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- W2953058081 abstract "Finite are a technique for building new structures from simpler ones. The original motivation to study finite is in the Ladder theorem of Zilber which describes how totally categorical structures are built from strictly minimal sets by a sequence of covers. Let W be a first-order structure and r be an Aut(W)-congruence on W. In this paper we define the almost-free finite of W with respect to r, and we show how to construct them. These are a generalization of free finite covers. A consequence of a result of Evans and Hrushovski in the paper On the automorphism groups of finite covers is that any finite cover of W with binding groups all equal to a simple non-abelian permutation group is almost-free with respect to some r on W. Our main result gives a description (up to isomorphism) in terms of the Aut(W)-congruences on W of the kernels of principal finite of W with bindings groups equal at any point to a simple non-abelian regular permutation group G. Then we analyze almost-free finite of the set of ordered n-tuples of distinct elements from a countable set Omega, regarded as a structure with automorphism group equal to the Sym(Omega) and we show a result of biinterpretability." @default.
- W2953058081 created "2019-06-27" @default.
- W2953058081 creator A5058991797 @default.
- W2953058081 date "2007-05-31" @default.
- W2953058081 modified "2023-09-27" @default.
- W2953058081 title "Almost-free finite covers" @default.
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- W2953058081 hasPublicationYear "2007" @default.
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