Searching for "On Superstable Groups." – sorted by Relevance.
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On superstable groups
- ON SUPERSTABLE GROUPS ANDREAS BAUDISCH 1. Introduction S. Shelah [20] has given a description
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The Classification of Small Types of Rank, part I
- . Let G be a superstable group of U- rank # such that the generics of G are locally modular and Th
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Supersimple omega-Categorical Groups
- with an acl(;)- definable subgroup. It is well-known that an !-categorical superstable group is abelian
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From "Metabelian Q-Vector Spaces" To New omega-Stable Groups
- locally modular group is solvable and that we can not interpret an infinite field in a superstable locally
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Supersimple omega-Categorical Groups And Theories
- from the superstable case do generalize. Recall [1] that an #-categorical superstable group is abelian
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unknown title
- : superrosy group, non independence property 1Theorem 0.1. Let G be a superstable group. Then (a
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A new uncountably categorical group
- Zil ′ ber’s Indecomposability Theorem ([23], see [7]). The proof for superstable groups is found in [5
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