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Economic Growth
Intermediate Macroeconomic TheoryMacroeconomic Analysis
University of North Texas
ECON 3560 / 5040 Economic Growth
Outline
1 Motivation
2 The Solow-Swan ModelModel I: no population growth & no technological progressModel II: population growth & no technological progressModel III: population growth & technological progress
3 Policies to Promote Growth
ECON 3560 / 5040 Economic Growth
Outline
1 Motivation
2 The Solow-Swan ModelModel I: no population growth & no technological progressModel II: population growth & no technological progressModel III: population growth & technological progress
3 Policies to Promote Growth
ECON 3560 / 5040 Economic Growth
The Lessons of Growth Theory
The lessons of growth theory can make a positive difference inthe lives of hundreds of millions of people
These lessons help us
1 Understand why poor countries are poor
2 Design policies that can help them grow
3 Learn how our own growth rate is affected by shocks and ourgovernment’s policies
ECON 3560 / 5040 Economic Growth
The Lessons of Growth Theory
The lessons of growth theory can make a positive difference inthe lives of hundreds of millions of people
These lessons help us
1 Understand why poor countries are poor
2 Design policies that can help them grow
3 Learn how our own growth rate is affected by shocks and ourgovernment’s policies
ECON 3560 / 5040 Economic Growth
The Lessons of Growth Theory
The lessons of growth theory can make a positive difference inthe lives of hundreds of millions of people
These lessons help us
1 Understand why poor countries are poor
2 Design policies that can help them grow
3 Learn how our own growth rate is affected by shocks and ourgovernment’s policies
ECON 3560 / 5040 Economic Growth
The Lessons of Growth Theory
The lessons of growth theory can make a positive difference inthe lives of hundreds of millions of people
These lessons help us
1 Understand why poor countries are poor
2 Design policies that can help them grow
3 Learn how our own growth rate is affected by shocks and ourgovernment’s policies
ECON 3560 / 5040 Economic Growth
The Lessons of Growth Theory
The lessons of growth theory can make a positive difference inthe lives of hundreds of millions of people
These lessons help us
1 Understand why poor countries are poor
2 Design policies that can help them grow
3 Learn how our own growth rate is affected by shocks and ourgovernment’s policies
ECON 3560 / 5040 Economic Growth
Huge effects from tiny differences
In rich countries like the U.S., if government policies or shockshave even a small impact on the long-run growth rate,
They will have a huge impact on our standard of living in thelong run
ECON 3560 / 5040 Economic Growth
Huge effects from tiny differences
In rich countries like the U.S., if government policies or shockshave even a small impact on the long-run growth rate,
They will have a huge impact on our standard of living in thelong run
ECON 3560 / 5040 Economic Growth
Huge effects from tiny differences
In rich countries like the U.S., if government policies or shockshave even a small impact on the long-run growth rate,
They will have a huge impact on our standard of living in thelong run
1,081.4%243.7%85.4%
624.5%169.2%64.0%
2.5%
2.0%
…100 years…50 years…25 years
percentage increase in standard of living after…
annual growth rate of income per capita
ECON 3560 / 5040 Economic Growth
Stylized Facts
Understand what causes differences in income over time andacross countries
Sources of economy’s output: factors of production (K, L) andproduction technology
The Solow-Swan model shows how saving, population growth,and technological progress affect the level of an economy’soutput and its growth over time
ECON 3560 / 5040 Economic Growth
Stylized Facts
Understand what causes differences in income over time andacross countries
1 Sustained increase in Y
2 Sustained increase in y (= Y/L)
3 Differences in income across countries: yA 6= yB
Sources of economy’s output: factors of production (K, L) andproduction technology
The Solow-Swan model shows how saving, population growth,and technological progress affect the level of an economy’soutput and its growth over time
ECON 3560 / 5040 Economic Growth
Stylized Facts
Understand what causes differences in income over time andacross countries
Sources of economy’s output: factors of production (K, L) andproduction technology
The Solow-Swan model shows how saving, population growth,and technological progress affect the level of an economy’soutput and its growth over time
ECON 3560 / 5040 Economic Growth
Stylized Facts
Understand what causes differences in income over time andacross countries
Sources of economy’s output: factors of production (K, L) andproduction technology
→ Differences in income must come from differences in K, L,and technology
The Solow-Swan model shows how saving, population growth,and technological progress affect the level of an economy’soutput and its growth over time
ECON 3560 / 5040 Economic Growth
Stylized Facts
Understand what causes differences in income over time andacross countries
Sources of economy’s output: factors of production (K, L) andproduction technology
The Solow-Swan model shows how saving, population growth,and technological progress affect the level of an economy’soutput and its growth over time
ECON 3560 / 5040 Economic Growth
Outline
1 Motivation
2 The Solow-Swan ModelModel I: no population growth & no technological progressModel II: population growth & no technological progressModel III: population growth & technological progress
3 Policies to Promote Growth
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
The supply of goods and the production function
Aggregate production function: Y = F(K, L)
CRS allows us to analyze all quantities relative to the size of thelabor force
→ per capita production function: y = f (k)
The demand for goods and the consumption function
No government and closed economy: y = c + i
Consumption per person: c = (1− s)y
→ saving (investment) per person: i = sy = sf (k)
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
The supply of goods and the production function
Aggregate production function: Y = F(K, L)
CRS allows us to analyze all quantities relative to the size of thelabor force
→ per capita production function: y = f (k)
The demand for goods and the consumption function
No government and closed economy: y = c + i
Consumption per person: c = (1− s)y
→ saving (investment) per person: i = sy = sf (k)
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
The supply of goods and the production function
Aggregate production function: Y = F(K, L)
CRS allows us to analyze all quantities relative to the size of thelabor force
→ per capita production function: y = f (k)
The demand for goods and the consumption function
No government and closed economy: y = c + i
Consumption per person: c = (1− s)y
→ saving (investment) per person: i = sy = sf (k)
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
The supply of goods and the production function
Aggregate production function: Y = F(K, L)
CRS allows us to analyze all quantities relative to the size of thelabor force
→ per capita production function: y = f (k)
The demand for goods and the consumption function
No government and closed economy: y = c + i
Consumption per person: c = (1− s)y
→ saving (investment) per person: i = sy = sf (k)
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
The supply of goods and the production function
Aggregate production function: Y = F(K, L)
CRS allows us to analyze all quantities relative to the size of thelabor force
→ per capita production function: y = f (k)
The demand for goods and the consumption function
No government and closed economy: y = c + i
Consumption per person: c = (1− s)y
→ saving (investment) per person: i = sy = sf (k)
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
The supply of goods and the production function
Aggregate production function: Y = F(K, L)
CRS allows us to analyze all quantities relative to the size of thelabor force
→ per capita production function: y = f (k)
The demand for goods and the consumption function
No government and closed economy: y = c + i
Consumption per person: c = (1− s)y
→ saving (investment) per person: i = sy = sf (k)
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
The supply of goods and the production function
Aggregate production function: Y = F(K, L)
CRS allows us to analyze all quantities relative to the size of thelabor force
→ per capita production function: y = f (k)
The demand for goods and the consumption function
No government and closed economy: y = c + i
Consumption per person: c = (1− s)y
→ saving (investment) per person: i = sy = sf (k)
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
The supply of goods and the production function
Aggregate production function: Y = F(K, L)
CRS allows us to analyze all quantities relative to the size of thelabor force
→ per capita production function: y = f (k)
The demand for goods and the consumption function
No government and closed economy: y = c + i
Consumption per person: c = (1− s)y
→ saving (investment) per person: i = sy = sf (k)
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
The supply of goods and the production function
Aggregate production function: Y = F(K, L)
CRS allows us to analyze all quantities relative to the size of thelabor force
→ per capita production function: y = f (k)
The demand for goods and the consumption function
No government and closed economy: y = c + i
Consumption per person: c = (1− s)y
→ saving (investment) per person: i = sy = sf (k)
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
Growth in the capital stock and the steady state
Capital stock is a key determinant of the economy’s output
Investment per person: i = ∆k + δk
Law of motion: ∆k = sf (k)− δk
Steady-state (long-run equilibrium) level of capital (k∗):
→ ∆k = 0 or sf (k)− δk at k∗
Stability of a steady-state k∗
Investment (saving) > depreciation → k ↑
Investment (saving) < depreciation → k ↓
Investment (saving) = depreciation → k
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
Growth in the capital stock and the steady state
Capital stock is a key determinant of the economy’s output
Investment per person: i = ∆k + δk
Law of motion: ∆k = sf (k)− δk
Steady-state (long-run equilibrium) level of capital (k∗):
→ ∆k = 0 or sf (k)− δk at k∗
Stability of a steady-state k∗
Investment (saving) > depreciation → k ↑
Investment (saving) < depreciation → k ↓
Investment (saving) = depreciation → k
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
Growth in the capital stock and the steady state
Capital stock is a key determinant of the economy’s output
Investment per person: i = ∆k + δk
Law of motion: ∆k = sf (k)− δk
Steady-state (long-run equilibrium) level of capital (k∗):
→ ∆k = 0 or sf (k)− δk at k∗
Stability of a steady-state k∗
Investment (saving) > depreciation → k ↑
Investment (saving) < depreciation → k ↓
Investment (saving) = depreciation → k
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
Growth in the capital stock and the steady state
Capital stock is a key determinant of the economy’s output
Investment per person: i = ∆k + δk
Law of motion: ∆k = sf (k)− δk
Steady-state (long-run equilibrium) level of capital (k∗):
→ ∆k = 0 or sf (k)− δk at k∗
Stability of a steady-state k∗
Investment (saving) > depreciation → k ↑
Investment (saving) < depreciation → k ↓
Investment (saving) = depreciation → k
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
Growth in the capital stock and the steady state
Capital stock is a key determinant of the economy’s output
Investment per person: i = ∆k + δk
Law of motion: ∆k = sf (k)− δk
Steady-state (long-run equilibrium) level of capital (k∗):
→ ∆k = 0 or sf (k)− δk at k∗
Stability of a steady-state k∗
Investment (saving) > depreciation → k ↑
Investment (saving) < depreciation → k ↓
Investment (saving) = depreciation → k
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
Growth in the capital stock and the steady state
Capital stock is a key determinant of the economy’s output
Investment per person: i = ∆k + δk
Law of motion: ∆k = sf (k)− δk
Steady-state (long-run equilibrium) level of capital (k∗):
→ ∆k = 0 or sf (k)− δk at k∗
Stability of a steady-state k∗
Investment (saving) > depreciation → k ↑
Investment (saving) < depreciation → k ↓
Investment (saving) = depreciation → k
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
Growth in the capital stock and the steady state
Capital stock is a key determinant of the economy’s output
Investment per person: i = ∆k + δk
Law of motion: ∆k = sf (k)− δk
Steady-state (long-run equilibrium) level of capital (k∗):
→ ∆k = 0 or sf (k)− δk at k∗
Stability of a steady-state k∗
Investment (saving) > depreciation → k ↑
Investment (saving) < depreciation → k ↓
Investment (saving) = depreciation → k
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
Growth in the capital stock and the steady state
Capital stock is a key determinant of the economy’s output
Investment per person: i = ∆k + δk
Law of motion: ∆k = sf (k)− δk
Steady-state (long-run equilibrium) level of capital (k∗):
→ ∆k = 0 or sf (k)− δk at k∗
Stability of a steady-state k∗
Investment (saving) > depreciation → k ↑
Investment (saving) < depreciation → k ↓
Investment (saving) = depreciation → k
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
Growth in the capital stock and the steady state
Capital stock is a key determinant of the economy’s output
Investment per person: i = ∆k + δk
Law of motion: ∆k = sf (k)− δk
Steady-state (long-run equilibrium) level of capital (k∗):
→ ∆k = 0 or sf (k)− δk at k∗
Stability of a steady-state k∗
Investment (saving) > depreciation → k ↑
Investment (saving) < depreciation → k ↓
Investment (saving) = depreciation → k
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
Growth in the capital stock and the steady state
Capital stock is a key determinant of the economy’s output
Investment per person: i = ∆k + δk
Law of motion: ∆k = sf (k)− δk
Steady-state (long-run equilibrium) level of capital (k∗):
→ ∆k = 0 or sf (k)− δk at k∗
Stability of a steady-state k∗
Investment (saving) > depreciation → k ↑
Investment (saving) < depreciation → k ↓
Investment (saving) = depreciation → k
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
Growth in the capital stock and the steady state
Capital stock is a key determinant of the economy’s output
Investment per person: i = ∆k + δk
Law of motion: ∆k = sf (k)− δk
Steady-state (long-run equilibrium) level of capital (k∗):
→ ∆k = 0 or sf (k)− δk at k∗
Stability of a steady-state k∗
Investment (saving) > depreciation → k ↑
Investment (saving) < depreciation → k ↓
Investment (saving) = depreciation → k
ECON 3560 / 5040 Economic Growth
Model IThe Accumulation of Capital
Growth in the capital stock and the steady state
Capital stock is a key determinant of the economy’s output
Investment per person: i = ∆k + δk
Law of motion: ∆k = sf (k)− δk
Steady-state (long-run equilibrium) level of capital (k∗):
→ ∆k = 0 or sf (k)− δk at k∗
Stability of a steady-state k∗
Investment (saving) > depreciation → k ↑
Investment (saving) < depreciation → k ↓
Investment (saving) = depreciation → k
ECON 3560 / 5040 Economic Growth
Model IImplications
Can the model explain economic growth?
1 Sustained increase in Y: No
2 Sustained increase in y: No
3 yA 6= yB: Yes
How saving affects growth
Temporary effect on growth rate
→ High rate of saving leads to high growth temporarily, but theeconomy eventually approaches a steady state in which capitaland output are constant
Different saving rates ⇒ international differences in output
ECON 3560 / 5040 Economic Growth
Model IImplications
Can the model explain economic growth?
1 Sustained increase in Y: No
2 Sustained increase in y: No
3 yA 6= yB: Yes
How saving affects growth
Temporary effect on growth rate
→ High rate of saving leads to high growth temporarily, but theeconomy eventually approaches a steady state in which capitaland output are constant
Different saving rates ⇒ international differences in output
ECON 3560 / 5040 Economic Growth
Model IImplications
Can the model explain economic growth?
1 Sustained increase in Y: No
2 Sustained increase in y: No
3 yA 6= yB: Yes
How saving affects growth
Temporary effect on growth rate
→ High rate of saving leads to high growth temporarily, but theeconomy eventually approaches a steady state in which capitaland output are constant
Different saving rates ⇒ international differences in output
ECON 3560 / 5040 Economic Growth
Model IImplications
Can the model explain economic growth?
1 Sustained increase in Y: No
2 Sustained increase in y: No
3 yA 6= yB: Yes
How saving affects growth
Temporary effect on growth rate
→ High rate of saving leads to high growth temporarily, but theeconomy eventually approaches a steady state in which capitaland output are constant
Different saving rates ⇒ international differences in output
ECON 3560 / 5040 Economic Growth
Model IImplications
Can the model explain economic growth?
1 Sustained increase in Y: No
2 Sustained increase in y: No
3 yA 6= yB: Yes
How saving affects growth
Temporary effect on growth rate
→ High rate of saving leads to high growth temporarily, but theeconomy eventually approaches a steady state in which capitaland output are constant
Different saving rates ⇒ international differences in output
ECON 3560 / 5040 Economic Growth
Model IImplications
Can the model explain economic growth?
1 Sustained increase in Y: No
2 Sustained increase in y: No
3 yA 6= yB: Yes
How saving affects growth
Temporary effect on growth rate
→ High rate of saving leads to high growth temporarily, but theeconomy eventually approaches a steady state in which capitaland output are constant
Different saving rates ⇒ international differences in output
ECON 3560 / 5040 Economic Growth
Model IImplications
Can the model explain economic growth?
1 Sustained increase in Y: No
2 Sustained increase in y: No
3 yA 6= yB: Yes
How saving affects growth
Temporary effect on growth rate
→ High rate of saving leads to high growth temporarily, but theeconomy eventually approaches a steady state in which capitaland output are constant
Different saving rates ⇒ international differences in output
ECON 3560 / 5040 Economic Growth
Model IImplications
Can the model explain economic growth?
1 Sustained increase in Y: No
2 Sustained increase in y: No
3 yA 6= yB: Yes
How saving affects growth
Temporary effect on growth rate
→ High rate of saving leads to high growth temporarily, but theeconomy eventually approaches a steady state in which capitaland output are constant
Different saving rates ⇒ international differences in output
ECON 3560 / 5040 Economic Growth
Model IImplications
Can the model explain economic growth?
1 Sustained increase in Y: No
2 Sustained increase in y: No
3 yA 6= yB: Yes
How saving affects growth
Temporary effect on growth rate
→ High rate of saving leads to high growth temporarily, but theeconomy eventually approaches a steady state in which capitaland output are constant
Different saving rates ⇒ international differences in output
ECON 3560 / 5040 Economic Growth
Model IImplications
Can the model explain economic growth?
1 Sustained increase in Y: No
2 Sustained increase in y: No
3 yA 6= yB: Yes
How saving affects growth
Temporary effect on growth rate
→ High rate of saving leads to high growth temporarily, but theeconomy eventually approaches a steady state in which capitaland output are constant
Different saving rates ⇒ international differences in output
ECON 3560 / 5040 Economic Growth
Model IImplications
Can the model explain economic growth?
1 Sustained increase in Y: No
2 Sustained increase in y: No
3 yA 6= yB: Yes
How saving affects growth
Temporary effect on growth rate
→ High rate of saving leads to high growth temporarily, but theeconomy eventually approaches a steady state in which capitaland output are constant
Different saving rates ⇒ international differences in output
ECON 3560 / 5040 Economic Growth
Model IImplications
Can the model explain economic growth?
1 Sustained increase in Y: No
2 Sustained increase in y: No
3 yA 6= yB: Yes
How saving affects growth
Temporary effect on growth rate
→ High rate of saving leads to high growth temporarily, but theeconomy eventually approaches a steady state in which capitaland output are constant
Different saving rates ⇒ international differences in output
ECON 3560 / 5040 Economic Growth
Model IInternational Differences in Output
International evidence on investment (saving) rates and incomeper person
ECON 3560 / 5040 Economic Growth
Model IInternational Differences in Output
International evidence on investment (saving) rates and incomeper person
Egypt
Chad
Pakistan
Indonesia
ZimbabweKenya
India
CameroonUganda
Mexico
IvoryCoast
Brazil
Peru
U.K.
U.S.Canada
FranceIsrael
GermanyDenmark
ItalySingapore
Japan
Finland
100,000
10,000
1,000
100
Income per person in 1992(logarithmic scale)
0 5 10 15Investment as percentage of output (average 1960 –1992)
20 25 30 35 40
ECON 3560 / 5040 Economic Growth
Model IGolden Rule Level of Capital
Is higher saving always good?
An increase in k∗ has two opposing effects
1 More output (income)
2 Increase in replacement of capital that is wearing out
Optimal amount of capital accumulation from the standpoint ofeconomic well-being: Golden rule level of capital (kg)
→ k∗ with the highest level of consumption (c∗ = f (k∗)− δk∗)
→ MPK = δ at kg
Transition to the Golden Rule steady state
ECON 3560 / 5040 Economic Growth
Model IGolden Rule Level of Capital
Is higher saving always good?
An increase in k∗ has two opposing effects
1 More output (income)
2 Increase in replacement of capital that is wearing out
Optimal amount of capital accumulation from the standpoint ofeconomic well-being: Golden rule level of capital (kg)
→ k∗ with the highest level of consumption (c∗ = f (k∗)− δk∗)
→ MPK = δ at kg
Transition to the Golden Rule steady state
ECON 3560 / 5040 Economic Growth
Model IGolden Rule Level of Capital
Is higher saving always good?
An increase in k∗ has two opposing effects
1 More output (income)
2 Increase in replacement of capital that is wearing out
Optimal amount of capital accumulation from the standpoint ofeconomic well-being: Golden rule level of capital (kg)
→ k∗ with the highest level of consumption (c∗ = f (k∗)− δk∗)
→ MPK = δ at kg
Transition to the Golden Rule steady state
ECON 3560 / 5040 Economic Growth
Model IGolden Rule Level of Capital
Is higher saving always good?
An increase in k∗ has two opposing effects
1 More output (income)
2 Increase in replacement of capital that is wearing out
Optimal amount of capital accumulation from the standpoint ofeconomic well-being: Golden rule level of capital (kg)
→ k∗ with the highest level of consumption (c∗ = f (k∗)− δk∗)
→ MPK = δ at kg
Transition to the Golden Rule steady state
ECON 3560 / 5040 Economic Growth
Model IGolden Rule Level of Capital
Is higher saving always good?
An increase in k∗ has two opposing effects
1 More output (income)
2 Increase in replacement of capital that is wearing out
Optimal amount of capital accumulation from the standpoint ofeconomic well-being: Golden rule level of capital (kg)
→ k∗ with the highest level of consumption (c∗ = f (k∗)− δk∗)
→ MPK = δ at kg
Transition to the Golden Rule steady state
ECON 3560 / 5040 Economic Growth
Model IGolden Rule Level of Capital
Is higher saving always good?
An increase in k∗ has two opposing effects
1 More output (income)
2 Increase in replacement of capital that is wearing out
Optimal amount of capital accumulation from the standpoint ofeconomic well-being: Golden rule level of capital (kg)
→ k∗ with the highest level of consumption (c∗ = f (k∗)− δk∗)
→ MPK = δ at kg
Transition to the Golden Rule steady state
ECON 3560 / 5040 Economic Growth
Model IGolden Rule Level of Capital
Is higher saving always good?
An increase in k∗ has two opposing effects
1 More output (income)
2 Increase in replacement of capital that is wearing out
Optimal amount of capital accumulation from the standpoint ofeconomic well-being: Golden rule level of capital (kg)
→ k∗ with the highest level of consumption (c∗ = f (k∗)− δk∗)
→ MPK = δ at kg
Transition to the Golden Rule steady state
ECON 3560 / 5040 Economic Growth
Model IGolden Rule Level of Capital
Is higher saving always good?
An increase in k∗ has two opposing effects
1 More output (income)
2 Increase in replacement of capital that is wearing out
Optimal amount of capital accumulation from the standpoint ofeconomic well-being: Golden rule level of capital (kg)
→ k∗ with the highest level of consumption (c∗ = f (k∗)− δk∗)
→ MPK = δ at kg
Transition to the Golden Rule steady state
ECON 3560 / 5040 Economic Growth
Model IGolden Rule Level of Capital
Is higher saving always good?
An increase in k∗ has two opposing effects
1 More output (income)
2 Increase in replacement of capital that is wearing out
Optimal amount of capital accumulation from the standpoint ofeconomic well-being: Golden rule level of capital (kg)
→ k∗ with the highest level of consumption (c∗ = f (k∗)− δk∗)
→ MPK = δ at kg
Transition to the Golden Rule steady state
ECON 3560 / 5040 Economic Growth
Model IGolden Rule Level of Capital
Is higher saving always good?
An increase in k∗ has two opposing effects
1 More output (income)
2 Increase in replacement of capital that is wearing out
Optimal amount of capital accumulation from the standpoint ofeconomic well-being: Golden rule level of capital (kg)
→ k∗ with the highest level of consumption (c∗ = f (k∗)− δk∗)
→ MPK = δ at kg
Transition to the Golden Rule steady state
ECON 3560 / 5040 Economic Growth
Model IIThe Steady State with Population Growth
Is population growth another possibility of the sustainedgrowth?
The steady state:Law of motion: ∆k = sf (k)− (δ + n)k
nk is the amount of investment necessary to provide newworkers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n)
2 Sustained increase in y: No
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n
ECON 3560 / 5040 Economic Growth
Model IIThe Steady State with Population Growth
Is population growth another possibility of the sustainedgrowth?
The steady state:Law of motion: ∆k = sf (k)− (δ + n)k
nk is the amount of investment necessary to provide newworkers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n)
2 Sustained increase in y: No
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n
ECON 3560 / 5040 Economic Growth
Model IIThe Steady State with Population Growth
Is population growth another possibility of the sustainedgrowth?
The steady state:Law of motion: ∆k = sf (k)− (δ + n)k
nk is the amount of investment necessary to provide newworkers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n)
2 Sustained increase in y: No
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n
ECON 3560 / 5040 Economic Growth
Model IIThe Steady State with Population Growth
Is population growth another possibility of the sustainedgrowth?
The steady state:Law of motion: ∆k = sf (k)− (δ + n)k
nk is the amount of investment necessary to provide newworkers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n)
2 Sustained increase in y: No
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n
ECON 3560 / 5040 Economic Growth
Model IIThe Steady State with Population Growth
Is population growth another possibility of the sustainedgrowth?
The steady state:Law of motion: ∆k = sf (k)− (δ + n)k
nk is the amount of investment necessary to provide newworkers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n)
2 Sustained increase in y: No
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n
ECON 3560 / 5040 Economic Growth
Model IIThe Steady State with Population Growth
Is population growth another possibility of the sustainedgrowth?
The steady state:Law of motion: ∆k = sf (k)− (δ + n)k
nk is the amount of investment necessary to provide newworkers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n)
2 Sustained increase in y: No
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n
ECON 3560 / 5040 Economic Growth
Model IIThe Steady State with Population Growth
Is population growth another possibility of the sustainedgrowth?
The steady state:Law of motion: ∆k = sf (k)− (δ + n)k
nk is the amount of investment necessary to provide newworkers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n)
2 Sustained increase in y: No
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n
ECON 3560 / 5040 Economic Growth
Model IIThe Steady State with Population Growth
Is population growth another possibility of the sustainedgrowth?
The steady state:Law of motion: ∆k = sf (k)− (δ + n)k
nk is the amount of investment necessary to provide newworkers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n)
2 Sustained increase in y: No
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n
ECON 3560 / 5040 Economic Growth
Model IIThe Steady State with Population Growth
Is population growth another possibility of the sustainedgrowth?
The steady state:Law of motion: ∆k = sf (k)− (δ + n)k
nk is the amount of investment necessary to provide newworkers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n)
2 Sustained increase in y: No
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n
ECON 3560 / 5040 Economic Growth
Model IIThe Steady State with Population Growth
Is population growth another possibility of the sustainedgrowth?
The steady state:Law of motion: ∆k = sf (k)− (δ + n)k
nk is the amount of investment necessary to provide newworkers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n)
2 Sustained increase in y: No
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n
ECON 3560 / 5040 Economic Growth
Model IIThe Steady State with Population Growth
Is population growth another possibility of the sustainedgrowth?
The steady state:Law of motion: ∆k = sf (k)− (δ + n)k
nk is the amount of investment necessary to provide newworkers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n)
2 Sustained increase in y: No
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n
ECON 3560 / 5040 Economic Growth
Model IIThe Steady State with Population Growth
Is population growth another possibility of the sustainedgrowth?
The steady state:Law of motion: ∆k = sf (k)− (δ + n)k
nk is the amount of investment necessary to provide newworkers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n)
2 Sustained increase in y: No
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n
ECON 3560 / 5040 Economic Growth
Model IIInternational Differences in Output
International evidence on population growth rates and incomeper person
ECON 3560 / 5040 Economic Growth
Model IIInternational Differences in Output
International evidence on population growth rates and incomeper person
Chad
Kenya
Zimbabwe
Cameroon
Pakistan
Uganda
India
Indonesia
IsraelMexico
Brazil
Peru
Egypt
Singapore
U.S.
U.K.
Canada
FranceFinlandJapan
Denmark
IvoryCoast
Germany
Italy
100,000
10,000
1,000
1001 2 3 40
Income per person in 1992(logarithmic scale)
Population growth (percent per year) (average 1960 –1992)
ECON 3560 / 5040 Economic Growth
Model IIITechnological Progress in the Solow-Swan Model
Introduce exogenous technological progress, which over timeexpands society’s ability to produce
Examples of technological progress
The Efficiency of Labor
ECON 3560 / 5040 Economic Growth
Model IIITechnological Progress in the Solow-Swan Model
Introduce exogenous technological progress, which over timeexpands society’s ability to produce
Examples of technological progress
The Efficiency of Labor
ECON 3560 / 5040 Economic Growth
Model IIITechnological Progress in the Solow-Swan Model
Introduce exogenous technological progress, which over timeexpands society’s ability to produce
Examples of technological progress
1970: 50,000 computers in the world
2000: 51% of U.S. households have 1 or more computers
The Efficiency of Labor
ECON 3560 / 5040 Economic Growth
Model IIITechnological Progress in the Solow-Swan Model
Introduce exogenous technological progress, which over timeexpands society’s ability to produce
Examples of technological progress
1981: 213 computers connected to the Internet
2000: 60 million computers connected to the Internet
The Efficiency of Labor
ECON 3560 / 5040 Economic Growth
Model IIITechnological Progress in the Solow-Swan Model
Introduce exogenous technological progress, which over timeexpands society’s ability to produce
Examples of technological progress
The average car built in 1996 contained more computerprocessing power than the first lunar landing craft in 1969
The Efficiency of Labor
ECON 3560 / 5040 Economic Growth
Model IIITechnological Progress in the Solow-Swan Model
Introduce exogenous technological progress, which over timeexpands society’s ability to produce
Examples of technological progress
Since 1980, semiconductor usage per unit of GDP hasincreased by a factor of 3500
The Efficiency of Labor
ECON 3560 / 5040 Economic Growth
Model IIITechnological Progress in the Solow-Swan Model
Introduce exogenous technological progress, which over timeexpands society’s ability to produce
Examples of technological progress
The Efficiency of Labor
ECON 3560 / 5040 Economic Growth
Model IIITechnological Progress in the Solow-Swan Model
Introduce exogenous technological progress, which over timeexpands society’s ability to produce
Examples of technological progress
The Efficiency of Labor
Let A be the efficiency of labor or a society’s knowledge aboutproduction method and grows at some constant rate g
AL is the number of effective workers and grows at rate n + g
Labor-augmenting aggregate production function: Y = F(K, AL)
Per capita production function: y = f (k)
ECON 3560 / 5040 Economic Growth
Model IIIThe Steady State with Technological Progress
The steady state:Law of motion: ∆k = sf (k)− (δ + n + g)k
gk is the amount of investment necessary to provide neweffective workers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n + g)
2 Sustained increase in y: Yes (g)
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n + g
ECON 3560 / 5040 Economic Growth
Model IIIThe Steady State with Technological Progress
The steady state:Law of motion: ∆k = sf (k)− (δ + n + g)k
gk is the amount of investment necessary to provide neweffective workers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n + g)
2 Sustained increase in y: Yes (g)
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n + g
ECON 3560 / 5040 Economic Growth
Model IIIThe Steady State with Technological Progress
The steady state:Law of motion: ∆k = sf (k)− (δ + n + g)k
gk is the amount of investment necessary to provide neweffective workers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n + g)
2 Sustained increase in y: Yes (g)
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n + g
ECON 3560 / 5040 Economic Growth
Model IIIThe Steady State with Technological Progress
The steady state:Law of motion: ∆k = sf (k)− (δ + n + g)k
gk is the amount of investment necessary to provide neweffective workers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n + g)
2 Sustained increase in y: Yes (g)
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n + g
ECON 3560 / 5040 Economic Growth
Model IIIThe Steady State with Technological Progress
The steady state:Law of motion: ∆k = sf (k)− (δ + n + g)k
gk is the amount of investment necessary to provide neweffective workers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n + g)
2 Sustained increase in y: Yes (g)
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n + g
ECON 3560 / 5040 Economic Growth
Model IIIThe Steady State with Technological Progress
The steady state:Law of motion: ∆k = sf (k)− (δ + n + g)k
gk is the amount of investment necessary to provide neweffective workers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n + g)
2 Sustained increase in y: Yes (g)
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n + g
ECON 3560 / 5040 Economic Growth
Model IIIThe Steady State with Technological Progress
The steady state:Law of motion: ∆k = sf (k)− (δ + n + g)k
gk is the amount of investment necessary to provide neweffective workers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n + g)
2 Sustained increase in y: Yes (g)
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n + g
ECON 3560 / 5040 Economic Growth
Model IIIThe Steady State with Technological Progress
The steady state:Law of motion: ∆k = sf (k)− (δ + n + g)k
gk is the amount of investment necessary to provide neweffective workers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n + g)
2 Sustained increase in y: Yes (g)
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n + g
ECON 3560 / 5040 Economic Growth
Model IIIThe Steady State with Technological Progress
The steady state:Law of motion: ∆k = sf (k)− (δ + n + g)k
gk is the amount of investment necessary to provide neweffective workers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n + g)
2 Sustained increase in y: Yes (g)
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n + g
ECON 3560 / 5040 Economic Growth
Model IIIThe Steady State with Technological Progress
The steady state:Law of motion: ∆k = sf (k)− (δ + n + g)k
gk is the amount of investment necessary to provide neweffective workers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n + g)
2 Sustained increase in y: Yes (g)
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n + g
ECON 3560 / 5040 Economic Growth
Model IIIThe Steady State with Technological Progress
The steady state:Law of motion: ∆k = sf (k)− (δ + n + g)k
gk is the amount of investment necessary to provide neweffective workers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n + g)
2 Sustained increase in y: Yes (g)
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n + g
ECON 3560 / 5040 Economic Growth
Model IIIThe Steady State with Technological Progress
The steady state:Law of motion: ∆k = sf (k)− (δ + n + g)k
gk is the amount of investment necessary to provide neweffective workers with capital
Can the model explain economic growth?
1 Sustained increase in Y: Yes (n + g)
2 Sustained increase in y: Yes (g)
3 yA 6= yB: Yes
Golden Rule level of capital: MPK − δ = n + g
ECON 3560 / 5040 Economic Growth
Outline
1 Motivation
2 The Solow-Swan ModelModel I: no population growth & no technological progressModel II: population growth & no technological progressModel III: population growth & technological progress
3 Policies to Promote Growth
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEvaluating the Rate of Saving
Are we saving enough? Too much?
Use the Golden Rule to determine whether our saving rate andcapital stock are too high, too low, or about right
To do this, we need to compare (MPK − δ) to (n + g)
To estimate MPK − δ, we use three facts about the U.S.economy
1 The capital stock is about 2.5 times one year’s GDP: k = 2.5y
2 About 10% of GDP is used to replace depreciating capital:δk = 0.1y
3 Capital income is about 30% of GDP: MPK × k = 0.3y
⇒ MPK − δ = 0.08
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEvaluating the Rate of Saving
Are we saving enough? Too much?
Use the Golden Rule to determine whether our saving rate andcapital stock are too high, too low, or about right
To do this, we need to compare (MPK − δ) to (n + g)
To estimate MPK − δ, we use three facts about the U.S.economy
1 The capital stock is about 2.5 times one year’s GDP: k = 2.5y
2 About 10% of GDP is used to replace depreciating capital:δk = 0.1y
3 Capital income is about 30% of GDP: MPK × k = 0.3y
⇒ MPK − δ = 0.08
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEvaluating the Rate of Saving
Are we saving enough? Too much?
Use the Golden Rule to determine whether our saving rate andcapital stock are too high, too low, or about right
To do this, we need to compare (MPK − δ) to (n + g)
To estimate MPK − δ, we use three facts about the U.S.economy
1 The capital stock is about 2.5 times one year’s GDP: k = 2.5y
2 About 10% of GDP is used to replace depreciating capital:δk = 0.1y
3 Capital income is about 30% of GDP: MPK × k = 0.3y
⇒ MPK − δ = 0.08
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEvaluating the Rate of Saving
Are we saving enough? Too much?
Use the Golden Rule to determine whether our saving rate andcapital stock are too high, too low, or about right
To do this, we need to compare (MPK − δ) to (n + g)
To estimate MPK − δ, we use three facts about the U.S.economy
1 The capital stock is about 2.5 times one year’s GDP: k = 2.5y
2 About 10% of GDP is used to replace depreciating capital:δk = 0.1y
3 Capital income is about 30% of GDP: MPK × k = 0.3y
⇒ MPK − δ = 0.08
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEvaluating the Rate of Saving
Are we saving enough? Too much?
Use the Golden Rule to determine whether our saving rate andcapital stock are too high, too low, or about right
To do this, we need to compare (MPK − δ) to (n + g)
To estimate MPK − δ, we use three facts about the U.S.economy
1 The capital stock is about 2.5 times one year’s GDP: k = 2.5y
2 About 10% of GDP is used to replace depreciating capital:δk = 0.1y
3 Capital income is about 30% of GDP: MPK × k = 0.3y
⇒ MPK − δ = 0.08
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEvaluating the Rate of Saving
Are we saving enough? Too much?
Use the Golden Rule to determine whether our saving rate andcapital stock are too high, too low, or about right
To do this, we need to compare (MPK − δ) to (n + g)
To estimate MPK − δ, we use three facts about the U.S.economy
1 The capital stock is about 2.5 times one year’s GDP: k = 2.5y
2 About 10% of GDP is used to replace depreciating capital:δk = 0.1y
3 Capital income is about 30% of GDP: MPK × k = 0.3y
⇒ MPK − δ = 0.08
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEvaluating the Rate of Saving
Are we saving enough? Too much?
Use the Golden Rule to determine whether our saving rate andcapital stock are too high, too low, or about right
To do this, we need to compare (MPK − δ) to (n + g)
To estimate MPK − δ, we use three facts about the U.S.economy
1 The capital stock is about 2.5 times one year’s GDP: k = 2.5y
2 About 10% of GDP is used to replace depreciating capital:δk = 0.1y
3 Capital income is about 30% of GDP: MPK × k = 0.3y
⇒ MPK − δ = 0.08
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEvaluating the Rate of Saving
Are we saving enough? Too much?
Use the Golden Rule to determine whether our saving rate andcapital stock are too high, too low, or about right
To do this, we need to compare (MPK − δ) to (n + g)
To estimate MPK − δ, we use three facts about the U.S.economy
1 The capital stock is about 2.5 times one year’s GDP: k = 2.5y
2 About 10% of GDP is used to replace depreciating capital:δk = 0.1y
3 Capital income is about 30% of GDP: MPK × k = 0.3y
⇒ MPK − δ = 0.08
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEvaluating the Rate of Saving
Are we saving enough? Too much?
Use the Golden Rule to determine whether our saving rate andcapital stock are too high, too low, or about right
To do this, we need to compare (MPK − δ) to (n + g)
To estimate MPK − δ, we use three facts about the U.S.economy
1 The capital stock is about 2.5 times one year’s GDP: k = 2.5y
2 About 10% of GDP is used to replace depreciating capital:δk = 0.1y
3 Capital income is about 30% of GDP: MPK × k = 0.3y
⇒ MPK − δ = 0.08
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEvaluating the Rate of Saving
From the last slide: MPK − δ = 0.08
U.S. real GDP grows an average of 3% per year, son + g = 0.03
Thus, in the U.S., MPK − δ = 0.08 > 0.03 = n + g
The U.S. is below the Golden Rule steady state:
⇒ if we increase our saving rate, we will have faster growth untilwe get to a new steady state with higher consumption perperson
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEvaluating the Rate of Saving
From the last slide: MPK − δ = 0.08
U.S. real GDP grows an average of 3% per year, son + g = 0.03
Thus, in the U.S., MPK − δ = 0.08 > 0.03 = n + g
The U.S. is below the Golden Rule steady state:
⇒ if we increase our saving rate, we will have faster growth untilwe get to a new steady state with higher consumption perperson
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEvaluating the Rate of Saving
From the last slide: MPK − δ = 0.08
U.S. real GDP grows an average of 3% per year, son + g = 0.03
Thus, in the U.S., MPK − δ = 0.08 > 0.03 = n + g
The U.S. is below the Golden Rule steady state:
⇒ if we increase our saving rate, we will have faster growth untilwe get to a new steady state with higher consumption perperson
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEvaluating the Rate of Saving
From the last slide: MPK − δ = 0.08
U.S. real GDP grows an average of 3% per year, son + g = 0.03
Thus, in the U.S., MPK − δ = 0.08 > 0.03 = n + g
The U.S. is below the Golden Rule steady state:
⇒ if we increase our saving rate, we will have faster growth untilwe get to a new steady state with higher consumption perperson
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEvaluating the Rate of Saving
From the last slide: MPK − δ = 0.08
U.S. real GDP grows an average of 3% per year, son + g = 0.03
Thus, in the U.S., MPK − δ = 0.08 > 0.03 = n + g
The U.S. is below the Golden Rule steady state:
⇒ if we increase our saving rate, we will have faster growth untilwe get to a new steady state with higher consumption perperson
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEvaluating the Rate of Saving
From the last slide: MPK − δ = 0.08
U.S. real GDP grows an average of 3% per year, son + g = 0.03
Thus, in the U.S., MPK − δ = 0.08 > 0.03 = n + g
The U.S. is below the Golden Rule steady state:
⇒ if we increase our saving rate, we will have faster growth untilwe get to a new steady state with higher consumption perperson
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthPolicies to Increase the Saving Rate
Reduce the government budget deficit
Increase incentives for private saving:
1 Reduce capital gains tax, corporate income tax, estate tax asthey discourage saving
2 Replace federal income tax with a consumption tax
3 Expand tax incentives for IRAs (individual retirement accounts)and other retirement savings accounts
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthPolicies to Increase the Saving Rate
Reduce the government budget deficit
Increase incentives for private saving:
1 Reduce capital gains tax, corporate income tax, estate tax asthey discourage saving
2 Replace federal income tax with a consumption tax
3 Expand tax incentives for IRAs (individual retirement accounts)and other retirement savings accounts
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthPolicies to Increase the Saving Rate
Reduce the government budget deficit
Increase incentives for private saving:
1 Reduce capital gains tax, corporate income tax, estate tax asthey discourage saving
2 Replace federal income tax with a consumption tax
3 Expand tax incentives for IRAs (individual retirement accounts)and other retirement savings accounts
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthPolicies to Increase the Saving Rate
Reduce the government budget deficit
Increase incentives for private saving:
1 Reduce capital gains tax, corporate income tax, estate tax asthey discourage saving
2 Replace federal income tax with a consumption tax
3 Expand tax incentives for IRAs (individual retirement accounts)and other retirement savings accounts
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthPolicies to Increase the Saving Rate
Reduce the government budget deficit
Increase incentives for private saving:
1 Reduce capital gains tax, corporate income tax, estate tax asthey discourage saving
2 Replace federal income tax with a consumption tax
3 Expand tax incentives for IRAs (individual retirement accounts)and other retirement savings accounts
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthPolicies to Increase the Saving Rate
Reduce the government budget deficit
Increase incentives for private saving:
1 Reduce capital gains tax, corporate income tax, estate tax asthey discourage saving
2 Replace federal income tax with a consumption tax
3 Expand tax incentives for IRAs (individual retirement accounts)and other retirement savings accounts
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEncouraging Technological Progress
What policies might encourage faster technological progress?
1 Patent laws: encourage innovation by granting temporarymonopolies to inventors of new products
2 Tax incentives for R&D
3 Grants to fund basic research at universities
4 Industrial policy: encourage specific industries that are key forrapid tech. progress
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEncouraging Technological Progress
What policies might encourage faster technological progress?
1 Patent laws: encourage innovation by granting temporarymonopolies to inventors of new products
2 Tax incentives for R&D
3 Grants to fund basic research at universities
4 Industrial policy: encourage specific industries that are key forrapid tech. progress
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEncouraging Technological Progress
What policies might encourage faster technological progress?
1 Patent laws: encourage innovation by granting temporarymonopolies to inventors of new products
2 Tax incentives for R&D
3 Grants to fund basic research at universities
4 Industrial policy: encourage specific industries that are key forrapid tech. progress
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEncouraging Technological Progress
What policies might encourage faster technological progress?
1 Patent laws: encourage innovation by granting temporarymonopolies to inventors of new products
2 Tax incentives for R&D
3 Grants to fund basic research at universities
4 Industrial policy: encourage specific industries that are key forrapid tech. progress
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEncouraging Technological Progress
What policies might encourage faster technological progress?
1 Patent laws: encourage innovation by granting temporarymonopolies to inventors of new products
2 Tax incentives for R&D
3 Grants to fund basic research at universities
4 Industrial policy: encourage specific industries that are key forrapid tech. progress
ECON 3560 / 5040 Economic Growth
Policies to Promote GrowthEncouraging Technological Progress
What policies might encourage faster technological progress?
1 Patent laws: encourage innovation by granting temporarymonopolies to inventors of new products
2 Tax incentives for R&D
3 Grants to fund basic research at universities
4 Industrial policy: encourage specific industries that are key forrapid tech. progress
ECON 3560 / 5040 Economic Growth