In this 1987 text Professor Jech gives a unified treatment of the various forcing methods used in set theory, and presents their important applications.
In this 1987 text Professor Jech gives a unified treatment of the various forcing methods used in set theory, and presents their important applications.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Preface Part I. Product Forcing: 1. Forcing and Boolean-valued models 2. Properties of the generic extension 3. Examples of generic reals 4. Product forcing 5. Examples of product forcing 6. The Lévy collapse 7. Product measure forcing Part II. Iterated Forcing: 8. Two step iteration 9. Finite support iteration 10. Martin's axiom 11. Suslin's problem 12. Whitehead's problem 13. Kaplansky's conjecture 14. Countable support iteration 15. Borel's conjecture Part III. Proper Forcing: 16. Stationary sets 17. Infinite games on complete Boolean algebras 18. Proper forcing 19. Examples of proper forcing 20. Iteration of proper forcing 21. The Proper Forcing Axiom 22. Martin's maximum 23. Well-founded iteration Bibliography Index of symbols Subject index Author index.
Preface Part I. Product Forcing: 1. Forcing and Boolean-valued models 2. Properties of the generic extension 3. Examples of generic reals 4. Product forcing 5. Examples of product forcing 6. The Lévy collapse 7. Product measure forcing Part II. Iterated Forcing: 8. Two step iteration 9. Finite support iteration 10. Martin's axiom 11. Suslin's problem 12. Whitehead's problem 13. Kaplansky's conjecture 14. Countable support iteration 15. Borel's conjecture Part III. Proper Forcing: 16. Stationary sets 17. Infinite games on complete Boolean algebras 18. Proper forcing 19. Examples of proper forcing 20. Iteration of proper forcing 21. The Proper Forcing Axiom 22. Martin's maximum 23. Well-founded iteration Bibliography Index of symbols Subject index Author index.
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