
Forensic medicine is increasingly called upon to assess the age of individuals. Forensic age estimation is mostly required in relation to illegal immigration and identification of bodies or skeletal remains. A variety of age estimation methods are based on dental samples and use of regression models, where the age of an individual is predicted by morphological tooth changes that take place over time. From the medico‐legal point of view, regression models, with age as the dependent random variable entail that age tends to be overestimated in the young and underestimated in the old. To overcome this bias, we describe a new full Bayesian calibration method (asymmetric Laplace Bayesian calibration) for forensic age estimation that uses asymmetric Laplace distribution as the probability model. The method was compared with three existing approaches (two Bayesian and a classical method) using simulated data. Although its accuracy was comparable with that of the other methods, the asymmetric Laplace Bayesian calibration appears to be significantly more reliable and robust in case of misspecification of the probability model. The proposed method was also applied to a real dataset of values of the pulp chamber of the right lower premolar measured on x‐ray scans of individuals of known age. Copyright © 2015 John Wiley & Sons, Ltd.
Undocumented Immigrants, Bayes Theorem, Criminals, Age Determination by Skeleton, Adoption, Calibration, Linear Models, Humans, Computer Simulation, Age Determination by Teeth, Age estimation; Asymmetric Laplace distribution; Bayesian calibration; Forensic statistics, Forensic Dentistry
Undocumented Immigrants, Bayes Theorem, Criminals, Age Determination by Skeleton, Adoption, Calibration, Linear Models, Humans, Computer Simulation, Age Determination by Teeth, Age estimation; Asymmetric Laplace distribution; Bayesian calibration; Forensic statistics, Forensic Dentistry
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