Robust Method for Confidence Interval Estimation in Outlier-Prone Datasets: Application to Molecular and Biophysical Data
Victor V. Golovko

TL;DR
This paper presents a robust method combining a hybrid bootstrap with Steiner's MFV approach to accurately estimate confidence intervals in small, noisy, and outlier-prone datasets common in biomolecular research.
Contribution
The authors introduce the MFV-HPB framework, a novel robust statistical method that does not require outlier removal or data transformation, suitable for complex and limited datasets.
Findings
Successfully applied to nuclear reaction data with large uncertainties
Provides interpretable confidence intervals in complex scenarios
Applicable to various biological and molecular datasets
Abstract
Estimating confidence intervals in small or noisy datasets is a challenge in biomolecular research when data contain outliers or high variability. We introduce a robust method combining a hybrid bootstrap procedure with Steiner's most frequent value (MFV) approach to estimate confidence intervals without removing outliers or altering the dataset. The MFV identifies the most representative value while minimizing information loss, ideal for limited or non-Gaussian samples. To demonstrate robustness, we apply the MFV-hybrid parametric bootstrapping (MFV-HPB) framework to the fast-neutron activation cross-section of the 109Ag(n,2n)108mAg reaction, a nuclear physics dataset with large uncertainties and evaluation difficulties. Repeated resampling and uncertainty-based simulations yield a robust MFV of 709 mb with a 68.27% confidence interval of [691, 744] mb, illustrating the method's…
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