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Common Statistical Mistakes in Entomology:Blocking and Inference Space

机译:昆虫学中的常见统计错误:阻塞和推理空间

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摘要

The final article in this series on common statistical errors focuses on the practice of blocking in experiments, and its implications on inference space; i.e., the range of situations to which the results are applicable. 1 address the concept of inference space first by contrasting fixed-effect and mixed-effect models. A fixed-effect model is one in which all of the model effects are assigned or controlled by the investigator, with specific interest in their impacts on the response. One chooses thefactors investigated, and their levels, with that in mind. Importantly, there is no intent to draw inferences beyond the specific treatments and conditions that are observed. In a fixed-effects analysis, the statistical tests, variances, and standard errors are, strictly speaking, only applicable to the conditions and experimental units that were observed. In contrast, a mixed-effects model includes the fixed effects of interest, and one or more random effects that represent a sample from a larger population of physical entities or conditions.These entities (plots, blocks, fields, experimental repetitions) are not, in and of themselves, of interest; they simply represent a population of entities or conditions to which the results of the experiment are applicable. The inferences of a mixed-effects analysis are intended to extend to a larger population of experimental units and conditions similar to those that were observed. The test statistics and standard errors from a mixed-effects analysis reflect this broader inference space. Fixed-effectmodels are common in the current entomological literature. However, we usually intend our findings to be more broadly applicable, so the intended inference space is better aligned with a mixed-effects model. In practice, the breadth of the inference space depends to a great degree on the nature and arrangement of any blocking or repetition effects in the experiment.
机译:常见统计误差下本系列的最终文章侧重于在实验中封闭的实践,其对推理空间的影响;即,结果适用的情况范围。 1通过对比固定效果和混合效果模型来解决推理空间的概念。固定效果模型是调查员分配或控制的所有模型效果,对其对响应的影响特异性兴趣。一个选择所需的等待者,并考虑到他们的水平。重要的是,没有意图可以吸引超出所观察到的特定治疗和条件的推论。在固定效果分析中,严格来说,统计测试,差异和标准误差仅适用于观察到的条件和实验单元。相反,混合效应模型包括利益的固定效果,以及一种或多种随机效应,其代表来自更大的物理实体或条件的样本。这些实体(情节,块,字段,实验重复)不是,兴趣的人和自己;它们只是代表实验结果的实体或条件,适用的结果。混合效应分析的推论旨在延伸到更大的实验单元和与观察结果类似的条件。来自混合效应分析的测试统计和标准误差反映了该更广泛的推理空间。固定效果在当前的昆虫学文献中很常见。但是,我们通常打算我们的研究结果更广泛适用,因此预期的推理空间与混合效果模型更好地对齐。在实践中,推动空间的宽度取决于实验中任何阻塞或重复效应的性质和布置的巨大程度。

著录项

  • 来源
    《American Entomologist》 |2019年第4期|共4页
  • 作者

    DALEW. SPURGEON;

  • 作者单位

    USDA ARS Arid-Land Agricultural Research Center 21881N Cardon Lane Maricopa AZ;

  • 收录信息
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 昆虫学;
  • 关键词

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