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Objectivity, Realism, and Proof

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Cover of 'Objectivity, Realism, and Proof'

Table of Contents

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    Book Overview
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    Chapter 1 Mathematics in Philosophy, Philosophy in Mathematics: Three Case Studies
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    Chapter 2 Semantic Nominalism: How I Learned to Stop Worrying and Love Universals
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    Chapter 3 Discussion Note On: “Semantic Nominalism: How I Learned to Stop Worrying and Love Universals” by G. Aldo Antonelli
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    Chapter 4 Semantic Assumptions in the Philosophy of Mathematics
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    Chapter 5 The Modal Status of Contextually A Priori Arithmetical Truths
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    Chapter 6 Epistemology, Ontology and Application in Pincock’s Account
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    Chapter 7 Absolute Infinity in Class Theory and in Theology
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    Chapter 8 Sets and Descent
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    Chapter 9 True V or Not True V, That Is the Question
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    Chapter 10 The Search for New Axioms in the Hyperuniverse Programme
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    Chapter 11 Multiversism and Concepts of Set: How Much Relativism Is Acceptable?
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    Chapter 12 Forcing, Multiverse and Realism
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    Chapter 13 What’s so Special About the Gödel Sentence $$\mathcal {G}$$ ?
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    Chapter 14 More on Systems of Truth and Predicative Comprehension
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    Chapter 15 Objectivity, Realism, and Proof
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    Chapter 16 Computability, Finiteness and the Standard Model of Arithmetic
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    Chapter 17 The Significance of a Categoricity Theorem for Formal Theories and Informal Beliefs
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