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Set Theory: An Introduction ePub download

by R.L. Vaught

  • Author: R.L. Vaught
  • ISBN: 3764336978
  • ISBN13: 978-3764336974
  • ePub: 1567 kb | FB2: 1925 kb
  • Language: English
  • Category: Mathematics
  • Publisher: Birkhauser Verlag AG; 2nd edition (December 1994)
  • Pages: 184
  • Rating: 4.2/5
  • Votes: 597
  • Format: lrf lrf docx rtf
Set Theory: An Introduction ePub download

Here is an excellent undergraduate level text on set theory written in a lively, interesting and good-humored style. This book corresponds to a view of the subject from someone who has thought deeply about this and many other aspects of mathematical logic.

Here is an excellent undergraduate level text on set theory written in a lively, interesting and good-humored style.

2nd ed. p. cm. Includes bibliographical references and index.

The 13-digit and 10-digit formats both work.

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Goodreads helps you keep track of books you want to read. Start by marking Set Theory: An Introduction as Want to Read: Want to Read savin. ant to Read. ISBN 0-8176-3697-8 1. Set theory. Government employees.

Set Theory: An Introduction Vaught Robert L. Springer 9780817642563 : By its nature, set theory does not depend on any previous mathematical knowl . Set Theory: An Introduction, Vaught Robert L. Варианты приобретения. Кол-во: Наличие: Поставка под заказ

Set Theory: An Introduction Vaught Robert L. Springer 9780817642563 : By its nature, set theory does not depend on any previous mathematical knowl- edge. Кол-во: Наличие: Поставка под заказ. Есть в наличии на складе поставщика.

I am beginning to read Set theory: an introduction by Vaught. Before we begin to study sets, a brief remark about logic will be made

I am beginning to read Set theory: an introduction by Vaught. So far, I have already two questions: He writes: Before we begin to study sets, a brief remark about logic will be made. The reader is probably already familiar with at least some of the following logical symbols or abbreviations:.

Recommended publications. Set theory - an introduction (2. e. Keywords: program transformation, constructive set theory, intensional semantics 1 Introduction This paper makes precise a view which has had, for many years, a folk-lore status: program transformations are induction proofs in disguise. There have been, perhaps, two main reasons why this view has remained a conjecture rather than a theorem.

Set Theory: An Introduction to Independence Proofs is a textbook and reference work in set theory by Kenneth Kunen. It starts from basic notions, including the ZFC axioms, and quickly develops combinatorial notions such as trees, Suslin's problem, ◊, and Martin's axiom

This book corresponds to a view of the subject. All books are written from the point of view of the background of the author and Robert Vaught was a logician so naturally this introduction to set theory was written from the perspective of a logician and a great one at that.

This book corresponds to a view of the subject. The author places great stress on being intuitive and natural while leaving to the reader things he ought to be able to figure out for himself.

A text on set theory for use in mathematics and philosophy courses. The intuitive development in the first chapters should also make the book suitable for self study. This book provides an intermixture between the intuitive and axiomatic approaches. Logic and syntactic questions are covered.
ᵀᴴᴱ ᴼᴿᴵᴳᴵᴻᴬᴸ
This skinny little paperback is supposedly aimed at undergraduate math students looking for their first experience with rigorous set theory. Unfortunately, the book doesn't do a good job of addressing the needs of such an audience.

Instead, the book seems more like a set of instructor's notes for someone *teaching* such a course. The book assumes far too much background knowledge for an introductory text, and its explanations are often just sketches that need to be fleshed out by a skilled instructor.

Another problem with this book is its incomplete bibliography. Rather than include full references, the author just supplies a last name and a date, and refers the reader to the bibliography of some other book -- where the complete reference can be found. Unfortunately, some of these meta-sources are long out of print, so there's no way to follow the reference. Very poor.

There are much better books out there covering the same territory: Enderton is the standard; the introductory text by Hrbacek and Jech is another.
Danskyleyn
Short and sweet.
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