Where Mathematics Comes from: How the Embodied Mind Brings Mathematics Into Being
The embodiment of basic arithmetic : The Brain's Innate Arithmetic - A Brief Introduction to the Cognitive Science of the Embodied Mind - Embodied Arithmetic: The Grounding Metaphors - Where Do the Laws of Arithmetic Come From? / - Algebra, logic, and sets : Essence and Algebra - Boole's Metaphor: Classes and Symbolic Logic - Sets and Hypersets / - The embodiment of infinity : The Basic Metaphor of Infinity - Real Numbers and Limits - Transfinite Numbers - Infinitesimals / - Banning space and motion: the discretization program that shaped modern mathematics : Points and the Continuum - Continuity for Numbers: The Triumph of Dedekind's Metaphors - Calculus Without Space or Motion: Weierstrass's Metaphorical Masterpiece / - Implications for the philosophy of mathematics : The Theory of Embodied Mathematics - The Philosophy of Embodied Mathematics /
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Review: Where Mathematics Come From: How the Embodied Mind Brings Mathematics into BeingUser Review - Goodreads
Cognitive linguistics has at its underlying aesthetic the very literal understanding that how we think of things is what they are. This follows post-structural rhetoricians like Paul Ricoeur who argue ... Read full review
Review: Where Mathematics Come From: How the Embodied Mind Brings Mathematics into BeingUser Review - Hamed Zakerzadeh - Goodreads
It is the worst rating I have ever given to a book! Simply speaking, the whole book is trying to convince you that it has a more realistic explanation of the nature of mathematics, and believe me, it ... Read full review
The Brains Innate Arithmetic
A Brief Introduction to the Cognitive Science of the Embodied Mind
Embodied Arithmetic The Grounding Metaphors
Where Do the Laws of Arithmetic Come From?
Essence and Algebra
Booles Metaphor Classes and Symbolic Logic
Sets and Hypersets
The Basic Metaphor of Infinity
Continuity for Numbers The Triumph of Dedekinds Metaphors
Calculus Without Space or Motion Weierstrasss Metaphorical Masterpiece
A Classic Paradox of Infinity
The Theory of Embodied Mathematics
The Philosophy of Embodied Mathematics
Case Study 1 Analytic Geometry and Trigonometry
Case Study 2 What Is e?
Case Study 3 What Is i?