Data · dataset · 2015
Comparison of asymptotic confidence sets for regression in small samples
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In case of small samples, asymptotic confidence sets may be inaccurate, with their actual coverage probability far from a nominal confidence level.
Description
In a single framework, we consider four popular asymptotic methods of confidence estimation. These methods are based on model linearization, F-test, likelihood ratio test, and nonparametric bootstrapping procedure.
Next, we apply each of these methods to derive three types of confidence sets: confidence intervals, confidence regions, and pointwise confidence bands. Finally, to estimate the actual coverage of these confidence sets, we conduct a simulation study on three regression problems. A linear model and nonlinear Hill and Gompertz models are tested in conditions of different sample size and experimental noise.
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The simulation study comprises calculation of the actual coverage of confidence sets over pseudo-experimental datasets for each model. For confidence intervals, such metrics as width and simultaneous coverage are also considered. Our comparison shows that the F-test and linearization methods are the most suitable for the construction of confidence intervals, the F-test – for confidence regions and the linearization – for pointwise confidence bands.
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Where it is published
- Repository landing page tandf.figshare.com/articles/dataset/Comparison_of_Asymptotic_Confidence_Sets_for_… ↗
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- DOI doi.org/10.6084/m9.figshare.1456265 ↗
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Documentation and papers
- Creative Commons Attribution 4.0 International creativecommons.org/licenses/by/4.0/legalcode ↗
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- IsSupplementTo 10.1080/10543406.2015.1052818 doi.org/10.1080/10543406.2015.1052818 ↗
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Topics
- Stated by source
- Biological sciences · Mathematics
- From keywords
- Cancer · Genetics · Medicine & Health
- Inferred from text
- Simulation 75%
Related
- Possibly the same asComparison of asymptotic confidence sets for regression in small samples
- Possibly the same asComparison of Asymptotic Confidence Sets for Regression in Small Samples
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