Evaluation of evidence in forensic science is discussed using posterior distributions for likelihood ratios. Instead of eliminating the uncertainty by integrating (Bayes factor) or by conditioning on parameter values, uncertainty in the likelihood ratio is retained by parameter uncertainty derived from posterior distributions. A posterior distribution for a likelihood ratio can be summarised by the median and credible intervals. Using the posterior mean of the distribution is not recommended. An analysis of forensic data for body height estimation is undertaken. The posterior likelihood approach has been criticised both theoretically and with respect to applicability. This paper addresses the latter and illustrates an interesting application area. (C) 2016 The Chartered Society of Forensic Sciences. Published by Elsevier Ireland Ltd. All rights reserved.
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Univ N Carolina, 330 Hanes Hall, Chapel Hill, NC 27599 USA
NIST, Gaithersburg, MD 20899 USAUniv N Carolina, 330 Hanes Hall, Chapel Hill, NC 27599 USA
Jan Hannig
Iyer, Hari
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NIST, Gaithersburg, MD 20899 USAUniv N Carolina, 330 Hanes Hall, Chapel Hill, NC 27599 USA
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Department of Applied and Computational Mathematics and Statistics, University of Notre Dame, Notre Dame,IN, United StatesDepartment of Applied and Computational Mathematics and Statistics, University of Notre Dame, Notre Dame,IN, United States
Xu, Xiangyu
Vinci, Giuseppe
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Department of Applied and Computational Mathematics and Statistics, University of Notre Dame, Notre Dame,IN, United StatesDepartment of Applied and Computational Mathematics and Statistics, University of Notre Dame, Notre Dame,IN, United States
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Netherlands Forens Inst, Dept Sci Interdisciplinary Invest Stat & Knowledg, NL-2490 AA The Hague, NetherlandsNetherlands Forens Inst, Dept Sci Interdisciplinary Invest Stat & Knowledg, NL-2490 AA The Hague, Netherlands
Alberink, Ivo
Bolck, Annabel
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Netherlands Forens Inst, Dept Sci Interdisciplinary Invest Stat & Knowledg, NL-2490 AA The Hague, NetherlandsNetherlands Forens Inst, Dept Sci Interdisciplinary Invest Stat & Knowledg, NL-2490 AA The Hague, Netherlands
Bolck, Annabel
Menges, Sonja
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Forens Sci Inst, Bundeskriminalamt, Wiesbaden, GermanyNetherlands Forens Inst, Dept Sci Interdisciplinary Invest Stat & Knowledg, NL-2490 AA The Hague, Netherlands
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Inst Environm Sci & Res Ltd, Private Bag 92012, Auckland, New ZealandInst Environm Sci & Res Ltd, Private Bag 92012, Auckland, New Zealand
Wivell, Richard
Kelly, Hannah
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Inst Environm Sci & Res Ltd, Private Bag 92012, Auckland, New ZealandInst Environm Sci & Res Ltd, Private Bag 92012, Auckland, New Zealand
Kelly, Hannah
Kokoszka, Jason
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Alabama Dept Forens Sci, 1 Forens Dr, Mobile, AL 36617 USAInst Environm Sci & Res Ltd, Private Bag 92012, Auckland, New Zealand
Kokoszka, Jason
Daniels, Jace
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Alabama Dept Forens Sci, 1 Forens Dr, Mobile, AL 36617 USAInst Environm Sci & Res Ltd, Private Bag 92012, Auckland, New Zealand
Daniels, Jace
Dickson, Laura
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Forens Sci Div, Washoe Cty Sherriffs Off, 911 Parr Blvd, Reno, NV 89512 USAInst Environm Sci & Res Ltd, Private Bag 92012, Auckland, New Zealand
Dickson, Laura
Buckleton, John
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Inst Environm Sci & Res Ltd, Private Bag 92012, Auckland, New Zealand
Univ Auckland, Dept Stat, Private Bag 92019, Auckland, New ZealandInst Environm Sci & Res Ltd, Private Bag 92012, Auckland, New Zealand
Buckleton, John
Bright, Jo-Anne
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Inst Environm Sci & Res Ltd, Private Bag 92012, Auckland, New ZealandInst Environm Sci & Res Ltd, Private Bag 92012, Auckland, New Zealand
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Department of Mathematics, Università di Cagliari, Cagliari
Department of Statistics, Universidad Carlos III de Madrid, MadridDepartment of Mathematics, Università di Cagliari, Cagliari
Cabras S.
Castellanos M.E.
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Department of Statistics and Operations Research, Universidad Rey Juan Carlos, MadridDepartment of Mathematics, Università di Cagliari, Cagliari
Castellanos M.E.
Ruli E.
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Department of Statistics, Università di Padova, PadovaDepartment of Mathematics, Università di Cagliari, Cagliari