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Estimation of fish and wildlife disease prevalence from imperfect diagnostic tests on pooled samples with varying pool sizes

机译:通过对池大小不同的合并样本进行不完善的诊断测试来估计鱼类和野生动植物疾病的流行

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Methods of estimating disease or parasite prevalence in free-ranging and some captive fish and wildlife populations are frequently lacking in precision due to limited numbers of observations and different assay procedures. Recently statistical methods and software programs have been developed to use Bayesian and other methods to obtain estimates of disease prevalence from diagnostic tests in which sensitivity and/or specificity is not perfect (imperfect) and with sampling schemes using pooled samples. However, these published methods and software programs that consider pooled data sampling have generally considered the case of one uniform pool size for all samples. We present a method for estimating disease prevalence from imperfect diagnostic tests with pooled data collected from a variety of pool sizes. We use a Bayesian approach and obtain a sample from the posterior distribution of prevalence, sensitivity, and specificity, using an MCMC sampling algorithm implemented in the WINBUGS statistical package. We illustrate the use of these methods with three examples and perform efficiency calculations to investigate the performance of these estimators relative to maximum likelihood estimators that assume perfect diagnostic tests. Our results illustrate that the estimates produced from these methods adjust for imperfect tests, and are often more efficient than estimates assuming perfect tests, except in some situations when there is not much prior information on diagnostic test sensitivity and specificity.
机译:由于观测次数有限和测定方法不同,在自由放养和一些圈养鱼类和野生动植物种群中估计疾病或寄生虫流行的方法经常缺乏准确性。最近开发了统计方法和软件程序,以使用贝叶斯方法和其他方法从诊断测试中获得疾病患病率的估计值,在这些测试中,灵敏度和/或特异性并不完美(不完美),并且采用使用合并样本的采样方案。但是,这些考虑合并数据采样的已发布方法和软件程序通常考虑所有采样均采用统一池大小的情况。我们提出了一种从不完善的诊断测试中估计疾病患病率的方法,该方法使用从各种规模的库中收集的汇总数据进行估算。我们使用贝叶斯方法,并使用WINBUGS统计软件包中实现的MCMC采样算法,从患病率,敏感性和特异性的后验分布中获取样本。我们通过三个示例说明了这些方法的用法,并进行了效率计算,以研究这些估计量相对于假设完美诊断测试的最大似然估计量的性能。我们的结果表明,通过这些方法得出的估计值可针对不完善的测试进行调整,并且通常比假设完美测试的估计值更有效,除非在某些情况下,关于诊断测试敏感性和特异性的信息不多。

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