Confidence Intervals for Error Rates in 1:1 Matching Tasks: Critical Statistical Analysis and Recommendations
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Abstract (arXiv)
Matching algorithms are commonly used to predict matches between items in a collection. For example, in 1:1 face verification, a matching algorithm predicts whether two face images depict the same person. Accurately assessing the uncertainty of the error rates of such algorithms can be challenging when data are dependent and error rates are low, two aspects that have been often overlooked in the literature. In this work, we review methods for constructing confidence intervals for error rates in 1:1 matching tasks. We derive and examine the statistical properties of these methods, demonstrating how coverage and interval width vary with sample size, error rates, and degree of data dependence on both analysis and experiments with synthetic and real-world datasets. Based on our findings, we provide recommendations for best practices for constructing confidence intervals for error rates in 1:1 matching tasks.
Key facts. Cited by 1 paper in the map (data through 13 Oct 2026). Builds on 11 of its 66 references that are in the map. First posted on arXiv 1 Jun 2023.
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11 of 66 references.
References · 11
- 2021Learning Transferable Visual Models From Natural Language Supervisioncited by 33,588
- 2020ECAPA-TDNN: Emphasized Channel Attention, Propagation and Aggregation in TDNN Based Speaker Verificationcited by 612
- 2021SpeechBrain: A General-Purpose Speech Toolkitcited by 404
- 2021Benchmarking Representation Learning for Natural World Image Collectionscited by 167
- 2020Towards causal benchmarking of bias in face analysis algorithmscited by 64
- 2019Characterizing the Variability in Face Recognition Accuracy Relative to Racecited by 40
- 2019Network Datacited by 9
- 2013Subsampling bootstrap of count features of networkscited by 8
- 2018Additive and multiplicative effects network modelscited by 8
- 2017Bootstrapping Exchangeable Random Graphscited by 7
- 2013Cluster-Robust Variance Estimation for Dyadic Datacited by 6
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