2. Growth in Rich Countries Since 1950
Using PPP numbers, the text examines growth in four large economies—France, Japan, the United
Kingdom, and the United States—and draws two conclusions. First, there has been a vast improvement
in the standard of living in these economies since 1950. Second, levels of output per capita have tended
to converge over time.
The convergence result extends to the OECD countries and even to a set of countries broader than the
OECD. Convergence holds in general among the sample of economies that in 1950 had output per
person at least 1/4 as large as the United States. Not all countries in this sample have converged,
however. For example, Argentina, Uruguay, and Venezuela were all nearly as rich as France in 1950, but
far behind France by 2003. Over time, the force of compounding has a tremendous impact on output and
economic growth.
3. A Broader Look across Time and Space
From a broader historical perspective—say, the past 2000 years or so—growth rates achieved by rich
economies since 1950 seem exceptionally high. Moreover, the historical record seems more accurately
described by leapfrogging than by convergence, since the identity of the richest country has changed
several times since per capita growth became positive in the West (ca. 1500).
A closer look at growth since 1960 for a broad sample of 70 countries reveals clear signs of convergence
for OECD economies and most Asian economies, but not, in general, for African economies. Many
African economies—already poor in 1960—have had negative growth since then.
The text notes these facts about growth in African economies, but focuses on growth in rich and emerging
economies. There is some discussion of institutions in slow-growing countries in Chapter 12.
4. Thinking About Growth: A Primer
To think seriously about growth, it is necessary to modify the aggregate production function to include
capital:
Y=F(K,N).
(10.1)
+ +
The function F defines the state of technology. The function is assumed to exhibit constant returns to
scale (CRS) over labor and capital together, and therefore decreasing returns to each factor individually.
The CRS assumption also implies that equation (10.1) can be rewritten as
Y/N=F(K/N, 1).
(10.3)
+
Given CRS, the increase in output per worker from an extra unit of capital per worker will decline as K/N
increases. Thus, the aggregate production function has the shape depicted in Figure 10-4.
There are two potential sources of growth in output per worker. One is capital accumulation (increases in
K/N) , and the other is technological progress, which changes the F function so that a given value of K/N
produces more and more Y/N. Capital accumulation alone cannot sustain growth indefinitely, because
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