宏观经济学 教案Chapter04.docx
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1、CHAPTER 4GROWTH AND POLICYChapter Outline Endogenous growth theory Constant and increasing returns to scale Private and social returns to capital Absolute and conditional convergence Stable and unstable equilibria The poverty trap Growth in Asia The role of human capital Limits to growthChanges from
2、 the Previous EditionThe material in Chapter 4 has been modified only slightly. All data have been updated, most notably in Table 1 in History Speaks Box 4-1 and in Figure 1 in History Speaks Box 4-3.Introduction to the MaterialThere is no easy explanation for the fact that different countries exper
3、ience wide variations in their economic growth rates. Chapter 4 sets out to explain what policy options countries have to affect their growth in per-capita income. Industrial countries may fare best if they devote resources to research and development that will lead to technological improvements. De
4、veloping countries, on the other hand, may achieve better results by investing in human capital and getting new technology either through direct foreign investment or by borrowing funds to pay for new physical capital. Poor countries with a high population growth may also want to consider population
5、 control policies. Investment in human capital in the form of education also plays a crucial role; however, this is a long-run strategy and it takes a very long time to reap its benefits.The neoclassical theory discussed in Chapter 3 makes it clear that technological progress is essential for long-t
6、erm growth. It does not, however, completely clarify what factors can affect technological advances and in what ways. Therefore the neoclassical growth model, which treats the growth rate as exogenous, needs to be expanded to take into consideration the ways in which endogenous (self-sustained) grow
7、th can be enhanced. The endogenous growth model uses a framework that attempts to explain how government policies and economic behavior can contribute to technological advances. In order to do this, the model assumes that the proportion of an economys resources that is devoted to research and develo
8、pment determines the rate of technological progress and that the steady-state growth rate is affected by the rate at which the factors of production are accumulated. The major conclusion of endogenous growth theory (in contrast to that of exogenous growth theory) is that countries with different sav
9、ings and investment rates should have persistent differences in their economic growth rates.1 .c. A model like the one in this question can be used to explain how some countries find themselves in situations with no growth and low income while others have ongoing growth and a high level of income. I
10、n the first case, a country may have invested mostly in physical capital, leading to some short-term growth at the expense of long-term growth. In the second case, a country may have invested not only in physical capital but also in human capital (education, skills, and training), reaping significan
11、t social returns.2 .a. If population growth is endogenous, that is, if a country can influence the rate of population growth through government policies, then the investment requirement is no longer a straight line. Instead it is curved as depicted below.b. The first equilibrium (Point A) is a stabl
12、e steady-state equilibrium. This is a situation of low income and high population growth, indicating that the country is in a poverty trap. The second equilibrium (Point B) is an unstable steady-state equilibrium. This is a situation of medium income and low population growth. The third equilibrium
13、(Point C) is again a stable steady-state equilibrium. This is a situation of high income and low population growth. In none of these three cases do we have ongoing growth. For any capital stock k k or k ke, the economy will adjust to kc. During the adjustment process to any of these two steady-state
14、 equilibria, the change in output per capita only will be transitory.3 .c. To escape the poverty trap (Point A), a country has several possibilities: First, it can somehow find the means to increase the capital-labor ratio above a level consistent with Point B (perhaps by borrowing funds or seeking
15、direct foreign investment). Second, it can increase the savings rate such that the savings function no longer intersects the investment requirement curve at either Point A or Point B. Third, it can decrease the rate of population growth through specifically designed policies, such that the investmen
16、t requirement shifts down and no longer intersects with the savings function at Points A or B.3a If we incorporate endogenous population growth into a two-sector model of growth, we get a curved investment requirement line and a production function with first a diminishing and then a constant margin
17、al product of capital as depicted below. (Note that the savings and production functions have similar shapes.).b. Here we should have four intersections of the savings function sf(k) and the investment requirement |n(y)+dk. The first equilibrium (al Point A) is a stable low-income steady-state equil
18、ibrium. Any deviation from that point will cause the economy to eventually adjust again at the same steady-state income level (and capital-output ratio). The second equilibrium (at Point B) is an unstable low-income equilibrium. Any deviation from that point will lead to either a lower income steady
19、-state equilibrium at Point A (if the capital-labor ratio declines) or a higher income steady-state equilibrium at Point C (if the capital-labor ratio increases). Since Point C is a stable equilibrium, the economy will settle back at that point whether the capital-labor ratio is below or above kc. P
20、oint D is again an unstable equilibrium but at a high level of income. Any deviation from that point will lead to either a lower income steady-state equilibrium at Point C (if the capital-labor ratio declines) or ongoing growth (if the capitallabor ratio increases).4 .c. This model is more inclusive
21、 than either of the two models discussed previously and thus has greater explanatory power. While the graphical analysis is far more complicated, wc can now see much more clearly that a poor country cannot escape the poverty trap at Point A unless it somehow succeeds in increasing the capital-labor
22、ratio (and thus per-capita income) beyond the level at Point B. The model can also explain why a high-income country can experience ongoing growth.5 .a. The production function is of the formY = (AN 严=K1/2(4K/NN)1/2 = Ki/2(4K)1/2= 2K.From this we can see that a = 2 sinceY = Y/N = 2(K/N) =y = 2k.4.b.
23、 Since a = y/k = 2, it follows that the growth rate of output and capital isAy/y = Ak/k = g = sa - (n + d) = (0.1)2 - (0.02 + 0.03) = 0.15= 15%.4.c. The term a in the equation above stands for the marginal product of capital. By assuming that the level of labor-augmenting technology (A) is proportio
24、nal to the capital-labor ratio (k), it is implied that the level of technology depends on the amount of capital per worker that we have, which may not be realistic.4.d. In this model, we have a constant marginal product of capital and therefore we have an endogenous growth model.Empirical ProblemsTh
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