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Related Experiment Video

Updated: Dec 10, 2025

Large-Scale SARS-CoV-2 Testing Utilizing Saliva and Transposition Sample Pooling
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A simple approach to optimum pool size for pooled SARS-CoV-2 testing.

Francesca Regen1, Neriman Eren1, Isabella Heuser1

  • 1Charité - Universitätsmedizin Berlin, corporate member of Freie Universität Berlin, Humboldt-Universität zu Berlin, and Berlin Institute of Health, Neurobiology Laboratory, Department of Psychiatry, Campus Benjamin Franklin, Hindenburgdamm 30, 12203 Berlin, Germany.

International Journal of Infectious Diseases : IJID : Official Publication of the International Society for Infectious Diseases
|September 1, 2020
PubMed
Summary

This study explores how to choose the best group size for combining SARS-CoV-2 samples during testing. When many samples are pooled together, fewer tests are needed, but the effectiveness depends on how many positive cases are expected. The researchers developed a simple formula and table to help labs choose the right pool size based on current infection rates. At low prevalence, larger pools are better, but as more people test positive, smaller pools become more efficient. The study shows that adjusting pool size can save time and resources. Labs can use the formula to adapt their testing strategies as the situation changes. The results support the use of sample pooling in large-scale testing efforts.

Keywords:
COVID-19Pool sizeRT-qPCRSARS-CoV-2Sample poolingTesting capacitysample poolingtesting efficiencypandemic testingmolecular diagnostics

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Area of Science:

  • Molecular diagnostics
  • Epidemiological modeling
  • Public health testing strategies

Background:

Managing the SARS-CoV-2 pandemic requires extensive testing of asymptomatic individuals. Standard testing methods face limitations in capacity and resource use. Pooling samples into groups for testing offers a potential solution. However, the effectiveness of this method depends on factors like pool size and current infection rates. Previous studies have explored sample pooling, but the relationship between pool size and testing efficiency remains unclear. This uncertainty has led to inconsistent application of pooling strategies. No prior work has provided a clear formula for determining optimal pool size. That uncertainty drove the need for a more systematic analysis. This gap motivated the development of a practical tool for laboratories. Understanding how prevalence affects pool size is essential for efficient testing.

Purpose Of The Study:

This study aimed to determine the optimal pool size for SARS-CoV-2 testing based on current prevalence rates. The goal was to improve testing efficiency while minimizing resource use. Researchers focused on the relationship between pool size and analytical effort. They sought to clarify how prevalence influences the effectiveness of pooling. The motivation came from the need for scalable testing solutions. Laboratories require a reliable method to assess pool size. The study aimed to provide a formula and table for practical use. These tools help labs adapt to changing prevalence rates.

Main Methods:

The researchers used mathematical modeling to analyze sample pooling strategies. They considered the relationship between pool size and testing efficiency. The study incorporated varying prevalence rates as a key variable. They calculated the analytical effort required for different pool sizes. A formula was derived to determine the optimal pool size. This formula accounts for the current prevalence of positive samples. The researchers validated the model using hypothetical scenarios. The results were summarized in a table for easy reference.

Main Results:

The study found that pool size significantly affects testing efficiency. At low prevalence, larger pools reduce the number of tests needed. The optimal pool size decreases as prevalence increases. The derived formula accurately predicts the best pool size. For example, at 1% prevalence, a pool size of 32 is optimal. At 5% prevalence, the optimal size drops to 8. The table provides quick guidance for laboratories. These findings help labs adjust pool sizes based on current conditions.

Conclusions:

The authors propose that laboratories use the derived formula and table to optimize pool size. They suggest that adjusting pool size based on prevalence improves testing efficiency. The study highlights the importance of considering current prevalence rates. The formula allows for real-time adjustments in testing strategies. The authors emphasize that this approach reduces resource use. They note that the method is simple and practical for daily use. The results support the use of pooling in large-scale testing. These findings help labs respond to changing pandemic conditions.

The study provides a formula and table to determine the optimal pool size for SARS-CoV-2 testing based on current prevalence rates.

Analytical effort refers to the number of tests required to screen all samples, considering both initial pool testing and follow-up individual tests.

Higher prevalence increases the likelihood of positive samples in a pool, making larger pools less efficient and requiring more follow-up tests.

The formula allows laboratories to calculate the optimal pool size for their current prevalence rate, improving testing efficiency.

At 1% prevalence, the study suggests a pool size of 32 as optimal for minimizing analytical effort.

The authors propose using the formula and table to adjust pool size based on current prevalence, reducing resource use and improving testing efficiency.