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Endogenous Transaction Costs and Division of Labor Xiaokai Yang and Yimin Zhao
North and Thomas (1970) distinguish the endogenous
transaction costs, caused by moral hazard, adverse selection, and
other types of opportunism, from exogenous transaction costs. Williamson
(1975, 1985) also draw the distinction between the endogenous transaction
costs caused by opportunism (holding up, cheating, and not credible
commitment) and tangible exogenous transaction costs. At the same
time, an extensive literature of formal models of endogenous transaction
costs has been developed. . Game theory has been extensively used
in the literature to investigate endogenous transaction costs caused
by strategic interactions. However, none of these models can analyse
the effects of endogenous transaction costs on the development of
division of labor that classic economists (such as Adam Smith) focused
on. The current paper intends to fill the gap by developing a model
with endogenous structure of division of labor and endogenous transaction
costs. As elabrated by Smith (1776), the division of labor
and specialization are the mainspring of economic progress, the division
of labor is dependent on the extent of the market (chapter 3 of book
I), and the extent of the market is determined by transaction costs
(pp. 31-32). Allyn Young (1928) also noted that division of labor
has positive network effects since "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." Trading
between different specialists, however, involves transaction costs
which in turn deters the development of division of labor. The transaction
costs include not only tangible exogenous transportation costs, but
also endogenous transaction costs caused by strategic interactions.
Since network effect of division of labor is a general equilibrium
phenomenon, the level of endogenous and exogenous transaction cost,
each player's decision in choosing a pattern of specialization, and
the network size of division of labor are interdependent. If all players
choose autarky, there is no transactions and related cost, while players'
decisions of the level of specialization are dependent on the equilibrium
level of endogenous and exogenous transaction costs. In addition,
all players' participation decisions of the division of labor are
dependent on the equilibrium network size of division of labor, while
the equilibrium network size of division of labor and related trade
are dependent on all players' decisions of participation. Hence, we
need a general equilibrium model to investigate the interactions among
all of the interdependent variables. The present paper specifies a general equilibrium model
of alternating offer bargaining game (Rubinstein 1982, 1985) in which
players compete for a greater share of the gains from division of
labor to study the impact of endogenous transaction costs, caused
by opportunism, on the equilibrium level of division of labor. The
players' choices of patterns of specialization are endogenised in
the model. The main finding is that the players' strategic competition
for the first mover advantage results in endogenous transaction costs,
which generate Pareto inefficient level of division of labor. If the
game is repeatedly played and both players care about their reputation,
it can be shown that cooperative outcome may emerge from noncooperative
behaviour, where endogenous transaction costs can be eliminated. The paper is organised as follows. Section 2 specifies the basic model. Section 3 solves for the Nash bargaining equilibrium as the benchmark case, where the equilibrium level of division of labor is Pareto efficient. Section 4 analyses the endogenous transaction costs associated with Pareto inefficient level of division of labor by introducing the game of competing for a greater share of the gains from division of labor, of which the alternating offer bargaining game is a subgame. Section 5 examines how the consideration of reputation can partly eliminate the endogenous transaction costs in a supergame. Section 6 concludes the paper. Inframarginal Economics Society¯¸ www.inframarginal.com |