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Discovering Prices - Auction Design in Markets with Complex Constraints (Hardcover)
Loot Price: R939
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Discovering Prices - Auction Design in Markets with Complex Constraints (Hardcover)
Series: Kenneth J. Arrow Lecture Series
Expected to ship within 10 - 15 working days
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Traditional economic theory studies idealized markets in which
prices alone can guide efficient allocation, with no need for
central organization. Such models build from Adam Smith's famous
concept of an invisible hand, which guides markets and renders
regulation or interference largely unnecessary. Yet for many
markets, prices alone are not enough to guide feasible and
efficient outcomes, and regulation alone is not enough, either.
Consider air traffic control at major airports. While prices could
encourage airlines to take off and land at less congested times,
prices alone do just part of the job; an air traffic control system
is still indispensable to avoid disastrous consequences. With just
an air traffic controller, however, limited resources can be wasted
or poorly used. What's needed in this and many other real-world
cases is an auction system that can effectively reveal prices while
still maintaining enough direct control to ensure that complex
constraints are satisfied. In Discovering Prices, Paul Milgrom-the
world's most frequently cited academic expert on auction
design-describes how auctions can be used to discover prices and
guide efficient resource allocations, even when resources are
diverse, constraints are critical, and market-clearing prices may
not even exist. Economists have long understood that externalities
and market power both necessitate market organization. In this
book, Milgrom introduces complex constraints as another reason for
market design. Both lively and technical, Milgrom roots his new
theories in real-world examples (including the ambitious U.S.
incentive auction of radio frequencies, whose design he led) and
provides economists with crucial new tools for dealing with the
world's growing complex resource allocation problems.
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