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Logical Studies of Paraconsistent Reasoning in Science and Mathematics

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Cover of 'Logical Studies of Paraconsistent Reasoning in Science and Mathematics'

Table of Contents

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    Book Overview
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    Chapter 1 Paraconsistent Reasoning in Science and Mathematics: Introduction
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    Chapter 2 Adaptive Proofs for Networks of Partial Structures
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    Chapter 3 Inconsistency in Ceteris Paribus Imagination
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    Chapter 4 On the Preservation of Reliability
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    Chapter 5 Prospects for Triviality
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    Chapter 6 On Gluts in Mathematics and Science
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    Chapter 7 Contradictoriness, Paraconsistent Negation and Non-intended Models of Classical Logic
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    Chapter 8 From Paraconsistent Logic to Dialetheic Logic
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    Chapter 9 Paradoxes of Expression
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    Chapter 10 Dialetheism in the Structure of Phenomenal Time
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    Chapter 11 Saving Proof from Paradox: Gödel’s Paradox and the Inconsistency of Informal Mathematics
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    Chapter 12 On the Methodology of Paraconsistent Logic
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    Chapter 13 Paraconsistent Computation and Dialetheic Machines
Attention for Chapter 11: Saving Proof from Paradox: Gödel’s Paradox and the Inconsistency of Informal Mathematics
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