Instrumental variable with interactive fixed effects

Detalhes bibliográficos
Ano de defesa: 2020
Autor(a) principal: Cardoso, Murilo Sepulvida
Orientador(a): Pinto, Cristine Campos de Xavier
Banca de defesa: Não Informado pela instituição
Tipo de documento: Dissertação
Tipo de acesso: Acesso aberto
Idioma: eng
Instituição de defesa: Não Informado pela instituição
Programa de Pós-Graduação: Não Informado pela instituição
Departamento: Não Informado pela instituição
País: Não Informado pela instituição
Palavras-chave em Português:
Palavras-chave em Inglês:
Link de acesso: http://hdl.handle.net/10438/29393
Resumo: The biggest challenge of the instrumental variable model is finding a valid instrument, one that satisfies the assumptions of relevance and, especially, exogeneity. To impose a less restrictive assumption, some estimators combine unobservable effects with instrumental variables, as example IV-FE. In this paper, we study a large-panel instrumental variable model where the instrument may be correlated with unobservable variables, even when they vary across both dimensions. This variation implies that standard approaches in the literature, such as IV, IV-FE, and linear factor models (Pesaran, 2006; Bai, 2009), are inconsistent. We construct two and show their √ NT convergence under both large N and large T. Our exogeneity assumption is less restrictive than the standard instrumental variable model assumption since the instrument shall be exogenous given the factor structure. We show their asymptotic normality distribution for some rate of N/T even when the errors have autocorrelation and heteroskedasticity in both dimensions. We also study the trade-off between our estimators and a standard IV estimator when the error has an interactive fixed-effect structure, and the instrument is valid. In this case, we show that our estimator is more efficient than IV if the variance of the factor structure is sufficiently large than the error variance and less efficient if the variance of factor structure is sufficiently smaller.
id FGV_e7cf2fa86c9e87aa67284f7e30df8cd1
oai_identifier_str oai:repositorio.fgv.br:10438/29393
network_acronym_str FGV
network_name_str Repositório Institucional do FGV (FGV Repositório Digital)
repository_id_str
spelling Cardoso, Murilo SepulvidaEscolas::EESPFerman, BrunoFernandes, MarceloMoreira, Marcelo J.Pinto, Cristine Campos de Xavier2020-07-02T18:11:46Z2020-07-02T18:11:46Z2020-05-28http://hdl.handle.net/10438/29393The biggest challenge of the instrumental variable model is finding a valid instrument, one that satisfies the assumptions of relevance and, especially, exogeneity. To impose a less restrictive assumption, some estimators combine unobservable effects with instrumental variables, as example IV-FE. In this paper, we study a large-panel instrumental variable model where the instrument may be correlated with unobservable variables, even when they vary across both dimensions. This variation implies that standard approaches in the literature, such as IV, IV-FE, and linear factor models (Pesaran, 2006; Bai, 2009), are inconsistent. We construct two and show their √ NT convergence under both large N and large T. Our exogeneity assumption is less restrictive than the standard instrumental variable model assumption since the instrument shall be exogenous given the factor structure. We show their asymptotic normality distribution for some rate of N/T even when the errors have autocorrelation and heteroskedasticity in both dimensions. We also study the trade-off between our estimators and a standard IV estimator when the error has an interactive fixed-effect structure, and the instrument is valid. In this case, we show that our estimator is more efficient than IV if the variance of the factor structure is sufficiently large than the error variance and less efficient if the variance of factor structure is sufficiently smaller.The biggest challenge of the instrumental variable model is finding a valid instrument, one that satisfies the assumptions of relevance and, especially, exogeneity. To impose a less restrictive assumption, some estimators combine unobservable effects with instrumental variables, as example IV-FE. In this paper, we study a large-panel instrumental variable model where the instrument may be correlated with unobservable variables, even when they vary across both dimensions. This variation implies that standard approaches in the literature, such as IV, IV-FE, and linear factor models (Pesaran, 2006; Bai, 2009), are inconsistent. We construct two and show their √ NT convergence under both large N and large T. Our exogeneity assumption is less restrictive than the standard instrumental variable model assumption since the instrument shall be exogenous given the factor structure. We show their asymptotic normality distribution for some rate of N/T even when the errors have autocorrelation and heteroskedasticity in both dimensions. We also study the trade-off between our estimators and a standard IV estimator when the error has an interactive fixed-effect structure, and the instrument is valid. In this case, we show that our estimator is more efficient than IV if the variance of the factor structure is sufficiently large than the error variance and less efficient if the variance of factor structure is sufficiently smaller.engInstrumental variableLinear factor modelInteractive fixed-effect modelEndogenous regressorsLarge panelVariável instrumentalModelo de efeitos fixos interativosRegressores endógenosDados em painelEconomiaAnálise de painelVariáveis instrumentais (Estatística)Análise fatorialModelos lineares (Estatística)Instrumental variable with interactive fixed effectsinfo:eu-repo/semantics/publishedVersioninfo:eu-repo/semantics/masterThesisinfo:eu-repo/semantics/openAccessreponame:Repositório Institucional do FGV (FGV Repositório Digital)instname:Fundação Getulio Vargas (FGV)instacron:FGVORIGINALTESE - Murilo Sepulvida Cardoso.pdfTESE - Murilo Sepulvida Cardoso.pdfPDFapplication/pdf739500https://repositorio.fgv.br/bitstreams/a6ddb8f8-2315-4a2a-bc89-e27b7ae934b9/download13772339006e380dc87172c0d9260265MD53TEXTTESE - Murilo Sepulvida Cardoso.pdf.txtTESE - Murilo Sepulvida Cardoso.pdf.txtExtracted texttext/plain105687https://repositorio.fgv.br/bitstreams/e272f59e-0a06-46ac-94d8-1e99542a2b51/download712277504d366f7e52c97400fdf72d84MD57THUMBNAILTESE - Murilo Sepulvida Cardoso.pdf.jpgTESE - Murilo Sepulvida Cardoso.pdf.jpgGenerated Thumbnailimage/jpeg2451https://repositorio.fgv.br/bitstreams/20ed0c99-0538-40ae-8ecd-c4dd69805d6b/download0e210a26acef5236792dbb05829dfb81MD58LICENSElicense.txtlicense.txttext/plain; charset=utf-84707https://repositorio.fgv.br/bitstreams/7a15589d-422d-421c-9588-6dae6eb61d59/downloaddfb340242cced38a6cca06c627998fa1MD5410438/293932023-11-25 10:31:36.939open.accessoai:repositorio.fgv.br:10438/29393https://repositorio.fgv.brRepositório InstitucionalPRIhttp://bibliotecadigital.fgv.br/dspace-oai/requestopendoar:39742023-11-25T10:31:36Repositório Institucional do FGV (FGV Repositório Digital) - Fundação Getulio Vargas (FGV)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
dc.title.eng.fl_str_mv Instrumental variable with interactive fixed effects
title Instrumental variable with interactive fixed effects
spellingShingle Instrumental variable with interactive fixed effects
Cardoso, Murilo Sepulvida
Instrumental variable
Linear factor model
Interactive fixed-effect model
Endogenous regressors
Large panel
Variável instrumental
Modelo de efeitos fixos interativos
Regressores endógenos
Dados em painel
Economia
Análise de painel
Variáveis instrumentais (Estatística)
Análise fatorial
Modelos lineares (Estatística)
title_short Instrumental variable with interactive fixed effects
title_full Instrumental variable with interactive fixed effects
title_fullStr Instrumental variable with interactive fixed effects
title_full_unstemmed Instrumental variable with interactive fixed effects
title_sort Instrumental variable with interactive fixed effects
author Cardoso, Murilo Sepulvida
author_facet Cardoso, Murilo Sepulvida
author_role author
dc.contributor.unidadefgv.por.fl_str_mv Escolas::EESP
dc.contributor.member.none.fl_str_mv Ferman, Bruno
Fernandes, Marcelo
Moreira, Marcelo J.
dc.contributor.author.fl_str_mv Cardoso, Murilo Sepulvida
dc.contributor.advisor1.fl_str_mv Pinto, Cristine Campos de Xavier
contributor_str_mv Pinto, Cristine Campos de Xavier
dc.subject.eng.fl_str_mv Instrumental variable
Linear factor model
Interactive fixed-effect model
Endogenous regressors
Large panel
topic Instrumental variable
Linear factor model
Interactive fixed-effect model
Endogenous regressors
Large panel
Variável instrumental
Modelo de efeitos fixos interativos
Regressores endógenos
Dados em painel
Economia
Análise de painel
Variáveis instrumentais (Estatística)
Análise fatorial
Modelos lineares (Estatística)
dc.subject.por.fl_str_mv Variável instrumental
Modelo de efeitos fixos interativos
Regressores endógenos
Dados em painel
dc.subject.area.por.fl_str_mv Economia
dc.subject.bibliodata.por.fl_str_mv Análise de painel
Variáveis instrumentais (Estatística)
Análise fatorial
Modelos lineares (Estatística)
description The biggest challenge of the instrumental variable model is finding a valid instrument, one that satisfies the assumptions of relevance and, especially, exogeneity. To impose a less restrictive assumption, some estimators combine unobservable effects with instrumental variables, as example IV-FE. In this paper, we study a large-panel instrumental variable model where the instrument may be correlated with unobservable variables, even when they vary across both dimensions. This variation implies that standard approaches in the literature, such as IV, IV-FE, and linear factor models (Pesaran, 2006; Bai, 2009), are inconsistent. We construct two and show their √ NT convergence under both large N and large T. Our exogeneity assumption is less restrictive than the standard instrumental variable model assumption since the instrument shall be exogenous given the factor structure. We show their asymptotic normality distribution for some rate of N/T even when the errors have autocorrelation and heteroskedasticity in both dimensions. We also study the trade-off between our estimators and a standard IV estimator when the error has an interactive fixed-effect structure, and the instrument is valid. In this case, we show that our estimator is more efficient than IV if the variance of the factor structure is sufficiently large than the error variance and less efficient if the variance of factor structure is sufficiently smaller.
publishDate 2020
dc.date.accessioned.fl_str_mv 2020-07-02T18:11:46Z
dc.date.available.fl_str_mv 2020-07-02T18:11:46Z
dc.date.issued.fl_str_mv 2020-05-28
dc.type.status.fl_str_mv info:eu-repo/semantics/publishedVersion
dc.type.driver.fl_str_mv info:eu-repo/semantics/masterThesis
format masterThesis
status_str publishedVersion
dc.identifier.uri.fl_str_mv http://hdl.handle.net/10438/29393
url http://hdl.handle.net/10438/29393
dc.language.iso.fl_str_mv eng
language eng
dc.rights.driver.fl_str_mv info:eu-repo/semantics/openAccess
eu_rights_str_mv openAccess
dc.source.none.fl_str_mv reponame:Repositório Institucional do FGV (FGV Repositório Digital)
instname:Fundação Getulio Vargas (FGV)
instacron:FGV
instname_str Fundação Getulio Vargas (FGV)
instacron_str FGV
institution FGV
reponame_str Repositório Institucional do FGV (FGV Repositório Digital)
collection Repositório Institucional do FGV (FGV Repositório Digital)
bitstream.url.fl_str_mv https://repositorio.fgv.br/bitstreams/a6ddb8f8-2315-4a2a-bc89-e27b7ae934b9/download
https://repositorio.fgv.br/bitstreams/e272f59e-0a06-46ac-94d8-1e99542a2b51/download
https://repositorio.fgv.br/bitstreams/20ed0c99-0538-40ae-8ecd-c4dd69805d6b/download
https://repositorio.fgv.br/bitstreams/7a15589d-422d-421c-9588-6dae6eb61d59/download
bitstream.checksum.fl_str_mv 13772339006e380dc87172c0d9260265
712277504d366f7e52c97400fdf72d84
0e210a26acef5236792dbb05829dfb81
dfb340242cced38a6cca06c627998fa1
bitstream.checksumAlgorithm.fl_str_mv MD5
MD5
MD5
MD5
repository.name.fl_str_mv Repositório Institucional do FGV (FGV Repositório Digital) - Fundação Getulio Vargas (FGV)
repository.mail.fl_str_mv
_version_ 1810024625850023936