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Invited Commentary: Causal Diagrams and Measurement Bias
Author(s) -
Miguel A. Hernán,
Stephen R. Cole
Publication year - 2009
Publication title -
american journal of epidemiology
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 2.33
H-Index - 256
eISSN - 1476-6256
pISSN - 0002-9262
DOI - 10.1093/aje/kwp293
Subject(s) - causal inference , confounding , information bias , causality (physics) , outcome (game theory) , selection bias , causal model , observational error , differential (mechanical device) , econometrics , statistics , psychology , medicine , mathematics , physics , mathematical economics , quantum mechanics , thermodynamics
Causal inferences about the effect of an exposure on an outcome may be biased by errors in the measurement of either the exposure or the outcome. Measurement errors of exposure and outcome can be classified into 4 types: independent nondifferential, dependent nondifferential, independent differential, and dependent differential. Here the authors describe how causal diagrams can be used to represent these 4 types of measurement bias and discuss some problems that arise when using measured exposure variables (e.g., body mass index) to make inferences about the causal effects of unmeasured constructs (e.g., "adiposity"). The authors conclude that causal diagrams need to be used to represent biases arising not only from confounding and selection but also from measurement.

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