未来数学教师的发散思维过程:一个开放式问题的个案研究

Q4 Social Sciences
None Gunawan, None Kartono, None Wardono, Iqbal Kharisudin
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引用次数: 0

摘要

发散性思维对培养创造力很重要。本研究旨在分析开放性问题的发散思维过程及其认知特征。应用的方法是定性的。研究人员通过测试和访谈技术获得数据。数据分析包括还原、显示和结论。根据学生的创造力水平,采用有目的抽样的方法抽取3名学生作为被调查者。研究者从识别、探索、建构、评价四个方面确定了发散思维过程。非常有创造力、有创造力和相当有创造力的学生可以写下最初的信息和问题的核心。探索阶段提供信息以获得初始解决方案。由于缺乏初步的知识,学生很有创造力,没有写下相关的信息。极具创意、创意类的学生,在建构阶段可以创造出不同的、新的想法。评价阶段的主要重点是审查完成过程和问题答案的相关性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Divergent Thinking Process of Prospective Mathematics Teachers: A Case Study of an Open-Ended Problem
Divergent thinking is important for fostering creativity. This study aims to analyze the process of divergent thinking in solving open-ended problems and its cognitive characteristics. The method applied is qualitative. Researchers obtained data with test and interview techniques. Data analysis consists of reduction, display, and conclusion. Based on the level of creativity, three students were taken as informants by purposive sampling. Researchers determine the divergent thinking process from identification, exploration, construction, and evaluation. Students in the very creative, creative, and quite creative categories can write down initial information and the core of the problem. The exploration phase provides information to obtain an initial solution. Students are quite creative not to write down relevant information due to a lack of initial knowledge. Students in the very creative and creative category can create different and new ideas at the construction stage. The main focus at the evaluation stage is examining the completion process and the relevance of the answers to the problem.
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