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Bayes-optimal estimation of overlap between populations of fixed size

机译:固定大小群体之间重叠的贝叶斯最优估计

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Author summary Understanding when two populations are composed of similar species is important for ecologists, epidemiologists, and population geneticists, and in principle it is easy: just sample the two populations, compare the sets of species identified in each, and count how many appear in both populations. In practice, however, this is difficult because sampling methods typically produce only a random subset of the total population, leaving current population overlap estimates biased. Knowing only the number of shared members between two of these partial population samples, this paper shows how we can nevertheless estimate the true overlap between the full populations, when those full populations sizes are known. Using Bayesian statistics, we can also compute credible intervals to produce error bars. We show that using this unbiased approach has a dramatic impact on the conclusions one might draw from previously published studies in the malaria literature, which used simple but biased methods. Because the method in this paper quantifies the tradeoff between sampling effort and uncertainty, we also show how to compute the number of samples required to ensure high-confidence results, which may be useful for planning future studies or budgeting lab reagents and time.
机译:作者摘要对于生态学家,流行病学家和种群遗传学家而言,了解何时两个种群由相似物种组成非常重要,并且从原理上讲很容易:只需对这两个种群进行采样,比较每个种群中识别出的物种,然后计算出其中有多少种就可以了。两种人群。但是实际上,这是困难的,因为采样方法通常仅产生总人口的随机子集,而使当前人口重叠估计有偏差。本文仅了解了部分人口样本中两个样本之间共享成员的数量,因此显示了当已知全部人口规模时,我们如何仍能估计全部人口之间的真实重叠。使用贝叶斯统计,我们还可以计算可信区间以产生误差线。我们表明,使用这种无偏见的方法对得出的结论具有戏剧性的影响,这一结论可能来自疟疾文献中以前发表的研究,这些研究使用了简单但有偏见的方法。由于本文中的方法量化了采样工作量与不确定性之间的权衡,因此,我们还展示了如何计算确保高可信度结果所需的样本数量,这可能对计划未来的研究或预算实验室试剂和时间有用。

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