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Establishing a standard method for analysing case detection delay in leprosy using a Bayesian modelling approach.
Thomas Hambridge1, Luc E Coffeng2, Sake J de Vlas2
1Department of Public Health, Erasmus MC, University Medical Center Rotterdam, Rotterdam, The Netherlands. t.hambridge@erasmusmc.nl.
A new log-normal model effectively analyzes leprosy case detection delay, identifying multibacillary leprosy and cohort data as factors contributing to longer delays. This approach aids in reducing preventable disability.
Area of Science:
- Epidemiology
- Biostatistics
- Infectious Disease Modeling
Background:
- Leprosy (caused by Mycobacterium leprae) causes preventable disability, with case detection delay being a key indicator of transmission and prevention.
- Standardized methods for analyzing leprosy case detection delay data are lacking, hindering progress in control efforts.
- Understanding and modeling detection delays are crucial for effective leprosy intervention strategies.
Approach:
- Evaluated two leprosy case detection delay datasets using Bayesian models.
- Assessed log-normal, gamma, and Weibull distributions to determine the best fit for detection delay variability.
- Utilized leave-one-out cross-validation and incorporated covariates like age, sex, and leprosy subtype.
Key Points:
- A log-normal distribution best described leprosy case detection delays in both datasets.
- Multibacillary (MB) leprosy patients experienced significantly longer delays (1.57 times) than paucibacillary (PB) leprosy patients.
- Data from the PEP4LEP study showed longer delays (1.51 times) compared to self-reported data from a systematic review.
Conclusions:
- The developed log-normal model provides a standardized method for comparing leprosy case detection delay datasets.
- This modeling approach can be applied to studies measuring the reduction of case detection delay, including the PEP4LEP study.
- Recommends utilizing this modeling strategy for leprosy and other skin-neglected tropical diseases (skin-NTDs) to test probability distributions and covariate effects.
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