Feb 11, 2014 · In this paper we generalize our cut-introduction method for the introduction of quantified lemmas of the form \forall x.A (for quantifier-free A) ...
Cut-introduction is a technique for structuring and compressing formal proofs. In this paper we generalize our cut-introduction method for the introduction ...
In this paper we generalize our cut-introduction method to predicate logic with equality and to the construction of a (single) quantified cut containing blocks ...
It is shown that the extension of the method to handle equality and quantifier-blocks leads to a substantial improvement of the old algorithm.
Introducing Quantified Cuts in Logic with Equality - reposiTUm - TU Wien
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Leitsch, A., Hetzl, S., Reis, G., & Weller, D. (2014). Introducing Quantified Cuts in Logic with Equality. arXiv. https://doi.org/10.48550/arXiv.1402.2474
Stefan Hetzl , Alexander Leitsch, Giselle Reis, Janos Tapolczai, Daniel Weller: Introducing Quantified Cuts in Logic with Equality. IJCAR 2014: 240-254.
Title: Introducing Quantified Cuts in Logic with Equality ; Authors: Hetzl, Stefan · Leitsch, Alexander · Reis, Giselle · Tapolczai, Janos · Weller, Daniel.
Request PDF | Algorithmic Introduction of Quantified Cuts | We describe a method for inverting Gentzen's cut-elimination in classical first-order logic.
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Introducing quantified cuts in logic with equality. S Hetzl, A Leitsch, G Reis, J Tapolczai, D Weller. Automated Reasoning: 7th International Joint Conference ...
Tapolczai and D. Weller: Introducing Quantified Cuts in Logic with Equality International Joint Conference on Automated Reasoning (IJCAR) 2014, S. Demri, D.