Test procedure and sample size determination for a proportion study using a double-sampling scheme with two fallible classifiers.

Double sampling is usually applied to collect necessary information for situations in which an infallible classifier is available for validating a subset of the sample that has already been classified by a fallible classifier. Inference procedures have previously been developed based on the partiall...

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Publicado en:Statistical Methods in Medical Research Vol. 28; no. 4; pp. 1019 - 1044
Autores principales: Qiu, Shi-Fang, Zeng, Xiao-Song, Tang, Man-Lai, Poon, Wai-Yin
Formato: research tables/charts Journal Article
Publicado: Sage Publications Inc. Apr2019
Acceso en línea:Ver este registro en EBSCOhost
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      dt: Apr2019
      vid: 28
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      pid: 344
      pub: Sage Publications Inc.
      place: Thousand Oaks, California
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        atl: Test procedure and sample size determination for a proportion study using a double-sampling scheme with two fallible classifiers.
      aug:
        au:
          Qiu, Shi-Fang
          Zeng, Xiao-Song
          Tang, Man-Lai
          Poon, Wai-Yin
        affil: Department of Statistics, Chongqing University of Technology, Chongqing, China
      sug:
        subj:
          Models, Statistical
          Probability Sample
          Norway
          Algorithms
          Probability
          Human
          Sample Size
          Validation Studies
          Comparative Studies
          Evaluation Research
          Multicenter Studies
          Questionnaires
      ab: Double sampling is usually applied to collect necessary information for situations in which an infallible classifier is available for validating a subset of the sample that has already been classified by a fallible classifier. Inference procedures have previously been developed based on the partially validated data obtained by the double-sampling process. However, it could happen in practice that such infallible classifier or gold standard does not exist. In this article, we consider the case in which both classifiers are fallible and propose asymptotic and approximate unconditional test procedures based on six test statistics for a population proportion and five approximate sample size formulas based on the recommended test procedures under two models. Our results suggest that both asymptotic and approximate unconditional procedures based on the score statistic perform satisfactorily for small to large sample sizes and are highly recommended. When sample size is moderate or large, asymptotic procedures based on the Wald statistic with the variance being estimated under the null hypothesis, likelihood rate statistic, log- and logit-transformation statistics based on both models generally perform well and are hence recommended. The approximate unconditional procedures based on the log-transformation statistic under Model I, Wald statistic with the variance being estimated under the null hypothesis, log- and logit-transformation statistics under Model II are recommended when sample size is small. In general, sample size formulae based on the Wald statistic with the variance being estimated under the null hypothesis, likelihood rate statistic and score statistic are recommended in practical applications. The applicability of the proposed methods is illustrated by a real-data example.
      pubtype: Academic Journal
      doctype:
        research
        tables/charts
        Journal Article
      ougenre: Article
    language: English
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