Nonlinear Dynamic Effects of Convergent and Divergent Thinking in the Conceptual Change Process: Empirical Evidence from Primary Education.

IF 0.6 4区 心理学 Q4 PSYCHOLOGY, MATHEMATICAL
Julie Vaiopoulou, Themistocles Tsikalas, Dimitrios Stamovlasis, George Papageorgiou
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引用次数: 0

Abstract

The present study explores the role of convergent and divergent thinking in learning sciences from the nonlinear dynamical system (NDS) perspective. The participants (N=375) were fifth and sixth graders, aged 11-12, who were taking an introductory course in science. Students' understanding of physical phenomena, such as melting, boiling and evaporation was investigated as a function of four neo-Piagetian constructs via the difference-equation cusp catastrophe model. The nonlinear models where logical thinking acted as the asymmetry factor and field dependence/ independence, convergent thinking and divergent thinking acted as bifurcation factors, were superior, explaining 43-44% of the variance, whereas their linear alternatives explained 0-18%. Empirical evidence regarding the role of the above neo-Piagetian constructs at these early ages is reported for the first time and contributes to theory development within the NDS framework. Further, discussion about the significance of the findings is provided.

趋同思维和发散思维在概念转变过程中的非线性动态效应:来自小学教育的经验证据。
本文从非线性动力系统(NDS)的角度探讨了收敛思维和发散思维在科学学习中的作用。参与者(N=375)是11-12岁的五年级和六年级学生,他们正在学习科学入门课程。采用差分方程尖点突变模型考察了学生对熔化、沸腾和蒸发等物理现象的理解与四种新皮亚杰构造的关系。以逻辑思维为非对称因素,以场依赖/独立、收敛思维和发散思维为分岔因素的非线性模型解释了43-44%的方差,而线性替代模型解释了0-18%的方差。关于上述新皮亚杰结构在这些早期阶段的作用的经验证据首次被报道,并有助于NDS框架内的理论发展。此外,对研究结果的意义进行了讨论。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
1.40
自引率
11.10%
发文量
26
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