The Understanding Abilities of Real Number Concepts For Primary School Student
DOI:
https://doi.org/10.33292/amm.v2i2.19Keywords:
Understanding, the Concept of Real NumbersAbstract
The purpose of this study was to determine the characteristics of relational elementary students in understanding the concept of real numbers. This research is an exploration of the research subject. The subjects of this study were students of MIN 2 Bengkulu Selatan. There is one realistic student in this research. The researcher is the main instrument in this research which is supported by an interview guide and an assignment sheet on the concept of real numbers. The data were analyzed qualitatively. The results of this study are that students with relational abilities can combine separate pieces of information to produce the completion of a task. Therefore it is suggested to teachers and researchers of mathematics education to explore students' mathematical cognitive processes before determining the learning strategies to be carried out.
References
Gray, E., & Tall, D. (2007). Abstraction as a natural process of mental compression. Mathematics Education Research Journal, 19(2), 23–40.
Herawaty, D., Khrisnawati, D., Widada, W., Mundana, P., & Anggoro, A. F. D. (2020). The cognitive process of students in understanding the parallels axiom through ethnomathematics learning. IOP Conf. Series: Journal of Physics: Conf. Series 1470 (2020) 012077 Doi: 10.1088/1742-6596/1470/1/012077, 1470, 1–8.
Padiotis, I., & Mikropoulos, T. A. (2010). Using SOLO to evaluate an educational virtual environment in a technology education setting.
Potter, M. K., & Kustra, E. (2012). A primer on learning outcomes and the SOLO taxonomy. Course Design for Constructive Alignment,(Winter 2012), 1–22.
Radford, L. (2013). Three key concepts of the theory of objectification: Knowledge, knowing, and learning. REDIMAT-Journal of Research in Mathematics Education, 2(1), 7–44.
Rasslan, S., & Tall, D. (2002). Definitions and images for the definite integral concept. PME CONFERENCE, 4, 4–89.
Rathod, H. T., & Karim, M. S. (2002). An explicit integration scheme based on recursion for the curved triangular finite elements. Computers & Structures, 80(1), 43–76.
Scheiner, T., & Pinto, M. M. F. (2017). Emerging insights from the evolving framework of structural abstraction.
Teh, C. R. C. (2009). Numerical Method Algorithm and Matlab Programming.
Widada, W., Efendi, S., Herawaty, D., Nugroho, K. U. Z., & Putri, F. R. (2020). The genetic decomposition of students about infinite series through the ethnomathematics of Bengkulu, Indonesia. IOP Conf. Series: Journal of Physics: Conf. Series 1470 (2020) 012078 Doi: 10.1088/1742-6596/1470/1/012078, 1470, 1–9.