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On the language specificity of basic number processing: transcoding in a language with inversion and its relation to

Julia Zuber1, Silvia Pixner, Korbinian Moeller

  • 1Department of Psychology and Center for Neurocognitive Research, University of Salzburg, 5020 Salzburg, Austria. julia.zuber@sbg.ac.at

Journal of Experimental Child Psychology
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Transcoding numbers into words is hard for German-speaking children, especially with number inversion. Working memory skills are linked to specific errors in this number processing task.

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Area of Science:

  • Cognitive Psychology
  • Developmental Psychology
  • Psycholinguistics

Background:

  • Number transcoding (Arabic numerals to words) is fundamental for number representation.
  • Number word systems with inversion (e.g., German "einundzwanzig") present unique challenges.
  • Working memory is hypothesized to be crucial for manipulating number elements during transcoding.

Purpose of the Study:

  • To investigate transcoding abilities in 7-year-old German-speaking children.
  • To examine the impact of number inversion on transcoding accuracy.
  • To explore the relationship between working memory components and transcoding errors.

Main Methods:

  • Assessed number transcoding skills in 7-year-old Austrian children.
  • Evaluated various components of working memory.
  • Analyzed the correlation between working memory performance and specific transcoding error types.

Main Results:

  • Number inversion significantly impedes transcoding performance in German-speaking children.
  • Specific working memory components showed differential correlations with distinct transcoding error patterns.
  • Children struggled with the sequential manipulation of number elements due to inversion.

Conclusions:

  • Current transcoding models may require adaptation to account for inversion properties.
  • Working memory plays a significant role in overcoming transcoding challenges, particularly inversion.
  • Understanding these factors is crucial for developing more robust computational models of number processing.