虚假关系
曲线坐标
适度
变量(数学)
二次方程
计算机科学
航程(航空)
简单(哲学)
结果(博弈论)
线性模型
数学
牙石(牙科)
算法
应用数学
机器学习
数理经济学
认识论
医学
数学分析
复合材料
哲学
材料科学
几何学
牙科
作者
Jason Miller,William R. Stromeyer,Matthew A. Schwieterman
标识
DOI:10.1080/00273171.2013.763567
摘要
The past decade has witnessed renewed interest in the use of the Johnson-Neyman (J-N) technique for calculating the regions of significance for the simple slope of a focal predictor on an outcome variable across the range of a second, continuous independent variable. Although tools have been developed to apply this technique to probe 2- and 3-way interactions in several types of linear models, this method has not been extended to include quadratic terms or more complicated models involving quadratic terms and interactions. Curvilinear relations of this type are incorporated in several theories in the social sciences. This article extends the J-N method to such linear models along with presenting freely available online tools that implement this technique as well as the traditional pick-a-point approach. Algebraic and graphical representations of the proposed J-N extension are provided. An example is presented to illustrate the use of these tools and the interpretation of findings. Issues of reliability as well as "spurious moderator" effects are discussed along with recommendations for future research.
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