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DNA Identification: Inclusion Genotype and LR

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Presentation on theme: "DNA Identification: Inclusion Genotype and LR"— Presentation transcript:

1 DNA Identification: Inclusion Genotype and LR
Mark W Perlin, PhD, MD, PhD Cybergenetics, Pittsburgh, PA TrueAllele® Lectures Fall, 2010 Cybergenetics © Cybergenetics ©

2 Mixture Data Some amount of contributor A genotype Mixture data with
genotypes of contributors A & B + PCR Other amount of contributor B genotype

3 Quantitative Likelihood

4 Qualitative Likelihood

5 Punnett Square 1 2

6 Prior Probability 0.10 probability 1, , , … allele pairs

7 Likelihood Function included excluded likelihood 1, 1 1, 2 2, 2 …
1, , , … allele pairs

8 Genotype Inference

9 Posterior Probability
0.30 0.20 probability 0.10 1, , , …

10 Likelihood Ratio

11 Uncertain Genotypes Bayes theorem updates probability
• prior probability • likelihood function • posterior probability Probability concentration determines likelihood ratio

12 Uniform population prior

13 Realistic population prior

14 Likelihood: all pairs are equal

15 Filter allele pair list

16 Unequal: quantitative data

17 Population prior probability

18 Combine with equal listing

19 Posterior proportional to prior

20 Population genotype prior

21 Likelihood: smaller allele pair list

22 Posterior focuses probability

23 Population genotype prior

24 Quantitative likelihood function

25 Evidence genotype posterior

26 Conclusions • No real inclusion vs. LR controversy: same construction
• All uncertain genotypes are probability distributions • Efficacy measured by preserving identification information apply log(LR) information measure to inclusion method • Inclusion has justification for use in court, since is a LR • PI statistic understandable via inclusion likelihood function • Relevance of inclusion? Depends on the data.


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