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Ample dividing
Journal of Symbolic Logic 68 (4):1385-1402 (2003)
Abstract
We construct a stable one-based, trivial theory with a reduct which is not trivial. This answers a question of John B. Goode. Using this, we construct a stable theory which is n-ample for all natural numbers n, and does not interpret an infinite groupOther Versions
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Citations of this work
The geometry of Hrushovski constructions, I: The uncollapsed case.David M. Evans & Marco S. Ferreira - 2011 - Annals of Pure and Applied Logic 162 (6):474-488.
Forking geometry on theories with an independent predicate.Juan Felipe Carmona - 2015 - Archive for Mathematical Logic 54 (1-2):247-255.
References found in this work
A new strongly minimal set.Ehud Hrushovski - 1993 - Annals of Pure and Applied Logic 62 (2):147-166.
A note on CM-Triviality and the geometry of forking.Anand Pillay - 2000 - Journal of Symbolic Logic 65 (1):474-480.
The geometry of forking and groups of finite Morley rank.Anand Pillay - 1995 - Journal of Symbolic Logic 60 (4):1251-1259.
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