1: Introduction and Discussion
2: Modal and Superintuitionistic Logics: Basic Concepts
3: Superintuitionistic Logics and Normal Extensions of the Modal Logics S4
4: The Interpolation Theorem in Intuitionistic Predicate Calculus
5: Interpolation and Definability in Quantified Logics
6: Craig's Theorem in Superintuitionistic Logics and Amalgamable Varieties of Pseudoboolean Algebras
7: Interpolation, Definability, Amalgamation
8: Interpolation in Normal Extensions of the Modal Logic S4
9: Complexity of Some Problems in Modal and Intuitionistic Calculi
10: Interpolation in Modal Infinite Slice Logics Containing the Logic K4
11: An Analog of Beth's Theorem in Normal Extensions of the Modal Logic K4
12: Extensions of the Provability Logic
13: Syntactic Proof of Interpolation for the Intuitionistic Predicate Logic
14: Interpolation by Translation
15: Interpolation in (Intuitionistic) Logic Programming
16: Interpolation in Goal-directed Proof Systems
17: Further Results and Discussion
Appendix
References
Index

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