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SHARP INSTRUMENTS FOR CLASSIFYING COMPLIERS AND GENERALIZING CAUSAL EFFECTS
by
G’Sell, Max
, Balakrishnan, Sivaraman
, Kennedy, Edward H.
in
Asymptotic methods
/ Asymptotic properties
/ Effects
/ Error analysis
/ Estimating techniques
/ Finite element analysis
/ Heterogeneity
/ Mechanical properties
/ Quality assessment
/ Sharpness
/ Studies
/ Subgroups
2020
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SHARP INSTRUMENTS FOR CLASSIFYING COMPLIERS AND GENERALIZING CAUSAL EFFECTS
by
G’Sell, Max
, Balakrishnan, Sivaraman
, Kennedy, Edward H.
in
Asymptotic methods
/ Asymptotic properties
/ Effects
/ Error analysis
/ Estimating techniques
/ Finite element analysis
/ Heterogeneity
/ Mechanical properties
/ Quality assessment
/ Sharpness
/ Studies
/ Subgroups
2020
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Do you wish to request the book?
SHARP INSTRUMENTS FOR CLASSIFYING COMPLIERS AND GENERALIZING CAUSAL EFFECTS
by
G’Sell, Max
, Balakrishnan, Sivaraman
, Kennedy, Edward H.
in
Asymptotic methods
/ Asymptotic properties
/ Effects
/ Error analysis
/ Estimating techniques
/ Finite element analysis
/ Heterogeneity
/ Mechanical properties
/ Quality assessment
/ Sharpness
/ Studies
/ Subgroups
2020
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SHARP INSTRUMENTS FOR CLASSIFYING COMPLIERS AND GENERALIZING CAUSAL EFFECTS
Journal Article
SHARP INSTRUMENTS FOR CLASSIFYING COMPLIERS AND GENERALIZING CAUSAL EFFECTS
2020
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Overview
It is well known that, without restricting treatment effect heterogeneity, instrumental variable (IV) methods only identify “local” effects among compliers, that is, those subjects who take treatment only when encouraged by the IV. Local effects are controversial since they seem to only apply to an unidentified subgroup; this has led many to denounce these effects as having little policy relevance. However, we show that such pessimism is not always warranted: it can be possible to accurately predict who compliers are, and obtain tight bounds on more generalizable effects in identifiable subgroups. We propose methods for doing so and study estimation error and asymptotic properties, showing that these tasks can sometimes be accomplished even with very weak IVs. We go on to introduce a new measure of IV quality called “sharpness,” which reflects the variation in compliance explained by covariates, and captures how well one can identify compliers and obtain tight bounds on identifiable subgroup effects. We develop an estimator of sharpness and show that it is asymptotically efficient under weak conditions. Finally, we explore finite-sample properties via simulation, and apply the methods to study canvassing effects on voter turnout. We propose that sharpness should be presented alongside strength to assess IV quality.
Publisher
Institute of Mathematical Statistics
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