A review on functional and structural brain connectivity in numerical cognition.
Korbinian Moeller1, Klaus Willmes2, Elise Klein3
1Knowledge Media Research Center Tübingen, Germany ; Department of Psychology, Eberhard-Karls University Tübingen, Germany.
Frontiers in Human Neuroscience
|June 2, 2015
Summary
Brain connectivity research reveals a fronto-parietal network crucial for numerical cognition. This network involves specific white matter tracts and brain regions, enhancing our understanding of number processing.
Area of Science:
- Neuroscience
- Cognitive Science
- Neuroimaging
Background:
- Numerical cognition research has advanced with neuroimaging techniques allowing in-vivo brain evaluation.
- Understanding the brain's complex anatomo-functional system for numerical cognition is a recent development.
Purpose of the Study:
- To synthesize findings from studies investigating brain connectivity in numerical cognition.
- To identify consistent patterns in functional, effective, and structural connectivity related to number processing.
Main Methods:
- Systematic review and meta-analysis of 27 studies on brain connectivity and numerical cognition.
- Analysis of both functional/effective and structural connectivity data.
- Examination of neuroimaging data including fMRI and diffusion tensor imaging.
Main Results:
- Consistent evidence supports a fronto-parietal network for numerical cognition, involving parietal and frontal cortex sites.
- Structural connectivity highlights fronto-parietal association fibers (superior longitudinal fasciculus, external capsule) and commissural fibers connecting intraparietal sulci.
- Projection fibers (superior corona radiata) link cortex with basal ganglia and thalamus; the hippocampus plays a specific role in functional connectivity.
Conclusions:
- Numerical cognition relies on a distributed fronto-parietal network with specific white matter pathways.
- Findings refine the triple-code model by detailing the collaborative mechanisms of gray matter areas in number processing.
- Integration of structural and functional connectivity data provides a comprehensive view of the neural basis of numerical cognition.


