Creative Thinking Process of Prospective Teacher Students Based on Cognitive Style in Solving Contextual Problems
DOI:
https://doi.org/10.26740/jomp.v6n1.p50-59Keywords:
Creative thinking, process, cognitive style, teacher, contextual problemsAbstract
This study aims to explore the creative thinking processes of prospective elementary school teacher students in solving contextual mathematical problems based on their cognitive styles. Using a qualitative descriptive approach, two students were selected through purposive sampling: one with a field independent (FI) cognitive style and high self-efficacy, and the other with a field dependent (FD) cognitive style and low self-efficacy. Data were collected through task-based tests and in-depth interviews, then validated and analyzed based on the stages of creative thinking: synthesizing ideas, building ideas, planning the implementation of ideas, and implementing the ideas. The results revealed notable differences in the creative thinking processes of the two subjects. The FI student exhibited fluency, flexibility, and novelty by generating multiple correct solutions through diverse strategies. In contrast, the FD student faced challenges in synthesizing ideas, relying on a single strategy, and producing only one correct solution. These findings highlight the significant impact of cognitive style on creative mathematical thinking and underscore the importance of tailored instructional approaches to support diverse cognitive profiles.
References
Aminah, & Kurniawati, K. R. A. (2018). Analisis kesulitan siswa dalam menyelesaikan soal cerita. Jurnal Teori Dan Aplikasi Matematika, 2(2), 118–122.
Azlina, N., Amin, S. M., & Lukito, A. (2017, July). Creativity of Field-Dependent and Field-Independent Students in Mathematics Problem Posing. In MISEIC 2017.
Booth, J. L., & Newton, K. J. (2012). Fractions: Could they really be the gatekeeper’s doorman?. Contemporary Educational Psychology, 37(4), 247-253.
Chavula, C., Choi, Y., & Rieh, S. Y. (2022). Understanding creative thinking processes in searching for new ideas. In Proceedings of the 2022 Conference on Human Information Interaction and Retrieval (pp. 321-326).
Creswell, J. (2014). Penelitian Kualitatif dan Desain Riset. Yogyakarta: Pustaka Remaja.
Krulik, S., & Rudnick, J. A. (1995). The New Sourcebook for Teaching Reasoning and Problem Solving in Elementary School. A Longwood Professional Book. Allyn & Bacon, 111 Tenth St., Des Moines, IA 50309.
Morgan, M. (1993). Creating Workforce Innovation: Turning Individual Creativity into Organizational Innovation. Business & Professional Pub.
Pratiwi, S. A., & Widjajanti, D. B. (2020). Contextual problem in mathematical problem solving: Core ability in realistic mathematics education. In Journal of Physics: Conference Series (Vol. 1613, No. 1, p. 012018). IOP Publishing.
Sepeng, P., & Madzorera, A. (2014). Sources of difficulty in comprehending and solving mathematical word problems. International Journal of Educational Sciences, 6(2), 217-225.
Siswono, T. Y., Kohar, A. W., Savitri, D., & Hartono, S. (2017). Context-based problems and how engineering students view and learn mathematics. World Transactions on Engineering and Technology Education, 15(4).
Suprapti, E., Siswono, T. Y. E. S., Hidayatullah, A. H., & Wijaya, A. W. (2024). Creative Thinking Process of Prospective Elementary Education Teacher Students Based on Field Independent Cognitive Styles and Self-Efficacy in Solving Contextual Problems. Journal of Mathematical Pedagogy (JoMP), 5(2), 67-75.
Witkin, H. A., Moore, C. A., Goodenough, D. R., & Cox, P. W. (1977). Field-dependent and field-independent cognitive styles and their educational implications. Review of educational research, 47(1), 1-64.

