Temporary equililibrium dynamics with learning: The stability of random walk beliefs
This paper examines the stability of deterministic steady-states with a one dimensional state-variable and a smooth, recursive updating rule. It is shown that the only possibly stable steady states are those associated with random walk beliefs, provided there is motion on a center manifold, which is...
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sg-smu-ink.soe_research-31132017-12-15T07:01:10Z Temporary equililibrium dynamics with learning: The stability of random walk beliefs CHATTERJI, Shurojit This paper examines the stability of deterministic steady-states with a one dimensional state-variable and a smooth, recursive updating rule. It is shown that the only possibly stable steady states are those associated with random walk beliefs, provided there is motion on a center manifold, which is the case when a key parameter is non-zero; In the extant literature, there is no motion on the center manifold (the parameter is zero), a consequence of the specific assumption that the expected value of the state variable next period determines its current value. The stability properties are seen to be robust with respect to small misspecifications in the agents fixed perception of the steady state. 1996-01-01T08:00:00Z text application/pdf https://ink.library.smu.edu.sg/soe_research/2113 https://ink.library.smu.edu.sg/context/soe_research/article/3113/viewcontent/wpasad_1996_02__1_.pdf http://creativecommons.org/licenses/by-nc-nd/4.0/ Research Collection School Of Economics eng Institutional Knowledge at Singapore Management University learning stability random walk Econometrics |
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learning stability random walk Econometrics CHATTERJI, Shurojit Temporary equililibrium dynamics with learning: The stability of random walk beliefs |
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This paper examines the stability of deterministic steady-states with a one dimensional state-variable and a smooth, recursive updating rule. It is shown that the only possibly stable steady states are those associated with random walk beliefs, provided there is motion on a center manifold, which is the case when a key parameter is non-zero; In the extant literature, there is no motion on the center manifold (the parameter is zero), a consequence of the specific assumption that the expected value of the state variable next period determines its current value. The stability properties are seen to be robust with respect to small misspecifications in the agents fixed perception of the steady state. |
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CHATTERJI, Shurojit |
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CHATTERJI, Shurojit |
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CHATTERJI, Shurojit |
title |
Temporary equililibrium dynamics with learning: The stability of random walk beliefs |
title_short |
Temporary equililibrium dynamics with learning: The stability of random walk beliefs |
title_full |
Temporary equililibrium dynamics with learning: The stability of random walk beliefs |
title_fullStr |
Temporary equililibrium dynamics with learning: The stability of random walk beliefs |
title_full_unstemmed |
Temporary equililibrium dynamics with learning: The stability of random walk beliefs |
title_sort |
temporary equililibrium dynamics with learning: the stability of random walk beliefs |
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Institutional Knowledge at Singapore Management University |
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1996 |
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https://ink.library.smu.edu.sg/soe_research/2113 https://ink.library.smu.edu.sg/context/soe_research/article/3113/viewcontent/wpasad_1996_02__1_.pdf |
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