The study of mathematical cognition and the ways in which the ideas of space, time and number are encoded in brain circuitry has become a fundamental issue for neuroscience. How such encoding differs across cultures and educational level is of further interest in education and neuropsychology. This rapidly expanding field of research is overdue for an interdisciplinary volume such as this, which deals with the neurological and psychological foundations of human numeric capacity. A uniquely integrative work, this volume provides a much needed compilation of primary source material to…mehr
The study of mathematical cognition and the ways in which the ideas of space, time and number are encoded in brain circuitry has become a fundamental issue for neuroscience. How such encoding differs across cultures and educational level is of further interest in education and neuropsychology. This rapidly expanding field of research is overdue for an interdisciplinary volume such as this, which deals with the neurological and psychological foundations of human numeric capacity. A uniquely integrative work, this volume provides a much needed compilation of primary source material to researchers from basic neuroscience, psychology, developmental science, neuroimaging, neuropsychology and theoretical biology. Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Stanislas Dehaene, geb. 1965, Mathematiker und Psychologe, ist einer der weltweit führenden Kognitionswissenschaftler. 2005 wurde er zum Mitglied der Académie des Sciences gewählt und Professor am Collège de France, wo ein neuer Lehrstuhl für Experimentelle Wahrnehmungspsychologie eingerichtet wurde. Dort erforscht Dehaene die Grundlagen des Lesens, Schreibens und Rechnens.
Inhaltsangabe
Section I Mental Magnitudes and their Transformations 1. Mental Magnitudes 2. Objects, Sets, and Ensembles 3. Attention Mechanisms for Counting in Stabilized and in Dynamic Displays
Section II Neural Codes for Space, Time and Number 4. A Manifold of Spatial Maps in the Brain 5. Temporal Neuronal Oscillations can Produce Spatial Phase Codes 6. Population Clocks 7. Discrete Neuroanatomical Substrates for Generating and Updating Temporal Expectations 8. The Neural Code for Number
Section III Shared Mechanisms for Space, Time and Number? 9. Synesthesia 10. How is Number Associated with Space? The Role of Working Memory 11. Neglect "Around the Clock 12. Saccades Compress Space, Time, and Number*
Section IV Origins of Proto-Mathematical Intuitions 13. Origins of Spatial, Temporal, and Numerical Cognition 14. Evolutionary Foundations of the Approximate Number System 15. Origins and Development of Generalized Magnitude Representation
Section V Representational Change and Education 16. Foundational Numerical Capacities and the Origins of Dyscalculia 17. Neurocognitive Start-Up Tools for Symbolic Number Representations 18. Natural Number and Natural Geometry 19. Geometry as a Universal Mental Construction 20. How Languages Construct Time 21. Improving Low-Income Children's Number Sense
Section I Mental Magnitudes and their Transformations 1. Mental Magnitudes 2. Objects, Sets, and Ensembles 3. Attention Mechanisms for Counting in Stabilized and in Dynamic Displays
Section II Neural Codes for Space, Time and Number 4. A Manifold of Spatial Maps in the Brain 5. Temporal Neuronal Oscillations can Produce Spatial Phase Codes 6. Population Clocks 7. Discrete Neuroanatomical Substrates for Generating and Updating Temporal Expectations 8. The Neural Code for Number
Section III Shared Mechanisms for Space, Time and Number? 9. Synesthesia 10. How is Number Associated with Space? The Role of Working Memory 11. Neglect "Around the Clock 12. Saccades Compress Space, Time, and Number*
Section IV Origins of Proto-Mathematical Intuitions 13. Origins of Spatial, Temporal, and Numerical Cognition 14. Evolutionary Foundations of the Approximate Number System 15. Origins and Development of Generalized Magnitude Representation
Section V Representational Change and Education 16. Foundational Numerical Capacities and the Origins of Dyscalculia 17. Neurocognitive Start-Up Tools for Symbolic Number Representations 18. Natural Number and Natural Geometry 19. Geometry as a Universal Mental Construction 20. How Languages Construct Time 21. Improving Low-Income Children's Number Sense
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