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  • Confidence intervals for a proportion using a fixed-inverse double sampling scheme when the data are subject to false-positive misclassification
  • https://doi.org/10.1080/00949655.2023.2261063Copy DOI Icon

Confidence intervals for a proportion using a fixed-inverse double sampling scheme when the data are subject to false-positive misclassification

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Abstract

Of interest in this paper is the development of a model that uses fixed, then inverse sampling of binary data that is subject to false-positive misclassification in an effort to estimate a proportion. From this model, both the proportion of success and false-positive misclassification rate may be estimated. Also, three first-order likelihood-based confidence intervals for the proportion of success are mathematically derived and studied via a Monte Carlo simulation. The simulation results indicate that the likelihood ratio interval is generally preferable over the Wald and score interval. Lastly, the model is applied to two different real-world medical data sets.

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