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Table of Contents
Introduction
Hardy, Littlewood, and polymath, (Martin and Pease)
Experimental Computation as an Ontological Game Changer: The Impact of Modern Mathematical Computation Tools on the Ontology of Mathematics (Bailey and Borwein).- Mathematical Products (Davis).-How Should Robots Think about Space? (Azzouni)
Mathematics and its Applications (Berlinski)
Nominalism: The Nonexistence of Mathematical Objects (Azzouni)
An Aristotelian Approach to Mathematical Ontology (Gillies)
Let G be a Group (Lützen)
From the Continuum to Large Cardinals (Stillwell)
Mathematics at Infinity (Gray)
Mathematics and Language (Avigad)
Mathematics as Language (Ross)
Mathematics as Multimodal Semiotics (O'Halloran)
Problems in Philosophy of Mathematics: A View from Cognitive Science (Piantadosi)
Beliefs about the Nature of Numbers (Rips)
What Kind of Thing Might Number Become? (Sinclair)
Enumerated Entities in Public Policy and Governance (Verran).
Hardy, Littlewood, and polymath, (Martin and Pease)
Experimental Computation as an Ontological Game Changer: The Impact of Modern Mathematical Computation Tools on the Ontology of Mathematics (Bailey and Borwein).- Mathematical Products (Davis).-How Should Robots Think about Space? (Azzouni)
Mathematics and its Applications (Berlinski)
Nominalism: The Nonexistence of Mathematical Objects (Azzouni)
An Aristotelian Approach to Mathematical Ontology (Gillies)
Let G be a Group (Lützen)
From the Continuum to Large Cardinals (Stillwell)
Mathematics at Infinity (Gray)
Mathematics and Language (Avigad)
Mathematics as Language (Ross)
Mathematics as Multimodal Semiotics (O'Halloran)
Problems in Philosophy of Mathematics: A View from Cognitive Science (Piantadosi)
Beliefs about the Nature of Numbers (Rips)
What Kind of Thing Might Number Become? (Sinclair)
Enumerated Entities in Public Policy and Governance (Verran).