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Resources › Economic growth › 13. Growth in practice
Economic growth · Lesson 13 of 14

Growth in practice: East Asia, India and institutions

Twelve lessons of models need a test. This one takes the models to the data: the East Asian economies and the debate about whether their growth was accumulation or innovation, India’s growth period by period and what its investment and saving rates imply, and the argument that institutions and geography sit beneath all of it. It closes with a table that asks each model the same question about a country’s saving rate, and with the long-run worries: stagnation, population and the climate.

← Economic growth moduleLesson 13 of 14 · about 50 minutes
1The facts2Production functions3Growth accounting4Harrod–Domar5Solow model6Solow in motion7Golden rule8Convergence9Optimal saving10AK and learning11Ideas and R&D12Cambridge growth13In practice14Hard problems
The short answer

What does the evidence say about the growth of East Asia and India, and what lies behind it?

The models of Lessons 4 to 12 are tools, not rival religions. This lesson uses them on actual economies, with dated World Bank data, to show which parts of each fit.

g≈vs​ (Harrod–Domar),gy​≈gY​−n,ICOR≈gY​I/Y​
  • East Asia: very high investment and schooling, and exports of manufactures. Whether it was mostly accumulation (Young, Krugman) or innovation and learning is still argued.
  • India: real GDP grew about 3.6% a year in 1961–80, 5.6% in 1981–2000, 6.3% in 2001–24 (World Bank), as the investment rate rose from about 20% to about 35% of GDP.
  • Institutions and geography sit beneath the models: they decide whether saving, schooling and research are rewarded.
  • Each model answers “how do we raise growth?” differently, and the answers can be combined.
A question to hold on to
Which of these describes the “High Performing Asian Economies”: industrialised through import substitution, or industrialised not through import substitution but through export promotion of manufactured goods?
GATE 2026Solved at the end ↓
New to this? The few things you need first
Growth accounting
Growth of output = share-weighted growth of capital and labour + the residual. The East Asian debate is about the size of the residual.
Harrod–Domar
g = s/v, where v is the capital–output ratio. In data, v is estimated by the incremental ratio: the investment share over the growth rate.
Convergence
Poorer economies, other things equal, grow faster; as they approach the frontier their growth slows.
In this guide
Lesson · about 50 minutes
  1. East Asia: accumulation or innovation?
  2. India's growth, period by period
  3. Explore the data
  4. Each model asked about India's saving rate
  5. Institutions, geography and diagnostics
  6. The very long run, and other worries
  7. The opening question, solved
  8. The lesson on one screen
  9. Check yourself
  10. Past papers, by level
  11. Quick answers
01
The first test

East Asia: accumulation or innovation?

Between the 1960s and the 1990s a group of economies in East Asia grew faster and for longer than any large group had before. The World Bank’s The East Asian Miracle (1993) studied the high-performing Asian economies: Japan, Korea, Taiwan, Hong Kong and Singapore, followed by Indonesia, Malaysia and Thailand. They shared high saving and investment, fast growth in schooling, relatively low inequality, and industrialisation through exports of manufactures, not behind high tariffs. (GATE 2026 tests exactly that last fact.)

On World Bank data, Korea’s GDP grew about 9.7% a year between 1961 and 1990 and about 4.7% between 1991 and 2024. China grew about 10.2% a year between 1981 and 2010. Use the panel below to look at them beside India.

Was it a productivity miracle? Using the growth-accounting method of Lesson 3, Young (1995) found that growth in Hong Kong, Singapore, Korea and Taiwan came mostly from big increases in labour force participation, education and capital, and little from the residual. Krugman (1994) popularised the point: if growth is accumulation, then, with diminishing returns, it will slow, which is what the Solow model says, and the comparison with the Soviet Union’s earlier growth was uncomfortable. The rival reading stresses that these economies imported and adapted technology faster than others, so that capital accumulation and the learning of ideas went together (Lessons 10 and 11), and that measurement of the residual is fragile. Bosworth and Collins (2008) apply the same accounting to China and India.

Who, when and why it mattered
  1. 1993
    World Bank, The East Asian Miracle: Economic Growth and Public Policy (Oxford University Press).
  2. 1994
    Paul Krugman, “The myth of Asia’s miracle”, Foreign Affairs 73(6), 62–78.
  3. 1995
    Alwyn Young, “The tyranny of numbers: confronting the statistical realities of the East Asian growth experience”, Quarterly Journal of Economics 110(3), 641–680.
  4. 2008
    Barry Bosworth and Susan Collins, “Accounting for growth: comparing China and India”, Journal of Economic Perspectives 22(1), 45–66.
02
The home test

India's growth, period by period

World Bank data give real GDP growth for India from 1961. Dividing the years into three periods shows a clear staircase:

PeriodGDP growthPopulation growthGrowth per head, roughlyInvestment, % of GDPSaving, % of GDP
1961–803.6%2.3%1.3%19.615.0
1981–20005.6%2.2%3.4%25.721.3
2001–246.3%1.3%5.0%34.532.9

Source: World Bank WDI (NY.GDP.MKTP.KD.ZG, SP.POP.GROW, NE.GDI.TOTL.ZS, NY.GNS.ICTR.ZS), means of annual values; growth per head is the difference of the first two columns. Read 6 October 2026.

The first period is what was long called the Hindu rate of growth, about 3.5% a year. The break in the data comes around 1980, not 1991: Rodrik and Subramanian (2005) argue that the transition to faster growth began about 1980, following a shift in the government’s attitude towards private business, and that the 1991 liberalisation built on it. The facts of 1991 itself, and the list of Five-Year Plans, belong in the Indian economy pages; the question here is what the models make of the numbers.

Harrod–Domar reading. Divide the investment share by growth to get a crude incremental capital–output ratio: 19.6/3.6 = 5.5 in 1961–80, 25.7/5.6 = 4.6 in 1981–2000 and 34.5/6.3 = 5.5 in 2001–24. The ratio barely moves, so most of the rise in growth is the rise in investment, as g = s/v would suggest. Population growth is falling at the same time, which is the second route to a higher growth per head: the break-even rate n + δ falls (Lesson 6). Solow reading. A rising investment rate raises the steady state and growth during the transition, a level effect that shows as a spell of faster growth.

Structure. India’s agriculture share of value added fell from about 42% in 1960 to about 18% in 2023, industry rose from 21% to a peak above 30% around 2010 and then fell to about 26%, and services rose from 39% to about 48%. Kaldor’s laws (Lesson 12) stress manufacturing as the engine of growth; India’s services share has risen faster than its industrial share.

0%10%20%30%40%50%60%1960197019801990200020102020YearShare of value addedagricultureindustryservices

Source: World Bank, World Development Indicators, series NV.AGR.TOTL.ZS, NV.IND.TOTL.ZS and NV.SRV.TOTL.ZS; read 2026-10-06. Industry includes construction and utilities; the three shares need not sum to exactly 100 because of taxes.

Practice
India in 2001–24: investment 34.5% of GDP, growth 6.3%. Find the crude ICOR and the growth that the same ICOR would give at a saving rate of 30%.
  1. 1
    ICOR.
    34.5/6.3 = 5.5.
  2. 2
    Harrod–Domar with s = 0.30.
    g = s/v = 0.30/5.5 = 5.5%.
Answer
ICOR about 5.5; growth about 5.5% at a saving rate of 30%. Treat it as a rough guide: the ratio mixes capital deepening, capital widening and productivity change.
Who, when and why it mattered
  1. 2005
    Dani Rodrik and Arvind Subramanian, “From ‘Hindu growth’ to productivity surge: the mystery of the Indian growth transition”, IMF Staff Papers 52(2), 193–228.
03
Interactive

Explore the data

Choose a series and the countries. India is drawn thickest. Try investment against growth: China and Korea invested 35% to 45% of GDP at their fastest, and India crossed 35% only in 2004 and 2005. Try saving: Brazil’s stays near 15% to 20% while its growth has been slow.

0%2%4%6%8%10%12%14%197019801990200020102020YearIndiaChinaKorea

Source: World Bank, World Development Indicators, series NY.GDP.MKTP.KD.ZG; read 2026-10-06. Each point is the mean of that year and the four before it. Gaps are years the World Bank has no value for.

Pause and predict
On the Harrod–Domar reading, two countries with the same capital–output ratio but different investment rates (35% against 20% of GDP) will have growth rates in the ratio of about
04
Putting the course together

Each model asked about India's saving rate

Ask each model of the course the same question: what happens if a country raises its saving rate?

ModelWhat a higher saving rate doesLesson
Harrod–DomarRaises the warranted growth rate in proportion, g = s/v (if the knife edge is respected)4
Solow–SwanRaises the level of income and growth during the transition; not long-run growth5, 6
Golden ruleGood up to s = α; beyond it consumption falls7
RamseyIs a result, not a policy: it reflects patience and the return on capital9
AK, LucasRaises the long-run growth rate (saving, schooling)10
Romer, JonesLittle to do with it: growth comes from research and ideas11
Kaldor–PasinettiDepends on who saves; a higher profit share finances faster growth12
How to use the answers

They are not mutually exclusive. A country with little capital gains from accumulation (Solow, Harrod–Domar) and from the adoption of existing ideas; at the frontier, growth depends on research (Romer, Jones) and on the rules that reward it (the next chapter). Korea’s deceleration after 1990, from about 9.7% to 4.7% a year, is what the Solow model predicts as an economy approaches the frontier and diminishing returns bite.

05
Beneath the models

Institutions, geography and diagnostics

Every model above takes the saving rate, the schooling, the research effort as parameters. Institutions are the rules that determine whether those parameters are high: whether property is secure, contracts enforced, and government unable to confiscate the returns. Acemoglu, Johnson and Robinson (2001) used the death rates of European settlers in colonies as an instrument for institutions, and found that places where settlers could live safely, and set up institutions that protected property, are richer today. Why Nations Fail (Acemoglu and Robinson, 2012; asked in UGC NET 2023) generalises the claim: inclusive institutions, which give wide groups a stake in the system, lead to growth, and extractive ones, which serve a narrow elite, do not. The 2024 Nobel Memorial Prize was awarded to Acemoglu, Johnson and Robinson “for studies of how institutions are formed and affect prosperity”.

The rival emphasis is geography: Gallup, Sachs and Mellinger (1999) argue that climate, disease and distance from the coast affect income, through agricultural productivity, health and trade costs. Most economists now treat the two as complementary, and note that geography may work partly through institutions.

The practical lesson is the method of growth diagnostics (Hausmann, Rodrik and Velasco): do not apply a standard list of reforms, but find the binding constraint for a particular country, whether it is the cost of finance, the return to investment (infrastructure, human capital, property rights) or the risk of its being taxed away.

What this says about policy

In the Solow framework, a country gets richer by saving more, educating more and importing technology. The institutions view adds that none of these happens at scale unless people expect to keep the proceeds. Whether to start with institutions or with investment is the live argument in development policy.

Who, when and why it mattered
  1. 1999
    John Luke Gallup, Jeffrey Sachs and Andrew Mellinger, “Geography and economic development”, International Regional Science Review 22(2), 179–232.
  2. 2001
    Daron Acemoglu, Simon Johnson and James Robinson, “The colonial origins of comparative development: an empirical investigation”, American Economic Review 91(5), 1369–1401.
  3. 2005, 2008
    Ricardo Hausmann, Dani Rodrik and Andrés Velasco, “Growth diagnostics” (Harvard working paper, 2005), published in Narcís Serra and Joseph Stiglitz (eds), The Washington Consensus Reconsidered (Oxford University Press, 2008).
  4. 2012
    Daron Acemoglu and James Robinson, Why Nations Fail: The Origins of Power, Prosperity, and Poverty (Crown Business).
06
The horizon

The very long run, and other worries

The Malthusian era. For most of history, income per head did not grow in the long run: gains from technology were eaten up by population growth. Galor and Weil (2000) built a model in which the economy moves from this Malthusian stagnation to modern growth, as the rate of technical progress rises, education becomes valuable, and the demographic transition replaces large families with investment in each child. It connects the population assumption of Lesson 6 with the ideas of Lesson 11, across centuries.

Secular stagnation. Hansen (1939) feared that slowing population growth would reduce the incentive to invest and leave economies short of demand. Summers (2014) revived the term for the rich countries after the financial crisis: a long period in which the real interest rate that would bring full employment is below zero. In the models of this module, slower population growth lowers the break-even investment rate, raises capital per head and lowers the return on it.

Climate and green growth. The models above treat output as free of environmental cost. William Nordhaus shared the 2018 Nobel Memorial Prize “for integrating climate change into long-run macroeconomic analysis” and Paul Romer for ideas; the question is whether ideas can decouple growth from emissions. That belongs to the environment topic and is mentioned here only because a growth model with a resource constraint is the standard framework.

Who, when and why it mattered
  1. 1939
    Alvin Hansen, “Economic progress and declining population growth”, American Economic Review 29(1), 1–15.
  2. 2000
    Oded Galor and David Weil, “Population, technology, and growth: from Malthusian stagnation to the demographic transition and beyond”, American Economic Review 90(4), 806–828.
  3. 2014
    Lawrence Summers, “U.S. economic prospects: secular stagnation, hysteresis, and the zero lower bound”, Business Economics 49(2), 65–73.
07
Solving the opening question

The opening question, solved

GATE 2026 · standard
Match: infant industrialisation, High Performing Asian Economy, national procurement, dumping.
  1. 1
    Infant industry.
    A temporary period of protection for new industries.
  2. 2
    HPAE.
    Industrialised not through import substitution but through export promotion of manufactures.
  3. 3
    National procurement.
    Public or regulated firms directed to buy dearer domestic goods.
  4. 4
    Dumping.
    Charging a lower price in the export market than at home.
Answer
The High Performing Asian Economies industrialised through export promotion of manufactured goods, not import substitution: option B in the paper’s matching, (P→3), (Q→2), (R→4), (S→1).
Watch out for

The mistakes examiners are fishing for

  • Saying the East Asian economies relied on import substitution. They promoted manufactured exports.
  • Treating the Young–Krugman result as settled. It is a growth-accounting claim, and the residual is hard to measure.
  • Dating India’s acceleration only to 1991. The data and Rodrik–Subramanian point to about 1980.
  • Using the crude ICOR as a structural constant. It mixes several things and changes with the cycle.
  • Confusing institutions and geography as rival theories. Most economists treat them as complements.
08
Revise

The lesson on one screen

The lesson on one screen
East Asia
High investment, schooling, exports of manufactures (World Bank 1993). Young and Krugman: accumulation, not the residual.
India
GDP growth 3.6% (1961–80), 5.6% (1981–2000), 6.3% (2001–24); investment 20% to 35% of GDP; crude ICOR about 5. Transition around 1980.
Structure
Agriculture share 42% to 18%; services 39% to 48%, industry about a quarter.
Institutions
Acemoglu–Johnson–Robinson 2001; inclusive and extractive; Nobel 2024. Geography: Gallup–Sachs–Mellinger.
Diagnostics
Find the binding constraint; do not apply a standard list.
Long run
Malthusian stagnation to modern growth (Galor–Weil); secular stagnation (Hansen, Summers).
09
Practice

Check yourself

0 of 11 correct so far

A. Numbers

Problem 1
An economy invests 30% of GDP and its GDP grows 6% a year. Find the crude incremental capital–output ratio.
Problem 2
With that ICOR, what growth (per cent) would an investment rate of 35% give, on the Harrod–Domar reading?
Problem 3
GDP growth is 6.3% and population growth 1.3%. Find growth per head (approximate, per cent) and the doubling time of income per head by the rule of 70 (years).
Problem 4
An economy’s agriculture share of value added falls from 42% to 18% over 63 years. By how many percentage points does it fall, and by what per cent of its original value?

B. Concepts

1The High Performing Asian Economies industrialised mainly through
2Young (1995) and Krugman (1994) argued that East Asian growth came mostly from
3Rodrik and Subramanian (2005) dated India's growth transition to about
4Who wrote Why Nations Fail?
5As an economy approaches the technology frontier, the Solow model predicts that its growth will
10
Real questions

Past papers, by level

Questions on East Asian industrialisation. Most questions on India’s growth, plans and reforms are in the Indian economy pages, because they depend on facts and dates of those topics rather than on the models. The poverty measures and poverty committees pages cover the distribution side.

Standard

Growth accounting, steady-state algebra, statement questions and matching, up to JNU, IIT JAM and UGC NET level.

1 questionPractise →
All 1 past-paper questions for this lesson, easiest first: practise the full set →

✦These are questions from the TestStop bank. A free account answers 10 a day, each with its worked solution; All-Access opens every set with no daily limit.

11
Quick answers

Frequently asked questions

What was the East Asian miracle?

The East Asian miracle is the very fast and sustained growth of Japan, South Korea, Taiwan, Hong Kong and Singapore from the 1960s, and later of Indonesia, Malaysia and Thailand, which the World Bank (1993) called the high-performing Asian economies. Growth was driven by high rates of saving and investment, rapid growth in schooling, and manufacturing for export. In South Korea, World Bank data show GDP growing about 9.7 per cent a year on average between 1961 and 1990.

Was East Asian growth due to accumulation or to productivity?

Young (1995) and Krugman (1994) argued from growth accounting that growth in Hong Kong, Singapore, South Korea and Taiwan came mostly from increases in capital, labour and education, with little growth in total factor productivity, so it would slow, as Solow's model predicts, when accumulation did. Others dispute the measurement and note that the economies kept learning technology from abroad. The debate is a standard use of the growth-accounting tools of Lesson 3.

How has India's growth changed over time?

On World Bank data, India's real GDP grew about 3.6 per cent a year between 1961 and 1980, 5.6 per cent between 1981 and 2000 and 6.3 per cent between 2001 and 2024. Rodrik and Subramanian (2005) argue that the transition to faster growth came around 1980, a decade before the liberalisation of 1991, following a change in the government's attitude towards private business. Investment rose from about 20 per cent of GDP in the 1960s and 1970s to about 35 per cent after 2000.

What does the Harrod–Domar model say about India's growth?

With growth equal to s/v, India's growth could be read as saving divided by a capital–output ratio. Using World Bank data, average investment of about 34.5 per cent of GDP and growth of about 6.3 per cent in 2001 to 2024 give a crude incremental capital–output ratio of 5.5, and in 1961 to 1980 investment of 19.6 per cent and growth of 3.6 per cent give about the same figure. The rise in growth is then mainly a rise in the investment rate, though this is a rough calculation.

What are institutions in growth theory?

Institutions are the rules that shape incentives: how secure property rights are, how contracts are enforced, and how far government can expropriate. Acemoglu, Johnson and Robinson (2001) argued that differences in institutions, which they traced to the conditions colonists faced, explain much of the difference in income across countries. They distinguish inclusive institutions, which give broad groups a stake, from extractive ones. The three authors received the 2024 Nobel Memorial Prize for this work.

What does each growth model say raises growth in a developing country?

Harrod–Domar and the planning models say raise saving and the efficiency of investment. Solow says raise the level of income by raising saving, but long-run growth depends on technology, and poor countries have extra growth from convergence. AK and Lucas say saving and education change the growth rate. Romer and Aghion–Howitt say research and the adoption of ideas. Kaldor says the structure of the economy and the pace of manufacturing. The institutions literature says the incentive to do any of these depends on the rules.

← Lesson 12The Cambridge tradition: Kaldor, Robinson and PasinettiLesson 14 →The hard problems: the Delhi School set

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