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  • Introduction to the Foundations of Mathematics: Second Edition

    Introduction to the Foundations of Mathematics by Wilder, Raymond L; Mathematics;

    Second Edition

    Series: Dover Books on Mathematics;

      • Publisher's listprice GBP 18.99
      • The price is estimated because at the time of ordering we do not know what conversion rates will apply to HUF / product currency when the book arrives. In case HUF is weaker, the price increases slightly, in case HUF is stronger, the price goes lower slightly.

        9 072 Ft (8 640 Ft + 5% VAT)

    9 072 Ft

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    Product details:

    • Edition number 2
    • Publisher Dover Publications Inc.
    • Date of Publication 27 July 2012

    • ISBN 9780486488202
    • Binding Paperback
    • No. of pages352 pages
    • Size 216x137 mm
    • Weight 363 g
    • Language English
    • 0

    Categories

    Short description:

    Classic undergraduate text acquaints students with fundamental concepts and methods of mathematics. Topics include axiomatic method, set theory, infinite sets, groups, intuitionism, formal systems, mathematical logic, and much more. 1965 second edition.

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    Long description:

    This classic undergraduate text acquaints students with the fundamental concepts and methods of mathematics. In addition to introducing many historical figures from the 18th through the mid-20th centuries, it examines the axiomatic method, set theory, infinite sets, groups, intuitionism, formal systems, mathematical logic, and other topics. 1965 second edition.

    This classic undergraduate text acquaints students with the fundamental concepts and methods of mathematics. In addition to introducing many historical figures from the 18th through the mid-20th centuries, it examines the axiomatic method, set theory, infinite sets, groups, intuitionism, formal systems, mathematical logic, and other topics. 1965 second edition.

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    Table of Contents:

    Part One: Fundamental Concepts and Methods of Mathematics
    I. The Axiomatic Method
    II. Analysis of the Axiomatic Method
    III Theory of Sets
    III Theory of Sets
    IV. Infinite Sets
    V. Well-Ordered Sets; Ordinal Numbers
    VI. The Linear Continuum and the Real Number System
    VII. Groups and Their Significance for the Foundations
    Part Two: Development of Various Viewpoints on Foundations
    VIII. The Early Developments
    IX. The Frege-Russell Thesis: Mathematics an Extension of Logic
    X. Intuitionism
    XI. Formal Systems; Mathematical Logic
    XII. The Cultural Setting of Mathematics
    Bibliography
    Index of Symbols
    Index of Topics and Technical Terms
    Index of Names

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