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Campylobacter Risk Assessment in Poultry

Campylobacter Risk Assessment in Poultry. Helle Sommer, Bjarke Christensen , Hanne Rosenquist, Niels Nielsen and Birgit Nørrung. Probability of Exposure. P farmh. P r e v a l e n s. SLAUGHTERHOUSE. RETAIL. CONSUMER. RISK. C a.bleeding. C o n c e n t r a t i o n.

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Campylobacter Risk Assessment in Poultry

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  1. Campylobacter Risk Assessment in Poultry Helle Sommer, Bjarke Christensen, Hanne Rosenquist, Niels Nielsen and Birgit Nørrung

  2. Probability of Exposure Pfarmh. P r e v a l e n s SLAUGHTERHOUSE RETAIL CONSUMER RISK Ca.bleeding C o n c e n t r a t i o n Probability of Infection

  3. Slaughter house modules • Data examinations – distributions • Process model building – explicit equations • Explicit equations/ simulations • Cross contamination • What-if-simulations

  4. Data examinations • Data for 3 different purposes • - prevalence distribution -> slaughterhouse program • - concentration distribution • - model building, before and after a process • From mean values to a distribution • Lognormal/ normal –>illustrations • Same or different distributions –>variance analysis

  5. From mean values to a distribution 17 log mean values from different flocks and from 2 different studies

  6. From mean values to a distribution 17 distributions -> one common distribution

  7. Log-normal or normal distribution ? ”True” data structure = simulated data (sim.=) Assumed distribution (dist.=) Published data = means of 4 samples,6 means from one study sim.= lognormal(6.9,2.3) dist.= normal or lognormal

  8. Normal scale Real data set

  9. New Danish data

  10. Building mathematical models Slaughterhouseprocess

  11. Why new mathematical process models ?

  12. Explicit mathematical process model

  13. Explicit mathematical process model In normal scale μy= μx / Δμ 100 = 10000/100 In log scale μlogy = μlogx – Δμ 2 = 4 - 2

  14. Explicit mathematical process model In normal scale μy = μx / Δμ 100 = 10000/100 In log scale μy = μx – Δμ 2 = 4 - 2 σy2 = β2 · σx2 Transformation line y =  + β·x

  15. Explicit mathematical process model Overall model μy = μx - Δμ σy2 = β2· σx2 Local model Y = + β·x Calculation of = (1-β)· μx- Δμ

  16. Explicit mathematical process model In normal scale μy / μx = 158 In log scale μy = μx - 2.2

  17. Explicit mathematical process model In normal scale y = x + z z Є N (μ, σ)

  18. Summing up • Data + knowledge/logical assumptions of the process -> multiplicativ or additive process • Explicit equations for modelling slaughterhouse processes + Monte Carlo simulations, modelling each chicken with a given status of infection, concentration level, order in slaughtering, etc. • New data of concentration (input distribution) -> different or same distribution ? (mean and shape)

  19. Advantage with explicit equations • Faster than simulations/Bootstrap/Jackknifing • Accounts for homogenization within flocks • More information along the slaughter line does not give rise to more uncertainty on the output distribution.

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