Model Specification Searches in Structural Equation Modeling Using Bee Swarm Optimization.

IF 2.1 3区 心理学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Educational and Psychological Measurement Pub Date : 2024-02-01 Epub Date: 2023-03-29 DOI:10.1177/00131644231160552
Ulrich Schroeders, Florian Scharf, Gabriel Olaru
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Abstract

Metaheuristics are optimization algorithms that efficiently solve a variety of complex combinatorial problems. In psychological research, metaheuristics have been applied in short-scale construction and model specification search. In the present study, we propose a bee swarm optimization (BSO) algorithm to explore the structure underlying a psychological measurement instrument. The algorithm assigns items to an unknown number of nested factors in a confirmatory bifactor model, while simultaneously selecting items for the final scale. To achieve this, the algorithm follows the biological template of bees' foraging behavior: Scout bees explore new food sources, whereas onlooker bees search in the vicinity of previously explored, promising food sources. Analogously, scout bees in BSO introduce major changes to a model specification (e.g., adding or removing a specific factor), whereas onlooker bees only make minor changes (e.g., adding an item to a factor or swapping items between specific factors). Through this division of labor in an artificial bee colony, the algorithm aims to strike a balance between two opposing strategies diversification (or exploration) versus intensification (or exploitation). We demonstrate the usefulness of the algorithm to find the underlying structure in two empirical data sets (Holzinger-Swineford and short dark triad questionnaire, SDQ3). Furthermore, we illustrate the influence of relevant hyperparameters such as the number of bees in the hive, the percentage of scouts to onlookers, and the number of top solutions to be followed. Finally, useful applications of the new algorithm are discussed, as well as limitations and possible future research opportunities.

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基于蜂群优化的结构方程建模模型规范搜索
元启发式算法是一种有效解决各种复杂组合问题的优化算法。在心理学研究中,元启发式被应用于短尺度构建和模型规范搜索。在本研究中,我们提出了一种蜂群优化(BSO)算法来探索心理测量仪器的底层结构。该算法在验证性双因子模型中为未知数量的嵌套因子分配项目,同时为最终量表选择项目。为了实现这一目标,该算法遵循蜜蜂觅食行为的生物模板:侦察蜜蜂探索新的食物来源,而旁观蜜蜂在以前探索过的有希望的食物来源附近搜索。类似地,BSO中的侦察兵蜜蜂会对模型规范进行重大更改(例如,添加或删除特定因素),而旁观者蜜蜂只会进行微小更改(例如,向因素添加项目或在特定因素之间交换项目)。通过人工蜂群中的这种劳动分工,该算法旨在在多样化(或探索)与集约化(或开发)两种相反的策略之间取得平衡。我们证明了该算法在两个经验数据集(Holzinger-Swineford和short dark triad questionnaire, SDQ3)中找到底层结构的有效性。此外,我们说明了相关超参数的影响,如蜂箱中的蜜蜂数量,侦察兵对旁观者的百分比,以及要遵循的顶级解决方案的数量。最后,讨论了新算法的有用应用,以及局限性和可能的未来研究机会。
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来源期刊
Educational and Psychological Measurement
Educational and Psychological Measurement 医学-数学跨学科应用
CiteScore
5.50
自引率
7.40%
发文量
49
审稿时长
6-12 weeks
期刊介绍: Educational and Psychological Measurement (EPM) publishes referred scholarly work from all academic disciplines interested in the study of measurement theory, problems, and issues. Theoretical articles address new developments and techniques, and applied articles deal with innovation applications.
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