On the Type-Definability of the Binding Group in Simple Theories

Journal of Symbolic Logic 70 (2):379 - 388 (2005)
Let T be simple, work in Ceq over a boundedly closed set. Let p ∈ S(θ) be internal in a quasi-stably-embedded type-definable set Q (e.g., Q is definable or stably-embedded) and suppose (p, Q) is ACL-embedded in Q (see definitions below). Then Aut(p/Q) with its action on pC is type-definable in Ceq over θ. In particular, if p ∈ S(θ) is internal in a stably-embedded type-definable set Q, and pC υ Q is stably-embedded, then Aut(p/Q) is type-definable with its action on pC
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DOI 10.2178/jsl/1120224718
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Ehud Hrushovski (1990). Unidimensional Theories Are Superstable. Annals of Pure and Applied Logic 50 (2):117-137.

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