2022
DOI: 10.1080/10986065.2022.2105567
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Teacher-student interaction supporting students’ creative mathematical reasoning during problem solving using Scratch

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Cited by 17 publications
(18 citation statements)
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References 42 publications
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“…In China, the mathematical model exists as a mathematical competence within the curriculum, which is responsible for providing solutions to real world problems, only using mathematics whose basis for solving these problems is creativity [25], which manages to develop problem-solving skills together with cognitive skills in group tests in which they were forced to create social networks to share information and solve the evaluations [29]. The tasks for students whose approach has creative reasoning overcome the complex versions of learning in the area of mathematics and it is much better if it is programmed because it becomes of great support for the teacher and helps to improve the quality of reasoning in the classroom [39] because there is a change of attitude and surprise in the students where they only exchange glances among them when they start to solve the mathematical problems posed with this methodology of presenting problems with each situation.…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…In China, the mathematical model exists as a mathematical competence within the curriculum, which is responsible for providing solutions to real world problems, only using mathematics whose basis for solving these problems is creativity [25], which manages to develop problem-solving skills together with cognitive skills in group tests in which they were forced to create social networks to share information and solve the evaluations [29]. The tasks for students whose approach has creative reasoning overcome the complex versions of learning in the area of mathematics and it is much better if it is programmed because it becomes of great support for the teacher and helps to improve the quality of reasoning in the classroom [39] because there is a change of attitude and surprise in the students where they only exchange glances among them when they start to solve the mathematical problems posed with this methodology of presenting problems with each situation.…”
Section: Discussionmentioning
confidence: 99%
“…The development and collaborative contribution of creativity is in an explorative process in the full swing of artificial intelligence, where creative mathematical problem solving manages to have a great demand for research, as well as creative collaboration is of utmost importance these days [37], machine learning has support from metaheuristics to improve the quality of solving a problem [38], demonstrating that the interaction between teacher-student helps mathematical reasoning and supports student learning through questions and suggestions that leads to reasoning as a central point [39] with which it is possible to build a deep and systematic learning [40] using algebraic language connections to solve concrete problems, where the intervention in the theoretical framework is developed in an environment to achieve problem solving with the indicators (transformation, contingency, foundation and connection) [41].…”
Section: Mathematics In the Real World As Creativity (Social Professi...mentioning
confidence: 99%
“…When the studies on reasoning skills are examined, it is seen that there are various studies on the development of mathematical reasoning skills and teachers' interest in directing their attention to the development of mathematical reasoning (Arnesen & Rø, 2022;Bergqvist & Lithner, 2012;Davidson, Herbert, & Bragg, 2019;Herbert & Bragg, 2021;Herbert, Vale, White & Bragg, 2022;Jäder, Sidenvall & Sumpter, 2016;Jeannotte & Kieran, 2017;Mata-Pereira & da Ponte, 2017;Mueller, Yankelewitz & Maher, 2014;Olsson & Granberg, 2022;Saleh, Prahmana, Muhammad & Murni, 2018;Xin, Chiu, Tzur, Ma, Park & Yang, 2020).…”
Section: Importance Of Research and Research Problemsmentioning
confidence: 99%
“…Pengembangan kemampuan tersebut diperlukan karena matematika sangat menekankan pada proses bernalar, bukan hasil percobaan atau pengamatan semata. Selain itu, penalaran adalah kunci untuk mengembangkan pemahaman matematika (Olsson & Granberg, 2022). Nurjanah (2021) dan Şen (2021) menambahkan bahwa penalaran matematis diperlukan untuk membuat kesimpulan berdasarkan logika.…”
Section: | Pendahuluanunclassified