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impossibility theorem for price-adjustment mechanisms
by
Yannakakis, Mihalis
, Papadimitriou, Christos H
in
Algorithms
/ Consumer prices
/ Coordinate systems
/ demand functions
/ Economic theory
/ Equilibrium prices
/ Excess demand
/ Market equilibrium prices
/ Market mechanisms
/ markets
/ Physical Sciences
/ Polynomials
/ Price flexibility
/ Price level changes
/ Price variance
/ prices
/ Social Sciences
/ Theorems
/ Vertices
2010
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impossibility theorem for price-adjustment mechanisms
by
Yannakakis, Mihalis
, Papadimitriou, Christos H
in
Algorithms
/ Consumer prices
/ Coordinate systems
/ demand functions
/ Economic theory
/ Equilibrium prices
/ Excess demand
/ Market equilibrium prices
/ Market mechanisms
/ markets
/ Physical Sciences
/ Polynomials
/ Price flexibility
/ Price level changes
/ Price variance
/ prices
/ Social Sciences
/ Theorems
/ Vertices
2010
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Do you wish to request the book?
impossibility theorem for price-adjustment mechanisms
by
Yannakakis, Mihalis
, Papadimitriou, Christos H
in
Algorithms
/ Consumer prices
/ Coordinate systems
/ demand functions
/ Economic theory
/ Equilibrium prices
/ Excess demand
/ Market equilibrium prices
/ Market mechanisms
/ markets
/ Physical Sciences
/ Polynomials
/ Price flexibility
/ Price level changes
/ Price variance
/ prices
/ Social Sciences
/ Theorems
/ Vertices
2010
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Journal Article
impossibility theorem for price-adjustment mechanisms
2010
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Overview
We show that there is no discrete-time price-adjustment mechanism (any process that at each period looks at the history of prices and excess demands and updates the prices) such that for any market (a set of goods and consumers with endowments and strictly concave utilities) the price-adjustment mechanism will achieve excess demands that are at most an ε fraction of the total supply within a number of periods that is polynomial in the number of goods and Formula . This holds even if one restricts markets so that excess demand functions are differentiable with derivatives bounded by a small constant. For the convergence time to the actual price equilibrium, we show by a different method a stronger result: Even in the case of three goods with a unique price equilibrium, there is no function of ε that bounds the number of periods needed by a price-adjustment mechanism to arrive at a set of prices that is ε-close to the equilibrium.
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