Model Theory For Infinitary Logic

Edited by H. Jerome Keisler - University of Wisconsin
Volume 62,

Pages iii-viii, 1-208 (1971)

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  1. Edited by

    Page iii
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  2. Copyright page

    Page iv
  3. Dedication

    Page v
  4. Preface

    Pages vii-viii
  5. 1 Introduction

    Pages 3-6
  6. 2 Scott's Isomorphism Theorem

    Pages 7-9
  7. 3 Model Existence Theorem

    Pages 10-14
  8. 4 Completeness Theorem

    Pages 15-18
  9. 5 Craig Interpolation Theorem

    Pages 19-23
  10. 6 Lyndon Interpolation Theorem

    Pages 24-28
  11. 7 Malitz Interpolation Theorem

    Pages 29-33
  12. 8 Admissible sets

    Pages 34-41
  13. 9 Barwise Compactness Theorem

    Pages 42-48
  14. 10 Undefinability of well order

    Pages 49-53
  15. 11 Omitting Types Theorem

    Pages 54-60
  16. 12 Prime models

    Pages 61-64
  17. 13 Skolem functions and indiscernibles

    Pages 67-74
  18. 14 Erdös-Rado Theorem

    Pages 75-77
  19. 15 The Hanf number of Lω1ω

    Pages 78-82
  20. 16 Hanf number of L

    Pages 83-87
  21. 17 Morley's Two Cardinal Theorem

    Pages 88-90
  22. 18 Categoricity in power

    Pages 91-94
  23. 19 Homogeneous models

    Pages 95-101
  24. 20 End elementary extensions

    Pages 102-105
  25. 21 Elementary chains

    Pages 109-114
  26. 22 Another two cardinal theorem

    Pages 115-122
  27. 23 More about categoricity in power

    Pages 123-131
  28. 24 Extending models of set theory

    Pages 132-137
  29. 25 Short, uncountable models of set theory

    Pages 138-143
  30. 26 Lebesgue measure

    Pages 144-150
  31. 27 The property of Baire

    Pages 151-153
  32. 28 Second order number theory

    Pages 154-159
  33. 29 A three cardinal theorem

    Pages 160-162
  34. 30 End elementary extensions which omit a type

    Pages 163-167
  35. 31 Models of power ω1

    Pages 168-175
  36. 32 Ultrapowers

    Pages 179-184
  37. 33 Ultrapowers of models of set theory

    Pages 185-188
  38. 34 The Seven Cardinal Theorem

    Pages 189-192
  39. References

    Pages 193-203
  40. Author index

    Page 205
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  41. Index of definitions

    Pages 206-207
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  42. Index of symbols

    Page 208
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ISBN: 978-0-7204-2258-0

ISSN: 0049-237X