| Literature DB >> 34960676 |
Julie Adamchick1, Karl M Rich2, Andres M Perez1.
Abstract
Endemic foot and mouth disease (FMD) in East African cattle systems is one factor that limits access to export markets. The probability of FMD transmission associated with export from such systems have never been quantified and there is a need for data and analyses to guide strategies for livestock exports from regions where FMD remains endemic. The probability of infection among animals at slaughter is an important contributor to the risk of FMD transmission associated with the final beef product. In this study, we built a stochastic model to estimate the probability that beef cattle reach slaughter while infected with FMD virus for four production systems in two East African countries (Kenya and Uganda). Input values were derived from the primary literature and expert opinion. We found that the risk that FMD-infected animals reach slaughter under current conditions is high in both countries (median annual probability ranging from 0.05 among cattle from Kenyan feedlots to 0.62 from Ugandan semi-intensive systems). Cattle originating from feedlot and ranching systems in Kenya had the lowest overall probabilities of the eight systems evaluated. The final probabilities among cattle from all systems were sensitive to the likelihood of acquiring new infections en route to slaughter and especially the probability and extent of commingling with other cattle. These results give insight into factors that could be leveraged by potential interventions to lower the probability of FMD among beef cattle at slaughter. Such interventions should be evaluated considering the cost, logistics, and tradeoffs of each, ultimately guiding resource investment that is grounded in the values and capacity of each country.Entities:
Keywords: Kenya; Uganda; commodity-based trade; foot and mouth disease; risk assessment
Mesh:
Year: 2021 PMID: 34960676 PMCID: PMC8706184 DOI: 10.3390/v13122407
Source DB: PubMed Journal: Viruses ISSN: 1999-4915 Impact factor: 5.048
Figure 1Risk pathways for the probability of FMD infection at slaughter among cattle sold for meat in Kenya and Uganda. R1 represents cattle infected at the time of leaving the source herd. R2 represents cattle that acquire new infections between the herd and the time of slaughter. The total probability, Ptot, is the sum of R1 + R2. Each event is conditional on the preceding events.
Input variables, values, and references for the stochastic risk assessment model to evaluate the risk of FMD infection among cattle at the time of slaughter for animals sourced from four different production systems in each of two countries (Kenya and Uganda). Many but not all input variables had distinct values for each management system. F = feedlot, P = pastoral, R = ranching, S = semi-intensive, AP = agropastoral.
| Input | Variable | Distribution or Estimate | Reference |
|---|---|---|---|
| Probability that a cow is infected when leaving the herd of origin | P1 | NA | |
| Number of FMD cases per year in source population | C |
| NA |
| Probability that FMD-infected cattle are sold while infected | Si | Kenya: ~Pert (0.1, 0.2, 0.3) | VS Estimates † |
| Number of cattle sold for meat annually from the source population | S |
| NA |
| Prevalence of antibodies against FMD non-structural proteins | Pr | Kenya, | [ |
| Uganda, | [ | ||
| Mean age of cattle surveyed for prevalence data | A | Kenya, | [ |
| Uganda, | [ | ||
| Proportion of total cattle population in each management system | Mg | Kenya, | [ |
| Uganda, | [ | ||
| National population of beef cattle | Np | Kenya: ~Pert (14100000, 14500000, 16000000) | [ |
| Percent of source population sold annually for meat | O | Kenya, | [ |
| Uganda, |
| ||
| Probability that non-infected cattle acquire a new infection before slaughter | P2 | (1−Pn)∗Ic | NA |
| Probability that cattle sold for meat do not mix animals from other herds before slaughter | Pn | Kenya, | VS Estimates † |
| Uganda, | VS Estimates † | ||
| Probability that cattle who mix with others will experience at least one effective contact with an infected bovine | Ic |
| NA |
| Prevalence of FMD infection among all cattle sold | Pa | NA | |
| Probability that infected cattle are infectious on any day | Pi |
| NA |
| Duration of latent phase (days pre-infectious) | L | [ | |
| Duration of total acute infection in days | D | L + I | NA |
| Duration of infectious phase | I | [ | |
| Number of animals from other herds commingled with, when mixing occurs | Nm | VS Estimates † | |
| Probability that cattle infected at the time of sale are not detected and reported | P3 |
| NA |
| Probability that cattle are inspected at least once between the source herd and slaughter | In | Kenya, | VS Estimates † |
| Uganda, | VS Estimates † | ||
| Probability that cattle infected at the time of sale display clinical signs on a random day when inspection could occur | Cl | NA | |
| Duration in days of the process from leaving the source herd until slaughter | Dp | Kenya, | VS Estimates † |
| Uganda, | VS Estimates † | ||
| Day of infection on which cattle show clinical signs (Poisson process, time to first event) | Tc |
| NA |
| Day of infection on which cattle are sold | Ts | NA | |
| Duration of incubation phase of infection (days pre-clinical) | Pc | [ | |
| Probability that inspected cattle showing clinical signs are detected and reported | De |
| NA |
| Probability that a “high quality” inspection detects and reports clinically-infected cattle | E1 | VS Estimates † | |
| Probability that a “low quality” inspection detects and reports clinically-infected cattle | E2 | VS Estimates † | |
| Proportion of high and low quality inspections experienced by cattle in each population | W1, W2 | Kenya, | VS Estimates † |
| Uganda, | VS Estimates † | ||
| Number of times cattle are inspected between sale and slaughter, when inspected at least once | Ni | Kenya, | VS Estimates † |
| Uganda, | VS Estimates † | ||
| Probability that cattle infected between sale and slaughter are not detected and reported | P4 |
| NA |
| Probability that newly-infected cattle display clinical signs on a random day when inspection could occur | Cn | NA | |
| Day of sale-to-slaughter process on which cattle acquire new infection | Tn |
| NA |
| Probability that cattle infected at the time of sale do not recover before slaughter | P5 |
| NA |
| Probability that infected cattle have an acute infection (not persistent) | Pa | 1— | [ |
| Probability that acutely-infected cattle recover before slaughter | Re |
| NA |
| Rate of recovery from acute infections (/day) | Rr |
| NA |
| Duration during which acutely infected cattle have opportunity to recover before slaughter (days) | Ro |
| NA |
| Probability that cattle infected between sale and slaughter do not recover before slaughter | P6 |
| NA |
| Probability that newly-infected cattle recover before slaughter | Rn |
| NA |
| Duration during which acutely infected cattle with new infections have opportunity to recover before slaughter | On |
| NA |
| Number of cattle sold for export per year from each source population | N | 0.2∗S |
Full description and discussion of obtaining VS estimates available elsewhere [36].
The median (25th, 75th percentile) values for each node (P1–P6), route (R1, R2) and total probability (Ptot) for each of four production systems in Uganda and in Kenya. The nodes correspond to events on the risk pathway as described in Figure 1. R1 = P1∗P3∗P5. R2 = (1 − P1)∗P2∗P4∗P6. Ptot = R1 + R2.
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| Feedlot | 0.01 | 0.05 | 0.66 | 1.0 | 0.78 | 0.98 | 0.0 | 0.05 | 0.05 |
| Pastoral | 0.29 | 0.94 | 0.74 | 0.98 | 0.63 | 0.85 | 0.13 | 0.43 | 0.59 |
| Ranching | 0.15 | 0.05 | 0.65 | 1.0 | 0.77 | 0.97 | 0.07 | 0.04 | 0.10 |
| Semi-intensive | 0.32 | 0.89 | 0.63 | 1.0 | 0.67 | 0.90 | 0.13 | 0.41 | 0.57 |
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| Agro- | 0.44 | 0.77 | 0.59 | 1.0 | 0.74 | 0.95 | 0.19 | 0.37 | 0.59 |
| Pastoral | 1.0 | 1.0 | 0.64 | 1.0 | 0.43 | 0.0 | 0.52 | ||
| Ranching | 0.05 | 0.59 | 0.51 | 1.0 | 0.02 | 0.51 | 0.54 | ||
| Semi- | 0.04 | 0.71 | 0.48 | 1.0 | 0.02 | 0.48 | 0.62 | ||
Figure 2Total risk, Kenya. The cumulative distribution functions (a) and probability density functions (b) for the probability of cattle sold for meat arriving at slaughter while infected with FMD from each of four production systems in Kenya. The vertical gray line represents the median value. Distributions are based on 30,000 iterations of the stochastic model. Ptot is the sum of R1 and R2 depicted in Figure 1.
Figure 3Total risk, Uganda. The cumulative distribution functions (a) and probability density functions (b) for the probability of cattle sold for meat arriving at slaughter while infected with FMD from each of four production systems in Uganda. The vertical gray line represents the median value. Distributions are based on 30,000 iterations of the stochastic model. Ptot is the sum of R1 and R2 depicted in Figure 1.
Figure 4Influential nodes (a) and input variables (b) for feedlot and ranching systems in Kenya. Each node (P1–P6) or input value was divided into percentiles (1, 5, 25, 50, 75, 95, 99) and the conditional mean value of Ptot was calculated when the node was held fixed within each percentile interval while all others varied randomly. Only the top five most influential nodes or inputs were included for each plot. Note that the axes vary for each.
Figure A1Sensitivity analysis: Reductions in P1 result in “paradoxical” increases in total risk. Cumulative distribution functions for R1 (cattle infected in the source herd), R2 (cattle infected en route to slaughter), and Ptot (overall probability of infection at slaughter) for two production systems in Uganda under the default and alternative approaches to estimating FMD incidence. Top left: agropastoral, default. Bottom left: agropastoral, animals seropositive with record of vaccination within six months of sampling are called FMD-negative. Top right: pastoral, default. Bottom right: pastoral, viral isolation from probang samples used rather than serology. Vertical gray lines indicate the median value of each curve. (a): Under the scenario where antibodies of recently vaccinated animals are assumed to indicate vaccination rather than infection (bottom panel), the agropastoral system has the largest decrease in prevalence of all systems. This resulted in a reduction in the median value of R1 to 0.14 (from 0.22 in the default scenario (top, black curve)). An increase in R2 (due to more animals eligible for infection) “compensated” for the lower R1, and the median Ptot was slightly higher in the alternative scenario despite the lower prevalence. (b): Where viral isolation data were used, rather than serology to estimate the annual incidence of disease, the pastoral system had the largest decrease in prevalence of all systems, causing the median P1 value (not shown) to drop to 0.40 (from 1.0 in the default scenario). The lower prevalence reduced the median value of R1 from 0.43 to 0.20. The resulting increase in R2 “compensated” for the lower R1, and the median Rtot was higher in the alternative scenario due to the impact of new infections acquired during the sale process, despite the lower estimated occurrence of disease in the source population.