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01721cam a22002177a 4500 |
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|a 9781447121725 (alk. paper)
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020 |
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|a 1447121724 (alk. paper)
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|a 9781447121732 (eISBN)
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082 |
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4 |
|a 511.3
|b HAL
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100 |
1 |
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|a Halbeisen, Lorenz J.
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245 |
1 |
0 |
|a Combinatorial set theory :
|b with a gentle introduction to forcing /
|c Lorenz J. Halbeisen.
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260 |
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|a London ;
|a New York :
|b Springer,
|c c2012.
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300 |
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|a xvi, 453 p. :
|b ill. ;
|
490 |
1 |
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|a Springer monographs in mathematics,
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504 |
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|a Includes bibliographical references and indexes.
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505 |
0 |
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|a 1.The setting -- 2. Overture: Ramsey's theorem -- 3. The axioms of Zermelo-Fraenkel set theory -- 4. Cardinal relations in ZF only -- 5. The axiom of choice -- 6. How to make two balls from one -- 7. Models of set theory with atoms -- 8. Twelve cardinals and their relations -- 9. The shattering number revisited -- 10. Happy families and their relatives -- 11. Coda: a dual form of Ramsey's theorem -- 12. The idea of forcing -- 13. Martin's axiom -- 14. The notion of forcing -- 15. Models of finite fragments of set theory -- 16. Proving unprovability -- 17. Models in which AC fails -- 18. Combining forcing notions -- 19. Models in which p=c -- 20. Properties of forcing extensions -- 21. Cohen forcing revisited -- 22. Silver-like forcing notions -- 23. Miller forcing -- 24. Mathias forcing -- 25. On the existence of Ramsey ultrafilters -- 26. Combinatorial properties of sets of partitions -- 27. Suite.
|
650 |
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0 |
|a Combinatorial set theory.
|
650 |
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0 |
|a Forcing (Model theory)
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942 |
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|c BK
|
952 |
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|0 0
|1 0
|4 0
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|9 274589
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|b DFS
|d 2020-01-17
|l 0
|o 511.3 HAL
|p DFS3960
|r 2020-01-17
|w 2020-01-17
|y BK
|