2007
DOI: 10.20955/wp.2007.033
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Incomplete information and self-fulfilling prophecies

Abstract: This paper shows that incomplete information can lead to self-ful…lling business cycles. This is demonstrated in a standard dynamic general equilibrium model of monopolistic competition à la Dixit-Stiglitz. In the absence of fundamental shocks, the model has a unique certainty (fundamental) equilibrium. But there are also multiple stochastic (sunspots) equilibria that are not mere randomizations over fundamental equilibria. Thus, sunspots can exist in in…nite-horizon models with a unique saddle-path steady sta… Show more

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Cited by 8 publications
(3 citation statements)
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“…identical to the …xed point condition in equation (A.14) in the proof of Proposition 2 (in the appendix). 1 7 To see this set 0 = 1 and = 1 < 0 in the …rm's best response function for the benchmark model, taking expectations and evaluating in log linear form in equation (A.7) in the appendix, and compare it to the log linearized best response function of the …rm for this abstract model, given below by (32). 13 Then, since in REE z t = y t ; market clearing requires…”
Section: A Simple Abstract Version Of the Modelmentioning
confidence: 99%
See 1 more Smart Citation
“…identical to the …xed point condition in equation (A.14) in the proof of Proposition 2 (in the appendix). 1 7 To see this set 0 = 1 and = 1 < 0 in the …rm's best response function for the benchmark model, taking expectations and evaluating in log linear form in equation (A.7) in the appendix, and compare it to the log linearized best response function of the …rm for this abstract model, given below by (32). 13 Then, since in REE z t = y t ; market clearing requires…”
Section: A Simple Abstract Version Of the Modelmentioning
confidence: 99%
“…9 See the analysis inWang and Wen (2007) for similar models. In models where money plays a role and agents choose to hold money, rigidities in price-setting can be addressed via monetary policy to alleviate or eliminate ine¢cient equilibria.…”
mentioning
confidence: 99%
“…identical to the …xed point condition in equation (A.14) in the proof of Proposition 2 (in the appendix). 1 7 To see this set 0 = 1 and = 1 < 0 in the …rm's best response function for the benchmark model, taking expectations and evaluating in log linear form in equation (A.7) in the appendix, and compare it to the log linearized best response function of the …rm for this abstract model, given below by (32).…”
Section: A Simple Abstract Version Of the Modelmentioning
confidence: 99%