<--- Back to Details
First PageDocument Content
Logic / Mathematical logic / Propositional calculus / Proof theory / Automated theorem proving / Logical truth / Boolean algebra / Frege system / Substitution / Natural deduction / Hilbert system / Sequent
Date: 2015-04-07 12:31:04
Logic
Mathematical logic
Propositional calculus
Proof theory
Automated theorem proving
Logical truth
Boolean algebra
Frege system
Substitution
Natural deduction
Hilbert system
Sequent

A On the Power of Substitution in the Calculus of Structures Novak Novakovi´c, Inria Lutz Straßburger, Inria There are two contributions in this paper. First, we give a direct proof of the known fact that Frege system

Add to Reading List

Source URL: www.lix.polytechnique.fr

Download Document from Source Website

File Size: 411,13 KB

Share Document on Facebook

Similar Documents

AHRENDT, BECKERT, HÄHNLE, MENZEL, REIF, SCHELLHORN, SCHMITT  INTEGRATING AUTOMATED AND INTERACTIVE THEOREM PROVING  1. I NTRODUCTION

AHRENDT, BECKERT, HÄHNLE, MENZEL, REIF, SCHELLHORN, SCHMITT INTEGRATING AUTOMATED AND INTERACTIVE THEOREM PROVING 1. I NTRODUCTION

DocID: 1vah4 - View Document

Automated Discovery of Inductive Theorems Keywords: theorem proving and knowledge acquisition Abstract Inductive mathematical theorems have, as a rule, historically been quite dif cult to prove – both for

Automated Discovery of Inductive Theorems Keywords: theorem proving and knowledge acquisition Abstract Inductive mathematical theorems have, as a rule, historically been quite dif cult to prove – both for

DocID: 1sXwT - View Document

Journal of Automated Reasoning manuscript No. (will be inserted by the editor) On Interpolation in Automated Theorem Proving Maria Paola Bonacina · Moa Johansson

Journal of Automated Reasoning manuscript No. (will be inserted by the editor) On Interpolation in Automated Theorem Proving Maria Paola Bonacina · Moa Johansson

DocID: 1sOSK - View Document

Microsoft Word - BlankPage

Microsoft Word - BlankPage

DocID: 1rugC - View Document

SAT-based Termination Analysis for Java Bytecode with AProVE? Carsten Fuhs LuFG Informatik 2, RWTH Aachen University, Germany

SAT-based Termination Analysis for Java Bytecode with AProVE? Carsten Fuhs LuFG Informatik 2, RWTH Aachen University, Germany

DocID: 1rrok - View Document