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Selecting the Best Method among Several: Bayesian and Classical Data Analyses Comparison in a Complex Microbiological Validation Setting

机译:选择最佳方法:贝叶斯和古典数据分析复杂的微生物验证设置中的比较

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Statistical procedures to compare new methods to gold standards, after validation of microbiological food methods, exist. However, evaluation of the best microbiological detection method among several is more challenging; there is little precedent in scientific literature. Our work compares Bayesian hierarchical (BH), Bayesian logistic Anova-like (BL-AL) and Classical logistic (CL) models using an original validation study, based on Health Canada's Microbiological Methods Committee guidelines. The validation study design includes 6 microbiological methods, 13 food panels of 20 samples each, and 10 laboratories, and theoretically generates 780 sub-groups, reduced to 198 after quality review. In classical statistics this would lead to 231 null hypothesis tests, requiring significance level (α) correction for multiple comparisons. Assuming non-informative priors, BH and BL-AL estimations include meaningful parameters (e.g. method detection rate (DR), DR differences between methods, etc.), reallocate their credibility based on observed data, and provide posterior distributions and 95% high credibility intervals (HCI). Joining HCI with pre-defined Regions of Practical Equivalence (ROPEs) allows for null hypotheses decision making: rejection, acceptance, or no decision. BH and BL-AL give similar results and posteriors. Posteriors' modes are nearly identical to best-estimates computed with CL. Statistical conclusions will be similar between BH, BL-AL and CL if, and only if, significance level (a) is corrected for multiple comparisons. Nevertheless only Bayesian allows null hypotheses acceptance and a clean ranking of the 6 microbiological methods using posterior densities within, below, and above ROPE limits. Using flat priors, it isn't surprising to find similarities between Bayesian and Classical methods. However, while avoiding classical paradigm misinterpretation issues, the Bayesian framework provides informative and meaningful results with no multiple comparison issues.
机译:存在统计程序,将新方法与黄金标准进行比较,存在微生物食品方法。然而,评估几个中最好的微生物检测方法更具挑战性;科学文学中几乎没有先例。我们的工作比较了使用原始验证研究的贝叶斯等级(BH),贝叶斯物流Anova样(BL-A1)和古典物流(CL)模型,基于卫生加拿大的微生物方法委员会指导方针。验证研究设计包括6种微生物方法,每种样品的13种食物面板,以及10个实验室,理论上的780个小组,在质量审查后减少到198次。在古典统计中,这将导致231个空假设测试,需要多重比较的显着性水平(α)校正。假设非信息前瞻,BH和BL-AL估计包括有意义的参数(例如,方法检测率(DR),方法等方法之间的DR差异,基于观察到的数据重新分配他们的可信度,并提供后部分布和95%的高信誉间隔(HCI)。与预定义的实际等价区域(绳索)的加入HCI允许NULL假设决策:拒绝,接受或无决定。 BH和BL-A1给出类似的结果和后索。后部的模式几乎与用CL计算的最佳估算相同。 BH,BL-A1和CL之间的统计结论如果纠正了多种比较的显着水平(a),则统计结论将相似。然而,只有贝叶斯允许使用下面的后密度和绳索限制的后密度才能接受零假假假设的接受和清洁排名。使用平板电视机,在贝叶斯和古典方法之间找到相似性并不令人惊讶。但是,在避免古典范式误解问题的同时,贝叶斯框架提供了信息和有意义的结果,没有多个比较问题。

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