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¡C Economic Development, International Trade, and Income Distribution Xiaokai Yang Dingsheng Zhang This version: September 2001 JEL code: D30, F10, O10.
Abstract: This paper applies the inframarginal
analysis, which is a combination of marginal and total cost-benefit
analysis, to investigate the relationship between division of labor,
the extent of the market, productivity, and inequality of income distribution.
The model with transaction costs and exogenous and endogenous comparative
advantages shows that as trading efficiency is improved, the general
equilibrium discontinuously jumps from autarky to partial division
of labor with a dual structure, then to the complete division of labor
where dual structure disappears. In this process different groups
of individuals with different trading efficiency get involved in a
certain level of division of labor at different stages of development.
As the leading group gets involved in a higher level of division of
level, leaving others behind dual structure emerges and inequality
increases. As latecomers catch up dual structure disappears and inequality
declines. When the leader goes to an even higher level of specialization,
dual structure occurs and inequality increases again. Inequality decreases
again as the latecomers catch up. Hence, the equilibrium degree of
inequality fluctuates in this development process. The relationship
between inequality and productivity is neither monotonically positive
nor monotonically negative. It might not be of inverted U-curve. The
key driving force of economic development and trade is improvement
in trading efficiency. Let us motivate the two tasks one by one.
Krugman (1995, 1996) and Krugman and Venables (1995) vividly document
the fact that the relationship between economic development and income
distribution comes to the focus of public concern in the 1970s and
1990s. But this is always a controversial issue in economic literature.
Some models and theories are developed, with empirical evidence sometimes,
to show that there is a positive correlation between economic development
and inequality of income distribution (Banerjee and Newman, 1993,
Lewis, 1955, Palma, 1978, Li and Zou, 1998, Chang and Ram, 2000, for
instance). Other models are developed, with empirical evidence sometimes,
to show that there is a negative correlation between inequality and
international trade, which relates to economic development (Aghion,
Caroli, and Garcia-Pena Losa, 1999, Alesina and Rodrik, 1994, Galor
and Zeira, 1993, Thompson, 1995 and Fei, Ranis, and Kuo, 1979, Frank,
1977, Balassa, 1986, for instance). Not only data from developing and newly industrialized
countries are contradictory, but also data from developed countries
generate more controversies. Kuznetz (1955) proposed the hypothesis
of inverted U-curve of the relationship between inequality and per
capita income and provided some support for it from US data. Krugman
and Venables (1995) use a general equilibrium model with global economies
of scale to predict such an inverted U-curve of inequality. Greenwood
and Jovanovic (1990) use a dynamic equilibrium model to predict the
inverted U-curve. Some theories and data show that there is a negative
or insignificant correlation between trade or development and inequality
in the developed country (see, for instance, Krugman and Lawrence,
1994 and Katz and Murphy, 1992). Others show a positive correlation
between trade and inequality in the developed country (see, for instance,
Grossman, 1998, Murphy and Welch, 1991, Borjas, Freeman, and Katz,
1992, Karoly and Klerman, 1994, Sachs and Shatz, 1995 ). But Ram (1997)
provides new empirical evidence for an uninverted-U pattern in the
developed countries, taking into account of data since World War II.
Jones (1998, p. 65) also shows that the ratio of GDP per worker in
the 5th-richest country to GDP per worker in the 5th-poorest country
fluctuated from 1960 to 1990. The controversy and new evidence call for
new models and theories that can resolve it. In the current paper,
we develop a general equilibrium model to show that the relationship
between inequality and trade that relates to economic development
is neither monotonic nor an inverted U-curve. In our general equilibrium model of endogenous
specialization, economic development is described as an evolutionary
process of division of labor that is driven by improvements in trading
efficiency. Because of differences in trading efficiencies between
countries and between different groups of residents in the same country,
those individuals with better trading efficiencies will be involved
in the division of labor and related trade before others are. Inequality
increases because of the dual structure. As latecomers catch up, the
dual structure disappears, so that inequality declines. As the leading
group goes to an even higher level of specialization, leaving others
behind, dual structure emerges and inequality increases again. As
latecomers catch up, the dual structure disappears and inequality
decreases again. This ratcheting process of inequality and equality
generates fluctuation of the degree of inequality of income distribution.
This implies that the relationship between inequality and economic
development is neither monotonically positive nor monotonically negative.
It may not be a simple inverted U-curve. The intuition behind the model is as follows.
If the relationship between inequality and economic development is
monotonic, then in the very developed country, income distribution
must be either extremely equal or extremely unequal. This is true
too for an inverted U-curve between inequality and per capital income.
But we cannot see either of these two extreme cases. Hence, inequality
of income distribution must fluctuate as the equilibrium level of
division of labor evolves. This evolution gets a group of individuals
involved in a higher level of division of labor earlier than others.
Hence, a dual structure in which some individuals are more specialized
(or more commercialized) than others keeps emerging and disappearing
as the equilibrium level of division of labor increases. A new data
set in Deininger and Squire (1996) supports our hypothesis. It indicates
that there is no systematical link between growth and changes in aggregate
inequality. Recent regressions of Barro (1999) and Banerjee and Duflo
(1999) suggest also that no monotonic correlation between inequality
and growth performance can be supported by data. The second purpose of the current paper is
to explore the intrinsic relationship between the development of division
of labor and changes in inequality of income distribution. Kuznetz
(1955) explained inequality of income distribution by per capita income.
This is certainly not a general equilibrium view since per capita
income is endogenous in a general equilibrium model, which itself
should be explained by parameters. Murphy, Shleifer, and Vishny (1989)
show that unequal income distribution restricts the extent of the
market, so that economies of scale cannot be fully exploited and economic
development is retarded. We put this idea together with Allyn Young's
conjecture that "not only division of labor is dependent on the
extent of the market, but also, the extent of the market is determined
by the level of division of labor", to develop a general equilibrium
mechanism that simultaneously determines the extent of the market,
the level of division of labor, productivity, and degree of inequality
of income distribution. Early studies of structural changes and dual
structure rely on the assumption of disequilibrium in some markets
to predict dual structure and structural changes. For instance, Lewis
(1955) tried to explain dual structure between commercialized and
self-sufficient sectors by evolution of division of labor and related
productivity progress (see also Ranis, 1988). Due to lack of appropriate
analytical tools, he ended up with a model based on disequilibrium
in labor market caused by institutional wage. Chenery (1979) used
market disequilibrium to explain structural changes. Recently, general
equilibrium models are used to study dual structure. In some of these
models, such as in Khandker and Rashid's equilibrium model (1995),
dual structure is exogenously assumed. They cannot predict the emergence
and evolution of dual structure. In a recent literature of formal
equilibrium models of high development economics, evolution of dual
structure between the manufacturing sector with economies of scale
in production and the agricultural sector with constant returns to
scale can be predicted (see Krugman and Vanables, 1995, 1996, and
Fujita and Krugman, 1995). The equilibrium models with endogenous
geographical location of economic activities of Krugman and Venables
(1995) and Baldwin and Venables (1995) attribute the emergence of
dual structure to the geographical concentration of economic activities
in economic development that marginalizes peripheral areas. Kelly
(1997), based on Murphy, Shleifer, and Vishny (1989), develops a dynamic
general equilibrium model that predicts spontaneous evolution of a
dual structure between the modern sector with economies of scale and
the traditional sector with constant returns technology. As trading
efficiencies are sufficiently improved, the level of division of labor
increases and dual structure disappears. Our model in this paper is
complementary to these general equilibrium models that predict the
emergence and evolution of dual structure. We pay more attention to
the effects of evolution of individuals' levels of specialization
and the coexistence of exogenous and endogenous comparative advantages
on the emergence and evolution of dual structure. The rest of this paper is organized
as follows. Section 2 presents the 2x2 Ricardian model with transaction
costs and endogenous and exogenous comparative advantages. Section
3 solves for general equilibrium and its inframarginal comparative
statics. Section 4 extends the analysis to consider not only income
distribution in the developing country but also that in the developed
country. The concluding section summarizes the findings of the paper
and suggests possible extensions. Inframarginal Economics Society¯¸ www.inframarginal.com
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