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H. Zimmermann. A Directed Tree Calculus for Minimal Tense Logic. Master's Thesis, Institute for Applied Mathematics and Computer Science, University of Bern, Switzerland, 1995.

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Propositional Logics on the Computer - Heuerding, Jäger, Schwendimann.. (1995)   (7 citations)  (Correct)

.... and Hudelmaier [8] In the presentation of the modal propositional logics and of provability logic we follow Fitting [4, 5] and Boolos [2] Our approach to multimodal logics is similar to the presentation in Halpern and Moses [6] Tense logics are implemented via a calculus developed by Zimmermann [14], which is based on Rescher and Urquhart [10] In the case of linear logic we follow Andreoli [1] and Tammet [13] Decision Procedures: All decision procedures for monotonic systems, which are implemented so far, are based on sequent calculi. We took the standard forms of these systems and ....

Heinrich Zimmermann. A directed tree calculus for minimal tense logic. Master's thesis, IAM, University of Bern, Switzerland, 1994. This article was processed using the L a T E X macro package with LLNCS style


Efficient Loop-Check for Backward Proof Search in.. - Heuerding, Seyfried, .. (1996)   (15 citations)  Self-citation (Zimmermann)   (Correct)

....used in the nite search for a world, for which one of the other rules or the axiom schema matches. If no such world exists, then proof search ends with fail. Theorem 30. K t H A , K t G j A , K t GU j A A syntactical proof of the equivalence of K t H and K t GU is given in [16]. Example 7. In a backward proof search in K t G for the formula P P we run into an endless loop. JUMP1) P j P XX Xz P j P : P; P; P; P P j P ( JUMP2) P j P XX Xz j P; P : P; P; P; P P j ( JUMP1) P j P ....

Heinrich Zimmermann. A directed tree calculus for minimal tense logic. Master's thesis, IAM, University of Berne, Switzerland, 1995. This article was processed using the L a T E X macro package with LLNCS style


The Mosaic Method for Temporal Logics - Maarten Marx Szabolcs   (Correct)

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H. Zimmermann. A Directed Tree Calculus for Minimal Tense Logic. Master's Thesis, Institute for Applied Mathematics and Computer Science, University of Bern, Switzerland, 1995.

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