Moore Institute for Plastic Pollution Research, 120 N Marina Drive Long Beach, CA 90803, USA; University of California, Riverside, USA.
Syracuse University, Syracuse, USA.
Ecotoxicol Environ Saf. 2024 Apr 15;275:116243. doi: 10.1016/j.ecoenv.2024.116243. Epub 2024 Mar 23.
Analysis of microplastics in the environment requires polymer characterization as a confirmation step for suspected microplastic particles found in a sample. Material characterization is costly and can take a long time per particle. When microplastic particle counts are high, many researchers cannot characterize every particle in their sample due to time or monetary constraints. Moreover, characterizing every particle in samples with high plastic particle counts is unnecessary for describing the sample properties. We propose an a priori approach to determine the number of suspected microplastic particles in a sample that should be randomly subsampled for characterization to accurately assess the polymer distribution in the environmental sample. The proposed equation is well-founded in statistics literature and was validated using published microplastic data and simulations for typical microplastic subsampling routines. We report values from the whole equation but also derive a simple way to calculate the necessary particle count for samples or subsamples by taking the error to the power of negative two. Assuming an error of 0.05 (5 %) with a confidence interval of 95 %, an unknown expected proportion, and a sample with many particles (> 100k), the minimum number of particles in a subsample should be 386 particles to accurately characterize the polymer distribution of the sample, given the particles are randomly characterized from the full population of suspected particles. Extending this equation to simultaneously estimate polymer, color, size, and morphology distributions reveals more particles (620) would be needed in the subsample to achieve the same high absolute error threshold for all properties. The above proposal for minimum subsample size also applies to the minimum count that should be present in samples to accurately characterize particle type presence and diversity in a given environmental compartment.
分析环境中的微塑料需要对聚合物进行特征分析,作为对样品中发现的疑似微塑料颗粒的确认步骤。材料特征分析成本高,且每个颗粒都需要很长时间。当微塑料颗粒数量较高时,由于时间或资金限制,许多研究人员无法对其样品中的每个颗粒进行特征分析。此外,对于描述样品特性而言,对高塑料颗粒计数的样品中的每个颗粒进行特征分析是不必要的。我们提出了一种先验方法,以确定应随机抽取用于特征分析的疑似微塑料颗粒的数量,从而准确评估环境样品中的聚合物分布。所提出的方程在统计学文献中有充分的依据,并使用发表的微塑料数据和模拟对典型微塑料抽样程序进行了验证。我们报告了整个方程的值,还通过将误差取负二次幂,推导出了一种计算样品或子样本所需颗粒数的简单方法。假设误差为 0.05(5%),置信区间为 95%,未知预期比例,且样品中颗粒数量较多(>100k),那么为了准确描述样品的聚合物分布,从疑似颗粒的总体中随机对颗粒进行特征分析,子样本中至少应有 386 个颗粒。将该方程扩展到同时估计聚合物、颜色、大小和形态分布,结果表明,为了达到所有属性的相同高绝对误差阈值,子样本中需要更多的颗粒(620 个)。对于最小样本量的上述建议也适用于在给定环境中准确描述颗粒类型存在和多样性所需的最小样本计数。