Interpolation, preservation, and pebble games
Journal of Symbolic Logic 64 (2):881-903 (1999)
| Abstract | Preservation and interpolation results are obtained for L ∞ω and sublogics $\mathscr{L} \subseteq L_{\infty\omega}$ such that equivalence in L can be characterized by suitable back-and-forth conditions on sets of partial isomorphisms | |||||||||
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Giovanna D.’Agostino (2008). Interpolation in Non-Classical Logics. Synthese 164 (3).
Balder Ten Cate (2005). Interpolation for Extended Modal Languages. Journal of Symbolic Logic 70 (1):223 - 234.
Holger Sturm (1998). Interpolation and Preservation in ${\Cal M\Kern-1pt L}{\Omega1}$. Notre Dame Journal of Formal Logic 39 (2):190-211.
Larisa L. Maksimova (1979). Interpolation Properties of Superintuitionistic Logics. Studia Logica 38 (4):419 - 428.
Małgorzata Porębska (1986). Interpolation and Amalgamation Properties in Varieties of Equivalential Algebras. Studia Logica 45 (1):35 - 38.
Johan Van Benthem (2008). The Many Faces of Interpolation. Synthese 164 (3):451 - 460.
Johan van Benthem (2008). The Many Faces of Interpolation. Synthese 164 (3).
Alexandru Baltag (1999). Interpolation and Preservation for Pebble Logics. Journal of Symbolic Logic 64 (2):846-858.
Johan Benthem Jon Barwisvane (1999). Interpolation, Preservation, and Pebble Games. Journal of Symbolic Logic 64 (2).
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