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Abstract set theory Abraham A. Fraenkel , Azriel Levy (Editor)

  • Publisher: INTERNATIONAL BOOKS
  • Availability: In Stock
  • SKU: 33787
  • Number of Pages: 305

Rs.690.00

Rs.945.00

Tags: Abraham A. Fraenkel , Abstract , Abstract set theory , ADA , ADS , axiom of choice , axiomatic set theory , Azriel Levy , BEST PRACTICE , Best Price , BS , cardinality , foundational mathematics , HEC , HEC APPROVED SYLLABUS , history of set theory , MATHEMATICS , MSC , MSc logic , Naive Set Theory , ONLINE BOOKS , ordinals , PHEC , philosophy of mathematics , Revised & Up to dated , set theory , set theory book , transfinite numbers , Zermelo-Fraenkel axioms

Abstract Set Theory

Author: Abraham A. Fraenkel
Editor: Azriel Levy
Paper Quality: Imported white paper
Category: Set Theory, Mathematical Logic, Foundations of Mathematics
Recommended For:
BS/MSc Mathematics students, philosophy of mathematics scholars, and readers interested in formal logic, axiomatic systems, and foundational studies.

Key Points:

  1. Classic Work on Set Theory Foundations
    Written by one of the founders of modern set theory, this book is a fundamental introduction to the abstract theory of sets and its logical underpinnings.

  2. Covers Major Set-Theoretic Concepts
    Includes topics such as cardinality, ordinals, Zermelo-Fraenkel (ZF) axioms, the Axiom of Choice, and transfinite numbers.

  3. Emphasis on Logical Structure
    Discusses the logical basis of mathematics and the role of axiomatic methods in constructing mathematical theories.

  4. Historical and Philosophical Insights
    Provides context for how modern set theory evolved, including debates around paradoxes and consistency.

  5. Updated and Edited by Azriel Levy
    Enhances the original work with modern notation, clarification of concepts, and updated commentary for contemporary readers.

  6. Highly Suitable for Advanced Learners
    Best suited for those with some background in real analysis and mathematical logic, especially students aiming for theoretical or philosophical mathematics.

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