Confidence intervals based on interpolated order statistics

DOI10.1016/0167-7152(86)90021-0zbMath0585.62085OpenAlexW2077439296MaRDI QIDQ1070709

Thomas P. Hettmansperger, Simon J. Sheather

Publication date: 1986

Published in: Statistics \& Probability Letters (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0167-7152(86)90021-0

zbMATH Keywords

order statisticsmediansign testConfidence intervalsinterpolating adjacent order statisticsnonlinear interpolation formula

Mathematics Subject Classification ID

Nonparametric tolerance and confidence regions (62G15)

Related Items (17)

Confidence intervals for quantiles in finite populations with randomized nomination sampling ⋮ Intermediate order statistics with applications to nonparametric estimation ⋮ A note on coverage error of bootstrap confidence intervals for quantiles ⋮ Improved nonparametric tolerance intervals based on interpolated and extrapolated order statistics ⋮ What Do Interpolated Nonparametric Confidence Intervals for Population Quantiles Guarantee? ⋮ Distribution‐free Approximate Methods for Constructing Confidence Intervals for Quantiles ⋮ Estimating the variance of the sample median ⋮ Shorter nonparametric prediction intervals for an order statistic from a future sample ⋮ Note on interpolated order statistics ⋮ An empirical likelihood statistic for quantiles ⋮ Robust nonparametric inference for the median ⋮ Using linear interpolation to reduce the order of the coverage error of nonparametric prediction intervals based on right-censored data ⋮ A comparison of testing and confidence interval methods for the median ⋮ Robust nonparametric confidence intervals and tests for the median in the presence of \((c,\gamma )\)-contamination ⋮ Multi-sample inference for the simple-tree alternative based on one-sample confidence intervals ⋮ Ranked-set sample nonparametric quantile confidence intervals ⋮ Confidence and prediction intervals based on interpolated records

Cites Work

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• Automatic computation of integrals with singular integrand, over a finite or an infinite range
• Two-Sample Inference Based on One-Sample Sign Statistics

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