Bayesian learning with catastrophe risk : information externalities in a large economy
Based on a previous study by Amador and Weill (2009), I study the diffusion of dispersed private information in a large economy subject to a ”catastrophe risk” state. I assume that agents learn from the actions of oth- ers through two channels: a public channel, that represents learning from prices,...
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ndltd-UTEXAS-oai-repositories.lib.utexas.edu-2152-ETD-UT-2011-08-38682015-09-20T17:03:24ZBayesian learning with catastrophe risk : information externalities in a large economyZantedeschi, DanielBayesian learningCatastrophe riskInformation externalityBased on a previous study by Amador and Weill (2009), I study the diffusion of dispersed private information in a large economy subject to a ”catastrophe risk” state. I assume that agents learn from the actions of oth- ers through two channels: a public channel, that represents learning from prices, and a bi-dimensional private channel that represents learning from lo- cal interactions via information concerning the good state and the catastrophe probability. I show an equilibrium solution based on conditional Bayes rule, which weakens the usual condition of ”slow learning” as presented in Amador and Weill and first introduced by Vives (1993). I study asymptotic conver- gence ”to the truth” deriving that ”catastrophe risk” can lead to ”non-linear” adjustments that could in principle explain fluctuations of price aggregates. I finally discuss robustness issues and potential applications of this work to models of ”reaching consensus”, ”investments under uncertainty”, ”market efficiency” and ”prediction markets”.text2011-09-30T17:34:12Z2011-09-30T17:34:12Z2011-082011-09-30August 20112011-09-30T17:34:17Zthesisapplication/pdfhttp://hdl.handle.net/2152/ETD-UT-2011-08-38682152/ETD-UT-2011-08-3868eng |
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English |
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Others
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Bayesian learning Catastrophe risk Information externality |
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Bayesian learning Catastrophe risk Information externality Zantedeschi, Daniel Bayesian learning with catastrophe risk : information externalities in a large economy |
description |
Based on a previous study by Amador and Weill (2009), I study the
diffusion of dispersed private information in a large economy subject to a
”catastrophe risk” state. I assume that agents learn from the actions of oth-
ers through two channels: a public channel, that represents learning from
prices, and a bi-dimensional private channel that represents learning from lo-
cal interactions via information concerning the good state and the catastrophe
probability. I show an equilibrium solution based on conditional Bayes rule,
which weakens the usual condition of ”slow learning” as presented in Amador
and Weill and first introduced by Vives (1993). I study asymptotic conver-
gence ”to the truth” deriving that ”catastrophe risk” can lead to ”non-linear”
adjustments that could in principle explain fluctuations of price aggregates.
I finally discuss robustness issues and potential applications of this work to
models of ”reaching consensus”, ”investments under uncertainty”, ”market
efficiency” and ”prediction markets”. === text |
author |
Zantedeschi, Daniel |
author_facet |
Zantedeschi, Daniel |
author_sort |
Zantedeschi, Daniel |
title |
Bayesian learning with catastrophe risk : information externalities in a large economy |
title_short |
Bayesian learning with catastrophe risk : information externalities in a large economy |
title_full |
Bayesian learning with catastrophe risk : information externalities in a large economy |
title_fullStr |
Bayesian learning with catastrophe risk : information externalities in a large economy |
title_full_unstemmed |
Bayesian learning with catastrophe risk : information externalities in a large economy |
title_sort |
bayesian learning with catastrophe risk : information externalities in a large economy |
publishDate |
2011 |
url |
http://hdl.handle.net/2152/ETD-UT-2011-08-3868 |
work_keys_str_mv |
AT zantedeschidaniel bayesianlearningwithcatastropheriskinformationexternalitiesinalargeeconomy |
_version_ |
1716822089394028544 |