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Growth & Convergence
      EC4004 Lecture 16
Recap
Recap
Convergence
Recap
Convergence
World Income
Recap
Convergence
World Income
Key Equations
Solow Growth Model




        3
Key Equations
Solow Growth Model
∆k/k= s· (y/k) − sδ − n




          3
Key Equations
       Solow Growth Model
        ∆k/k= s· (y/k) − sδ − n
–k is capital per worker




                     3
Key Equations
       Solow Growth Model
        ∆k/k= s· (y/k) − sδ − n
–k is capital per worker
–y is real gross domestic product (real GDP)
 per worker




                     3
Key Equations
       Solow Growth Model
        ∆k/k= s· (y/k) − sδ − n
–k is capital per worker
–y is real gross domestic product (real GDP)
 per worker
–y/k is the average product of capital




                     3
Key Equations
       Solow Growth Model
        ∆k/k= s· (y/k) − sδ − n
–k is capital per worker
–y is real gross domestic product (real GDP)
 per worker
–y/k is the average product of capital
–s is the saving rate



                        3
Key Equations
       Solow Growth Model
        ∆k/k= s· (y/k) − sδ − n
–k is capital per worker
–y is real gross domestic product (real GDP)
 per worker
–y/k is the average product of capital
–s is the saving rate
–δ is the depreciation rate

                        3
Key Equations
       Solow Growth Model
        ∆k/k= s· (y/k) − sδ − n
–k is capital per worker
–y is real gross domestic product (real GDP)
 per worker
–y/k is the average product of capital
–s is the saving rate
–δ is the depreciation rate
–n is the population growth rate.
                        3
4
Production function

y = A · f (k)



 Solow Growth Equation

∆k/ k= s A· f( k)/k − sδ − n




                        4
k* = k*[ s, A, n, δ, L(0) ]

         (+) (+) (−) (−)(0)




               5
One of the most important questions about
economic growth is whether poor countries
tend to converge or catch up to rich
countries.




                   6
7
Convergence and Transition Paths for Two Economies




                        8
9
Economy 1 starts at capital per worker k(0)1 and
economy 2 starts at k(0)2, where k(0)1 is less than
k(0)2.




                       9
Economy 1 starts at capital per worker k(0)1 and
economy 2 starts at k(0)2, where k(0)1 is less than
k(0)2.

The two economies have the same steady-state
capital per worker, k*, shown by the dashed blue
line.




                       9
Economy 1 starts at capital per worker k(0)1 and
economy 2 starts at k(0)2, where k(0)1 is less than
k(0)2.

The two economies have the same steady-state
capital per worker, k*, shown by the dashed blue
line.

In each economy, k rises over time toward k*.
However, k grows faster in economy 1 because
k(0)1 is less than k(0)2.


                       9
Economy 1 starts at capital per worker k(0)1 and
economy 2 starts at k(0)2, where k(0)1 is less than
k(0)2.

The two economies have the same steady-state
capital per worker, k*, shown by the dashed blue
line.

In each economy, k rises over time toward k*.
However, k grows faster in economy 1 because
k(0)1 is less than k(0)2.

Therefore, k1 converges over time toward k2.
                       9
10
y= A· f( k) and ∆y/y= α·(k/ k)




                      10
y= A· f( k) and ∆y/y= α·(k/ k)

∆k/k was higher initially in economy 1 than in
economy 2.




                       10
y= A· f( k) and ∆y/y= α·(k/ k)

∆k/k was higher initially in economy 1 than in
economy 2.

 Therefore, ∆y/y is also higher initially in
 economy 1. Hence, economy 1’s real GDP
 per worker, y, converges over time toward
 economy 2’s real GDP per worker.


                       10
Growth Rate vs Level of Real GDP per person
         for a group of countries




                         11
Growth Rate vs Level of Real GDP per person for the
                OECD Countries




                          12
Growth Rate vs Level of Income per Person for US
               States, 1880--2000




                         13
Conditional convergence:

a lower k(0) predicts a higher ∆k/k,
conditional on k∗.



Absolute convergence

the prediction that a lower k(0) raises ∆k/k
without any conditioning is called.


                    14
www.gapminder.org
086 399 83 06
Questions
An increase in the depreciation rate affects the steady-state
  capital per worker the same way as an increase in the
                  population growth rate.
                           T/F?
                   Text to 086 399 83 06
World growth data reveals that
from 1960 to 2000:
a. the US and other OECD countries stagnated.

c. some countries particularly East Asian countries
grew at low or negative rates.

b. sub-Saharan African countries grew at low or
negative rates.

d. all of the above.

              Text to 086 399 83 06
Next Time

Micro Models-> Macro Models
 Read Barro Chapters 4 & 5

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Ec4004 Lecture16

  • 1. Growth & Convergence EC4004 Lecture 16
  • 2.
  • 8. Key Equations Solow Growth Model ∆k/k= s· (y/k) − sδ − n 3
  • 9. Key Equations Solow Growth Model ∆k/k= s· (y/k) − sδ − n –k is capital per worker 3
  • 10. Key Equations Solow Growth Model ∆k/k= s· (y/k) − sδ − n –k is capital per worker –y is real gross domestic product (real GDP) per worker 3
  • 11. Key Equations Solow Growth Model ∆k/k= s· (y/k) − sδ − n –k is capital per worker –y is real gross domestic product (real GDP) per worker –y/k is the average product of capital 3
  • 12. Key Equations Solow Growth Model ∆k/k= s· (y/k) − sδ − n –k is capital per worker –y is real gross domestic product (real GDP) per worker –y/k is the average product of capital –s is the saving rate 3
  • 13. Key Equations Solow Growth Model ∆k/k= s· (y/k) − sδ − n –k is capital per worker –y is real gross domestic product (real GDP) per worker –y/k is the average product of capital –s is the saving rate –δ is the depreciation rate 3
  • 14. Key Equations Solow Growth Model ∆k/k= s· (y/k) − sδ − n –k is capital per worker –y is real gross domestic product (real GDP) per worker –y/k is the average product of capital –s is the saving rate –δ is the depreciation rate –n is the population growth rate. 3
  • 15. 4
  • 16. Production function y = A · f (k) Solow Growth Equation ∆k/ k= s A· f( k)/k − sδ − n 4
  • 17. k* = k*[ s, A, n, δ, L(0) ] (+) (+) (−) (−)(0) 5
  • 18. One of the most important questions about economic growth is whether poor countries tend to converge or catch up to rich countries. 6
  • 19. 7
  • 20. Convergence and Transition Paths for Two Economies 8
  • 21. 9
  • 22. Economy 1 starts at capital per worker k(0)1 and economy 2 starts at k(0)2, where k(0)1 is less than k(0)2. 9
  • 23. Economy 1 starts at capital per worker k(0)1 and economy 2 starts at k(0)2, where k(0)1 is less than k(0)2. The two economies have the same steady-state capital per worker, k*, shown by the dashed blue line. 9
  • 24. Economy 1 starts at capital per worker k(0)1 and economy 2 starts at k(0)2, where k(0)1 is less than k(0)2. The two economies have the same steady-state capital per worker, k*, shown by the dashed blue line. In each economy, k rises over time toward k*. However, k grows faster in economy 1 because k(0)1 is less than k(0)2. 9
  • 25. Economy 1 starts at capital per worker k(0)1 and economy 2 starts at k(0)2, where k(0)1 is less than k(0)2. The two economies have the same steady-state capital per worker, k*, shown by the dashed blue line. In each economy, k rises over time toward k*. However, k grows faster in economy 1 because k(0)1 is less than k(0)2. Therefore, k1 converges over time toward k2. 9
  • 26. 10
  • 27. y= A· f( k) and ∆y/y= α·(k/ k) 10
  • 28. y= A· f( k) and ∆y/y= α·(k/ k) ∆k/k was higher initially in economy 1 than in economy 2. 10
  • 29. y= A· f( k) and ∆y/y= α·(k/ k) ∆k/k was higher initially in economy 1 than in economy 2. Therefore, ∆y/y is also higher initially in economy 1. Hence, economy 1’s real GDP per worker, y, converges over time toward economy 2’s real GDP per worker. 10
  • 30. Growth Rate vs Level of Real GDP per person for a group of countries 11
  • 31. Growth Rate vs Level of Real GDP per person for the OECD Countries 12
  • 32. Growth Rate vs Level of Income per Person for US States, 1880--2000 13
  • 33. Conditional convergence: a lower k(0) predicts a higher ∆k/k, conditional on k∗. Absolute convergence the prediction that a lower k(0) raises ∆k/k without any conditioning is called. 14
  • 36. Questions An increase in the depreciation rate affects the steady-state capital per worker the same way as an increase in the population growth rate. T/F? Text to 086 399 83 06
  • 37. World growth data reveals that from 1960 to 2000: a. the US and other OECD countries stagnated. c. some countries particularly East Asian countries grew at low or negative rates. b. sub-Saharan African countries grew at low or negative rates. d. all of the above. Text to 086 399 83 06
  • 38. Next Time Micro Models-> Macro Models Read Barro Chapters 4 & 5