Development of numerical concepts
South African Journal of Childhood Education
| Field | Value | |
| Title | Development of numerical concepts | |
| Creator | Peucker, Sabine | |
| Description | The development of numerical concepts is described from infancy to preschool age. Infants a few days old exhibit an early sensitivity for numerosities. In the course of development, nonverbal mental models allow for the exact representation of small quantities as well as changes in these quantities. Subitising, as the accurate recognition of small numerosities (without counting), plays an important role. It can be assumed that numerical concepts and procedures start with insights about small numerosities. Protoquantitative schemata comprise fundamental knowledge about quantities. One-to-one-correspondence connects elements and numbers, and, for this reason, both quantitative and numerical knowledge. If children understand that they can determine the numerosity of a collection of elements by enumerating the elements, they have acquired the concept of cardinality. Protoquantitative knowledge becomes quantitative if it can be applied to numerosities and sequential numbers. The concepts of cardinality and part-part-whole are key to numerical development. Developmentally appropriate learning and teaching should focus on cardinality and part-part-whole concepts. | |
| Publisher | AOSIS | |
| Date | 2013-06-01 | |
| Identifier | 10.4102/sajce.v3i1.30 | |
| Source | South African Journal of Childhood Education; Vol 3, No 1 (2013); 17 pages 2223-7682 2223-7674 | |
| Language | eng | |
| Relation |
The following web links (URLs) may trigger a file download or direct you to an alternative webpage to gain access to a publication file format of the published article:
https://sajce.co.za/index.php/sajce/article/view/30/2
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