MIT CogNet, The Brain Sciences ConnectionFrom the MIT Press, Link to Online Catalog
SPARC Communities
Subscriber : Stanford University Libraries » LOG IN

space

Powered By Google 
Advanced Search

 

Distinct Neural Systems for Deductive and Mathematical Reasoning: An Fmri Study

 J. K. Kroger, J. D. Cohen and P. N. Johnson-Laird
  
 

Abstract:
Dorso-lateral prefrontal cortex (DLPFC) has been implicated in a variety of higher cognitive functions from working memory to reasoning, but it remains unclear whether distinct neural systems in DLPFC are responsible for different varieties of reasoning. In this study we examined this question, and whether reasoning recruits linguistic cortical regions, which might imply that it depends on linguistic representations or rule-parsing. We presented subjects with premises followed by either conclusions or algebraic formulas, that were easy or complex. Subjects stated whether the conclusion necessarily followed from the premises, or whether the formula resolved to a provided number. During 40 trials 20 axial slices were acquired (TR=2000, TE=35, flip=65, thickness=3.8mm) with a 1.5 Tesla scanner in 16 subjects. With a type X complexity ANOVA, we found a strong double dissociation (p < .0001) between recruitment of right DLPFC in deduction problems and left DLPFC and striatum in mathematical tasks. Additionally, we found language recruitment in the deductive tasks during encoding of the problem which rapidly diminished, while activity in right DLPFC remained until solution. Finally, frontal pole was more responsive for complex problems (p < .01), supporting a postero-anterior organization for increasingly complex processing. Our results indicate that separate systems enable deductive and mathematical reasoning, and support the theory that deduction is accomplished by manipulating mental models of a problem, rather than through rule-based or linguistic parsing.

 
 


© 2010 The MIT Press
MIT Logo