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The Foundations of Mathematics in the Theory of Sets Mayberry Paperback

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The Foundations of Mathematics in the Theory of Sets

This 2001 book will appeal to mathematicians and philosophers interested in the foundations of mathematics.

John P. Mayberry (Author)

9780521172714, Cambridge University Press

Paperback / softback, published 27 October 2011

446 pages

23.4 x 15.6 x 2.3 cm, 0.62 kg

Review of the hardback: ' \u2026 this book is thought-provoking \u2026 distinctive approach to the twin issues of mathematical ontology and mathematical foundations'. Australasian Journal of Philosophy

This 2001 book presents a unified approach to the foundations of mathematics in the theory of sets, covering both conventional and finitary (constructive) mathematics. It is based on a philosophical, historical and mathematical analysis of the relation between the concepts of 'natural number' and 'set'. This leads to an investigation of the logic of quantification over the universe of sets and a discussion of its role in second order logic, as well as i]

The Foundations of Mathematics in the Theory of Sets Mayberry Paperback

The Foundations of Mathematics in the Theory of Sets

This 2001 book will appeal to mathematicians and philosophers interested in the foundations of mathematics.

John P. Mayberry (Author)

9780521172714, Cambridge University Press

Paperback / softback, published 27 October 2011

446 pages

23.4 x 15.6 x 2.3 cm, 0.62 kg

Review of the hardback: ' \u2026 this book is thought-provoking \u2026 distinctive approach to the twin issues of mathematical ontology and mathematical foundations'. Australasian Journal of Philosophy

This 2001 book presents a unified approach to the foundations of mathematics in the theory of sets, covering both conventional and finitary (constructive) mathematics. It is based on a philosophical, historical and mathematical analysis of the relation between the concepts of 'natural number' and 'set'. This leads to an investigation of the logic of quantification over the universe of sets and a discussion of its role in second order logic, as well as i]

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