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The cover of “Algebras of sets and combinatorics” - Open Library.

"Algebras of sets and combinatorics" was published by American Mathematical Society in 2002 - Providence, R.I, the book is classified in bibliography genre, it has 256 pages and the language of the book is English.


“Algebras of sets and combinatorics” Metadata:

  • Title: ➤  Algebras of sets and combinatorics
  • Author:
  • Language: English
  • Number of Pages: 256
  • Publisher: American Mathematical Society
  • Publish Date:
  • Publish Location: Providence, R.I
  • Genres: bibliography
  • Dewey Decimal Classification: 511.3/22
  • Library of Congress Classification: QA248 .G753 2002QA248.G753 2002

“Algebras of sets and combinatorics” Subjects and Themes:

Edition Specifications:

  • Number of Pages: vi, 256 p. ; 26 cm.
  • Pagination: vi, 256 p. ;

Edition Identifiers:

AI-generated Review of “Algebras of sets and combinatorics”:


"Algebras of sets and combinatorics" Table Of Contents:

  • 1- Main Results
  • 2- The Main Idea
  • 3- Finite Sequences of Algebras (1). Proof of Theorems 2.1 and 2.2
  • 4- Countable Sequences of Algebras (1). Proof of Theorem 2.4
  • 5- Proof of the Gitik
  • 6- helah Theorem, and More from Set Theory
  • 7- Proof of Theorems 1.17, 2.7, 2.8
  • 8- Theorems on Almost [sigma]
  • 9- lgebras. Proof of Theorem 2.9
  • 10- Finite Sequences of Algebras (2). The Function g(n)
  • 11- A Description of the Class of Functions [psi superscript 7 subscript *]
  • 12- The General Problem. Proof of Theorems 2.15 and 2.20
  • 13- Proof of Theorems 2.21(1,3), 2.24
  • 14- The Inverse Problem
  • 15- Finite Sequences of Algebras (3). Proof of Theorems 2.27, 2.31, 2.36, 2.38
  • 16- Preliminary Notions and Lemmas
  • 17- Finite Sequences of Algebras (4). Proof of Theorems 2.39(1,2), 2.45(1,2)
  • 18- Countable Sequences of Algebras (2). Proof of Theorems 2.29, 2.32, 2.46
  • 19- Semistructures and Structures of Sets. Proof of Theorem 2.48
  • 20- Final Comments. Generalization of Theorem 2.1
  • 21- On a Question of Grinblat / Saharon Shelah.

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