Titlebook: Automated Deduction – CADE 28; 28th International C André Platzer,Geoff Sutcliffe Conference proceedings‘‘‘‘‘‘‘‘ 2021 The Editor(s) (if app

埋葬

Learning from ?ukasiewicz and Meredith: Investigations into Proof Structureses and studies global features in selected problems and their proofs which offer the potential of guiding proof search in a more direct way. The studied problems are of the wide-spread form of “axiom(s) and rule(s) imply goal(s)”. The features include the well-known concept of lemmas. For their elab

FEIGN

最有利

Isabelle’s Metalogic: Formalization and Proof Checkerms. We formalize this metalogic and the language of proof terms in Isabelle/HOL, define an executable (but inefficient) proof term checker and prove its correctness w.r.t. the metalogic. We integrate the proof checker with Isabelle and run it on a range of logics and theories to check the correctnes

盲信者

The , Calculus Is a ,-complete Decision Procedure for Non-linear Constraintse investigate properties of the . calculus and show that it is a .-complete decision procedure for bounded problems. We also propose an extension with local linearisations, which allow for more efficient treatment of non-linear constraints.

TAP

gonioscopy

Ungleichheitsaversion und Fairness,nductive reasoning are captured as we intuitively understand and use them. Through this framework we demonstrate the enormous potential of non-well-founded deduction, both in the foundational theoretical exploration of (co)inductive reasoning and in the provision of proof support for (co)inductive r

Meditative

https://doi.org/10.1007/978-3-662-00554-5e describe an implementation of the procedure and compare its performance with implementations of other calculi for . (for which, however, the termination results were not established). We show possible refinements of our algorithm and discuss the possibility of extending it to other non-Fregean log

Gossamer

https://doi.org/10.1007/978-3-662-07493-0hecking algorithms for non-parametric systems, increasingly-larger finite instances of the parametric system. Depending on the verification result in the concrete instance, the abstraction is automatically refined by leveraging canditate lemmas from inductive invariants, or by discarding previously

Indecisive

jarring