's what we're going to start

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doing today. And

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and in fact, that's what we're going to

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do

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throughout this course. It's we're going

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to try to find ever more complex perhaps

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or or richer models of

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uh output determination, aggregate

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output determination. So, that's

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essentially what this course is about.

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Uh

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and so, and understanding sort of we're

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going to try to understand what is it

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that drives that equilibrium output and

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how is it that we get to one specific

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level of output.

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That's what it means to find the

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equilibrium level of output.

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Um and we're going to do it sort of in

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three stages.

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In the first part of the course, that is

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up to quiz one,

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uh we're going to focus on on on the

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very short run. How output is determined

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in the very short run, say within a year

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or so.

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Uh

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uh

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well, a little more even, but but that

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type of frame time frame.

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Then we're going to focus on the medium

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run. That's sort of is

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at the beginning of

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of of the second part of the course.

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Uh

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and by the medium run, simply we're

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going to mean by the time in which

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prices begin to adjust sufficiently.

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Okay? Before that, is most of the action

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happens in in quantities. There is

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little movement in goods prices. There's

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lots of movement in asset prices, but

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little movement in goods prices.

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And in the last part of the course,

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we're going to look at how output is

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determined over the long run, which is

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quite different from how output is

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determined in the short run.

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The determination of output in the short

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run is what we mostly mean by business

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cycle analysis. Okay? And short or

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medium run, the way we're going to

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define it here, is what we mean by

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business cycle. The country's in a

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recession, it's in a boom, it's an

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expansion. Those are all terminologies

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of the short run

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or short or medium run.

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The determination of equilibrium output

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in the long run is when we think about

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growth. When we talk about why is it

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China grows faster than the US today?

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Well, that's a that's a question not

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about the business cycle. It's a

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question about the long-run determinants

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of output growth. Okay? And and they're

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even different class of models.

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In more advanced models, if you were

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doing a PhD, those things are a lot

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closer to each other and and and but but

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in this course, they're going to be very

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different type of models. It's easier to

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analyze these things with different type

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of models than trying to integrate all

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in one big machine. Okay? But let's

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start with the the simple part. In the

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short run,

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the key mechanism, something that will

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will keep showing up uh in all the

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models and sub models we analyze

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uh

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in the first eight lectures or so or

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seven lectures of the next seven

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lectures or so, is this mechanism. In

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the very short run,

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output, that is equilibrium output, the

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thing that these economists are

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forecasting that will decline in the

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next 12 within the next 12 months,

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is determined primarily

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by act what we call demand.

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Okay?

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So, demand will determine output. That's

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the change in demand that will change

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production.

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But when production changes, that will

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also change income. That you know from

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national accounts. Remember we said that

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we could measure output from the

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production side, but we also could

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measure the income side. And they're

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exactly the same. More production,

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somebody has to receive the proceeds of

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that. Workers and owners, capital

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owners, the government, whatever.

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But so, changes in in So, the second

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step we're going to make is those

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changes in production that were brought

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about by the changes in demand will lead

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to a change in income.

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But when income changes, that will

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change demand again.

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And so on and so forth. Okay? So, that's

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essentially that's quintessential

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short-run macro. It's to to try to

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understand this

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aggregate demand, because that's the

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main driver, and then how it gets

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multiplied

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uh in the short run. Okay? And

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in this lecture, we're going to talk

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about just about that.

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You know, primarily about that. Okay?

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But that's that's when So, when I mean

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short-run macro, that's the structure I

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have in mind and that's the structure

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most people have in mind. Something

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where aggregate demand will determine

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that. That's the reason why in the short

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run you worry a lot about whether

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consumer confidence is high or low.

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That's demand. If consumers are very

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depressed, they tend to reduce demand.

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If consumers are very bullish, that will

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tend to increase

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demand. And since in the short run

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output is determined by demand, the

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business cycle, whether we have got a

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recession or not, depends on about how

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demand feels. So, if somebody's

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forecasting a recession within the next

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12 months, he's forecasting really that

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demand will decline within the next 12

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months. Okay?

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Why they're forecasting that, that's

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something we're going to learn in the

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steps

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uh as we go through the course. What

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what are the kind of things that they

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may be thinking about? What are the

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drugs on aggregate demand that are

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likely to depress demand?

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Uh and so on and so forth. But that

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we'll we'll get there. Okay?

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Anyways, first let me tell you about the

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components of aggregate demand.

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Uh

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the first and one of the and the largest

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component of aggregate demand is

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consumption. Okay? And when I mean

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aggregate demand, okay,

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I'll be

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I'll pause for a for a slide. Let me let

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me go over the definition. Consumption,

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we're going to denote by C,

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is the goods and services purchased by

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consumers. Okay? Households and so on.

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Investment, which we're going to denote

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by I,

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is the sum of non-residential and

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residential investment. So, equipment

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and establish and and and you know,

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factories

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on one side, and then residential

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investment is houses.

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Stuff like that, apartment buildings and

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so on.

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Which is also these are goods and

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services as well. They're just capital

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goods and so on, but they're also goods

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and services.

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Government spending, that's what we're

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going to denote by G, are purchases of

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goods and services by the federal,

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state, and local government. Okay?

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Excluding, and that's important,

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government transfers.

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What is a government transfer? Many of

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you may have received that during COVID.

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You know, the government sent you a

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check, for example. Okay?

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Well, that check that is not part of

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government expenditure. That check is

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like a

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it's a negative tax and it's going to

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enter somewhere else.

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When we mean government

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expenditure is is things the government

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purchases, services the government

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acquires and so on. Okay?

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Um

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then exports, X, which will play no role

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until seven lectures or eight lectures

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from now, or actually 10 lectures from

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now probably,

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is purchases of US goods and services,

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that is goods produced by US factories,

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uh

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uh

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by foreigners. Okay?

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I am is the other side of the story.

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Imports is the purchase of foreign goods

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and services by US consumers, US firms,

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US government. Okay? So, when you buy

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something that is produced in Germany,

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well, that's an import. When the Germans

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buy something that is produced in the

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US, that's an export. Okay?

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And then the last component is something

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we're going to going to pay any

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attention whatsoever in this course,

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which is inventory investment. Inventory

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investment is certainly

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it's almost accidental. There is some

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planning on it, but but there is a lot

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of it's just from the difference between

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sales and production. And over the very

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short run, there's lots of difference. I

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mean, you're not

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producing unless you're in a bakery, you

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know, you're not producing and selling

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immediately. There is there is certain

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certain lags.

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That's a small thing. It it's volatile,

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but it's a small thing, so we're going

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to ignore it

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for this this course. We're going to

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assume actually, unless we explicitly

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say the contrary, and that could show up

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in a piece that it would never show in a

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quiz,

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because it's not that important, we're

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going to assume that this inventory

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investment is equal to zero.

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Also, for this part of the course, until

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further notice, we're going to assume

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that exports and imports are equal to

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zero as well.

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That's not realistic, but it's easier to

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analyze what we call a closed economy.

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Okay? An economy that is not interacting

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with the rest of the world. In the in

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again, 10 lectures from now, we're going

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to open the economy to the rest of the

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world, and then we're going to have to

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talk about

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things like import, export, exchange

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rates, things of that kind. But for now,

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let's keep it simple. Okay?

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So, now you So, you get a sense this is

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for 2018, but I I mean the the totals

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change, but the composition doesn't

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change very much

00:10:03.679 --> 00:10:08.000
of GDP.

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Okay.

00:10:08.919 --> 00:10:12.759
Of of GDP

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output

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aggregate demand they're all the same

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in equilibrium, but we'll get there.

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GDP you see that consumption accounts

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for a big chunk close to 70% of

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aggregate demand. That's the reason

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people worry so much about consumer

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sentiment and so on. The

00:10:30.159 --> 00:10:34.159
University of Michigan

00:10:32.320 --> 00:10:35.800
has many claims to fame, but one of them

00:10:34.159 --> 00:10:37.719
is they produce this index of consumer

00:10:35.799 --> 00:10:39.439
sentiment, and everyone is watching that

00:10:37.720 --> 00:10:41.080
thing. Anyone that worries about macro

00:10:39.440 --> 00:10:43.640
or finance is watching that thing

00:10:41.080 --> 00:10:47.080
because it tells you a lot about one of

00:10:43.639 --> 00:10:49.879
the main drivers of output equilibrium

00:10:47.080 --> 00:10:52.720
output. Then you see investment is

00:10:49.879 --> 00:10:55.000
substantially smaller, but it's large in

00:10:52.720 --> 00:10:56.840
particular non-residential investment.

00:10:55.000 --> 00:11:00.519
Government expenditure is a big

00:10:56.840 --> 00:11:01.960
component of aggregate demand. And then

00:11:00.519 --> 00:11:04.480
I'm not going to worry too much about

00:11:01.960 --> 00:11:07.560
for a country like the US the open

00:11:04.480 --> 00:11:11.639
openness part is is relatively small.

00:11:07.559 --> 00:11:11.639
If you go to uh you know

00:11:11.759 --> 00:11:16.519
small a small economy typically will

00:11:14.519 --> 00:11:18.039
have sort of very large exports relative

00:11:16.519 --> 00:11:21.240
to GDP and so on. But that's not the

00:11:18.039 --> 00:11:23.719
case of the US.

00:11:21.240 --> 00:11:25.399
And there you see why we're going to set

00:11:23.720 --> 00:11:27.920
in inventory investment to zero. It's a

00:11:25.399 --> 00:11:30.079
small thing. It it moves a lot more than

00:11:27.919 --> 00:11:32.639
than its size, so it can account for for

00:11:30.080 --> 00:11:34.879
fluctuations in in

00:11:32.639 --> 00:11:36.838
sort of the monthly level of GDP, but

00:11:34.879 --> 00:11:39.838
it's not that important

00:11:36.839 --> 00:11:41.480
in a slightly longer periods of time.

00:11:39.839 --> 00:11:44.200
Okay. So, that's more or less the story.

00:11:41.480 --> 00:11:47.279
So, now this is the this is the model.

00:11:44.200 --> 00:11:48.520
Please stop me say if you Is there

00:11:47.279 --> 00:11:50.199
anything here you don't understand

00:11:48.519 --> 00:11:51.720
because any everything that we'll build

00:11:50.200 --> 00:11:53.120
from here to

00:11:51.720 --> 00:11:56.000
quiz one

00:11:53.120 --> 00:11:58.200
will build on understanding this what

00:11:56.000 --> 00:12:00.480
I'm about to say. Very simple, but if

00:11:58.200 --> 00:12:01.640
you miss a step here everything is going

00:12:00.480 --> 00:12:02.800
to be confusing in the next few

00:12:01.639 --> 00:12:04.159
lectures. So,

00:12:02.799 --> 00:12:05.799
and you're not supposed to understand it

00:12:04.159 --> 00:12:07.919
in the first run. So, so it's okay that

00:12:05.799 --> 00:12:10.479
you ask me. But let's make sure that you

00:12:07.919 --> 00:12:12.719
understand what's going on here.

00:12:10.480 --> 00:12:14.399
Okay. So, that's aggregate demand. First

00:12:12.720 --> 00:12:17.080
definitions. We're going to denote

00:12:14.399 --> 00:12:18.600
aggregate demand by this Z, okay? Letter

00:12:17.080 --> 00:12:21.560
Z.

00:12:18.600 --> 00:12:23.440
And aggregate demand is going to be When

00:12:21.559 --> 00:12:25.359
we say aggregate demand, remember what

00:12:23.440 --> 00:12:27.640
what what is the exercise we're trying

00:12:25.360 --> 00:12:30.720
to do. Ultimately, what we want to

00:12:27.639 --> 00:12:32.879
determine is the output the production

00:12:30.720 --> 00:12:34.360
of the US economy, say.

00:12:32.879 --> 00:12:35.679
So, when we mean when we talk about

00:12:34.360 --> 00:12:38.080
aggregate demand, we're trying to

00:12:35.679 --> 00:12:39.919
determine the demand for domestically

00:12:38.080 --> 00:12:41.080
produced goods for goods produced in the

00:12:39.919 --> 00:12:43.199
US.

00:12:41.080 --> 00:12:44.759
That's what we're trying to pin down.

00:12:43.200 --> 00:12:46.640
And so,

00:12:44.759 --> 00:12:48.439
that's the reason aggregate demand looks

00:12:46.639 --> 00:12:50.559
like that. It's well, consumers.

00:12:48.440 --> 00:12:52.280
Consumers are going to demand goods.

00:12:50.559 --> 00:12:55.279
Investment

00:12:52.279 --> 00:12:56.519
G plus exports. If foreign demand US

00:12:55.279 --> 00:12:57.679
goods, that's also increases US

00:12:56.519 --> 00:13:01.519
production.

00:12:57.679 --> 00:13:04.319
Minus imports because imports is

00:13:01.519 --> 00:13:06.838
uh goods and services that consumers,

00:13:04.320 --> 00:13:08.440
firms, and governments sort of buy from

00:13:06.839 --> 00:13:10.400
foreigners, but they're not produced by

00:13:08.440 --> 00:13:12.720
by US companies. So, they are not affect

00:13:10.399 --> 00:13:14.919
the determination of equilibrium output

00:13:12.720 --> 00:13:17.600
in the US. Okay? That's the reason you

00:13:14.919 --> 00:13:19.079
subtract it. Now, that distinction is

00:13:17.600 --> 00:13:21.200
not going to matter

00:13:19.080 --> 00:13:23.160
uh until 10 lectures from now because

00:13:21.200 --> 00:13:25.520
we're going to set X and IM equal to

00:13:23.159 --> 00:13:27.279
zero from the point of view of modeling.

00:13:25.519 --> 00:13:29.399
So, all demand is demand for

00:13:27.279 --> 00:13:31.399
domestically produced goods in this part

00:13:29.399 --> 00:13:34.919
of the course. Okay? So, aggregate

00:13:31.399 --> 00:13:36.679
demand for us will be this C plus I plus

00:13:34.919 --> 00:13:39.399
G. So, we need to understand what

00:13:36.679 --> 00:13:41.199
determines C plus I plus G.

00:13:39.399 --> 00:13:43.159
And at least initially, we're going to

00:13:41.200 --> 00:13:44.520
keep it very very simple. We're not

00:13:43.159 --> 00:13:46.719
going to think too much about what

00:13:44.519 --> 00:13:48.199
determines investment. In fact, we're

00:13:46.720 --> 00:13:49.720
going to assume it's a constant is

00:13:48.200 --> 00:13:51.280
given. So, it's determined somewhere

00:13:49.720 --> 00:13:53.000
else not in the model I'm about to

00:13:51.279 --> 00:13:55.319
solve.

00:13:53.000 --> 00:13:56.919
Government expenditure

00:13:55.320 --> 00:13:58.080
the same. I'm going to assume you know,

00:13:56.919 --> 00:14:00.519
it's determined by some other

00:13:58.080 --> 00:14:01.800
priorities, you know, green agendas and

00:14:00.519 --> 00:14:05.319
stuff like that. It has very little to

00:14:01.799 --> 00:14:07.359
do with with with what we're doing here.

00:14:05.320 --> 00:14:08.839
And then taxes is something that doesn't

00:14:07.360 --> 00:14:10.800
show up there, but it will show up very

00:14:08.839 --> 00:14:12.640
shortly. We're also going to assume that

00:14:10.799 --> 00:14:14.719
they're being determined somewhere else.

00:14:12.639 --> 00:14:16.639
In pieces and later on in the course

00:14:14.720 --> 00:14:19.200
we're going to endogenize all that, but

00:14:16.639 --> 00:14:21.319
not now. Let's assume I'm trying to come

00:14:19.200 --> 00:14:22.920
up with a the simplest possible model of

00:14:21.320 --> 00:14:24.680
aggregate demand.

00:14:22.919 --> 00:14:27.599
And I'm making two of these terms

00:14:24.679 --> 00:14:30.399
trivial just constants. Okay? And I'm

00:14:27.600 --> 00:14:31.839
going to focus all my effort here in

00:14:30.399 --> 00:14:34.480
this component here, which I already

00:14:31.839 --> 00:14:35.680
told you is the most important component

00:14:34.480 --> 00:14:37.800
of aggregate demand, which is

00:14:35.679 --> 00:14:39.599
consumption. Okay?

00:14:37.799 --> 00:14:41.000
So, we're going to assume here we're

00:14:39.600 --> 00:14:42.279
going to have a function. Something has

00:14:41.000 --> 00:14:44.879
to move so for the model to be

00:14:42.279 --> 00:14:47.159
interesting. So, this this this we're

00:14:44.879 --> 00:14:49.320
going to assume that consumption

00:14:47.159 --> 00:14:51.078
is an increasing function of disposable

00:14:49.320 --> 00:14:52.640
income. I'm about to define what

00:14:51.078 --> 00:14:53.958
disposable income is, but you can

00:14:52.639 --> 00:14:56.799
imagine what it is. It's something you

00:14:53.958 --> 00:14:58.239
can use to consume and so on. So, very

00:14:56.799 --> 00:14:59.879
naturally, if you have a higher

00:14:58.240 --> 00:15:01.839
disposable income, you're going to

00:14:59.879 --> 00:15:03.600
consume more. That's what this says.

00:15:01.839 --> 00:15:05.680
Okay?

00:15:03.600 --> 00:15:07.200
In reality, that consumption function is

00:15:05.679 --> 00:15:09.279
a lot more complex. There are lots of

00:15:07.200 --> 00:15:11.680
things that enter there that that we're

00:15:09.279 --> 00:15:14.439
not modeling for now. But let's

00:15:11.679 --> 00:15:15.719
start from the basics. Okay? So, that's

00:15:14.440 --> 00:15:17.360
going to be the only behavioral

00:15:15.720 --> 00:15:18.639
assumption we're going to make for a

00:15:17.360 --> 00:15:21.959
while.

00:15:18.639 --> 00:15:24.720
That that the consumers consume more

00:15:21.958 --> 00:15:27.078
when they have more disposable income.

00:15:24.720 --> 00:15:27.079
Okay.

00:15:27.480 --> 00:15:31.720
And I'm going to make it even simpler.

00:15:29.480 --> 00:15:34.159
I'm going to assume that consumption is

00:15:31.720 --> 00:15:36.399
a linear function of disposable income.

00:15:34.159 --> 00:15:38.838
Okay? So, there's going to be some

00:15:36.399 --> 00:15:40.159
constant C0, which captures lots of

00:15:38.839 --> 00:15:42.360
things that we're not modeling here. For

00:15:40.159 --> 00:15:44.360
example, the fact that for any given

00:15:42.360 --> 00:15:47.240
level of disposable income,

00:15:44.360 --> 00:15:48.959
if you know, if you if you

00:15:47.240 --> 00:15:51.120
if you're richer, suppose you have some

00:15:48.958 --> 00:15:52.479
shares and now the shares double in

00:15:51.120 --> 00:15:53.720
value, you probably are going to consume

00:15:52.480 --> 00:15:55.200
more as well.

00:15:53.720 --> 00:15:56.160
Okay? There are lots of other things

00:15:55.200 --> 00:15:58.200
that affect

00:15:56.159 --> 00:16:01.919
consumption, which are different from

00:15:58.200 --> 00:16:02.959
aside from your disposable income.

00:16:01.919 --> 00:16:03.958
But we're not going to model that. So,

00:16:02.958 --> 00:16:05.799
that's we're going to call it

00:16:03.958 --> 00:16:07.119
autonomous. Autonomous in the sense that

00:16:05.799 --> 00:16:08.399
we're not going to determine it here.

00:16:07.120 --> 00:16:10.279
We're going to take it as a parameter

00:16:08.399 --> 00:16:12.078
that comes from somewhere else. We may

00:16:10.279 --> 00:16:15.639
do some experiments moving that variable

00:16:12.078 --> 00:16:17.958
around, but it's not going to

00:16:15.639 --> 00:16:19.958
be part of what we model.

00:16:17.958 --> 00:16:21.479
C1 is a more interesting parameter for

00:16:19.958 --> 00:16:23.119
this part of the course, and it's what

00:16:21.480 --> 00:16:25.159
we call the marginal propensity to

00:16:23.120 --> 00:16:27.560
consume

00:16:25.159 --> 00:16:30.759
out of disposable income in this case.

00:16:27.559 --> 00:16:32.159
That is C1 tells you the share if you

00:16:30.759 --> 00:16:34.439
get an extra dollar of disposable

00:16:32.159 --> 00:16:37.319
income, how much of that do you spend in

00:16:34.440 --> 00:16:41.480
consumption? Okay? So, say you get an

00:16:37.320 --> 00:16:44.200
extra dollar of income, if you spend

00:16:41.480 --> 00:16:47.039
60 cents in in the things you normally

00:16:44.200 --> 00:16:49.640
consume of that extra dollar, well, then

00:16:47.039 --> 00:16:51.559
your C1 is .6. Okay? That's the marginal

00:16:49.639 --> 00:16:52.919
propensity to consume.

00:16:51.559 --> 00:16:54.359
And that's what gives us our increasing

00:16:52.919 --> 00:16:55.719
function. You get an extra dollar,

00:16:54.360 --> 00:16:56.839
you're going to do you're going to save

00:16:55.720 --> 00:16:58.639
part, but some of it you're going to

00:16:56.839 --> 00:17:02.920
spend. That part you're going to spend

00:16:58.639 --> 00:17:04.240
is the C1 that we have there. Okay?

00:17:02.919 --> 00:17:06.720
Good.

00:17:04.240 --> 00:17:06.720
Uh

00:17:07.559 --> 00:17:10.639
And I

00:17:08.640 --> 00:17:12.560
Now, let me tell you what how we define

00:17:10.640 --> 00:17:14.480
disposable income. Disposable income is

00:17:12.559 --> 00:17:16.039
just equal to income, which is equal to

00:17:14.480 --> 00:17:18.400
production, you

00:17:16.039 --> 00:17:20.838
minus taxes. That's disposable income.

00:17:18.400 --> 00:17:24.519
Okay? It's whatever you earn as a either

00:17:20.838 --> 00:17:25.958
as a worker as a capital owner,

00:17:24.519 --> 00:17:27.400
well, then the government takes its

00:17:25.959 --> 00:17:29.400
something out of it. That's your

00:17:27.400 --> 00:17:31.160
disposable income, and that's where you

00:17:29.400 --> 00:17:32.679
have to decide how much to save and how

00:17:31.160 --> 00:17:34.080
much to consume.

00:17:32.679 --> 00:17:35.720
Okay?

00:17:34.079 --> 00:17:37.519
That's

00:17:35.720 --> 00:17:38.839
So, so that means that our consumption

00:17:37.519 --> 00:17:40.519
function is

00:17:38.839 --> 00:17:43.199
can be written that way

00:17:40.519 --> 00:17:45.599
after all these assumptions I made, you

00:17:43.200 --> 00:17:47.600
know, equal to this autonomous component

00:17:45.599 --> 00:17:49.359
plus C1 the marginal propensity to

00:17:47.599 --> 00:17:54.639
consume times

00:17:49.359 --> 00:17:54.639
uh income output minus taxes.

00:17:56.599 --> 00:18:00.000
Is it clear?

00:17:59.000 --> 00:18:01.599
Yes?

00:18:00.000 --> 00:18:03.079
So, all these are assumptions. Now,

00:18:01.599 --> 00:18:04.678
they're not crazy assumptions in the

00:18:03.079 --> 00:18:06.240
sense that you know, that we know that

00:18:04.679 --> 00:18:07.679
that there is a relationship between

00:18:06.240 --> 00:18:09.319
these two things. Again,

00:18:07.679 --> 00:18:11.160
the consumption function in practice is

00:18:09.319 --> 00:18:13.359
much richer than that.

00:18:11.160 --> 00:18:15.840
And there is lots of randomness random

00:18:13.359 --> 00:18:17.559
terms around and so on, but that's not

00:18:15.839 --> 00:18:18.919
what we're about here.

00:18:17.559 --> 00:18:20.399
But that's if you want to start with a

00:18:18.920 --> 00:18:24.519
consumption function, this is a pretty

00:18:20.400 --> 00:18:25.920
reasonable one to start with. Okay?

00:18:24.519 --> 00:18:28.559
Okay. So, that's going to look in the

00:18:25.920 --> 00:18:30.080
space of disposable income or income. I

00:18:28.559 --> 00:18:31.559
could have put income there not

00:18:30.079 --> 00:18:33.158
disposable income. So, it's going to

00:18:31.559 --> 00:18:34.759
look like that.

00:18:33.159 --> 00:18:37.800
Okay?

00:18:34.759 --> 00:18:39.039
So, C0 is that autonomous consumption is

00:18:37.799 --> 00:18:40.559
some something you're going to consume

00:18:39.039 --> 00:18:41.519
regardless of your level of disposable

00:18:40.559 --> 00:18:43.879
income. I mean, there is a minimum

00:18:41.519 --> 00:18:46.200
consumption you have to have. You know,

00:18:43.880 --> 00:18:47.880
say. And then

00:18:46.200 --> 00:18:50.159
and then

00:18:47.880 --> 00:18:52.240
the slope of that is is the marginal

00:18:50.159 --> 00:18:55.880
propensity to consume, which is C1,

00:18:52.240 --> 00:18:55.880
which is a number between zero and one.

00:18:57.119 --> 00:19:02.039
Okay. So, let's let's determine

00:18:59.079 --> 00:19:02.039
equilibrium output.

00:19:02.159 --> 00:19:07.640
So, we have aggregate demand, which is C

00:19:04.880 --> 00:19:09.440
plus I plus G. Okay?

00:19:07.640 --> 00:19:11.000
There we are.

00:19:09.440 --> 00:19:12.759
That's that was our definition of

00:19:11.000 --> 00:19:14.519
aggregate demand.

00:19:12.759 --> 00:19:16.319
Uh I'm going to stick in now the

00:19:14.519 --> 00:19:18.759
functional forms. Well, these guys are

00:19:16.319 --> 00:19:20.799
very boring. They're constants. And I'm

00:19:18.759 --> 00:19:23.559
plugging in here the the consumption the

00:19:20.799 --> 00:19:27.519
consumption function. Okay? So, what we

00:19:23.559 --> 00:19:29.879
have here is that aggregate demand

00:19:27.519 --> 00:19:32.000
is an increasing function of output or

00:19:29.880 --> 00:19:33.400
income. Okay?

00:19:32.000 --> 00:19:35.919
It's also a function of taxes,

00:19:33.400 --> 00:19:37.679
investment, and so on, but but it's an

00:19:35.919 --> 00:19:39.679
increasing function of output. And And

00:19:37.679 --> 00:19:42.519
this is important because I'm Remember,

00:19:39.679 --> 00:19:44.600
the the goal of this is to find

00:19:42.519 --> 00:19:46.400
equilibrium output.

00:19:44.599 --> 00:19:48.879
So, here I have on the right hand side

00:19:46.400 --> 00:19:51.519
of my aggregate demand

00:19:48.880 --> 00:19:53.600
output. That's good. I have one equation

00:19:51.519 --> 00:19:55.759
in which output shows up.

00:19:53.599 --> 00:19:57.359
Okay? Now, I cannot find equilibrium

00:19:55.759 --> 00:19:59.720
output just from this equation. Why is

00:19:57.359 --> 00:19:59.719
that?

00:20:00.319 --> 00:20:03.359
So, I'm Remember, we're trying to build

00:20:02.039 --> 00:20:05.119
a model

00:20:03.359 --> 00:20:07.879
to find

00:20:05.119 --> 00:20:09.759
equilibrium output.

00:20:07.880 --> 00:20:11.400
That's our goal. That's what will tell

00:20:09.759 --> 00:20:13.039
us whether we're in a recession or not.

00:20:11.400 --> 00:20:15.960
Output is low, recession. Output is

00:20:13.039 --> 00:20:17.599
high, we're in a boom.

00:20:15.960 --> 00:20:19.960
Obviously, I cannot solve it from this.

00:20:17.599 --> 00:20:23.079
I have two unknowns.

00:20:19.960 --> 00:20:25.519
What are my two unknowns?

00:20:23.079 --> 00:20:29.240
Two unknowns, one equation.

00:20:25.519 --> 00:20:29.240
What is my second unknown there?

00:20:37.039 --> 00:20:41.879
Aggregate demand, of course. We have to

00:20:39.319 --> 00:20:42.839
determine Z and Y.

00:20:41.880 --> 00:20:45.160
Okay?

00:20:42.839 --> 00:20:46.279
So, how are we going to do that?

00:20:45.160 --> 00:20:48.600
Well,

00:20:46.279 --> 00:20:50.160
using a second equation, which is the

00:20:48.599 --> 00:20:52.159
equilibrium condition. It's not a

00:20:50.160 --> 00:20:53.400
function. This is a function. This is

00:20:52.160 --> 00:20:56.560
not a function. This is an equilibrium

00:20:53.400 --> 00:20:59.120
condition. It says, "In equilibrium, not

00:20:56.559 --> 00:21:02.799
outside equilibrium. In equilibrium,

00:20:59.119 --> 00:21:03.919
output is equal to aggregate demand."

00:21:02.799 --> 00:21:05.159
Okay?

00:21:03.920 --> 00:21:07.160
That's what this

00:21:05.160 --> 00:21:08.519
equilibrium condition tells us. Off

00:21:07.160 --> 00:21:10.120
equilibrium, this doesn't hold. That's

00:21:08.519 --> 00:21:12.799
the reason this is not a function. This

00:21:10.119 --> 00:21:14.079
holds everywhere. It's a function.

00:21:12.799 --> 00:21:16.599
This is an equilibrium condition. It

00:21:14.079 --> 00:21:18.679
says, "At equilibrium, aggregate demand

00:21:16.599 --> 00:21:19.919
is equal to output."

00:21:18.680 --> 00:21:23.840
So, now we're done because we have two

00:21:19.920 --> 00:21:23.840
equations with two unknowns. Okay?

00:21:24.680 --> 00:21:27.920
Good.

00:21:25.799 --> 00:21:29.839
And the reason I post on this is that I

00:21:27.920 --> 00:21:30.920
see that mistake made often.

00:21:29.839 --> 00:21:32.959
Okay?

00:21:30.920 --> 00:21:34.840
That this is interpreted as a function.

00:21:32.960 --> 00:21:36.840
It's not. It's an equilibrium condition.

00:21:34.839 --> 00:21:38.480
At equilibrium, it holds. And that you

00:21:36.839 --> 00:21:40.159
can see, actually, I'm going to

00:21:38.480 --> 00:21:42.920
illustrate the same point in in the

00:21:40.160 --> 00:21:44.440
diagram. So, this is the

00:21:42.920 --> 00:21:46.920
Let me Let me keep going. So, this is

00:21:44.440 --> 00:21:48.640
clear, no? So, this is This is just a

00:21:46.920 --> 00:21:50.360
summary of what we had in the previous

00:21:48.640 --> 00:21:53.000
slides. It's

00:21:50.359 --> 00:21:55.159
And this is the new thing here, which is

00:21:53.000 --> 00:21:56.920
in equilibrium, output is equal to

00:21:55.160 --> 00:22:00.320
aggregate demand.

00:21:56.920 --> 00:22:02.120
And and and the and the

00:22:00.319 --> 00:22:04.359
And again, that's what makes

00:22:02.119 --> 00:22:07.319
this a really a short

00:22:04.359 --> 00:22:08.959
short-run model. You see, I'm saying

00:22:07.319 --> 00:22:12.359
output in the short run is whatever

00:22:08.960 --> 00:22:12.360
demand wants it to be.

00:22:12.400 --> 00:22:17.040
Which is different from from from

00:22:15.359 --> 00:22:18.678
the long run that says, "No, no. Hold on

00:22:17.039 --> 00:22:20.159
a second. I mean, but you

00:22:18.679 --> 00:22:21.920
How much output you can produce is a

00:22:20.160 --> 00:22:23.279
function of the capital you have, of the

00:22:21.920 --> 00:22:24.320
workers you have." Yeah, yeah, that's

00:22:23.279 --> 00:22:26.079
true in the long run. But in the short

00:22:24.319 --> 00:22:27.879
run, you have lots of flexibility

00:22:26.079 --> 00:22:29.000
because you have lots of unused capacity

00:22:27.880 --> 00:22:31.280
and so on.

00:22:29.000 --> 00:22:33.039
Okay? So, this is pretty It's a big

00:22:31.279 --> 00:22:35.799
assumption, and there is schools of

00:22:33.039 --> 00:22:37.920
thoughts within microeconomy that split

00:22:35.799 --> 00:22:40.039
by this assumption, whether you believe

00:22:37.920 --> 00:22:43.080
that that that in the short run, output

00:22:40.039 --> 00:22:45.279
is aggregate demand determined or not.

00:22:43.079 --> 00:22:47.159
At MIT, we tend to believe that in the

00:22:45.279 --> 00:22:48.839
short run. The long run, no. But in the

00:22:47.160 --> 00:22:51.120
short run, that's what it does.

00:22:48.839 --> 00:22:53.480
Now, sometimes the long run gets to you

00:22:51.119 --> 00:22:54.599
very quickly. And at this point, we're

00:22:53.480 --> 00:22:55.960
in a situation like that. That's the

00:22:54.599 --> 00:22:57.000
reason we're seeing inflation and so on,

00:22:55.960 --> 00:22:58.039
but that's something you'll understand

00:22:57.000 --> 00:23:01.559
later on.

00:22:58.039 --> 00:23:03.159
Okay? But but but for now, so this is

00:23:01.559 --> 00:23:04.559
this is important. We're going to We're

00:23:03.160 --> 00:23:06.200
saying here

00:23:04.559 --> 00:23:07.519
output I don't need another equation. I

00:23:06.200 --> 00:23:08.880
could have done aggregate demand like

00:23:07.519 --> 00:23:11.000
this, and then output a function of

00:23:08.880 --> 00:23:12.160
capital, labor, lots of things.

00:23:11.000 --> 00:23:14.519
I'm not going to even do that. I'm going

00:23:12.160 --> 00:23:17.480
to say, "No, no. Output will be whatever

00:23:14.519 --> 00:23:18.759
demand wants it to be." Okay?

00:23:17.480 --> 00:23:20.480
And that means in equilibrium, they have

00:23:18.759 --> 00:23:21.440
to be equal.

00:23:20.480 --> 00:23:24.360
Good.

00:23:21.440 --> 00:23:24.360
You had a question.

00:23:28.079 --> 00:23:31.439
No, they are the same for us.

00:23:31.880 --> 00:23:35.840
That's our definition. GDP for us is

00:23:33.920 --> 00:23:38.039
output.

00:23:35.839 --> 00:23:39.199
So, when I say aggregate output, I mean

00:23:38.039 --> 00:23:41.119
GDP.

00:23:39.200 --> 00:23:43.200
Remember? Real GDP. We're talking all

00:23:41.119 --> 00:23:44.239
about real GDP. Okay?

00:23:43.200 --> 00:23:46.039
Uh

00:23:44.240 --> 00:23:47.519
And it's also equal to income. Not

00:23:46.039 --> 00:23:49.240
disposable, but it's equal to income.

00:23:47.519 --> 00:23:50.639
Remember when we did those little tables

00:23:49.240 --> 00:23:52.079
where we look on our

00:23:50.640 --> 00:23:55.160
the three different ways of doing it?

00:23:52.079 --> 00:23:56.879
Well, the first two were output.

00:23:55.160 --> 00:23:58.800
And the last one was income, and they

00:23:56.880 --> 00:23:59.960
had to be the same.

00:23:58.799 --> 00:24:04.480
Okay?

00:23:59.960 --> 00:24:04.480
So, why is real GDP for us?

00:24:04.559 --> 00:24:07.759
That's real GDP.

00:24:07.960 --> 00:24:13.240
What happens in the table I show you,

00:24:11.200 --> 00:24:14.600
I already used the fact that real GDP is

00:24:13.240 --> 00:24:15.799
equal to aggregate demand, and that's

00:24:14.599 --> 00:24:17.799
the reason I show you the different

00:24:15.799 --> 00:24:20.720
components of Z.

00:24:17.799 --> 00:24:23.720
I show you that, that, and that.

00:24:20.720 --> 00:24:23.720
Okay? But in equilibrium, they're equal.

00:24:28.640 --> 00:24:32.520
There's really a figure that that will

00:24:30.960 --> 00:24:34.880
clarify, I think, a lot of that. But

00:24:32.519 --> 00:24:36.599
let's Let me keep solving this. So,

00:24:34.880 --> 00:24:38.360
we have that And so, what I'm going to

00:24:36.599 --> 00:24:39.759
do next is just solve it. So, we have

00:24:38.359 --> 00:24:42.519
this equilibrium condition. I'm going to

00:24:39.759 --> 00:24:43.440
plug in my aggregate demand function

00:24:42.519 --> 00:24:45.359
here,

00:24:43.440 --> 00:24:47.120
and so I can solve out for equilibrium

00:24:45.359 --> 00:24:48.678
output. And here we have the first for

00:24:47.119 --> 00:24:50.919
the first time in this course, an

00:24:48.679 --> 00:24:52.160
equation for equilibrium output.

00:24:50.920 --> 00:24:55.600
There you are. That's your equilibrium

00:24:52.160 --> 00:24:55.600
output in this economy.

00:24:56.160 --> 00:24:58.519
Okay?

00:24:58.880 --> 00:25:02.880
Now, this guy here

00:25:01.160 --> 00:25:04.679
is very famous,

00:25:02.880 --> 00:25:06.679
and is very macro.

00:25:04.679 --> 00:25:11.560
Doesn't happen in micro. It happens in

00:25:06.679 --> 00:25:11.560
macro only. Okay? This guy here.

00:25:11.880 --> 00:25:16.280
Another guy there is called the

00:25:13.400 --> 00:25:16.280
multiplier.

00:25:16.440 --> 00:25:18.559
Okay?

00:25:19.200 --> 00:25:24.480
And it's a very important macro concept.

00:25:20.880 --> 00:25:24.480
A huge concept in macro.

00:25:24.799 --> 00:25:28.678
Now, why do you think it's called a

00:25:26.200 --> 00:25:29.720
multiplier?

00:25:28.679 --> 00:25:32.160
Well, obviously, it multiplies

00:25:29.720 --> 00:25:34.079
something, but a multiplier sounds like,

00:25:32.160 --> 00:25:36.080
you know,

00:25:34.079 --> 00:25:38.599
that multiplies that makes something

00:25:36.079 --> 00:25:38.599
bigger, no?

00:25:39.119 --> 00:25:45.678
So, what happens if C1 is

00:25:42.400 --> 00:25:45.679
uh greater than zero?

00:25:48.240 --> 00:25:51.559
Is What happens if C1 is greater than

00:25:50.079 --> 00:25:53.439
zero? Remember, it's between zero and

00:25:51.559 --> 00:25:54.879
one. But what happens if it's greater

00:25:53.440 --> 00:25:59.559
than zero? What happened with that

00:25:54.880 --> 00:25:59.560
number there, one over one minus C1?

00:26:02.559 --> 00:26:06.039
It's greater than one. That's what this

00:26:04.079 --> 00:26:07.240
is. It multiplies. Okay? So, that's the

00:26:06.039 --> 00:26:09.759
reason we call it a multiplier. There's

00:26:07.240 --> 00:26:11.519
not nothing deep there. Uh okay? So,

00:26:09.759 --> 00:26:12.720
this thing here is sort of autonomous

00:26:11.519 --> 00:26:14.279
stuff, you know? It's what the

00:26:12.720 --> 00:26:15.679
government spends, what firms are

00:26:14.279 --> 00:26:19.399
spending, capital.

00:26:15.679 --> 00:26:21.600
This is autonomous consumption. Uh

00:26:19.400 --> 00:26:24.759
And this Actually, this is a typo there.

00:26:21.599 --> 00:26:25.959
There should be a C1 in front of that.

00:26:24.759 --> 00:26:28.480
Typo.

00:26:25.960 --> 00:26:29.559
It comes from there. C1 times

00:26:28.480 --> 00:26:31.240
T.

00:26:29.559 --> 00:26:33.000
So, fix that typo, please. I I'm going

00:26:31.240 --> 00:26:35.920
to upload the slides again with with the

00:26:33.000 --> 00:26:35.920
typo fixed. Okay?

00:26:36.799 --> 00:26:42.240
I'm just It comes from here. C1 times T.

00:26:40.679 --> 00:26:44.160
Okay, so that's what this does. It

00:26:42.240 --> 00:26:45.679
multiplies. So, whatever it is that that

00:26:44.160 --> 00:26:47.800
is happening here, whatever it is that

00:26:45.679 --> 00:26:49.759
the government is spending or whatever,

00:26:47.799 --> 00:26:53.879
this term multiplies it. And that's a

00:26:49.759 --> 00:26:55.879
huge thing. Uh There was a big debate uh

00:26:53.880 --> 00:26:57.160
almost always when you're trying to get

00:26:55.880 --> 00:26:58.920
out of a recession and the governments

00:26:57.160 --> 00:27:00.880
are spending, a big question is, "Well,

00:26:58.920 --> 00:27:02.120
how big is the multiplier?" If the

00:27:00.880 --> 00:27:03.840
multiplier is small, you're going to

00:27:02.119 --> 00:27:05.799
have to spend a lot to get the economy

00:27:03.839 --> 00:27:07.759
out of the recession. If the multiplier

00:27:05.799 --> 00:27:09.960
is large,

00:27:07.759 --> 00:27:11.519
then then uh

00:27:09.960 --> 00:27:13.000
you you're going to have have to spend

00:27:11.519 --> 00:27:14.759
very little, and then the multiplier

00:27:13.000 --> 00:27:16.759
will take you away from from that

00:27:14.759 --> 00:27:18.119
recession.

00:27:16.759 --> 00:27:20.960
So, what is it that makes the multiplier

00:27:18.119 --> 00:27:20.959
large or small?

00:27:23.000 --> 00:27:27.679
Well, mechanically, when is it that

00:27:25.000 --> 00:27:30.119
multiplier large?

00:27:27.679 --> 00:27:31.440
When C1 is closer to one. So, when when

00:27:30.119 --> 00:27:34.199
people are spending more of their income

00:27:31.440 --> 00:27:35.840
on Exactly. When C1 is large.

00:27:34.200 --> 00:27:38.480
And that that gives you the logic, and

00:27:35.839 --> 00:27:40.039
that's very important in macro. It's

00:27:38.480 --> 00:27:42.720
Why is it that a big multiplier? Well,

00:27:40.039 --> 00:27:45.119
because think what happens in macro. If

00:27:42.720 --> 00:27:47.640
the government spends,

00:27:45.119 --> 00:27:49.879
that increases output.

00:27:47.640 --> 00:27:51.560
But now, output increases income. And if

00:27:49.880 --> 00:27:52.960
consumers spend a big share of their

00:27:51.559 --> 00:27:55.039
extra income

00:27:52.960 --> 00:27:57.120
in output and consumption again, then

00:27:55.039 --> 00:27:59.279
that increases output again, which

00:27:57.119 --> 00:28:00.519
increases income again, and

00:27:59.279 --> 00:28:01.799
you keep going.

00:28:00.519 --> 00:28:03.119
Okay?

00:28:01.799 --> 00:28:04.839
So, that's the sequence. On the

00:28:03.119 --> 00:28:06.079
contrary, if consumers are very scared,

00:28:04.839 --> 00:28:07.599
they don't want to spend any extra

00:28:06.079 --> 00:28:09.759
dollar they receive, anything of the

00:28:07.599 --> 00:28:11.879
extra dollar they receive, then you

00:28:09.759 --> 00:28:13.839
don't get any multiplier because this

00:28:11.880 --> 00:28:16.160
initial increase in output that comes

00:28:13.839 --> 00:28:17.519
from the government expansion, that does

00:28:16.160 --> 00:28:19.080
lead to increase in income, but if

00:28:17.519 --> 00:28:20.920
consumers don't spend it, it doesn't

00:28:19.079 --> 00:28:22.918
recirculate into the economy, and then

00:28:20.920 --> 00:28:24.919
you don't get a multiplier. Okay? So,

00:28:22.919 --> 00:28:27.600
that's that's the reason we call it the

00:28:24.919 --> 00:28:27.600
multiplier.

00:28:27.919 --> 00:28:32.360
So, that diagram is is an important

00:28:29.679 --> 00:28:34.519
diagram. I'm just

00:28:32.359 --> 00:28:34.519
uh

00:28:34.559 --> 00:28:39.200
doing this, actually. In that diagram,

00:28:37.119 --> 00:28:40.639
I'm plotting the aggregate demand

00:28:39.200 --> 00:28:42.679
function,

00:28:40.640 --> 00:28:44.960
and then this equilibrium condition,

00:28:42.679 --> 00:28:46.480
output equal to aggregate demand,

00:28:44.960 --> 00:28:47.480
in the space

00:28:46.480 --> 00:28:48.799
of

00:28:47.480 --> 00:28:51.559
uh

00:28:48.799 --> 00:28:53.759
aggregate demand and output, production,

00:28:51.559 --> 00:28:55.639
and income here. But remember, income is

00:28:53.759 --> 00:28:58.919
equal to production. Okay?

00:28:55.640 --> 00:29:01.360
So, there's your aggregate demand,

00:28:58.919 --> 00:29:03.520
and that's your 45 degree line because

00:29:01.359 --> 00:29:05.319
this output equal to So, whatever is in

00:29:03.519 --> 00:29:07.079
this axis is equal to that axis. That's

00:29:05.319 --> 00:29:09.279
the 45 degree line.

00:29:07.079 --> 00:29:12.240
Okay? That's your equilibrium condition.

00:29:09.279 --> 00:29:13.720
It says, "At equilibrium, this guy here,

00:29:12.240 --> 00:29:16.279
aggregate demand Z, will have to be

00:29:13.720 --> 00:29:17.519
equal to Y." Those are That's straight

00:29:16.279 --> 00:29:20.039
there.

00:29:17.519 --> 00:29:23.720
This is aggregate demand.

00:29:20.039 --> 00:29:23.720
Why is this line flatter than that?

00:29:25.440 --> 00:29:29.000
Why is aggregate demand flatter than

00:29:30.839 --> 00:29:34.678
Uh because people don't spend their

00:29:32.159 --> 00:29:36.640
entire dollar on Exactly. Because C1 is

00:29:34.679 --> 00:29:38.400
less than one.

00:29:36.640 --> 00:29:40.360
So, the slope of the aggregate demand in

00:29:38.400 --> 00:29:42.440
this space is C1.

00:29:40.359 --> 00:29:44.079
It's the marginal propensity to consume.

00:29:42.440 --> 00:29:46.000
How much more they demand if they get an

00:29:44.079 --> 00:29:48.480
extra dollar? Well, And don't get They

00:29:46.000 --> 00:29:51.920
don't demand one one extra unit they

00:29:48.480 --> 00:29:53.920
demand C1 unit and C1 is less than one.

00:29:51.920 --> 00:29:56.120
Okay, that's the reason this.

00:29:53.920 --> 00:29:58.039
So, if C1 is very small,

00:29:56.119 --> 00:29:59.959
this line is going to be very flat.

00:29:58.039 --> 00:30:01.480
If C1 is very large, very high marginal

00:29:59.960 --> 00:30:02.759
propensity to consume, this is going to

00:30:01.480 --> 00:30:03.920
be very steep,

00:30:02.759 --> 00:30:05.359
the red line.

00:30:03.920 --> 00:30:06.480
The other one doesn't change, the 45°

00:30:05.359 --> 00:30:09.479
line.

00:30:06.480 --> 00:30:11.360
Okay? And what I said is that

00:30:09.480 --> 00:30:13.120
at equilibrium So, you see if I take an

00:30:11.359 --> 00:30:14.399
off-equilibrium level of output, say

00:30:13.119 --> 00:30:15.599
this,

00:30:14.400 --> 00:30:16.920
aggregate demand is different from

00:30:15.599 --> 00:30:19.480
output.

00:30:16.920 --> 00:30:22.279
It's only at equilibrium that these two

00:30:19.480 --> 00:30:22.279
things will hold.

00:30:22.880 --> 00:30:27.280
Okay?

00:30:23.720 --> 00:30:28.680
This function I can plot it everywhere.

00:30:27.279 --> 00:30:30.399
But this one will hold only at

00:30:28.680 --> 00:30:31.320
equilibrium.

00:30:30.400 --> 00:30:34.640
Okay?

00:30:31.319 --> 00:30:34.639
That's when these two things are equal.

00:30:35.559 --> 00:30:41.720
So, what I solve here,

00:30:39.319 --> 00:30:42.960
here I just found this point.

00:30:41.720 --> 00:30:46.400
Okay?

00:30:42.960 --> 00:30:46.960
So, parameters here are C0,

00:30:46.400 --> 00:30:50.960
uh

00:30:46.960 --> 00:30:53.319
C1 * T, and G. They all shifters of this

00:30:50.960 --> 00:30:55.200
aggregate demand up and down.

00:30:53.319 --> 00:30:59.279
Okay?

00:30:55.200 --> 00:31:01.640
And and that point here

00:30:59.279 --> 00:31:03.480
is exactly that. And those all those

00:31:01.640 --> 00:31:05.800
things are parameters in my aggregate

00:31:03.480 --> 00:31:05.799
demand.

00:31:11.240 --> 00:31:15.319
I really want you to internalize this

00:31:12.839 --> 00:31:15.319
diagram.

00:31:15.720 --> 00:31:18.480
Any questions about

00:31:19.640 --> 00:31:24.360
Just stare at this little bit because

00:31:21.559 --> 00:31:25.839
it's going to show up repeatedly.

00:31:24.359 --> 00:31:28.359
And and later on it's not going to show

00:31:25.839 --> 00:31:29.919
up, but whenever you get confused, the

00:31:28.359 --> 00:31:31.599
way to get yourself out of that

00:31:29.920 --> 00:31:32.960
confusion is going to be to go back to

00:31:31.599 --> 00:31:34.839
the diagram.

00:31:32.960 --> 00:31:37.240
You'll see. I'll remind you when when

00:31:34.839 --> 00:31:39.839
when that's likely to happen.

00:31:37.240 --> 00:31:42.839
Okay? So, so you better understand

00:31:39.839 --> 00:31:44.480
this diagram. Play with it. Move

00:31:42.839 --> 00:31:46.559
Here the only thing you can move around

00:31:44.480 --> 00:31:48.599
is the ZZ, the the the aggregate demand

00:31:46.559 --> 00:31:49.960
curve. Okay?

00:31:48.599 --> 00:31:52.559
The other thing is our equilibrium

00:31:49.960 --> 00:31:55.400
condition. You can't move that that 45°

00:31:52.559 --> 00:31:58.079
line. But ZZ you can move it around. So,

00:31:55.400 --> 00:32:00.320
let's do a a few exercises. Well, one,

00:31:58.079 --> 00:32:05.039
the most obvious.

00:32:00.319 --> 00:32:06.678
Suppose that C0 increases by 1 billion.

00:32:05.039 --> 00:32:07.960
Okay? So, autonomous consumption, that

00:32:06.679 --> 00:32:09.560
is that level of consumption which is

00:32:07.960 --> 00:32:10.480
independent of income, goes up by 1

00:32:09.559 --> 00:32:12.119
billion.

00:32:10.480 --> 00:32:14.559
And that could be, you know, we're all

00:32:12.119 --> 00:32:16.199
in a better mood. You know, okay,

00:32:14.559 --> 00:32:18.399
disposable income is whatever it is

00:32:16.200 --> 00:32:20.880
today, but you know, there's great

00:32:18.400 --> 00:32:24.120
expectation that that in the that the

00:32:20.880 --> 00:32:26.040
economy will enter a boom next year.

00:32:24.119 --> 00:32:28.199
And so, then you feel richer and so on,

00:32:26.039 --> 00:32:29.440
and you may decide to consume not wait

00:32:28.200 --> 00:32:31.559
until next year, you may decide to

00:32:29.440 --> 00:32:34.400
consume more today. That kind of thought

00:32:31.559 --> 00:32:36.639
experiment can be captured by a C0 type

00:32:34.400 --> 00:32:38.679
shift, go up. And that's when you I talk

00:32:36.640 --> 00:32:41.120
about consumer sentiment. Well, consumer

00:32:38.679 --> 00:32:42.320
sentiment is about a lot about C0. For

00:32:41.119 --> 00:32:45.239
any given level of income, will

00:32:42.319 --> 00:32:47.000
consumers are likely to to to consume

00:32:45.240 --> 00:32:48.160
more than they would otherwise or or

00:32:47.000 --> 00:32:50.039
less.

00:32:48.160 --> 00:32:52.000
And that's what C0 captures.

00:32:50.039 --> 00:32:53.279
So, let's go

00:32:52.000 --> 00:32:54.599
everything in this model, there's no

00:32:53.279 --> 00:32:57.079
dynamics

00:32:54.599 --> 00:32:59.119
in this simple model, so we immediately

00:32:57.079 --> 00:33:00.678
but we know is if just were to solve the

00:32:59.119 --> 00:33:03.199
equation,

00:33:00.679 --> 00:33:05.120
and I tell you what happens to if output

00:33:03.200 --> 00:33:07.319
what happens to output if C0 goes up by

00:33:05.119 --> 00:33:09.159
1 billion,

00:33:07.319 --> 00:33:11.559
you know that output will rise by how

00:33:09.160 --> 00:33:11.560
much?

00:33:12.279 --> 00:33:15.440
Let's keep it simple.

00:33:14.759 --> 00:33:17.160
I

00:33:15.440 --> 00:33:19.160
just staring at that equation. If I tell

00:33:17.160 --> 00:33:20.560
you autonomous consumption goes up by 1

00:33:19.160 --> 00:33:22.279
billion,

00:33:20.559 --> 00:33:25.960
what happens to equilibrium output? Goes

00:33:22.279 --> 00:33:29.759
up by more or less than 1 billion?

00:33:25.960 --> 00:33:29.759
Or or exactly 1 billion?

00:33:33.519 --> 00:33:37.799
Exactly. And the multiplier is greater

00:33:35.359 --> 00:33:40.399
than one. So, we know that the output

00:33:37.799 --> 00:33:41.919
will increase by more than 1 billion.

00:33:40.400 --> 00:33:43.759
Will increase by 1 billion times the

00:33:41.920 --> 00:33:46.480
multiplier.

00:33:43.759 --> 00:33:49.599
If C1 is .5, then it will increase by 2

00:33:46.480 --> 00:33:51.880
billion dollars equilibrium output.

00:33:49.599 --> 00:33:54.319
Now, I'm going to get you to from the 1

00:33:51.880 --> 00:33:55.960
billion to the 2 billion in a steps

00:33:54.319 --> 00:33:58.200
using the diagram. That's what I intend

00:33:55.960 --> 00:34:00.240
to do next.

00:33:58.200 --> 00:34:02.319
Okay? So,

00:34:00.240 --> 00:34:04.440
this shift here, so we're starting from

00:34:02.319 --> 00:34:06.960
this equilibrium output here.

00:34:04.440 --> 00:34:08.039
This shift here,

00:34:06.960 --> 00:34:10.240
boom,

00:34:08.039 --> 00:34:14.679
is increasing C0. That's a 1 billion.

00:34:10.239 --> 00:34:16.119
So, distance A to B is 1 billion. That's

00:34:14.679 --> 00:34:17.720
it will be because what I did is for any

00:34:16.119 --> 00:34:20.199
given level of output I shift this

00:34:17.719 --> 00:34:22.000
aggregate demand up by 1 billion. That's

00:34:20.199 --> 00:34:23.039
autonomous consumption up.

00:34:22.000 --> 00:34:24.039
Okay?

00:34:23.039 --> 00:34:27.079
Well,

00:34:24.039 --> 00:34:30.279
because output is whatever demand wants,

00:34:27.079 --> 00:34:32.279
that immediately increases output

00:34:30.280 --> 00:34:35.720
by 1 billion. So, B, the distance

00:34:32.280 --> 00:34:36.679
between B and C is also 1 billion.

00:34:35.719 --> 00:34:38.480
Okay?

00:34:36.679 --> 00:34:41.918
Demand increase by 1 billion, boom,

00:34:38.480 --> 00:34:45.000
output immediately catches up.

00:34:41.918 --> 00:34:48.000
So, output increases by 1 billion.

00:34:45.000 --> 00:34:51.119
But if output increases by 1 billion,

00:34:48.000 --> 00:34:51.119
what has happened to income?

00:34:56.239 --> 00:35:01.000
It also increased by 1 billion. Income

00:34:58.440 --> 00:35:02.079
is the same as output.

00:35:01.000 --> 00:35:04.400
So,

00:35:02.079 --> 00:35:05.880
income has increased by 1 billion.

00:35:04.400 --> 00:35:09.358
Well, if income has increased by 1

00:35:05.880 --> 00:35:11.400
billion and C1 is different from zero,

00:35:09.358 --> 00:35:12.840
that means part of that extra billion is

00:35:11.400 --> 00:35:15.358
going to be spent

00:35:12.840 --> 00:35:18.800
in consumption, second round.

00:35:15.358 --> 00:35:21.000
So, say C1 is .5, then now you get 500

00:35:18.800 --> 00:35:22.880
million dollars more of expenditure.

00:35:21.000 --> 00:35:25.358
But if it's of consumption, and if

00:35:22.880 --> 00:35:26.760
there's 500 dollars that's that's a C

00:35:25.358 --> 00:35:29.000
CD.

00:35:26.760 --> 00:35:31.720
Shift, that's 500 million.

00:35:29.000 --> 00:35:33.320
Obviously, this C1 here is is less than

00:35:31.719 --> 00:35:35.000
.5 because otherwise

00:35:33.320 --> 00:35:37.519
you know, this would be half of that,

00:35:35.000 --> 00:35:39.800
but but it's not. Anyway,

00:35:37.519 --> 00:35:41.679
you get 500 million more.

00:35:39.800 --> 00:35:43.640
But if you if now there's 500 million

00:35:41.679 --> 00:35:45.679
more of demand, since output does

00:35:43.639 --> 00:35:47.559
whatever production does whatever demand

00:35:45.679 --> 00:35:49.079
wants, then you get 500 more of

00:35:47.559 --> 00:35:51.119
production.

00:35:49.079 --> 00:35:52.599
And if you have 500 more million dollars

00:35:51.119 --> 00:35:54.199
more of production, then you have 500

00:35:52.599 --> 00:35:56.039
million more of income.

00:35:54.199 --> 00:35:57.960
And if you have 500 more of income and

00:35:56.039 --> 00:36:00.159
so your C1 is greater than zero,

00:35:57.960 --> 00:36:02.000
say .5, you're going to spend 250

00:36:00.159 --> 00:36:05.358
million more.

00:36:02.000 --> 00:36:06.880
But 250 million more will generate 250

00:36:05.358 --> 00:36:09.079
million dollars of production, which

00:36:06.880 --> 00:36:10.400
also will generate 250 million dollars

00:36:09.079 --> 00:36:11.880
more

00:36:10.400 --> 00:36:13.358
of

00:36:11.880 --> 00:36:16.480
income,

00:36:13.358 --> 00:36:17.920
which will generate 125 million more

00:36:16.480 --> 00:36:20.440
of consumption, and blah blah blah blah

00:36:17.920 --> 00:36:22.039
blah. You you you get your Okay?

00:36:20.440 --> 00:36:24.119
So, that's and that's what is happening

00:36:22.039 --> 00:36:25.800
here.

00:36:24.119 --> 00:36:27.920
Boom.

00:36:25.800 --> 00:36:27.920
Yeah.

00:36:29.358 --> 00:36:34.840
From C

00:36:30.679 --> 00:36:38.159
to D. Okay. So, this is initial

00:36:34.840 --> 00:36:39.440
shift in aggregate demand up, 1 billion.

00:36:38.159 --> 00:36:41.559
That

00:36:39.440 --> 00:36:42.280
lead to leads to

00:36:41.559 --> 00:36:45.159
uh

00:36:42.280 --> 00:36:48.120
1 billion more of production as well,

00:36:45.159 --> 00:36:50.679
which means 1 billion more of income.

00:36:48.119 --> 00:36:53.719
Okay? But now these consumers not only

00:36:50.679 --> 00:36:55.199
have this C0 1 billion higher in C0, but

00:36:53.719 --> 00:36:57.279
they also have 1

00:36:55.199 --> 00:36:59.159
uh billion more of income.

00:36:57.280 --> 00:37:01.200
And since they have 1 billion income and

00:36:59.159 --> 00:37:03.839
they're going to spend part of it, C1

00:37:01.199 --> 00:37:06.319
times that, and I assume C1 was .5,

00:37:03.840 --> 00:37:09.039
that's what gives me CD.

00:37:06.320 --> 00:37:10.720
That's the the extra five 500 million

00:37:09.039 --> 00:37:12.039
dollars.

00:37:10.719 --> 00:37:13.559
And then this that thing here there is

00:37:12.039 --> 00:37:18.519
also 500 million dollars, and then there

00:37:13.559 --> 00:37:20.358
was 250 million, 250 million, 125, 125,

00:37:18.519 --> 00:37:23.559
62 and a half, blah blah blah.

00:37:20.358 --> 00:37:23.559
That's that's the way you get there.

00:37:24.280 --> 00:37:28.160
There's an alternative way of

00:37:26.760 --> 00:37:30.240
finding equilibrium output, which is

00:37:28.159 --> 00:37:32.519
entirely equivalent. And it's the way it

00:37:30.239 --> 00:37:34.759
was initially done, by the way.

00:37:32.519 --> 00:37:37.239
Uh and and and you'll see later on a

00:37:34.760 --> 00:37:38.400
very important curve in this course will

00:37:37.239 --> 00:37:40.959
be

00:37:38.400 --> 00:37:43.200
the IS curve, which is a curve that

00:37:40.960 --> 00:37:45.199
describes all the equilibrium in goods

00:37:43.199 --> 00:37:47.000
markets. We'll get there.

00:37:45.199 --> 00:37:48.439
But but the reason it's called IS is

00:37:47.000 --> 00:37:50.679
because of this alternative way of

00:37:48.440 --> 00:37:52.200
deriving the same I have derived,

00:37:50.679 --> 00:37:54.599
which is

00:37:52.199 --> 00:37:55.919
through you you can arrive to the same

00:37:54.599 --> 00:37:58.599
equilibrium by saying, "Look,

00:37:55.920 --> 00:38:01.840
equilibrium output is that output at

00:37:58.599 --> 00:38:03.319
which investment is equal to saving."

00:38:01.840 --> 00:38:05.840
That's the reason that curve is going to

00:38:03.320 --> 00:38:07.240
be called IS, investment equal to

00:38:05.840 --> 00:38:08.680
saving, S.

00:38:07.239 --> 00:38:10.159
So, let me very quickly do it for you

00:38:08.679 --> 00:38:11.679
and and then make a point and connect

00:38:10.159 --> 00:38:14.559
the two things.

00:38:11.679 --> 00:38:16.639
So, say private saving is, you know,

00:38:14.559 --> 00:38:19.358
what con- sumers do and so on,

00:38:16.639 --> 00:38:21.599
and firms, is just disposable income

00:38:19.358 --> 00:38:22.599
minus consumption. That's your saving.

00:38:21.599 --> 00:38:24.960
Okay?

00:38:22.599 --> 00:38:27.759
So, it's equal to Y minus T, that's

00:38:24.960 --> 00:38:31.079
disposable income, minus C.

00:38:27.760 --> 00:38:32.480
Government saving is taxes minus

00:38:31.079 --> 00:38:34.400
government expenditure. So, if the

00:38:32.480 --> 00:38:36.400
government has a deficit, that thing is

00:38:34.400 --> 00:38:38.840
negative. Governments often have

00:38:36.400 --> 00:38:42.480
negative saving. Okay? If you have a

00:38:38.840 --> 00:38:45.320
surplus, then taxes are greater than G,

00:38:42.480 --> 00:38:47.440
then you have a fiscal surplus. Again,

00:38:45.320 --> 00:38:49.880
rarely happens in the US

00:38:47.440 --> 00:38:51.760
or in the Americas in general. Okay?

00:38:49.880 --> 00:38:53.480
Happens a lot in Asia, but not doesn't

00:38:51.760 --> 00:38:54.800
happen very much in this part of the

00:38:53.480 --> 00:38:57.880
world.

00:38:54.800 --> 00:39:00.200
But there we are. So, in equilibrium,

00:38:57.880 --> 00:39:02.559
investment, I,

00:39:00.199 --> 00:39:03.799
has to be equal to saving. So, that's

00:39:02.559 --> 00:39:06.639
what you are going to use the saving

00:39:03.800 --> 00:39:08.280
for, to invest. Okay?

00:39:06.639 --> 00:39:09.480
So, investment is equal to the sum of

00:39:08.280 --> 00:39:11.880
savings.

00:39:09.480 --> 00:39:14.599
I can replace all that in here, and you

00:39:11.880 --> 00:39:16.599
see that I get exactly the same

00:39:14.599 --> 00:39:18.960
equilibrium condition I had before.

00:39:16.599 --> 00:39:21.079
Output equal to aggregate demand.

00:39:18.960 --> 00:39:22.119
Okay? So, this is an entirely equivalent

00:39:21.079 --> 00:39:24.239
way

00:39:22.119 --> 00:39:26.400
of deriving this, and I just want to

00:39:24.239 --> 00:39:28.639
show you this

00:39:26.400 --> 00:39:31.119
because it's the way it was originally

00:39:28.639 --> 00:39:32.759
done, and and and and and you'll

00:39:31.119 --> 00:39:33.839
understand better the terminology we use

00:39:32.760 --> 00:39:35.280
later on

00:39:33.840 --> 00:39:38.200
if you see that this is an equivalent

00:39:35.280 --> 00:39:40.400
way. This is also a nice way of

00:39:38.199 --> 00:39:41.839
illustrating something why macro can be

00:39:40.400 --> 00:39:43.720
counterintuitive sometimes.

00:39:41.840 --> 00:39:45.840
Microeconomics is very intuitive. I

00:39:43.719 --> 00:39:47.559
mean, things make sense.

00:39:45.840 --> 00:39:49.880
It's like physics, it makes sense. Macro

00:39:47.559 --> 00:39:52.000
is can be confusing.

00:39:49.880 --> 00:39:54.200
For example, there's the well-known

00:39:52.000 --> 00:39:55.400
paradox of saving in the short run, not

00:39:54.199 --> 00:39:57.480
in the long run. In the short run, you

00:39:55.400 --> 00:40:00.280
have the paradox of saving.

00:39:57.480 --> 00:40:02.079
So, you know, we all think that you save

00:40:00.280 --> 00:40:03.840
more is a good thing. Our parents teach

00:40:02.079 --> 00:40:05.079
us that it's a good thing to save more

00:40:03.840 --> 00:40:06.320
and so on.

00:40:05.079 --> 00:40:08.079
And in general,

00:40:06.320 --> 00:40:10.680
that is true. You'll do better in life

00:40:08.079 --> 00:40:12.519
if you save a little more and so on.

00:40:10.679 --> 00:40:15.079
But it's not true for the macro in the

00:40:12.519 --> 00:40:15.079
short run.

00:40:16.360 --> 00:40:20.760
You know, it's not good for

00:40:18.519 --> 00:40:22.759
macroeconomics in the short run

00:40:20.760 --> 00:40:24.520
unless you are in a overheated economy.

00:40:22.760 --> 00:40:27.080
Now, it could help.

00:40:24.519 --> 00:40:30.079
But otherwise, it's not very good for

00:40:27.079 --> 00:40:32.279
equilibrium output. Let me show you that

00:40:30.079 --> 00:40:33.440
very quickly with the expression I just

00:40:32.280 --> 00:40:35.920
showed you. Remember that I said

00:40:33.440 --> 00:40:38.639
equilibrium output is pinned down by

00:40:35.920 --> 00:40:40.000
investment equal to saving. And saving

00:40:38.639 --> 00:40:41.599
of the private saving here is an

00:40:40.000 --> 00:40:45.079
increasing is an increasing function of

00:40:41.599 --> 00:40:48.799
output, okay? It is equal to actually 1

00:40:45.079 --> 00:40:51.440
- c The function has a slope of 1 - c1.

00:40:48.800 --> 00:40:53.960
C1 is the share of income that you spend

00:40:51.440 --> 00:40:55.679
in consumption. Therefore, 1 - c1 is the

00:40:53.960 --> 00:40:57.880
share of your income that you spend in

00:40:55.679 --> 00:41:01.279
saving, okay? So, this function is

00:40:57.880 --> 00:41:03.119
increasing with a slope of 1 - c1.

00:41:01.280 --> 00:41:05.240
So, suppose I tell you now that all we

00:41:03.119 --> 00:41:06.799
decided to to we learn the lessons of

00:41:05.239 --> 00:41:08.879
our parents and say, "Okay, we should

00:41:06.800 --> 00:41:11.080
all save more."

00:41:08.880 --> 00:41:12.800
So, that means for any for any given

00:41:11.079 --> 00:41:15.840
level of income, now we all decide to

00:41:12.800 --> 00:41:17.519
save more. That means the the S function

00:41:15.840 --> 00:41:19.960
shifts up.

00:41:17.519 --> 00:41:21.280
For any given level of income,

00:41:19.960 --> 00:41:22.599
we save more. But

00:41:21.280 --> 00:41:26.080
we have a problem there because now we

00:41:22.599 --> 00:41:26.079
have more saving than investment.

00:41:26.159 --> 00:41:29.759
So, how how do we restore equilibrium?

00:41:28.199 --> 00:41:32.960
That's not an equilibrium.

00:41:29.760 --> 00:41:32.960
How do we restore equilibrium?

00:41:37.480 --> 00:41:42.519
So, now we all decide to be more prudent

00:41:39.559 --> 00:41:45.239
and save a little more.

00:41:42.519 --> 00:41:47.400
At the level of the economy as a whole,

00:41:45.239 --> 00:41:49.319
now we have more saving than investment.

00:41:47.400 --> 00:41:51.400
That can happen. It can It's not an

00:41:49.320 --> 00:41:54.720
equilibrium.

00:41:51.400 --> 00:41:54.720
What restores equilibrium?

00:41:55.039 --> 00:41:57.759
Well,

00:41:55.960 --> 00:41:59.720
in this very simple model, our

00:41:57.760 --> 00:42:01.120
investment is fixed. So, I nothing can

00:41:59.719 --> 00:42:02.759
adjust on the investment side because

00:42:01.119 --> 00:42:04.599
it's fixed. Later on, it's going to

00:42:02.760 --> 00:42:06.320
move, but now it's fixed.

00:42:04.599 --> 00:42:09.000
Nothing can adjust in the public saving

00:42:06.320 --> 00:42:10.720
part because, you know, it can't move.

00:42:09.000 --> 00:42:12.679
We assume that it's exogenous.

00:42:10.719 --> 00:42:15.719
So, something has to happen endogenously

00:42:12.679 --> 00:42:17.119
here that that reverses the increase in

00:42:15.719 --> 00:42:18.719
savings. That's the only thing that can

00:42:17.119 --> 00:42:20.920
happen. And the only thing that can

00:42:18.719 --> 00:42:22.199
happen endogenously here is a declining

00:42:20.920 --> 00:42:24.639
output.

00:42:22.199 --> 00:42:26.759
Output declines, saving declines.

00:42:24.639 --> 00:42:28.519
So, here you end up in a situation in

00:42:26.760 --> 00:42:30.840
which we all decided to be sort of, you

00:42:28.519 --> 00:42:32.280
know, better people, save a little more,

00:42:30.840 --> 00:42:34.400
and we end up sinking the economy in a

00:42:32.280 --> 00:42:35.120
recession.

00:42:34.400 --> 00:42:36.880
Yeah,

00:42:35.119 --> 00:42:37.960
output declines.

00:42:36.880 --> 00:42:41.119
Okay, that's the reason it's called the

00:42:37.960 --> 00:42:41.119
paradox of saving.

00:42:41.519 --> 00:42:44.559
That's not going to happen to you

00:42:42.440 --> 00:42:46.039
individually, but to an economy as a

00:42:44.559 --> 00:42:47.559
whole, that's the reason I said it's

00:42:46.039 --> 00:42:50.559
counterintuitive.

00:42:47.559 --> 00:42:50.559
It it can happen.

00:42:52.400 --> 00:42:54.639
I get

00:42:53.440 --> 00:42:57.240
So, I

00:42:54.639 --> 00:42:57.879
Look, if you don't like this way of

00:42:57.239 --> 00:42:59.039
uh

00:42:57.880 --> 00:43:00.360
and it's not the main way we're going to

00:42:59.039 --> 00:43:02.400
use. If you don't like this way of

00:43:00.360 --> 00:43:04.039
finding equilibrium output, just ignore

00:43:02.400 --> 00:43:06.119
it. I I just wanted you to know it. Go

00:43:04.039 --> 00:43:08.079
back to The thing you really need to

00:43:06.119 --> 00:43:10.719
understand is not this, it's it's this,

00:43:08.079 --> 00:43:11.920
that, that that you need to understand.

00:43:10.719 --> 00:43:14.399
So, let me

00:43:11.920 --> 00:43:16.039
illustrate the paradox of saving

00:43:14.400 --> 00:43:19.119
in in the model we're using, in the one

00:43:16.039 --> 00:43:20.960
I want you to really remember.

00:43:19.119 --> 00:43:23.480
Well,

00:43:20.960 --> 00:43:25.280
the paradox of saving, I can capture by

00:43:23.480 --> 00:43:27.240
a declining c0.

00:43:25.280 --> 00:43:29.360
Okay? For any given level of income, now

00:43:27.239 --> 00:43:31.119
we decide to consume less. If we consume

00:43:29.360 --> 00:43:33.800
less for any given level of income, that

00:43:31.119 --> 00:43:34.799
means we're saving more.

00:43:33.800 --> 00:43:38.080
Okay?

00:43:34.800 --> 00:43:39.360
So, I can capture in this diagram

00:43:38.079 --> 00:43:41.559
uh

00:43:39.360 --> 00:43:44.039
the the fact that we all all become sort

00:43:41.559 --> 00:43:46.519
of more prudent by a declining aggregate

00:43:44.039 --> 00:43:46.519
demand.

00:43:46.719 --> 00:43:49.599
But if aggregate demand declines, so

00:43:48.199 --> 00:43:51.039
suppose we start at this equilibrium

00:43:49.599 --> 00:43:53.119
level of output and then all of a sudden

00:43:51.039 --> 00:43:55.599
we say, "Okay, enough is enough. We need

00:43:53.119 --> 00:43:56.719
We need to start saving more."

00:43:55.599 --> 00:43:58.839
Then,

00:43:56.719 --> 00:44:00.239
what happens? Well, aggregate demand

00:43:58.840 --> 00:44:02.200
declines.

00:44:00.239 --> 00:44:03.319
I mean, for any given level of income,

00:44:02.199 --> 00:44:04.480
if you're going to save more, that means

00:44:03.320 --> 00:44:06.480
you're going to consume less. So,

00:44:04.480 --> 00:44:07.840
aggregate demand declines.

00:44:06.480 --> 00:44:10.400
But what happens when aggregate demand

00:44:07.840 --> 00:44:10.400
declines?

00:44:11.039 --> 00:44:14.400
Output declines.

00:44:13.159 --> 00:44:17.039
What happens when out when output

00:44:14.400 --> 00:44:17.039
declines?

00:44:18.079 --> 00:44:23.279
Income declines.

00:44:19.800 --> 00:44:23.280
What happens when income declines?

00:44:25.519 --> 00:44:28.840
Well, part of that income you consume,

00:44:27.079 --> 00:44:31.599
so you're going to consume less.

00:44:28.840 --> 00:44:33.320
C1 times that. So, then and then you get

00:44:31.599 --> 00:44:35.358
the multiplier working against you. So,

00:44:33.320 --> 00:44:38.680
not only if now we all decide to save

00:44:35.358 --> 00:44:41.079
more, not only output falls

00:44:38.679 --> 00:44:42.440
by the same amount that that we increase

00:44:41.079 --> 00:44:44.079
savings,

00:44:42.440 --> 00:44:45.639
but actually it declines by more than

00:44:44.079 --> 00:44:47.719
that because you get the multiplier

00:44:45.639 --> 00:44:49.599
working against against you.

00:44:47.719 --> 00:44:51.839
Okay?

00:44:49.599 --> 00:44:54.880
That's the reason I'm a big role of

00:44:51.840 --> 00:44:57.320
policy makers really in recession is to

00:44:54.880 --> 00:44:58.640
try to maintain the calm, the you know,

00:44:57.320 --> 00:45:00.880
because you can get into this kind of

00:44:58.639 --> 00:45:02.759
things. If everybody gets scared and and

00:45:00.880 --> 00:45:04.358
you know, we all get scared, so the

00:45:02.760 --> 00:45:06.480
economy can implode just out of bad

00:45:04.358 --> 00:45:08.799
sentiment. Uh

00:45:06.480 --> 00:45:08.800
and so on.

00:45:14.159 --> 00:45:18.799
Now, we're on the opposite side of the

00:45:16.320 --> 00:45:20.519
cycle. We would want output to decline a

00:45:18.800 --> 00:45:22.200
little because we are having other

00:45:20.519 --> 00:45:24.239
problems, inflation and so on, again,

00:45:22.199 --> 00:45:26.159
something we'll discuss later.

00:45:24.239 --> 00:45:28.279
So, now you may want to scare consumers

00:45:26.159 --> 00:45:30.480
a little. And in fact,

00:45:28.280 --> 00:45:30.480
uh

00:45:32.599 --> 00:45:35.599
the the governors of the Federal

00:45:34.039 --> 00:45:36.920
Reserve, and the same is happening in

00:45:35.599 --> 00:45:38.319
other places in the world, are doing

00:45:36.920 --> 00:45:42.440
just that. I mean, when they go out

00:45:38.320 --> 00:45:44.080
there, say the economy is too hot,

00:45:42.440 --> 00:45:45.519
uh we're going to have to mess up this

00:45:44.079 --> 00:45:47.119
economy a little. And then they're

00:45:45.519 --> 00:45:49.480
telling us that.

00:45:47.119 --> 00:45:50.880
And and and the first ones to listen to

00:45:49.480 --> 00:45:52.358
these things are is the financial

00:45:50.880 --> 00:45:54.680
markets. So, every time they come out

00:45:52.358 --> 00:45:56.799
and make a speech of that kind, equity

00:45:54.679 --> 00:45:59.319
markets decline.

00:45:56.800 --> 00:46:00.800
Well, equity markets capture before the

00:45:59.320 --> 00:46:02.640
mood that consumers will have in the

00:46:00.800 --> 00:46:03.920
future. They capture it early. But

00:46:02.639 --> 00:46:06.199
that's the message.

00:46:03.920 --> 00:46:08.200
Okay? So, they're trying to At this

00:46:06.199 --> 00:46:08.759
moment, really,

00:46:08.199 --> 00:46:11.039
uh

00:46:08.760 --> 00:46:13.320
policy makers, at least the the central

00:46:11.039 --> 00:46:15.519
banks, are trying to do just that.

00:46:13.320 --> 00:46:17.880
Depress a little bit consumers.

00:46:15.519 --> 00:46:19.880
So so so we can

00:46:17.880 --> 00:46:22.119
cool off the economy a bit.

00:46:19.880 --> 00:46:22.119
Okay?

00:46:22.480 --> 00:46:26.400
Any questions?

00:46:24.079 --> 00:46:28.639
Again, very important lecture because

00:46:26.400 --> 00:46:30.079
we're going to build on on this and and

00:46:28.639 --> 00:46:32.079
later on this is going to be always in

00:46:30.079 --> 00:46:33.039
the background.

00:46:32.079 --> 00:46:35.199
And

00:46:33.039 --> 00:46:36.960
of this until we actually go to the

00:46:35.199 --> 00:46:38.960
third part of the course,

00:46:36.960 --> 00:46:40.519
the key model will be this. This will be

00:46:38.960 --> 00:46:42.320
in the background. More More things will

00:46:40.519 --> 00:46:45.480
be happening on top,

00:46:42.320 --> 00:46:48.240
but but whenever I ask you a question,

00:46:45.480 --> 00:46:50.719
for example, later on, one example, what

00:46:48.239 --> 00:46:54.439
else would produce a

00:46:50.719 --> 00:46:54.439
this a situation like this?

00:46:54.920 --> 00:46:59.039
What else would What What could have

00:46:56.760 --> 00:47:01.040
What kind of policy

00:46:59.039 --> 00:47:02.440
would generate

00:47:01.039 --> 00:47:04.840
that

00:47:02.440 --> 00:47:06.320
that movement? Well, at this point, we

00:47:04.840 --> 00:47:09.039
haven't introduced monetary policy, so

00:47:06.320 --> 00:47:11.440
you cannot talk about monetary policy.

00:47:09.039 --> 00:47:12.719
But we do we do have

00:47:11.440 --> 00:47:15.159
other kind of policy we could talk

00:47:12.719 --> 00:47:15.159
about.

00:47:24.159 --> 00:47:26.679
Remember?

00:47:30.559 --> 00:47:34.840
Here.

00:47:32.000 --> 00:47:34.840
Fiscal policy.

00:47:35.199 --> 00:47:38.919
Okay?

00:47:36.559 --> 00:47:40.119
Fiscal policy, G and T. Those are fiscal

00:47:38.920 --> 00:47:43.000
parameters.

00:47:40.119 --> 00:47:45.719
When when G goes down or T goes up, we

00:47:43.000 --> 00:47:47.559
call that contractionary fiscal policy.

00:47:45.719 --> 00:47:49.279
Why contractionary? Because it contracts

00:47:47.559 --> 00:47:51.199
aggregate demand.

00:47:49.280 --> 00:47:54.000
If If G goes down, clearly aggregate

00:47:51.199 --> 00:47:55.839
demand goes down immediately. If T goes

00:47:54.000 --> 00:47:57.519
up, well, disposable income for any

00:47:55.840 --> 00:47:59.559
given level of income goes down, and

00:47:57.519 --> 00:48:02.759
therefore consumption goes down. So, so

00:47:59.559 --> 00:48:04.639
we call an increase a declining G or an

00:48:02.760 --> 00:48:05.960
increasing T a contractionary fiscal

00:48:04.639 --> 00:48:08.480
policy.

00:48:05.960 --> 00:48:10.000
The opposite, if G goes up and T goes

00:48:08.480 --> 00:48:11.440
down, we call that an expansionary

00:48:10.000 --> 00:48:14.199
fiscal policy.

00:48:11.440 --> 00:48:16.480
So, I take you back to this diagram

00:48:14.199 --> 00:48:18.358
here,

00:48:16.480 --> 00:48:20.280
and I ask you the question again.

00:48:18.358 --> 00:48:22.000
What kind of fiscal policy will generate

00:48:20.280 --> 00:48:24.160
this type of

00:48:22.000 --> 00:48:27.559
this picture?

00:48:24.159 --> 00:48:27.559
Contractionary or expansionary?

00:48:32.760 --> 00:48:37.280
Contractionary. Contractionary. I mean,

00:48:34.760 --> 00:48:39.640
good mnemonic, the output declined.

00:48:37.280 --> 00:48:41.720
You know? So, contractionary So, that is

00:48:39.639 --> 00:48:43.319
a declining a reduction in G, in

00:48:41.719 --> 00:48:45.599
government expenditure,

00:48:43.320 --> 00:48:47.960
or an increase in taxes

00:48:45.599 --> 00:48:49.920
will shift that curve down, and then the

00:48:47.960 --> 00:48:52.119
multiplier will make it even more

00:48:49.920 --> 00:48:54.760
contractionary than the initial fiscal

00:48:52.119 --> 00:48:54.759
impulse.

00:48:57.639 --> 00:49:01.879
Very good.

00:48:58.639 --> 00:49:01.879
I'll see you on Wednesday.
