The Theorems of Beth and Craig in Abstract Model Theory,iii: ∆-logics and Infinitary Logics Sh113
暂无分享,去创建一个
[1] Saharon Shelah. On the number of nonisomorphic models in LINFINITY , κ when κ is weakly compact , 1982, Notre Dame J. Formal Log..
[2] S. Shelah. Generalized quantifiers and compact logic , 1975 .
[3] Saharon Shelah. Two cardinal compactness , 1971 .
[4] Saharon Shelah,et al. Refuting ehrenfeucht conjecture on rigid models , 1976 .
[5] Saharon Shelah. On the possible number no(M)= the number of nonisomorphic models LINFINITY, λ-equivalent to M of power λ, for λ singular , 1985, Notre Dame J. Formal Log..
[6] Saharon Shelah,et al. Models with second order properties IV. A general method and eliminating diamonds , 1983, Ann. Pure Appl. Log..
[7] Saharon Shelah,et al. Infinite games and reduced products , 1981 .
[8] Saharon Shelah. A pair of nonisomorphic $\equiv_{\infty \lambda}$ models of power $\lambda$ for $\lambda$ singular with $\lambda_\omega=\lambda$. , 1984 .
[9] Saharon Shelah,et al. On the Elementary Equivalence of Automorphism Groups of Boolean Algebras; Downward Skolem Lowenheim Theorems and Compactness of Related Quantifiers , 1980, J. Symb. Log..
[10] Saharon Shelah,et al. Remarks in abstract model theory , 1985, Ann. Pure Appl. Log..
[11] Saharon Shelah,et al. There are reasonably nice logics , 1991, Journal of Symbolic Logic.
[12] A. Hajnal,et al. Partition relations for cardinal numbers , 1965 .
[13] Saharon Shelah. Models with second order properties I. Boolean algebras with no definable automorphisms , 1978 .
[14] Johann A. Makowsky,et al. The theorems of beth and Craig in abstract model theory II. Compact logics , 1981, Arch. Math. Log..
[15] Saharon Shelah,et al. On the no(M) for M of singular power , 1986 .
[16] Saharon Shelah. The Hanf numbers of stationary logic II: Comparison with other logics , 1992, Notre Dame J. Formal Log..
[17] Saharon Shelah,et al. On the number of nonisomorphic models of cardinality λ L∞λ-equivalent to a fixed model , 1981, Notre Dame J. Formal Log..
[18] Saharon Shelah,et al. Some notes on iterated forcing with 2ℵ0>ℵ2 , 1987, Notre Dame J. Formal Log..
[19] Moti Gitik,et al. Changing cofinalities and the nonstationary ideal , 1986 .
[20] Saharon Shelah,et al. Positive results in abstract model theory: a theory of compact logics , 1983, Ann. Pure Appl. Log..
[21] E. Marczewski. Séparabilité et multiplication cartésienne des espaces topologiques , 1947 .
[22] Saharon Shelah,et al. Classifi cation over a predicate II , 1985 .
[23] Saharon Shelah,et al. Stationary logic and its friends. I , 1985, Notre Dame J. Formal Log..
[24] Saharon Shelah,et al. Stationary logic and its friends. II , 1985, Notre Dame J. Formal Log..
[25] Saharon Shelah,et al. Classification theory - and the number of non-isomorphic models, Second Edition , 1990, Studies in logic and the foundations of mathematics.
[26] Saharon Shelah,et al. On the nonaxiomatizability of some logics by finitely many schemas , 1986, Notre Dame J. Formal Log..
[27] J. A. Makowsky,et al. The theorems of Beth and Craig in abstract model theory. I. The abstract setting , 1979 .
[28] Saharon Shelah,et al. On models with power-like orderings , 1972, Journal of Symbolic Logic.
[29] Saharon Shelah. Existence of many L∞, λ-equivalent, non- isomorphic models of T of power λ , 1987, Ann. Pure Appl. Log..
[30] S. Shelah. The consistency of Ext(G, Z)=Q , 1981 .
[31] S. Shelah,et al. δ-Logics and generalized quantifiers , 1976 .
[32] Saharon Shelah,et al. A weak version of ◊ which follows from 2ℵ0<2ℵ1 , 1978 .
[33] Saharon Shelah,et al. Classification theory over a predicate. I , 1985, Notre Dame J. Formal Log..