Publications de l'Institut Mathématique, Nouvelle Série Vol. 82(96), pp. 79–83 (2007) 

SOME QUESTIONS CONCERNING MINIMAL STRUCTURESPredrag TanovicMatematicki institut SANU, Kneza Mihaila 36, 11000 Beograd, p.p. 356, SerbiaAbstract: An infinite firstorder structure is minimal if its each definable subset is either finite or cofinite. We formulate three questions concerning order properties of minimal structures which are motivated by Pillay's Conjecture (stating that a countable first order structure must have infinitelt many countable, pairwise nonisomorphic elementary extensions). Classification (MSC2000): 03C15 Full text of the article: (for faster download, first choose a mirror)
Electronic fulltext finalized on: 20 Feb 2008. This page was last modified: 26 Feb 2008.
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