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Working memory for mathematics learning

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  • Working memory for mathematics learning
  • Espresso
  • 50: Covariational reasoning
  • 49: Teaching and learning equivalence
  • 48: Early development of functional thinking
  • 47: Developing concepts of pattern
  • 46: Building and breaking 2D and 3D shapes
  • 45: Teaching logical reasoning
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20 December 2017

Infographic comparing mathematical reasoning scores by verbal span scores in Year 4 pupils

Why is working memory important for mathematics learning?

In this special Doppio collaborative issue, Lucy Rycroft-Smith, Camilla Gilmore and Lucy Cragg consider the evidence around working memory in mathematics learning.

In summary:

  • Working memory restrictions limits the amount of information that students can hold in mind
  • Young children have a very small working memory capacity and capacities within a typical class will vary widely
  • Students who struggle with mathematics may have difficulties with working memory; this explains around 25% of differences in mathematical outcomes
  • Classroom strategies such as using manipulatives, repetition, and breaking down tasks into smaller steps may help to reduce working memory load 
  • Working memory training alone does not lead to better outcomes in mathematics attainment

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