2019
DOI: 10.1016/j.tsc.2019.02.003
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Promoting pupils’ creative thinking in primary school mathematics: A case study

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Cited by 48 publications
(38 citation statements)
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“…We expected that implicitly and explicitly stimulating students to act creatively and think divergently (Sawyer, 2014), especially in integrated visual arts and geometry lessons, would lead to more improvement in students' geometrical creativity compared with students who did not receive such stimulation. Although we found in a qualitative case study that students expressed more mathematically creative ideas and solutions in classroom dialogues during the MACE lessons than they did during a regular mathematics lesson (Schoevers et al, 2019), one MACE lesson per week may not be enough to bring large improvement of students' geometrical creativity.…”
Section: Discussioncontrasting
confidence: 58%
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“…We expected that implicitly and explicitly stimulating students to act creatively and think divergently (Sawyer, 2014), especially in integrated visual arts and geometry lessons, would lead to more improvement in students' geometrical creativity compared with students who did not receive such stimulation. Although we found in a qualitative case study that students expressed more mathematically creative ideas and solutions in classroom dialogues during the MACE lessons than they did during a regular mathematics lesson (Schoevers et al, 2019), one MACE lesson per week may not be enough to bring large improvement of students' geometrical creativity.…”
Section: Discussioncontrasting
confidence: 58%
“…Furthermore, the ability to solve geometrical problems is considered important, since it is central to mathematics (Kolovou, 2011) and can be a way to construct new mathematical knowledge (Levav-Waynberg & Leikin, 2012). Problem solving requires creative thinking: students need to be able to combine known concepts, skills, procedures, and ideas from mathematics and other domains in a new way to solve the problem (Schoevers et al 2019), which can contribute to the construction of new knowledge and deeper understanding of geometrical concepts (Levav-Waynberg & Leikin, 2012;Warner et al, 2003). Based on these core aspects of geometry education, we defined geometrical ability in this study as students' ability to understand and explain geometric phenomena, to describe these phenomena by using geometrical vocabulary, and to creatively solve geometrical problems.…”
Section: Integrating Mathematics and Arts Educationmentioning
confidence: 99%
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“…. M.,Lesemen, P. P. M., Slot, E. M., Bakker, A., Keijzer, R., & Kroesbergen, E. H. (2019). Promoting pupils' creativity thinking in primary school mathematics: A case study.…”
mentioning
confidence: 99%