Elementary Set Theory: Parts I & II

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Elementary Set Theory: Parts I & II

Elementary Set Theory: Parts I & II

Kam-Tim Leung, Doris Lai-Chue Chen

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Main subject categories: • Set Theory • Mathematical foundations • Logic • Statement calculus

First edition, Ninth impresssion 1992

This book provides students of mathematics with the minimum amount of knowledge in logic and set theory needed for a profitable continuation of their studies. There is a chapter on statement calculus, followed by eight chapters on set theory.

Part I has 4 chapters: • Statement Calculus • Sets • Relations • Mappings

Part II has 5 chapters: • Families • Natural Numbers • Finite and Infinite Sets • Ordered Sets • Ordinal Numbers and Cardinal Numbers

Κατηγορίες:

Mathematics - Logic

Τόμος:

I & II

Έτος:

1992

Έκδοση:

1, Revised

Εκδότης:

Hong Kong University Press

Γλώσσα:

english

Σελίδες:

141

ISBN 10:

9622090265

ISBN 13:

9789622090262

Αρχείο:

DJVU, 1.03 MB

IPFS:

,

english, 1992

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Abraham A. Fraenkel — Abstract Set Theory

Tomescu Ioan. — Problems in combinatorics and set theory

Karel Hrbacek, Thomas Jech — Introduction to set theory

Kam-Tim Leung, Doris Lai-Chue Chen — Elementary Set Theory: Part I

Kam-Tim Leung, Doris Lai-Chue Chen — Elementary Set Theory: Parts I & II

Kam-Tim Leung, P.H. Cheung — Fundamental Concepts of Mathematics

You-Feng Lin, Shwu Yeng T. Lin — Set Theory With Applications

Robert Andersen — Set Theory and the Construction of Numbers

Nicolas Bourbaki — Elements of Mathematics - Theory of Sets

Nicolas Bourbaki — Elements of Mathematics - Theory of Sets

Jean E. Rubin — Set Theory for the Mathematician (Holden-Day Series in Mathematics)

Irving Kaplansky — Set Theory and Metric Spaces

Irving Kaplansky — Set Theory and Metric Spaces

Alexander Abian — The Theory of Sets and Transfinite Arithmetic

Abraham A. Fraenkel — Abstract Set Theory

Paul R. Halmos — Naive Set Theory

Edwin Hewitt, Karl Stromberg — Realand Abstract Analysis

Nicolas Bourbaki — Theory of sets

Sierpinski W. — Cardinal and ordinal numbers

Leon W. Cohen, Gertrude Ehrlich — The Structure of the Real Number System

Thoralf Skolem — Abstract Set Theory (Notre Dame Mathematical Lectures 8)

Wendy Willard — Introduction to Set Theory,Revised and Expanded

Carol Schumacher — Chapter Zero: Fundamental Notions of Abstract Mathematics

Thoralf Skolem — Abstract Set Theory

T. S. Blyth, E. F. Robertson (auth.) — Sets and Mappings

Abraham A. Fraenkel — Abstract Set Theory

Kuratowski K., Mostowski A. — Set Theory

Paul M. Cohn — Algebra

Paul Moritz Cohn — Algebra

P. M. Cohn — Algebra. Volume 2. Second Edition

Robert Roth Stoll — Set theory and logic

K.G. Binmore — The Foundations of Analysis: A Straightforward Introduction. Book 1 Logic, Sets and Numbers

K.G. Binmore — The foundations of analysis, - Logic, sets and numbers

Kazimierz Kuratowski, Andrzej Mostowski — Set theory, with an introduction to descriptive set theory

Karel Hrbacek, Thomas Jech — Introduction to Set Theory, Third Edition, Revised and Expanded (Pure and Applied Mathematics)

Irving Kaplansky — Set theory and metric spaces

Waclaw Sierpinski — Cardinal and ordinal numbers

Robert André — Axioms and Set Theory: A first course in Set Theory

Karel Hrbacek, Thomas Jech — Introduction to Set Theory, Third Edition, Revised and Expanded

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