Author	Poizat, Bruno. author
Title	A Course in Model Theory [electronic resource] : An Introduction to Contemporary Mathematical Logic / by Bruno Poizat
Imprint	New York, NY : Springer New York : Imprint: Springer, 2000
Connect to	http://dx.doi.org/10.1007/978-1-4419-8622-1
Descript	XXXI, 443 p. online resource

Can we reproduce the inimitable, or give a new life to what has been afยญ fected by the weariness of existence? Folks, what you have in your hands is a translation into English of a book that was first published in 1985 by its author, that is, myself, at the end of an editorial adventure about which you will find some details later. It was written in a dialect of Latin that is spoken as a native language in some parts of Europe, Canada, the U. S. A. , the West Indies, and is used as a language of communication between several countries in Africa. It is also sometimes used as a lanยญ guage of communication between the members of a much more restricted community: mathematicians. This translation is indeed quite a faithful rendering of the original: Only a final section, on the reals, has been added to Chapter 6, plus a few notes now and then. On the title page you see an inscription in Arabic letters, with a transcription in the Latin (some poorly informed people say English!) alphabet below; I designed the calligraphy myself

1 Elementary Classes of Relations -- The Language Associated with a Relation -- 3 Extensions of the Language: Structures -- 4 Compactness -- 5 The Back-and-Forth Method in ?-Saturated Models -- 6 Examples Illustrating the Back-and-Forth Method -- 7 Arithmetic -- 8 Ordinals and Cardinals -- 9 Saturated Models -- 10 Prime Models -- 11 Heirs -- 12 Special Sons, Morley Sequences -- 13 The Fundamental Order -- 14 Stability and Saturated Models -- 15 Forking -- 16 Strong Types -- 17 Notions of Rank -- 18 Stability and Prime Models -- 19 Stability, Indiscernible Sequences and Weights -- 20 Dimension in Models of a Totally Transcendental Theory -- Index of Notation

1. Mathematics
2. Mathematical logic
3. Mathematics
4. Mathematical Logic and Foundations