geometry education
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2021 ◽  
Vol 7 (8) ◽  
pp. 76537-76553
Author(s):  
Gutemberg Leão Brasil ◽  
Igor Pereira Aguiar ◽  
Josenildo Rodrigues Da Silva ◽  
Nielson Honório Caires

2020 ◽  
Vol 18 (4) ◽  
pp. 337-346
Author(s):  
Ján Gunčaga ◽  
László Budai ◽  
Tibor Kenderessy
Keyword(s):  

2019 ◽  
Vol 24 (1) ◽  
pp. 43-54
Author(s):  
Shweta Sharma

The aim of this article is to provide a critical review of the theories and the model used in the field of geometry education research. The article critically discusses van Hiele’s theory, Fischbein’s theory of figural concepts, Duval’ s theory of figural apprehension, the Spatial Operational Capacity (SOC) model by Wessels and van Niekerk, and the Sfard’s commognition theory. The van Hiele’s theory proposed a sequential order of development through which the learners construct their understanding of geometry concepts. Fischbein’ s theory of figural concepts suggested that a geometric figure is always comprised of a visible representation and a concept. Duval’s theory of figural apprehension underscored the heuristic value of a geometry figure for solving geometry problems. The SOC model by Wessels and van Niekerk emphasised the importance of instructional design incorporating a variety of physical and mental objects to work with to develop geometry concepts. Finally, the article discusses Sfard’s commognition theory that emphasises the communicative function of language in developing geometry concepts. There are two major concerns highlighted with respect to these theories and the model. Firstly, these theories and model emphasise the development of the two-dimensional geometry concepts, neglecting the development of the concepts of three-dimensional geometry. Secondly, these theories and the model fail to acknowledge the multilingual context of geometry class. The article aims to highlight the dearth of studies that explore the multilingual context of geometry class and calls for future studies in this direction.  


Author(s):  
Ján Guncaga ◽  
László Budai ◽  
Tibor Kenderessy

There are problems in geometry education in lower and upper secondary school, which students have with the spatial imagination and with the understanding of some geometric concepts. In this article, we want to present tasks that show some advantages of the software GeoGebra. We use this software as a tool to visualize and to explain some geometric concepts, as well as to support students’ spatial imagination. Classification: D30, G10. Keywords: space imagination, GeoGebra, mathematics education at lower and upper secondary level.


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