Benefits of “concreteness fading” for children's mathematics understanding

2015 ◽  
Vol 35 ◽  
pp. 104-120 ◽  
Author(s):  
Emily R. Fyfe ◽  
Nicole M. McNeil ◽  
Stephanie Borjas
2021 ◽  
Author(s):  
Humberto A. P. Zanetti ◽  
Marcos A. F. Borges
Keyword(s):  

Este artigo apresenta uma análise crítico-reflexiva sobre a adoção da teoria da Aprendizagem Significativa no ensino-aprendizagem de Programação Orientada a Objetos. Este texto apresenta a visão dos autores de como a teoria de David Ausubel pode ser aplicada com resultados positivos no processo de construção do conhecimento, em especial no ensino de Programação Orientada a Objetos através de práticas e recursos que possam trazer mais significado ao aluno, como por exemplo, o uso Computação Física e Concreteness Fading.


2019 ◽  
Vol 1318 ◽  
pp. 012079
Author(s):  
N Ma’Rifah ◽  
W Widada ◽  
A Aida ◽  
Y Yulfitri ◽  
J Effendi

2020 ◽  
Vol 12 (6) ◽  
pp. 2211 ◽  
Author(s):  
Hee-jeong Kim

Conceptual understanding has been emphasized in the national curriculum and principles and standards across nations as it is the key in mathematical learning. However, mathematics instruction in classrooms often relies on rote memorization of mathematical rules and formulae without conceptual connections. This study considers the concreteness fading instruction strategy—starting with physical activities with manipulatives and gradually fading concreteness to access abstract concepts and representations—as a promising and sustainable instructional model for supporting students in accessing conceptual understanding in mathematics classrooms. The results from the case study support the validity of the concreteness fading framework in providing specific instructional strategies in each phase of concept development. This study implies the development of sustainable teacher education and professional development by providing specific instructional strategies for conceptual understanding.


2018 ◽  
Vol 1028 ◽  
pp. 012135 ◽  
Author(s):  
Rini Oktavia ◽  
Ridha Ferdhiana ◽  
Risky Ayunanda ◽  
Nurmaulidar ◽  
Intan Syahrini ◽  
...  

MATHEdunesa ◽  
2020 ◽  
Vol 9 (1) ◽  
pp. 231-240
Author(s):  
Rista Amelia ◽  
Ismail Ismail

Understanding the concept is one important factor in the purpose of learning mathematics. Understanding concepts is the ability of students in mastering a concept both in explaining and applying a concept in problem solving or problem solving. Personality plays a role in the learning process of students this is because the attitude of each individual in making decisions is influenced by habits. Personality and gender differences can allow differences in understanding of concepts. This research is a qualitative descriptive study with the aim to describe the understanding of the quadrilateral concept of students in terms of extrovert-introvert personality types and gender. In this study four junior high school students were chosen as subjects determined by extrovert-introvert personality types and gender. Data collection instruments used consisted of mathematics ability tests, MBTI personality questionnaires, quadrilateral understanding of concept material tests and interview guidelines. The results of this study indicate (a) Extroverted male students are less able to restate the quadrilateral concept, and less able to use and utilize and choose procedures or operations to solve quadrilateral problems (b) Extroverted female students are less able to restate the quadrilateral concept, less able to calcify quadrilateral based on appropriate traits, and less able to use and utilize and choose procedures or operations to solve quadrilateral problems (c) Introverted male students are less able to restate the quadrilateral concept, less able to calcify rectangles based on appropriate traits, ( d) Introverted female students are less able to calcify quadrilateral based on appropriate traits. The implication of the results of this study is the understanding of the concepts in each personality of both men and women need to be considered.   Keywords: Understanding of concepts, quadrilateral, ekstrovert-introvert and gender.


Author(s):  
Yurniwati Yurniwati

Abstract. In mathematics, there is conceptual and procedural knowledge. Conceptual knowledge is about ideas or mathematics understanding but procedural knowledge is about procedure to solve mathematics problems. Multisensory approach involve many senses like kinaesthetic,  visual and auditory to gain knowledge. This research aims to find information about how to apply multisensory approach to improve conceptual and procedural knowledge of prospective teacher in Jakarta State University. This action research study used Kemmis and Taggart model and implemented in two cycles. The data were collected through questionnaires and observation sheets. Then, the data was analyzed descriptively.  The research results showed that the multisensory approach can enhance the conceptual and procedural knowledge of the prospective teachers. The Kinaesthetic approach was implemented in hands-on activity using concrete materials while the visual using images. The concrete materials and image provide different presentation but it helped to constructed concepts and abstraction. Furthermore, the auditory approach was developed along learning activities trough discussion to produce and clarify the ideas. Keywords: Conceptual knowledge, Procedural knowledge, Multisensory approach  


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