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Epidemiological parameters from transmission experiments: new methods for old data Simon Gubbins, David Schley & Ben Hu Transmission Biology Group The Pirbright Institute
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Background Transmission experiments are commonly used in foot-and-mouth disease research They are used to estimate: transmission rates basic reproduction number (R0) latent, infectious and incubation periods vaccine effectiveness
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Experimental design Most transmission experiments follow a similar design ... C1 inoculate a number of donors C1 C2 introduce a number of naïve recipients C1 C2 observe the outcome: clinical virological immunological
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Features of the experiments
We don’t directly observe what we’re interested in! infection times latent periods infectious periods (typically rely on proxy measures) Most commonly used methods for analysing transmission experiments (final size; generalized linear model) have to make assumptions to overcome these features
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Bayesian methods: a better approach?
Using Bayesian methods allows us to avoid most assumptions Allows us to draw inferences about unobserved processes (data augmentation): infection times latent and infectious periods Allows us to incorporate data from previous experiments (priors)
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Example 1: FMDV in lambs Follows the generic experimental design
parameter previous Bayes R0 1.14 (0.3, 3.3) 1.45 (0.33, 3.08) mean latent period (days) inoculated - 1.12 (0.68, 1.68) contact 1.50 (0.16, 2.84) mean infectious period (days) 21.1 (10.6, 42.1) 15.4 (11.0, 21.4) Data from Orsel et al. (2007) Vaccine 25,
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Example 2: FMDV in pigs Two experimental designs
results analysed together Data from Orsel et al. (2007) Vaccine 25,
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Example 2 (ctd): FMDV in pigs
parameter previous Bayes R0 ∞ 8.54 (4.41, 14.9) transmission rate 6.84 (3.17, 14.8) 1.51 (0.76, 2.55) mean latent period (days) inoculated - 0.97 (0.40, 1.67) contact 0.14 (0.01, 0.33) mean infectious period (days) 4.74 (3.83, 5.86)
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Example 2 (ctd): FMDV in pigs
Vaccination significantly reduces R0, but not to below 1 previous analyses could not identify a significant effect of vaccination
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When is an animal infectious?
This is critical to inferring transmission dynamics Often inferred from proxy measures detection of virus in blood, probang, nasal swabs ... Can we infer infectiousness directly? and, hence, identify a robust proxy measure
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Experimental design Day 0 Day 2 Day 4 Day 6 Day 8
Virological data: blood, nasal swabs, probang Clinical signs Transmission Data from Charleston et al. (2011) Science 332,
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Quantifying infectiousness
We analyse the data assuming infectiousness changes continuously over time cf. latent and infectious periods The approach also links infectiousness and onset of clinical signs allows for individual variation in infectiousness Implemented in a Bayesian framework
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Does this matter? Choice of proxy measure influences conclusions about: basic reproduction number generation time effectiveness of reactive control measures These effects scale up to the herd level
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Conclusions Bayesian methods facilitate analysis of transmission experiments reduce the number of assumptions to be made obtain estimates where classical methods fail Generate insights into transmission processes dynamics of infectiousness who infects whom Quantification of uncertainty in epidemiological parameters essential when incorporating estimates in regional scale models of spread and control
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Acknowledgements Everyone whose data we’ve stolen
José Gonzáles (WBR Lelystad) Bryan Charleston (Pirbright) Mark Woolhouse (Edinburgh) Mike Tildesley (Warwick) Leon Danon (Bristol)
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