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Regression Discontinuity with Multiple Running Variables Allowing Partial Effects

Dados Bibliográficos

ID7971007
AutoresJ Y Choi (0000-0001-9439-5338), Jin-young Choi, Meggan J Lee (0000-0002-3935-7491), Myoung-Jae Lee
Ano2018
Volume26
Fascículo3
Páginas258-274
Data de publicação2018-07-01
Peer ReviewedSim
Open AccessSim
TipoARTICLE
PeriódicoPolitical Analysis (JOURNAL)
Identificadores do periódicoISSN: 1047-1987 • E-ISSN: 1476-4989
EditoraCambridge University Press (CUP) (PUBLISHER)
DOI10.1017/pan.2018.13
OpenAlexW2887950674
IdiomaEN
Citações recebidas1
Referências citadas35

In regression discontinuity (RD), a running variable (or “score”) crossing a cutoff determines a treatment that affects the mean-regression function. This paper generalizes this usual “one-score mean RD” in three ways: (i) considering multiple scores, (ii) allowing partial effects due to each score crossing its own cutoff, not just the full effect with all scores crossing all cutoffs, and (iii) accommodating quantile/mode regressions. This generalization is motivated by (i) many multiple-score RD cases, (ii) the full-effect identification needing the partial effects to be separated, and (iii) informative quantile/mode regression functions. We establish identification for multiple-score RD (MRD), and propose simple estimators that become “local difference in differences” in case of double scores. We also provide an empirical illustration where partial effects exist

Correlation · Cutoff · Econometrics · Estimator · Generalization · Partial correlation · Quantile · Quantile regression · Regression · Regression analysis · Regression discontinuity design · Statistics · Advanced Causal Inference Techniques · Mathematics · School Choice and Performance · Statistical Methods and Inference

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Obras citantes distintas1
Citações por ano0,2
Intervalo de citações2021 - 2021 (1)
Velocidade de citaçãohistorical
Altamente citadoNão
Tipos de citaçãoNeutras: 1

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