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New rule use drives the relation between working memory capacity and Raven's Advanced Progressive Matrices
Jennifer Wiley1, Andrew F Jarosz, Patrick J Cushen
1Department of Psychology, University of Illinois at Chicago, 1007 West Harrison Street (M/C 285), Chicago, IL 60607, USA. jwiley@uic.edu
Working memory capacity and Raven's Advanced Progressive Matrices (RAPM) performance are linked because RAPM problems require novel rule combinations. This study provides evidence for this working memory explanation.
Area of Science:
- Cognitive Psychology
- Neuroscience
- Psychometrics
Background:
- The relationship between working memory capacity and performance on complex reasoning tasks like Raven's Advanced Progressive Matrices (RAPM) is established but lacks a clear mechanistic explanation.
- Existing research highlights a correlation, but the underlying cognitive processes driving this link remain debated.
Purpose of the Study:
- To propose and test a novel explanation for the working memory-RAPM performance correlation.
- To investigate the role of novel rule combination requirements in RAPM problems as a driver of this relationship.
Main Methods:
- An item-based analysis of performance during standard Raven's Advanced Progressive Matrices (RAPM) administration was conducted.
- A controlled experiment was designed to manipulate the necessity of using new rule combinations across different RAPM item subsets.
Main Results:
- The item-based analysis provided initial support for the hypothesis that rule novelty influences performance.
- The experimental manipulation confirmed that tasks requiring novel rule combinations significantly predict working memory capacity's impact on RAPM scores.
Conclusions:
- The findings support a new theoretical account: the need to integrate novel rule combinations in Raven's Advanced Progressive Matrices (RAPM) is a key factor explaining the link with working memory capacity.
- This research offers a more nuanced understanding of fluid intelligence and working memory, suggesting rule flexibility is crucial.
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