2016•Wiley series in probability and statisticsRequires access

Adjustment when Covariates are Fallible

Steffi Pohl, Marie-Ann Dipl.-Psych. Sengewald, Rolf Steyer

Open publisher page 6 citations

Abstract

This chapter discusses adjustment when covariates are not perfectly reliable. It starts with reviewing a theoretical framework that applies to fallible and latent covariates. This framework allows for deriving conditions under which adjustment has to be based on the latent covariate and conditions under which adjustment has to be based on the fallible covariate. As most methodological research has considered the case in which adjustment has to be based on the latent covariates. The author presents analytic derivations, simulation studies, and empirical analyses on the biasing effect of measurement error in covariates for causal effect estimation. The chapter evaluates different approaches to adjust for latent covariates. It considers the role of further covariates for the biasing effect of measurement error in another covariate. For this, the author presents an empirical analysis and discusses results from simulation studies. He concludes the implications for adjustment in empirical applications when covariates are fallible.

About this research paper

What this paper is about

This chapter discusses adjustment when covariates are not perfectly reliable. It starts with reviewing a theoretical framework that applies to fallible and latent covariates. This framework allows for deriving conditions under which adjustment has to be based on the latent covariate and conditions under which adjustment has to be based on the fallible covariate. As most methodological research has considered the case in which adjustment has to be based on the latent covariates. The author presents analytic derivations, simulation studies, and empirical analyses on the biasing effect of measurement error in covariates for causal effect estimation. The chapter evaluates different approaches to adjust for latent covariates. It considers the role of further covariates for the biasing effect of measurement error in another covariate. For this, the author presents an empirical analysis and discusses results from simulation studies. He concludes the implications for adjustment in empirical applications when covariates are fallible.

Why it matters

OpenAlex reports 6 citations for this work. Citation counts describe recorded attention and do not establish research quality.

Key contribution

A contribution statement is not available in the OpenAlex record.

Method / approach

Method details are not available in the OpenAlex metadata.

Main findings

Findings are not separately available in the OpenAlex metadata.

Limitations

Limitations are not available in the OpenAlex metadata.

Applications

Application details are not available in the OpenAlex metadata.

Available abstract

This chapter discusses adjustment when covariates are not perfectly reliable. It starts with reviewing a theoretical framework that applies to fallible and latent covariates. This framework allows for deriving conditions under which adjustment has to be based on the latent covariate and conditions under which adjustment has to be based on the fallible covariate. As most methodological research has considered the case in which adjustment has to be based on the latent covariates. The author presents analytic derivations, simulation studies, and empirical analyses on the biasing effect of measurement error in covariates for causal effect estimation. The chapter evaluates different approaches to adjust for latent covariates. It considers the role of further covariates for the biasing effect of measurement error in another covariate. For this, the author presents an empirical analysis and discusses results from simulation studies. He concludes the implications for adjustment in empirical applications when covariates are fallible.

Key concepts: Covariate, Econometrics, Statistics, Latent variable, Computer science, Mathematics

Related papers

Back to paper searchBrowse research topicsOriginal source
Adjustment when Covariates are Fallible — Research Paper | ScholarLens