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Introduction To Mathematical Philosophy

Introduction To Mathematical Philosophy

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In the words of Bertrand Russell, "Because language is misleading, as well as because it is diffuse and inexact when applied to logic (for which it was never intended), logical symbolism is absolutely necessary to any exact or thorough treatment of mathematical philosophy." That assertion underlies this book, a seminal work in the field for more than 70 years. In it, Russell offers a nontechnical, undogmatic account of his philosophical criticism as it relates to arithmetic and logic. Rather than an exhaustive treatment, however, the influential philosopher and mathematician focuses on certain issues of mathematical logic that, to his mind, invalidated much traditional and contemporary philosophy. In dealing with such topics as number, order, relations, limits and continuity, propositional functions, descriptions, and classes, Russell writes in a clear, accessible manner, requiring neither a knowledge of mathematics nor an aptitude for mathematical symbolism. The result is a thought-provoking excursion into the fascinating realm where mathematics and philosophy meet — a philosophical classic that will be welcomed by any thinking person interested in this crucial area of modern thought.

Details of Book

ISBN13: 9780486277240
ISBN10: 0486277240
Language: English
Publication Year: 1993
Format: Paperback

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A note on book covers: while we do our best to ensure the accuracy of cover images, ISBNs may at times be reused for different editions of the same title which may hence appear as a different cover.

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  • One Line Summary

    Explore the foundations of logic and mathematics clearly.

  • Who is this book for?

    If you're curious about the connections between math and philosophy, Russell's introduction offers a clear and engaging overview. It's perfect for readers who want to understand how symbolic logic underpins modern mathematical thought without needing a background in advanced mathematics. Many find it thought-provoking and accessible, making complex ideas approachable.

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