2005
DOI: 10.1214/088342305000000098
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On Model Expansion, Model Contraction, Identifiability and Prior Information: Two Illustrative Scenarios Involving Mismeasured Variables

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Cited by 165 publications
(204 citation statements)
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References 27 publications
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“…This suggests that with the current priors some parameters of model 4 are not identifiable or only weakly identifiable with these data. In a Bayesian context, defining additional informative priors may help overcome this problem (31)(32)(33). We therefore adopted a Bayesian Lasso approach (34) to estimate the 10 additional covariate associations in model 4 (Table 3).…”
Section: Bayesian Estimationmentioning
confidence: 99%
“…This suggests that with the current priors some parameters of model 4 are not identifiable or only weakly identifiable with these data. In a Bayesian context, defining additional informative priors may help overcome this problem (31)(32)(33). We therefore adopted a Bayesian Lasso approach (34) to estimate the 10 additional covariate associations in model 4 (Table 3).…”
Section: Bayesian Estimationmentioning
confidence: 99%
“…It is increasingly realized that data collected from observational studies cannot give unbiased estimates of epidemiological quantities of interest (e.g. [17,20]), and that standard confidence intervals often underestimate the true uncertainty associated with estimates as they ignore bias. Therefore it has often been suggested that realistic models of epidemiologic data should take into account of uncertainty of bias by using models that integrate data with subjective "expert" knowledge [17,20,25].…”
Section: Discussionmentioning
confidence: 99%
“…[17,20]), and that standard confidence intervals often underestimate the true uncertainty associated with estimates as they ignore bias. Therefore it has often been suggested that realistic models of epidemiologic data should take into account of uncertainty of bias by using models that integrate data with subjective "expert" knowledge [17,20,25]. Some have proposed that we seek out feasible region of inference given subjectively specified constraints for the unidentifiable parameters [31].…”
Section: Discussionmentioning
confidence: 99%
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“…As the causal parameter of interest, b 1 , lies in φ I , the same must be true for this parameter in the 'full' model [10]. The 'full' and correlated errors models should therefore both yield the correct mean value for b 1 in large samples.…”
Section: The Relationship Between the Full Model And The Correlated Ementioning
confidence: 98%