Stable generic structures

Annals of Pure and Applied Logic

Volumn 79, Issue 1, 1996, Pages 1-35

  Baldwin, John T ^a   Shi, Niandong ^b  

^a UNIVERSITY OF ILLINOIS AT CHICAGO   (United States)

^b EAST STROUDSBURG UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0030563349     PISSN: 01680072     EISSN: None     Source Type: Journal    
DOI: 10.1016/0168-0072(95)00027-5     Document Type: Article

References (25)

1. [1] J.T. Baldwin, New families of stable structures, Technical Report: Notes on Hrushovski's construction; intended for lectures in Beijing.
2. [2] J.T. Baldwin, Some projective planes of Lenz Barlotti class I, Proc. AMS 123 (1995) 251-256.
3. [3] J.T. Baldwin, Fundamentals of Stability Theory (Springer, Berlin, 1988).
4. [4] J.T. Baldwin, An almost strongly minimal non-desarguesian projective plane, Trans. Amer. Math. Soc. 342 (1994) 695-711.
5. [5] J.T. Baldwin and M. Itai, K-generic projective planes have Morley rank two or infinity, Math. Logic Quart. 40 (1994) 143-152.
6. [6] J.T. Baldwin and S. Shelah, Randomness and semigenericity, submitted.
7. [7] J.T. Baldwin and S. Shelah, The primal framework: I, Ann. Pure Appl. Logic 46 (1990) 235-264.
8. 1-categorical pure group, 1992.
9. 0-stable structures, Ann. Pure Appl. Logic 28 (1985) 103-135.
10. [10] G.L. Cherlin and N. Shi, Graphs omitting a finite set of cycles, J. Graph Theory, to appear.
11. [11] G.L. Cherlin and N. Shi, Graphs omitting sums of complete graphs, 1994.
12. 0-categorical theories, Bull. de l'Acadamie Polonaise Sciences Math. Astr. Phys. XX (1972) 425-427.
13. [13] D. Evans, A. Pillay and B. Poizat, A group in a group, Algebra Logika 3 (1990) 368-378; original May-June 1990, translation pages 244-251.
14. א0 countably categorical theories, Bull. l'Acadamie Polonaise Sciences Math. Astr. Phys. XIX (1971) 185-190.
15. [15] J. Goode, Hrushovski's geometries, in: Helmut Wolter Bernd Dahn, ed., Proc. 7th Easter Conf. on Model Theory (1989) 106-118.
16. 0-categorical theories, J. Symbolic Logic 37 (1972) 494-500.
17. [17] B. Herwig, ω-saturated generic structures, preprint, 1991.
18. 0-categorical pseudoplane, preprint, 1988.
19. [19] E. Hrushovski, A new strongly minimal set, Ann. Pure Appl. Logic 62 (1993) 147-166.
20. [20] D. W. Kueker, Back and forth arguments and infinitary model theory, in: D.W. Kueker, ed., Infinitary Logic: In Memoriam Carol Karp, Lecture Notes in Mathematics, Vol. 492 (Springer, Berlin, 1970). 17-72.
21. [21] D.W. Kueker and C. Laskowski, On generic structures, Notre Dame J. Formal Logic 33 (1992) 175-183.
22. [22] S. Shelah, Universal classes: Part 1, in: J. Baldwin, ed., Classification Theory, Chicago 1985, Springer Lecture Notes, Vol. 1292 (Springer, Berlin, 1987) 264-419.
23. [23] S. Shelah and J. Spencer, Zero-one laws for sparse random graphs, J. AMS 1 (1988) 97-115.
24. [24] Niandong Shi, Construction of stable and ω-stable pseudoplanes, Ph.D. Thesis, University of Illinois at Chicago, 1992.
25. [25] F. Wagner, Relational structures and dimensions, section of Ph.D. Thesis, Oxford, 1990.