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The aim of this book is to define and discuss the key issues raised by new findings in the study of quantitative development. One basic question addressed is how the abilities reported in infants and young children relate to later development. In some accounts, one is left with the impression that infants possess all the fundamental skills that make up mature quantitative reasoning. According to this view, subsequent development seems to consist of little more than the gradual expression of these skills in increasing complex and explicit tasks. This is a major departure from previously held views of quantitative development, such as that of Piaget. To evaluate these new claims, authors will first review the abilities attributed to infants and then define the parameters of early childhood competencies. Comparing the two developmental periods, the authors will evaluate the finding, discuss the transition between these age periods, and offer a framework for understanding later development of quantitative skills, such as counting and calculation. Underlying the argument throughout will be an examination of the nativist versus empiricist debate that has taken center stage in infancy research.
This book investigates the nature of quantitative development in early childhood and how infant abilities serve as the foundation for mature mathematical reasoning. The authors, Janellen Huttenlocher, Kelly S. Mix, and Susan C. Levine, utilize contemporary research findings to challenge traditional developmental models, such as those proposed by Piaget. They construct a framework that evaluates the transition from innate infant competencies to the explicit skills required for counting and calculation in later childhood.
What You Will Find
Scope Limits
Experts recognize this work as a significant contribution to the discourse on early cognitive development and the origins of numerical reasoning. Readers frequently note the academic density of the prose, which is tailored for researchers and students of developmental psychology.
Page Count:
168
Publication Date:
2002-01-01
Publisher:
Oxford University Press
ISBN-10:
0190284137
ISBN-13:
9780190284138
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