Human Capital & Conditional Convergence - YouTube

Channel: Marginal Revolution University

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- [Alex] In our previous videos,
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we showed how capital accumulation can generate growth
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in the short run, but in the long run,
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we always end up at a steady-state
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where all of investment is used to make up for depreciation.
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What about human capital? --
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represented here by the labor force, "L",
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times their education level, "e."
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Well, there's no doubt that higher levels of education correlate
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with higher levels of economic output.
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But just like physical capital, human capital is subject
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to diminishing returns.
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The United States has a well-educated workforce,
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and that's good, but it's possible for a country
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to invest too much in education.
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It helps an economy to have some PhDs --
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at least I hope it does --
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but how much extra growth would we get
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if we required everyone to have a PhD?
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Probably not that much.
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It's a good investment to teach people to read and write
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and do some math,
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but would it pay to train everyone
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to understand the general theory of relativity?
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I don't think so.
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So education is subject to diminishing returns.
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And what about depreciation?
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Yeah. Unfortunately, human capital -- it wears out too.
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Think about all of the current human capital in the world.
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Where is it going to be in 100 years?
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Unfortunately I know.
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First we go into retirement, and after that,
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it's just depreciation, depreciation, depreciation.
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Moreover, it takes a lot of investment in schools and universities
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and time and effort to build human capital.
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At some point, we're going to need all of that investment
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just to keep the population as educated as it is now.
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So the accumulation of capital,
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whether it's physical capital or human capital,
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it can only get us so far.
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Now let's turn to an important prediction of the Solow Model.
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Poor countries should grow faster than rich countries.
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Now, that's a pretty bold prediction.
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If it were completely true, then all poor countries --
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they'd be catching up to the rich countries.
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And all countries would be approaching
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similar levels of steady-state output --
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perhaps with some differences
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due to differences in savings rates.
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Now as we saw before, there are growth miracles.
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Some countries like China and Korea --
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they're clearly catching up.
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But there's also growth disasters.
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Countries like Nigeria and Argentina,
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which are falling further and further behind,
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or at least not catching up.
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Indeed, broadly speaking,
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over the last several hundred years,
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what we've seen isn't convergence,
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but divergence -- big time.
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But let's step back and remember
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that the factors of production in the Solow Model --
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they're just one piece of the puzzle.
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When it comes to explaining prosperity,
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we also need to remember the importance of institutions,
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the institutions that create the incentives
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to accumulate and to use the factors of production
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in socially beneficial ways.
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Two countries with really different institutions --
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they're not going to converge.
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But, if we focus in on countries with similar institutions,
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then the Solow Model predicts
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that the poorer countries should grow faster,
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and all countries with similar institutions --
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they should converge to similar levels of output.
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We call this "conditional convergence."
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Conditional on institutions and other factors being similar,
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we'd expect poor countries to grow faster.
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Is it true?
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Let's take a look at the 20 founding members
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of the OECD,
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basically the Western developed economies.
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It seems reasonable to say that they've got similar institutions,
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so according to the Solow Model,
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they should have similar steady-state levels of output.
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Here we're going to plot the growth rate of these countries
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over 40 years on the vertical axis,
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and real GDP per capita in 1960
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on the horizontal axis.
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Remember, the Solow Model predicts
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that the countries which were poorer in 1960 --
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they should have grown faster over the next 40 years
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than the countries which were wealthier in 1960.
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And that's exactly what we see.
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The countries which were relatively poor in 1960 --
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they grew faster than the countries
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which were relatively wealthy in 1960.
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So among countries with similar institutions,
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there is convergence -- conditional convergence.
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The Super Simple Solow Model, however, makes another prediction:
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zero growth in the steady-state.
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But clearly that's not what we see.
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The growth rates for the wealthier countries,
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they're lower than for the poorer countries,
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but they're not zero.
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The United States -- it's been growing consistently
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for 200 years, and we're still growing.
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That doesn't sound like zero growth at all.
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It's useful, however, to bring back the two types of growth
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that we discussed earlier:
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catching up;
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and cutting edge growth.
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When you're catching up,
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when you're poor relative to your steady-state,
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that's when the Solow Model predicts
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that you grow quickly as capital accumulates.
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But then you slow down as you approach the steady-state.
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However, for the wealthiest countries in the world --
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those are the cutting edge --
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this model of capital accumulation,
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it fails to explain how you keep growing,
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albeit at a slower pace.
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So how do we explain growth at the cutting edge?
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Well, let's not forget about our last variable: Ideas.
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Ideas is going to be the focus of our next video,
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and we'll see how new ideas
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can keep us growing on the cutting edge.
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- [Narrator] If you want to test yourself,
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click "Practice Questions."
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Or, if you're ready to move on,
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you can click "Go to the Next Video."
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You can also visit MRUniversity.com
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to see our entire library of videos and resources.
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