reine Buchbestellungen ab 5 Euro senden wir Ihnen Portofrei zuDiesen Artikel senden wir Ihnen ohne weiteren Aufpreis als PAKET

Algorithms for Quantified Cut-Introduction
(Englisch)
Introducing quantified cuts in sequent calculus
Christoph Spörk

Print on Demand - Dieser Artikel wird für Sie gedruckt!

29,95 €

inkl. MwSt. · Portofrei
Dieses Produkt wird für Sie gedruckt, Lieferzeit 7-8 Werktage
Menge:

Algorithms for Quantified Cut-Introduction

Seiten
Erscheinungsdatum
Auflage
Ausstattung
Erscheinungsjahr
Sprache
Kategorie
Warengruppenindex
Warengruppe
Detailwarengruppe
Features
Laenge
Breite
Hoehe
Gewicht
Relevanz
Referenznummer
Verantwortlich für dieses Produkt
  • OmniScriptum GmbH & Co. KG
    Bahnhofstr. 28
    DE-66111 Saarbrücken
    +49 681 9100698
    info@akademikerverlag.de
Moluna-Artikelnummer
  • 151404507

Produktbeschreibung

Autor/Autorin: Spörk Christoph

Christoph Spörk (born in Vienna 1988) studied Computer Science at the Vienna University of Technology. He wrote his bachelor thesis about a heuristic solution for the Delay Constrained Steiner Tree Problem (2011) and focused his master course on Mathematical Logic, Algorithmics and Complexity Theory.
In proof theory finding lemmas for a given proof is of deep interest. The possibility of algorithmically computing them, even for large proofs, is a defined goal in this research area. This book describes an approach for introducing quantified cuts into proofs in sequent calculus by making good use of knowledge from formal language theory. The described method is even capable of possibly introducing several lemmas at once into a proof.

Spörk, ChristophChristoph Spörk (born in Vienna 1988) studied Computer Science at the Vienna University of Technology. He wrote his bachelor thesis about a heuristic solution for the Delay Constrained Steiner Tree Problem (2011) and focused his master course on Mathematical Logic, Algorithmics and Complexity Theory.

Über den Autor

Christoph Spörk (born in Vienna 1988) studied Computer Science at the Vienna University of Technology. He wrote his bachelor thesis about a heuristic solution for the Delay Constrained Steiner Tree Problem (2011) and focused his master course on Mathematical Logic, Algorithmics and Complexity Theory.


Klappentext

In proof theory finding lemmas for a given proof is of deep interest. The possibility of algorithmically computing them, even for large proofs, is a defined goal in this research area. This book describes an approach for introducing quantified cuts into proofs in sequent calculus by making good use of knowledge from formal language theory. The described method is even capable of possibly introducing several lemmas at once into a proof.



Datenschutz-Einstellungen