Space, geometrical regularities and shapes in children's learning and teaching

Ewa Swoboda

Didactica Mathematicae (2008)

  • Volume: 31
  • ISSN: 0208-8916

Abstract

top
Geometrical activities for young children cannot be oriented towards the `ready-made' products like geometrical concepts or skills. An early childhood education could be dedicated to the gathering of experiences, which will be the 128 Ewa Swoboda base for a conscious mental process of creating such concepts at later stages of mathematical education. In other words { it is a very important, indispensable preparatory period for `true' mathematics, and at the same time, it is a period which can be devoted to stimulating the child's intellectual development. Vopenka wrote: In order to penetrate the geometrical world, we must turn attention to it. Hejny underlines the fact that the geometrical world emerges from the real one, from the observations and actions in this world. Analyses showed that the process of creating geometrical regularities goes beyond entertainment. It is a means of focusing attention on the geometrical world. During fun activities a child can perceive various geometrical phenomena and subordinate all further actions to them. In this way, relations on a plane acquire a status of a geometrical individuality.

How to cite

top

Ewa Swoboda. "Space, geometrical regularities and shapes in children's learning and teaching." Didactica Mathematicae 31 (2008): null. <http://eudml.org/doc/292680>.

@article{EwaSwoboda2008,
abstract = {Geometrical activities for young children cannot be oriented towards the `ready-made' products like geometrical concepts or skills. An early childhood education could be dedicated to the gathering of experiences, which will be the 128 Ewa Swoboda base for a conscious mental process of creating such concepts at later stages of mathematical education. In other words \{ it is a very important, indispensable preparatory period for `true' mathematics, and at the same time, it is a period which can be devoted to stimulating the child's intellectual development. Vopenka wrote: In order to penetrate the geometrical world, we must turn attention to it. Hejny underlines the fact that the geometrical world emerges from the real one, from the observations and actions in this world. Analyses showed that the process of creating geometrical regularities goes beyond entertainment. It is a means of focusing attention on the geometrical world. During fun activities a child can perceive various geometrical phenomena and subordinate all further actions to them. In this way, relations on a plane acquire a status of a geometrical individuality.},
author = {Ewa Swoboda},
journal = {Didactica Mathematicae},
keywords = {},
language = {pol},
pages = {null},
title = {Space, geometrical regularities and shapes in children's learning and teaching},
url = {http://eudml.org/doc/292680},
volume = {31},
year = {2008},
}

TY - JOUR
AU - Ewa Swoboda
TI - Space, geometrical regularities and shapes in children's learning and teaching
JO - Didactica Mathematicae
PY - 2008
VL - 31
SP - null
AB - Geometrical activities for young children cannot be oriented towards the `ready-made' products like geometrical concepts or skills. An early childhood education could be dedicated to the gathering of experiences, which will be the 128 Ewa Swoboda base for a conscious mental process of creating such concepts at later stages of mathematical education. In other words { it is a very important, indispensable preparatory period for `true' mathematics, and at the same time, it is a period which can be devoted to stimulating the child's intellectual development. Vopenka wrote: In order to penetrate the geometrical world, we must turn attention to it. Hejny underlines the fact that the geometrical world emerges from the real one, from the observations and actions in this world. Analyses showed that the process of creating geometrical regularities goes beyond entertainment. It is a means of focusing attention on the geometrical world. During fun activities a child can perceive various geometrical phenomena and subordinate all further actions to them. In this way, relations on a plane acquire a status of a geometrical individuality.
LA - pol
KW -
UR - http://eudml.org/doc/292680
ER -

NotesEmbed ?

top

You must be logged in to post comments.

To embed these notes on your page include the following JavaScript code on your page where you want the notes to appear.

Only the controls for the widget will be shown in your chosen language. Notes will be shown in their authored language.

Tells the widget how many notes to show per page. You can cycle through additional notes using the next and previous controls.

    
                

Note: Best practice suggests putting the JavaScript code just before the closing </body> tag.