Optimization of group size in pool testing strategy for SARS‐CoV‐2: A simple mathematical model
Coronavirus disease (Covid‐19) has reached unprecedented pandemic levels and is affecting almost every country in the world. Ramping up the testing capacity of a country supposes an essential public health response to this new outbreak. A pool testing strategy where multiple samples are tested in a...
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          | Published in | Journal of medical virology Vol. 92; no. 10; pp. 1988 - 1994 | 
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| Main Authors | , , | 
| Format | Journal Article | 
| Language | English | 
| Published | 
        United States
          Wiley Subscription Services, Inc
    
        01.10.2020
     John Wiley and Sons Inc  | 
| Subjects | |
| Online Access | Get full text | 
| ISSN | 0146-6615 1096-9071 1096-9071  | 
| DOI | 10.1002/jmv.25929 | 
Cover
| Summary: | Coronavirus disease (Covid‐19) has reached unprecedented pandemic levels and is affecting almost every country in the world. Ramping up the testing capacity of a country supposes an essential public health response to this new outbreak. A pool testing strategy where multiple samples are tested in a single reverse transcriptase‐polymerase chain reaction (RT‐PCR) kit could potentially increase a country's testing capacity. The aim of this study is to propose a simple mathematical model to estimate the optimum number of pooled samples according to the relative prevalence of positive tests in a particular healthcare context, assuming that if a group tests negative, no further testing is done whereas if a group tests positive, all the subjects of the group are retested individually. The model predicts group sizes that range from 11 to 3 subjects. For a prevalence of 10% of positive tests, 40.6% of tests can be saved using testing groups of four subjects. For a 20% prevalence, 17.9% of tests can be saved using groups of three subjects. For higher prevalences, the strategy flattens and loses effectiveness. Pool testing individuals for severe acute respiratory syndrome coronavirus 2 is a valuable strategy that could considerably boost a country's testing capacity. However, further studies are needed to address how large these groups can be, without losing sensitivity on the RT‐PCR. The strategy best works in settings with a low prevalence of positive tests. It is best implemented in subgroups with low clinical suspicion. The model can be adapted to specific prevalences, generating a tailored to the context implementation of the pool testing strategy.
Highlights
‐Increasing testing capacity of a country is a key Public Health strategy in the pandemic.
‐A pool testing strategy could potentially increase a country's testing capacity, especially when implemented in lower clinical suspicion groups.
‐We provide a mathematical model to estimate the optimum number of subjects to include in a pool test, based on historical prevalences of positive results. | 
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| Bibliography: | ObjectType-Article-1 SourceType-Scholarly Journals-1 ObjectType-Feature-2 content type line 14 content type line 23  | 
| ISSN: | 0146-6615 1096-9071 1096-9071  | 
| DOI: | 10.1002/jmv.25929 |