David Bourget (Western Ontario)
David Chalmers (ANU, NYU)
Rafael De Clercq
Jack Alan Reynolds
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Journal of Symbolic Logic 66 (2):822-836 (2001)
Firstly, in this paper, we prove that the equivalence of simplicity and the symmetry of forking. Secondly, we attempt to recover definability part of stability theory to simplicity theory. In particular, using elimination of hyperimaginaries we prove that for any supersimple T, canonical base of an amalgamation class P is the union of names of ψ-definitions of P, ψ ranging over stationary L-formulas in P. Also, we prove that the same is true with stable formulas for an 1-based theory having elimination of hyperimaginaries. For such a theory, the stable forking property holds, too
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Citations of this work BETA
Artem Chernikov (2014). Theories Without the Tree Property of the Second Kind. Annals of Pure and Applied Logic 165 (2):695-723.
Byunghan Kim & Hyeung-Joon Kim (2011). Notions Around Tree Property 1. Annals of Pure and Applied Logic 162 (9):698-709.
Byunghan Kim, Alexei S. Kolesnikov & Akito Tsuboi (2008). Generalized Amalgamation and N-Simplicity. Annals of Pure and Applied Logic 155 (2):97-114.
Alexei S. Kolesnikov (2005). N-Simple Theories. Annals of Pure and Applied Logic 131 (1-3):227-261.
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