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Microeconomics, 15/e
Campbell R. McConnell, University of Nebraska, Emeritus
Stanley L. Brue, Pacific Lutheran University
Chapter 12 Monopolistic Competition and Oligopoly
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 Origin of the Idea
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Origin of the Idea
12.1 Monopolistic Competition
12.2 Game Theory
12.1 Monopolistic Competition
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The year 1933 was a watershed year for development of the theory of monopolistic competition. Two economists, Edward Chamberlin (1899-1967) and Joan Robinson (1903-1983), working independently, each published theories of imperfect competition.
Born in La Conner, Washington, Chamberlin did his undergraduate work at the University of Iowa, and earned his Ph.D. from Harvard, where he would later go on to teach. His work, The Theory of Monopolistic Competition, merged theories of monopoly and perfect competition to form the model illustrated in the text.
Robinson, an English economist and student of Alfred Marshall, published The Economics of Imperfect Competition just a few months after Chamberlin’s work came out. In this book, she not only developed the theory of monopolistic competition similar to that of Chamberlin, but also a theory of monopsony – a single buyer. Her monopsony model is discussed in a later chapter of the textbook.
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12.2 Game Theory
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Game theory was developed by John von Neumann (1903-1957) and Oskar Morganstern
(1902-1977). In 1944, the Princeton University colleagues authored Theory
of Games and Economic Behavior. John von Neumann was first and foremost
a physicist. Born in Hungary, he taught physics at the universities of
Berlin and Hamburg before migrating to the United States to join the faculty
at Princeton. While at Princeton he wrote Mathematical Foundations
of Quantum Mechanics, a well-known work in physics. While economists
recognize von Neumann for his contributions to game theory, his more significant
accomplishment was as a co-inventor of the atomic bomb.
Morganstern, an economist at Princeton, migrated to the United States
from Vienna in 1925.
Despite their development of game theory, von Neumann and Morganstern
never won the Nobel Prize in economics. There were, however, later game
theorists who did. In 1994, John Harsanyi, John Nash, and Reinhard Selten
shared the prize for their work on game theory. Of particular interest
is John Nash (b. 1927), who, at age 22, published two articles on game
theory while at MIT. These highly mathematical papers developed what is
now referred to as Nash Equilibrium. A Nash equilibrium occurs when neither
party in a game can improve their expected outcome (also called a payoff)
by changing their present strategy.
After
Nash’s accomplishment, his life took a sad twist. Nine years after publishing
his famous works, he was diagnosed with paranoid schizophrenia and involuntarily
committed to a Boston-area hospital. After his release, Nash moved to
Princeton, New Jersey, where he has lived the last 30 years, still dealing
with his condition. To the locals in Princeton, news of the Nobel Prize
came as something of a shock. As Time magazine reported:
When photographs of John Nash appeared in the press last week, a common reaction
in and around Princeton, New Jersey, was a shock of recognition: "Oh,
my gosh, it’s him!" Nash, who shared the Economics Prize with John
Harsanyi of the University of California and Reinhard Selten of the
University of Bonn, is a familiar eccentric in the university town –
a quiet, detached man who frequently spends his time riding the local
"Dinky" train on its short hop between Princeton and Princeton Junction, reading newspapers discarded by other passengers. Some
knew him as the author of the enormously complicated mathematical equations that appeared on [Princeton] classroom blackboards from time to time
– the product of a splendid but troubled mind working out his thoughts when no
one was around.(1)
Besides its use in oligopoly theory, as shown in the text, game theory
is applied in both micro- and macroeconomics to understanding areas such
as collective bargaining, international trade, and monetary policy.
- Time, October 24, 1994.
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Photograph courtesy of: (c)Corbis # CBO40327;
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