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The Spatial Memory Game: Testing the Relationship Between Spatial Language, Object Knowledge, and Spatial Cognition
Published on: February 19, 2018
Thinking about quantity: the intertwined development of spatial and numerical cognition.
Nora S Newcombe1, Susan C Levine2, Kelly S Mix3
1Department of Psychology, Temple University, Philadelphia, PA, USA.
This study explores how children develop an understanding of both space and number, suggesting a shared generalized magnitude system as the foundation. Development involves refining this system and differentiating it into distinct numerical and spatial concepts.
Area of Science:
- Cognitive psychology
- Developmental psychology
- Neuroscience
Background:
- Continuous quantitative dimensions like space and number are fundamental to understanding the physical world.
- Existing research primarily focuses on spatial and numerical dimensions, overlooking others like time and mass.
- Space and number can be conceptualized in various ways, discrete or continuous, and their variations are often correlated.
Purpose of the Study:
- To review research on spatial and numerical estimation.
- To propose that a generalized magnitude system serves as the initial basis for development in both spatial and numerical domains.
- To outline key developmental trajectories in understanding magnitude and number.
Main Methods:
- Review of existing research on spatial and numerical estimation.
- Theoretical framework proposing a generalized magnitude system.
- Analysis of developmental pathways in magnitude understanding.
Main Results:
- A generalized magnitude system is proposed as the starting point for spatial and numerical development.
- Development involves capacity changes, system differentiation, discrete number formation, number line mapping, and abstract knowledge acquisition.
- Understanding of quantitative dimensions evolves through distinct developmental stages.
Conclusions:
- The proposed developmental model offers insights into how children learn about space and number.
- Implications for mathematics education, including scaling, measurement, proportional reasoning, and fractions, are discussed.
- A unified approach to understanding magnitude development can enhance educational strategies.
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