
AbstractThe author proposes inference techniques for ranked set sample data in the presence of judgment ranking errors. He bases his analysis on the models of Bohn & Wolfe (1994) and Frey (2007a, b), of which parameters are estimated by minimizing a distance measure. He then uses the fitted models to calibrate confidence intervals and tests. He shows the validity of his approach through simulation and illustrates its application through the construction of distribution‐free confidence intervals for the median area of apple tree leaves covered by a spray.
median confidence interval, rank-sum test, ranking bias, sign test, Nonparametric tolerance and confidence regions, ranking models, Order statistics; empirical distribution functions, imperfect ranking, Nonparametric hypothesis testing
median confidence interval, rank-sum test, ranking bias, sign test, Nonparametric tolerance and confidence regions, ranking models, Order statistics; empirical distribution functions, imperfect ranking, Nonparametric hypothesis testing
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