Fowler School of Engineering, Chapman University, Orange, CA, USA; Schmid College of Sciences and Technology, Chapman University, Orange, CA, USA.
Crean College of Health and Behavioral Sciences, Chapman University, Orange, CA, USA.
Body Image. 2022 Jun;41:32-45. doi: 10.1016/j.bodyim.2022.01.013. Epub 2022 Feb 25.
Most body image studies assess only linear relations between predictors and outcome variables, relying on techniques such as multiple Linear Regression. These predictor variables are often validated multi-item measures that aggregate individual items into a single scale. The advent of machine learning has made it possible to apply Nonlinear Regression algorithms-such as Random Forest and Deep Neural Networks-to identify potentially complex linear and nonlinear connections between a multitude of predictors (e.g., all individual items from a scale) and outcome (output) variables. Using a national dataset, we tested the extent to which these techniques allowed us to explain a greater share of the variance in body-image outcomes (adjusted R) than possible with Linear Regression. We examined how well the connections between body dissatisfaction and dieting behavior could be predicted from demographic factors and measures derived from objectification theory and the tripartite-influence model. In this particular case, although Random Forest analyses sometimes provided greater predictive power than Linear Regression models, the advantages were small. More generally, however, this paper demonstrates how body image researchers might harness the power of machine learning techniques to identify previously undiscovered relations among body image variables.
大多数身体意象研究仅评估预测因子和结果变量之间的线性关系,依赖于多元线性回归等技术。这些预测因子通常是经过验证的多项目衡量标准,将各个项目汇总到一个单一的尺度中。机器学习的出现使得应用非线性回归算法(如随机森林和深度神经网络)来识别众多预测因子(例如,来自量表的所有单个项目)和结果(输出)变量之间潜在复杂的线性和非线性关系成为可能。使用全国性数据集,我们测试了这些技术在多大程度上可以比线性回归更好地解释身体意象结果(调整后的 R)的更多方差。我们研究了从人口统计学因素以及从客观化理论和三方影响模型得出的衡量标准中,身体不满和节食行为之间的联系可以被预测的程度。在这种特殊情况下,尽管随机森林分析有时提供了比线性回归模型更大的预测能力,但优势很小。然而,更普遍地,本文展示了身体意象研究人员如何利用机器学习技术的力量来识别身体意象变量之间以前未发现的关系。