Heterogeneity of Function in Numerical Cognition presents the latest updates on ongoing research and discussions regarding numerical cognition. With great individual differences in the development or function of numerical cognition at neuroanatomical, neuropsychological, behavioral, and interactional levels, these issues are important for the achievement of a comprehensive understanding of numerical cognition, hence its brain basis, development, breakdown in brain-injured individuals, and failures to master mathematical skills. These functions are essential for the proper development of numerical cognition. …mehr
Heterogeneity of Function in Numerical Cognition presents the latest updates on ongoing research and discussions regarding numerical cognition. With great individual differences in the development or function of numerical cognition at neuroanatomical, neuropsychological, behavioral, and interactional levels, these issues are important for the achievement of a comprehensive understanding of numerical cognition, hence its brain basis, development, breakdown in brain-injured individuals, and failures to master mathematical skills. These functions are essential for the proper development of numerical cognition. Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Dr. Avishai Henik is a Professor of Psychology at Ben-Gurion University of the Negev. He holds a consulting editorial position with several journals (e.g., Psychonomic Bulletin and Review, Journal of Experimental Psychology: General) and serves regularly as an ad-hoc reviewer for various journals in the field and for granting agencies. Dr. Henik has over 300 publications of which most are in peer-reviewed journals. He has edited or co-edited three books in the area of numerical cognition. A leader in the field, he was awarded a prestigious European Research Council (ERC) Advanced Researcher grant to continue his cutting-edge research on the contribution of non-countable dimensions to the development and understanding of numerical cognition.
Dr. Fias is a Professor of Experimental Psychology at Ghent University. He is currently editor-in-chief of the Journal of Numerical Cognition and has been consulting editor for Journal of Experimental Psychology: Learning Memory and Cognition and was an editorial board member of the journal Cognition. He serves regularly as an ad hoc reviewer for all major journals in the domain of Cognitive Psychology and Cognitive Neuroscience. Dr. Fias has over 100 publications on the topics of numerical cognition, working memory and cognitive control. His research uses behavioral and neuroimaging techniques in a complementary way.
Inhaltsangabe
Section I. Language 1. Numbers and language: What's new in the past 25 years? 2. The interplay between learning arithmetic and learning to read: Insights from developmental cognitive neuroscience 3. Language and arithmetic: The potential role of phonological processing 4. Discussion: Specific contributions of language functions to numerical cognition
Section II. Performance Control and Selective Attention 5. An introduction to attention and its implications for numerical cognition 6. The control of selective attention and emerging mathematical cognition 7. Performance control in numerical cognition: Insights from strategic variations in arithmetic during the lifespan 8. The interplay between proficiency and executive control
Section III. Spatial Processing and Mental Imagery 9. How big is many? Development of spatial and numerical magnitude understanding 10. Is visuospatial reasoning related to early mathematical development? A critical review 11. Neurocognitive evidence for spatial contributions to numerical cognition 12. Which space for numbers?
Section IV. Executive Functions 13. Automatic interferences and their development in the context of numerical tasks 14. The role of executive function skills in the development of children's mathematical competencies 15. Systems neuroscience of mathematical cognition and learning: basic organization and neural sources of heterogeneity in typical and atypical development 16. (How) are executive functions actually related to arithmetic abilities?
Section V. Memory 17. Numerical cognition and memory(ies) 18. Hypersensitivity-to-interference in memory as a possible cause of difficulty in arithmetic facts storing 19. Working memory for serial order and numerical cognition: What kind of association? 20. Don't forget memory ... to understand mathematical cognition
Section I. Language 1. Numbers and language: What's new in the past 25 years? 2. The interplay between learning arithmetic and learning to read: Insights from developmental cognitive neuroscience 3. Language and arithmetic: The potential role of phonological processing 4. Discussion: Specific contributions of language functions to numerical cognition
Section II. Performance Control and Selective Attention 5. An introduction to attention and its implications for numerical cognition 6. The control of selective attention and emerging mathematical cognition 7. Performance control in numerical cognition: Insights from strategic variations in arithmetic during the lifespan 8. The interplay between proficiency and executive control
Section III. Spatial Processing and Mental Imagery 9. How big is many? Development of spatial and numerical magnitude understanding 10. Is visuospatial reasoning related to early mathematical development? A critical review 11. Neurocognitive evidence for spatial contributions to numerical cognition 12. Which space for numbers?
Section IV. Executive Functions 13. Automatic interferences and their development in the context of numerical tasks 14. The role of executive function skills in the development of children's mathematical competencies 15. Systems neuroscience of mathematical cognition and learning: basic organization and neural sources of heterogeneity in typical and atypical development 16. (How) are executive functions actually related to arithmetic abilities?
Section V. Memory 17. Numerical cognition and memory(ies) 18. Hypersensitivity-to-interference in memory as a possible cause of difficulty in arithmetic facts storing 19. Working memory for serial order and numerical cognition: What kind of association? 20. Don't forget memory ... to understand mathematical cognition
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