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Representing quantity beyond whole numbers: some, none, and part.

E Bialystok1, J Codd

  • 1Department of Psychology, York University, Toronto, Ontario. ellenb@yorku.ca

Canadian Journal of Experimental Psychology = Revue Canadienne De Psychologie Experimentale
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Children aged 3-7 develop number notation skills, moving towards conventional symbols. While understanding whole numbers and zeros, their grasp of fractions remains limited.

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Area of Science:

  • Cognitive Development
  • Numerical Cognition
  • Educational Psychology

Background:

  • Children's development of notational systems for quantities follows a progression from idiosyncratic to analogical to conventional numerical notations.
  • Prior research highlights a developmental shift in how children represent numerical information.

Purpose of the Study:

  • To investigate the development of children's ability to produce and interpret notations for whole numbers, zeros, and fractions.
  • To examine the influence of age and quantity type on children's notational choices and comprehension.

Main Methods:

  • Children aged 3 to 7 years created notations for quantities in a game-like setting.
  • Notations for whole numbers, zeros, and fractions were assessed for production and later interpretation by the children.
  • Children's notational choices were analyzed in relation to their age and the quantity type.

Main Results:

  • A developmental trend towards increased use of conventional notations was observed across all quantity types.
  • Interpretability of notations varied: highest for conventional numbers, lower for analogical, and poor for idiosyncratic representations.
  • Age was the primary factor influencing notation choice, not the specific quantity (whole number, zero, or fraction).

Conclusions:

  • Children demonstrate a developmental progression in using conventional numerical notations, with age being a key driver.
  • Comprehension of notations is strongly linked to their conventionality, with significant limitations in understanding fractions.
  • Early numerical development shows robust understanding of whole numbers and zeros, but requires further development for fractional concepts.