Marcel Danesi is Professor Emeritus of Anthropology at the University of Toronto. He has written extensively on the relation between mathematics and symbol systems, including how puzzles and problems in mathematics are part of a more general dialectic frame of mind for grasping the nature of reality. Among his works in the field are Language and Mathematics (2018) and Ahmes’ Legacy (2020). He also founded the CogSci Network at the Fields Institute for Research in Mathematical Sciences, which consists of internationally0renowned researchers in the field of cognitive mathematics.

• Introduction: Marcel Danesi: What Is Cognitive Mathematics?.- BASIC NOTIONS: Rafael Núnez.- 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.

Marcel Danesi is Professor Emeritus of Anthropology at the University of Toronto. He has written extensively on the relation between mathematics and symbol systems, including how puzzles and problems in mathematics are part of a more general dialectic frame of mind for grasping the nature of reality. Among his works in the field are Language and Mathematics (2018) and Ahmes’ Legacy (2020). He also founded the CogSci Network at the Fields Institute for Research in Mathematical Sciences, which consists of internationally0renowned researchers in the field of cognitive mathematics.

• Introduction: Marcel Danesi: What Is Cognitive Mathematics?.- BASIC NOTIONS: Rafael Núnez.- 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.

Marcel Danesi is Professor Emeritus of Anthropology at the University of Toronto. He has written extensively on the relation between mathematics and symbol systems, including how puzzles and problems in mathematics are part of a more general dialectic frame of mind for grasping the nature of reality. Among his works in the field are Language and Mathematics (2018) and Ahmes’ Legacy (2020). He also founded the CogSci Network at the Fields Institute for Research in Mathematical Sciences, which consists of internationally0renowned researchers in the field of cognitive mathematics.

• Introduction: Marcel Danesi: What Is Cognitive Mathematics?.- BASIC NOTIONS: Rafael Núnez.- 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.