Description
Introduction: Marcel Danesi: What Is Cognitive Mathematics?.- BASIC NOTIONS: Rafael Nnez.- Embodied Cognition and Mathematics.- Numeracy.- Numerosity.- Spatial Reasoning in a Cognitive Mathematical Framework.- Mathematics, Culture, and History.- CONCEPTUAL BLENDING IN MATHEMATICS: Mark Turner.- Conceptual Metaphor Theory.- Conceptual Blending.- Conceptual Integration.- Compression.- Mathematical Modeling.- NEURIOSCIENTIFIC ASPECTS OF MATHEMATICS: Brian Butterworth.- Computational Neuroscience.- Creativity in Mathematics.- Modularity Theory.- Parallel Processing.- Species-Specificities.- MATHEMATICS AND LANGUAGE: Keith Devlin.- Metaphor in Language and Mathematics.- Metonymy in Language and Mathematics.- Overlapping Sign Systems.- Theories of Syntax and the Nature of Equations.- Semantics in Language and Mathematics.- V. MATHEMATICS AND THE ARTS: Gizem Karaali.- Drawing.- Music.- Poetry.- Dance.- Literature.- VI. LEARNING MATHEMATICS: Dragana Martinovic.- Learning Arithmetic.- Learning Geometry.- Learning Set Theory.- Learning Advanced Mathematics.- Role of Symbolism in Learning.- VII. APPLICATIONS: Robert Logan.- Problem-Solving.- Proofs.- Fractal Geometry.- Probability Theory.- Mathematics and Science.- VIII. INTERFACES: Gila Hanna.- Knowledge Representation.- Development of Algorithms.- Natural Language Processing and Mathematics.- Automated Proofs and Cognitive Theory.- Technology and Mathematics
