Model Selection in Equations with Many 'Small' Effects.

General unrestricted models (GUMs) may include important individual determinants, many small relevant effects, and irrelevant variables. Automatic model selection procedures can handle perfect collinearity and more candidate variables than observations, allowing substantial dimension reduction from...

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Main Authors: Castle, J, Doornik, J, Hendry, D
Format: Working paper
Language:English
Published: Department of Economics (University of Oxford) 2011
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author Castle, J
Doornik, J
Hendry, D
author_facet Castle, J
Doornik, J
Hendry, D
author_sort Castle, J
collection OXFORD
description General unrestricted models (GUMs) may include important individual determinants, many small relevant effects, and irrelevant variables. Automatic model selection procedures can handle perfect collinearity and more candidate variables than observations, allowing substantial dimension reduction from GUMs with salient regressors, lags, non-linear transformations, and multiple location shifts, together with all the principal components representing ‘factor’ structures, which can also capture small influences that selection may not retain individually. High dimensional GUMs and even the final model can implicitly include more variables than observations entering via ‘factors’. We simulate selection in several special cases to illustrate.
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spelling oxford-uuid:3f340277-d1e8-45fd-80f4-89a94d8574932022-03-26T14:30:28ZModel Selection in Equations with Many 'Small' Effects.Working paperhttp://purl.org/coar/resource_type/c_8042uuid:3f340277-d1e8-45fd-80f4-89a94d857493EnglishDepartment of Economics - ePrintsDepartment of Economics (University of Oxford)2011Castle, JDoornik, JHendry, DGeneral unrestricted models (GUMs) may include important individual determinants, many small relevant effects, and irrelevant variables. Automatic model selection procedures can handle perfect collinearity and more candidate variables than observations, allowing substantial dimension reduction from GUMs with salient regressors, lags, non-linear transformations, and multiple location shifts, together with all the principal components representing ‘factor’ structures, which can also capture small influences that selection may not retain individually. High dimensional GUMs and even the final model can implicitly include more variables than observations entering via ‘factors’. We simulate selection in several special cases to illustrate.
spellingShingle Castle, J
Doornik, J
Hendry, D
Model Selection in Equations with Many 'Small' Effects.
title Model Selection in Equations with Many 'Small' Effects.
title_full Model Selection in Equations with Many 'Small' Effects.
title_fullStr Model Selection in Equations with Many 'Small' Effects.
title_full_unstemmed Model Selection in Equations with Many 'Small' Effects.
title_short Model Selection in Equations with Many 'Small' Effects.
title_sort model selection in equations with many small effects
work_keys_str_mv AT castlej modelselectioninequationswithmanysmalleffects
AT doornikj modelselectioninequationswithmanysmalleffects
AT hendryd modelselectioninequationswithmanysmalleffects