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Intensional Mathematics [Studies in Logic and the Foundations of Mathematics]
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Intensional Mathematics [Studies in Logic and the Foundations of Mathematics]
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Intensional Mathematics [Studies in Logic and the Foundations of Mathematics]

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    eBay item number:156607804541
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    Item specifics

    Condition
    Very Good: A book that has been read but is in excellent condition. No obvious damage to the cover, ...
    ISBN
    9780444876324
    Category

    About this product

    Product Identifiers

    Publisher
    Elsevier Science & Technology Books
    ISBN-10
    0444876324
    ISBN-13
    9780444876324
    eBay Product ID (ePID)
    1388741

    Product Key Features

    Number of Pages
    230 Pages
    Publication Name
    Intensional Mathematics
    Language
    English
    Subject
    Logic
    Publication Year
    1985
    Type
    Textbook
    Author
    S. Shapiro
    Subject Area
    Mathematics
    Series
    Studies in Logic and the Foundations of Mathematics Ser.
    Format
    Hardcover

    Additional Product Features

    Intended Audience
    Scholarly & Professional
    LCCN
    84-018856
    Dewey Edition
    19
    Series Volume Number
    Vol. 113
    Dewey Decimal
    511
    Synopsis
    Platonism and intuitionism are rival philosophies of Mathematics, the former holding that the subject matter of mathematics consists of abstract objects whose existence is independent of the mathematician, the latter that the subject matter consists of mental construction...both views are implicitly opposed to materialistic accounts of mathematics which take the subject matter of mathematics to consist (in a direct way) of material objects...'' FROM THE INTRODUCTION Among the aims of this book are: - The discussion of some important philosophical issues using the precision of mathematics. - The development of formal systems that contain both classical and constructive components. This allows the study of constructivity in otherwise classical contexts and represents the formalization of important intensional aspects of mathematical practice. - The direct formalization of intensional concepts (such as computability) in a mixed constructive/classical context.
    LC Classification Number
    QA9.46.I57 1985

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