Graduate studies at Western
Philosophy of Science 66 (3):423 (1999)
|Abstract||A (normalized) interpolant I in Craig's theorem is a kind of explanation why the consequence relation (from F to G) holds. This is because I is a summary of the interaction of the configurations specified by F and G, respectively, that shows how G follows from F. If explaining E means deriving it from a background theory T plus situational information A and if among the concepts of E we can separate those occurring only in T or only in A, then the interpolation theorem applies in two different ways yielding two different explanations and two different covering laws|
|Keywords||No keywords specified (fix it)|
|Categories||categorize this paper)|
|Through your library||Configure|
Similar books and articles
Solomon Feferman (2008). Harmonious Logic: Craig's Interpolation Theorem and Its Descendants. Synthese 164 (3):341 - 357.
Melvin Fitting (2002). Interpolation for First Order S5. Journal of Symbolic Logic 67 (2):621-634.
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):451-460.
Martin Otto (2000). An Interpolation Theorem. Bulletin of Symbolic Logic 6 (4):447-462.
Ursula Gropp (1988). Coinductive Formulas and a Many-Sorted Interpolation Theorem. Journal of Symbolic Logic 53 (3):937-960.
Jouko Väänänen (2008). The Craig Interpolation Theorem in Abstract Model Theory. Synthese 164 (3):401 - 420.
Valentin Goranko (1985). The Craig Interpolation Theorem for Prepositional Logics with Strong Negation. Studia Logica 44 (3):291 - 317.
Hiroakira Ono (1986). Craig's Interpolation Theorem for the Intuitionistic Logic and its Extensions—a Semantical Approach. Studia Logica 45 (1):19 - 33.
Larisa L. Maksimova (1979). Interpolation Properties of Superintuitionistic Logics. Studia Logica 38 (4):419 - 428.
Added to index2009-01-28
Total downloads10 ( #114,394 of 722,935 )
Recent downloads (6 months)2 ( #36,863 of 722,935 )
How can I increase my downloads?