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|a Electronic book
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|a Chang, Chen Chung,
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|a Continuous model theory /
|c by C.C. Chang and H. Jerome Keisler.
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|c 1966.
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|a Cover; Title; Copyright; TABLE OF CONTENTS; CHAPTER I: TOPOLOGICAL PRELIMINARIES; 1.1 Notation; 1.2 D-products; 1.3 Compact Hausdorff spaces; 1.4 Ordered spaces; 1.5 D-limits; CHAPTER II: CONTINUOUS LOGICS; 2.1 Definition of a continuous logic; 2.2 Formulas; 2.3 Two-valued logic; 2.4 Sets of connectives and quantifiers; 2.5 Examples; 2.6 Some existence theorems; CHAPTER Ill: MODEL-THEORETIC PRELIMINARIES; 3.1 Models; 3.2 Truth values; 3.3 The elementary topology; CHAPTER IV: ELEMENTARILY EQUIVALENT MODELS; 4.1 The extended theory of a model; 4.2 Elementary extensions.
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| 505 |
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|a 4.3 The downward Löwenheim-Skolem theoremCHAPTER V: ULTRAPRODUCTS OF MODELS AND APPLICATIONS; 5.1 The fundamental lemma; 5.2 The compactness theorem; 5.3 The upward Löwenheim-Skolem theorem; 5.4 Good ultrafilters ; 5.5 Good ultra products; CHAPTER VI: SPECIAL MODELS; 6.1 Saturated models ; 6.2 Existence of special models; 6.3 Universal models; 6.4 Uniqueness of special models; 6.5 Some consequences of the generalized continuum hypothesis; CHAPTER VII: CLASSES PRESERVED UNDER ALGEBRAIC RELATIONS; 7.1 The extended theory and order ; 7.2 Extensions of models and existential formulas.
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| 505 |
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|a 7.3 Homomorphisms and positive classes 7.4 Reduced products and conditional classes ; HISTORICAL NOTES; BIBLIOGRAPHY; INDEX OF SYMBOLS; INDEX OF DEFINITIONS; INDEX OF EXERCISES.
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