Halbeisen, Lorenz J.
Combinatorial Set Theory
Part I. Preliminary
1. The Setting
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2. First-Order Logic in a Nutshell
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3. Axioms of Set Theory
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Part II. Topics in Combinatorial Set Theory
4. Overture: Ramsey’s Theorem
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5. Cardinal Relations in
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6. Forms of Choice
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7. How to Make Two Balls from One
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8. Models of Set Theory with Atoms
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9. Thirteen Cardinals and Their Relations
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10. The Shattering Number Revisited
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11. Happy Families and Their Relatives
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12. Coda: A Dual Form of Ramsey’s Theorem
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Part III. Part III
13. The Idea of Forcing
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14. Martin’s Axiom
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15. The Notion of Forcing
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16. Proving Unprovability
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17. Models in Which
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18. Combining Forcing Notions
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19. Models in Which
- Author(s)
- Halbeisen, Lorenz J.
- Publisher
- Springer
- Publication year
- 2017
- Language
- en
- Edition
- 2nd ed. 2017
- Series
- Springer Monographs in Mathematics
- Page amount
- 16 pages
- Category
- Natural Sciences
- Format
- Ebook
- eISBN (PDF)
- 9783319602318
- Printed ISBN
- 978-3-319-60230-1