Effect Size and Effect Uncertainty in Organizational Research Methods

S. Morris, Arash Shokri
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Abstract

To understand and communicate research findings, it is important for researchers to consider two types of information provided by research results: the magnitude of the effect and the degree of uncertainty in the outcome. Statistical significance tests have long served as the mainstream method for statistical inferences. However, the widespread misinterpretation and misuse of significance tests has led critics to question their usefulness in evaluating research findings and to raise concerns about the far-reaching effects of this practice on scientific progress. An alternative approach involves reporting and interpreting measures of effect size along with confidence intervals. An effect size is an indicator of magnitude and direction of a statistical observation. Effect size statistics have been developed to represent a wide range of research questions, including indicators of the mean difference between groups, the relative odds of an event, or the degree of correlation among variables. Effect sizes play a key role in evaluating practical significance, conducting power analysis, and conducting meta-analysis. While effect sizes summarize the magnitude of an effect, the confidence intervals represent the degree of uncertainty in the result. By presenting a range of plausible alternate values that might have occurred due to sampling error, confidence intervals provide an intuitive indicator of how strongly researchers should rely on the results from a single study.
组织研究方法中的效应量与效应不确定性
为了理解和交流研究结果,研究人员必须考虑研究结果提供的两类信息:影响的大小和结果的不确定性程度。统计显著性检验长期以来一直是统计推断的主流方法。然而,对显著性检验的广泛误解和误用导致批评者质疑它们在评估研究成果方面的有用性,并对这种做法对科学进步的深远影响表示担忧。另一种方法包括报告和解释效应大小以及置信区间的测量。效应量是统计观察的大小和方向的指标。效应量统计已经发展为代表广泛的研究问题,包括组间平均差异的指标,事件的相对赔率,或变量之间的相关程度。效应量在评估实际意义、进行功效分析、进行meta分析等方面发挥着关键作用。效应值概括了效应的大小,而置信区间则代表了结果的不确定程度。通过呈现一系列可能由于抽样误差而产生的合理的替代值,置信区间提供了一个直观的指标,表明研究人员应该在多大程度上依赖于单一研究的结果。
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