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The Theory of Economic GrowthPowerPoint Presentation

The Theory of Economic Growth

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The Theory of Economic Growth

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The Theory of Economic Growth

- How important is faster labor-growth as a drag on economic growth?
- How important is a high saving rate as a cause of economic growth?
- How important is technological and organizational progress for economic growth?
- How does economic growth change over time?
- Are there economic forces that will allow poorer countries to catch up to richer countries?

- We classify the factors that generate differences in productive potentials into two broad groups
- differences in the efficiency of labor
- how technology is deployed and organization is used

- differences in capital intensity
- how much current production has been set aside to produce useful machines, buildings, and infrastructure

- differences in the efficiency of labor

- The efficiency of labor has risen for two reasons
- advances in technology
- advances in organization

- Economists are good at analyzing the consequences of advances in technology but they have less to say about their sources

- There was a slowdown in productivity growth from approximately 1974 to around 1990.
- This is associated with the ITC (information and communications technology) ‘revolution’.
- Slowdown causes:
- Measurement – inadequate accounting for quality improvements
- The legal and human environment – regulations for pollution control and worker safety, crime, and declines in educational quality.
- Oil prices – huge increases in oil prices reduced productivity of capital and labor, especially in basic industries

- Kondratiev cycles
- 1873-1890 steam power, trains, telegraph
- 1917-1927 electrification in factories
- 1948-1973 transistor

- There is a direct relationship between capital-intensity and productivity
- a more capital-intensive economy will be a richer and more productive economy

- Also called the Solowgrowth model
- Consists of
- variables
- behavioral relationships (aka laws of motion)
- equilibrium conditions

- The key variable is labor productivity
- output per worker (Y/L)

- Balanced-growth equilibrium
- the capital intensity of the economy (K/Y) is stable
- This necessitates that the economy’s capital stock and level of real GDP are growing at the same rate

- the economy’s capital-labor ratio is constant

- the capital intensity of the economy (K/Y) is stable

- After finding the balanced-growth equilibrium, we calculate the balanced-growth path
- if the economy is on its balanced-growth path, the present value and future values of output per worker will continue to follow the balanced-growth path
- if the economy is not yet on its balanced-growth path, it will head towards it

- The production function tells us how the average worker’s productivity (Y/L) is related to the efficiency of labor (E) and the amount of capital at the average worker’s disposal (K/L)

- Cobb-Douglas production function

- measures how fast diminishing marginal returns to investment set in
- the smaller the value of , the faster diminishing returns are occurring

- The value of the efficiency of labor (E) tells us how high the production function rises
- a higher level of E means that more output per worker is produced for each possible value of the capital stock per worker

- E = $10,000
- = 0.3
- K/L = $125,000

- If K/L rises to $250,000

- the first $125,000 of K/L increased Y/L from $0 to $21,334
- the second $125,000 of K/L increased Y/L from $21,334 to $26,265

- The net flow of saving is equal to the amount of investment
- Real GDP (Y) can be divided into four parts
- consumption (C)
- investment (I)
- government purchases (G)
- net exports (NX = X - M)

- The right-hand side shows the three pieces of total saving
- household saving (SH)
- government saving (SG)
- foreign saving (SF)

- Let’s assume that total saving is a constant fraction (s) of real GDP

- Therefore, it must be true that

- We will refer to s as the economy’s saving rate
- we will assume that it will remain at its current value as we look far into the future
- s measures the flow of saving and the share of total production that is invested and used to increase the capital stock

- The capital stock is not constant
- We will let
- K0 will mean the capital stock at some initial year
- K2014 will mean the capital stock in 2014
- Kt will mean the capital stock in the current year
- Kt+1 will mean the capital stock next year
- Kt-1 will mean the capital stock last year

- Investment will make the capital stock tend to grow
- Depreciation makes the capital stock tend to shrink
- the depreciation rate is assumed to be constant and equal to

- Next year’s capital will be

- The capital stock is constant when

- Suppose that the economy has no labor force growth and no growth in the efficiency of labor
- if K/Y < s/, depreciation is less than investment so K and K/Y will grow until K/Y = s/
- if K/Y > s/, depreciation is greater than investment so K and K/Y will fall until K/Y = s/

- Thus, if the economy has no labor force growth and no growth in the efficiency of labor, the equilibrium condition of this growth model is

/s

Equilibrium

K/L

(the reciprocal of the

capital-output ratio)

Output

per Worker

(assumes that

and E are constant)

The capital stock

is growing because

K/L > /s

The capital stock

is shrinking because

K/L < /s

Capital Stock per Worker

- Remember that, in this particular case, we are assuming that
- the economy’s labor force is constant
- the economy’s equilibrium capital stock is constant
- there are no changes in the efficiency of labor

- Thus, equilibrium output per worker is constant
- Now we will complicate the model

- Steady state: yt, ct, and kt are constant over time
- Gross investment must
- Replace worn out capital
- Expand so the capital stock grows as the economy grows, nKt

- It = (n + d)Kt
- Ct = Yt – It = Yt – (n + d)Kt
- c = f(k) – (n+d)k