Literature DB >> 11748559

Semiparametric method for estimating paleodemographic profiles from age indicator data.

Hans-Georg Müller1, Brad Love, Robert D Hoppa.   

Abstract

This paper addresses the problem of estimating an age-at-death distribution or paleodemographic profile from osteological data. It is demonstrated that the classical two-stage procedure whereby one first constructs estimates of age-at-death of individual skeletons and then uses these age estimates to obtain a paleodemographic profile is not a correct approach. This is a consequence of Bayes' theorem. Instead, we demonstrate a valid approach that proceeds from the opposite starting point: given skeletal age-at-death, one first estimates the probability of assigning the skeleton into a specific osteological age-indicator stage. We show that this leads to a statistically valid method for obtaining a paleodemographic profile, and moreover, that valid individual age estimation itself requires a demographic profile and therefore is done subsequent to its construction. Individual age estimation thus becomes the last rather than the first step in the estimation procedure. A central concept of our statistical approach is that of a weight function. A weight function is associated with each osteological age-indicator stage or category, and provides the probability that a specific age indicator stage is observed, given age-at-death of the individual. We recommend that weight functions be estimated nonparametrically from a reference data set. In their entirety, the weight functions characterize the relevant stochastic properties of a chosen age indicator. For actual estimation of the paleodemographic profile, a parametric age distribution in the target sample is assumed. The maximum likelihood method is used to identify the unknown parameters of this distribution. As some components are estimated nonparametrically, one then has a semiparametric model. We show how to obtain valid estimates of individual age-at-death, confidence regions, and goodness-of-fit tests. The methods are illustrated with both real and simulated data. Copyright 2002 Wiley-Liss, Inc.

Mesh:

Year:  2002        PMID: 11748559     DOI: 10.1002/ajpa.10000

Source DB:  PubMed          Journal:  Am J Phys Anthropol        ISSN: 0002-9483            Impact factor:   2.868


  3 in total

1.  Demographic window to aging in the wild: constructing life tables and estimating survival functions from marked individuals of unknown age.

Authors:  Hans-Georg Müller; Jane-Ling Wang; James R Carey; Edward P Caswell-Chen; Carl Chen; Nikos Papadopoulos; Fang Yao
Journal:  Aging Cell       Date:  2004-06       Impact factor: 9.304

2.  Selectivity of black death mortality with respect to preexisting health.

Authors:  Sharon N DeWitte; James W Wood
Journal:  Proc Natl Acad Sci U S A       Date:  2008-01-28       Impact factor: 11.205

3.  Adult Skeletal Age-at-Death Estimation through Deep Random Neural Networks: A New Method and Its Computational Analysis.

Authors:  David Navega; Ernesto Costa; Eugénia Cunha
Journal:  Biology (Basel)       Date:  2022-03-30
  3 in total

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