Semiparametric Cointegrating Rank Selection
Some convenient limit properties of usual information criteria are given for cointegrating rank selection. Allowing for a non-parametric short memory component and using a reduced rank regression with only a single lag, standard information criteria are shown to be weakly consistent in the choice of...
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sg-smu-ink.soe_research-28062020-01-13T09:21:57Z Semiparametric Cointegrating Rank Selection CHENG, Xu Peter C. B. PHILLIPS, Some convenient limit properties of usual information criteria are given for cointegrating rank selection. Allowing for a non-parametric short memory component and using a reduced rank regression with only a single lag, standard information criteria are shown to be weakly consistent in the choice of cointegrating rank provided the penalty coefficient C(n) -> infinity and C(n)/n -> 0 as n -> 8. The limit distribution of the AIC criterion, which is inconsistent, is also obtained. The analysis provides a general limit theory for semiparametric reduced rank regression under weakly dependent errors. The method does not require the specification of a full model, is convenient for practical implementation in empirical work, and is sympathetic with semiparametric estimation approaches to co-integration analysis. Some simulation results on the finite sample performance of the criteria are reported. 2009-01-01T08:00:00Z text application/pdf https://ink.library.smu.edu.sg/soe_research/1807 info:doi/10.1111/j.1368-423X.2008.00270.x https://ink.library.smu.edu.sg/context/soe_research/article/2806/viewcontent/Semiparametric_cointegrating_rank_selection_pv.pdf http://creativecommons.org/licenses/by-nc-nd/4.0/ Research Collection School Of Economics eng Institutional Knowledge at Singapore Management University Cointegrating rank Consistency Information criteria Model selection Nonparametric Short memory Unit roots Econometrics |
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Cointegrating rank Consistency Information criteria Model selection Nonparametric Short memory Unit roots Econometrics CHENG, Xu Peter C. B. PHILLIPS, Semiparametric Cointegrating Rank Selection |
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Some convenient limit properties of usual information criteria are given for cointegrating rank selection. Allowing for a non-parametric short memory component and using a reduced rank regression with only a single lag, standard information criteria are shown to be weakly consistent in the choice of cointegrating rank provided the penalty coefficient C(n) -> infinity and C(n)/n -> 0 as n -> 8. The limit distribution of the AIC criterion, which is inconsistent, is also obtained. The analysis provides a general limit theory for semiparametric reduced rank regression under weakly dependent errors. The method does not require the specification of a full model, is convenient for practical implementation in empirical work, and is sympathetic with semiparametric estimation approaches to co-integration analysis. Some simulation results on the finite sample performance of the criteria are reported. |
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CHENG, Xu Peter C. B. PHILLIPS, |
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CHENG, Xu Peter C. B. PHILLIPS, |
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CHENG, Xu |
title |
Semiparametric Cointegrating Rank Selection |
title_short |
Semiparametric Cointegrating Rank Selection |
title_full |
Semiparametric Cointegrating Rank Selection |
title_fullStr |
Semiparametric Cointegrating Rank Selection |
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Semiparametric Cointegrating Rank Selection |
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semiparametric cointegrating rank selection |
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Institutional Knowledge at Singapore Management University |
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2009 |
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https://ink.library.smu.edu.sg/soe_research/1807 https://ink.library.smu.edu.sg/context/soe_research/article/2806/viewcontent/Semiparametric_cointegrating_rank_selection_pv.pdf |
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