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Mathematics, Substance and Surmise

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Cover of 'Mathematics, Substance and Surmise'

Table of Contents

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    Book Overview
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    Chapter 1 Introduction
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    Chapter 2 Hardy, Littlewood and polymath
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    Chapter 3 Experimental computation as an ontological game changer: The impact of modern mathematical computation tools on the ontology of mathematics
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    Chapter 4 Mathematical products
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    Chapter 5 How should robots think about space?
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    Chapter 6 Mathematics and its applications
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    Chapter 7 Nominalism, the nonexistence of mathematical objects
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    Chapter 8 An Aristotelian approach to mathematical ontology
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    Chapter 9 Let G be a group
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    Chapter 10 From the continuum to large cardinals
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    Chapter 11 Mathematics at infinity
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    Chapter 12 Mathematics and language
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    Chapter 13 The linguistic status of mathematics
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    Chapter 14 Mathematics as multimodal semiosis
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    Chapter 15 Problems in philosophy of mathematics: A view from cognitive science
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    Chapter 16 Beliefs about the nature of numbers
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    Chapter 17 What kind of thing might number become?
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    Chapter 18 Enumerated entities in public policy and governance
Attention for Chapter 6: Mathematics and its applications
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