Patrick Braselmann und Formalized Mathematics - Info zur Person

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A Succinct Formalization of the Completeness of First-Order ...Dagstuhl

drops.dagstuhl.de

von AH From · — Patrick Braselmann and Peter Koepke. Gödel's completeness theorem. Formalized Mathematics,. 13(1):49–53, Robert L. Constable and Mark Bickford.

@Preamble{"\def\cprime{$'$} "} @InProceedings{ Abel

hal.inria.fr

... author = {Patrick Braselmann and Peter Koepke}, title = {Substitution in First-Order Formulas: Elementary Properties}, journal = {Formalized Mathematics}, year ...

TributesCollege Publications

collegepublications.co.uk

[33] Patrick Braselmann and Peter Koepke. A formal proof of Gödel's com- pleteness theorem. Formalized Mathematics, 13:5–53,

ReferencesUniversity of New South Wales

eptcs.web.cse.unsw.edu.au

Patrick Braselmann & Peter Koepke (2005): A Sequent Calculus for First-Order Logic. Formalized Mathematics 13(1), pp. 33–39. Hugo Herbelin, Sun Young Kim ...

The Catalan Numbers. Part II1 - Formalized Mathematicsicm.edu.pl

pldml.icm.edu.pl

von K Pąk · · Zitiert von: 9 — [2] Grzegorz Bancerek. The ordinal numbers. Formalized Mathematics, 1(1):91-96, [3] Patrick Braselmann and Peter Koepke. Equivalences of inconsistency ...

The Gödel Completeness Theorem for Uncountable ...EuDML

eudml.org

von JJ Schlöder · · Zitiert von: 12 — [6] Patrick Braselmann and Peter Koepke. Equivalences of inconsistency and Henkin models. Formalized Mathematics, 13(1):45-48, [7] Patrick Braselmann ...

Transition of Consistency and Satisfiability under ...CyberLeninka Open Science Hub

cyberleninka.org

[9] Patrick Braselmann and Peter Koepke. Substitution in first-order formulas: Elementary properties. Formalized Mathematics, 13(1):5-15, ] Patrick ...

VOLUME 13, NUMBER 1 (2005), Formalized ...Mizar.org

fm.mizar.org

Patrick Braselmann, Peter Koepke. Substitution in First-Order Formulas: Elementary Properties, Formalized Mathematics 13(1), pages 5-15,

EUDML | Transition of Consistency and Satisfiability under Language...

eudml.org

[5] Patrick Braselmann and Peter Koepke. Coincidence lemma and substitution lemma. Formalized Mathematics, 13(1):17-26, [6] Patrick Braselmann and ...

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Patrick Braselmann und Formalized Mathematics Person-Info