Titlebook: Verification, Induction, Termination Analysis; Festschrift for Chri Simon Siegler,Nathan Wasser Book 2010 The Editor(s) (if applicable) and

盤旋

Termination Graphs for , , translated into “simple” formalisms like term rewriting and existing tools can be used to prove termination of the resulting term rewrite system (TRS). In this paper we show that termination graphs indeed capture the semantics of . correctly. Hence, termination of the TRS resulting from the termina

GRIN

semble

white-matter

,The VATES-Diamond as a Verifier’s Best Friend,own to executable code. This is even more important in the area of safety-critical real-time systems where additionally non-functional properties are crucial. In the VATES project, we develop formal methods for the construction and verification of embedded systems. We follow a novel approach that al

MIR

Dynamic Rippling, Middle-Out Reasoning and Lemma Discovery,hence facilitates extending the technique in ways that preserve termination. We illustrate this by extending rippling with a terminating version of . for lemma speculation. This supports automatic speculation of schematic lemmas which are incrementally instantiated by unification as the rippling pro

浸軟

Verifying the Modal Logic Cube Is an Easy Task (For Higher-Order Automated Reasoners), off-the-shelf reasoning systems for simple type type theory exist that can be uniformly employed for reasoning . and . embedded logics. In this paper we focus on reasoning . modal logics and exploit our framework for the automated verification of inclusion and equivalence relations between them. Re

Intractable

Blanch

欲望小妹

哥哥噴涌而出

Programming Inductive Proofs,functions. Because of the intrinsic support for binders and contexts, one can think of the design of Beluga as the most advanced technology for specifying and prototyping formal systems together with their meta-theory.