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Conformal Selection for Efficient and Accurate Compound Screening in Drug Discovery.
Tian Bai1, Peng Tang1, Yuting Xu2
1Department of Mathematics and Statistics, McGill University, 845 Sherbrooke Street West, Montreal, Quebec H3A 0G4, Canada.
Journal of Chemical Information and Modeling
|December 9, 2025
Summary
This study introduces conformal selection, a new method for compound screening in drug discovery. It improves accuracy by controlling false selections and omissions, leading to better identification of promising drug candidates.
Area of Science:
- Drug discovery and development
- Computational chemistry
- Statistical inference
Background:
- Compound screening is crucial for drug discovery but suffers from inaccurate false compound selection or omission.
- Current methods lack robust risk controls, hindering the identification of effective drug candidates.
Purpose of the Study:
- To introduce conformal selection, an enhanced approach for optimizing compound screening.
- To provide rigorous control over false discovery and omission rates in molecule selection.
- To improve the power of compound screening for identifying promising drug candidates.
Main Methods:
- Leveraging conformal inference to generate p-values for each candidate molecule.
- Quantifying statistical evidence for molecule selection using p-values.
- Comparing p-values against thresholds derived from multiple testing principles for final selection.
Main Results:
- The conformal selection approach offers rigorous control over false discovery/omission rates.
- The method's validity is independent of dataset size and requires minimal assumptions.
- Conformal selection achieves higher statistical power by avoiding prediction error estimation, enhancing candidate identification.
Conclusions:
- Conformal selection provides a statistically rigorous and powerful method for optimizing compound screening in drug discovery.
- This approach balances risks and benefits, improving the reliability of identifying promising drug candidates.
- The method's independence from dataset size and minimal assumptions make it broadly applicable.
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