<--- Back to Details
First PageDocument Content
Automated theorem proving / Theoretical computer science / Mathematical logic / Mathematics / Proof theory / Logic in computer science / Prover9 / Resolution / Proof compression / Automated reasoning / Natural deduction / Mathematical proof
Date: 2012-07-25 08:00:06
Automated theorem proving
Theoretical computer science
Mathematical logic
Mathematics
Proof theory
Logic in computer science
Prover9
Resolution
Proof compression
Automated reasoning
Natural deduction
Mathematical proof

System Feature Description: Importing Refutations into the GAPT Framework Cvetan Dunchev Alexander Leitsch Tomer Libal

Add to Reading List

Source URL: www.logic.at

Download Document from Source Website

File Size: 231,12 KB

Share Document on Facebook

Similar Documents

DEDUCTION CALEB STANFORD 1. Natural Deduction Overview In what follows we present a system of natural deduction. For a set of formulas Σ and a formula ϕ, we will define what it means for Σ ` ϕ. (Note that we are usin

DEDUCTION CALEB STANFORD 1. Natural Deduction Overview In what follows we present a system of natural deduction. For a set of formulas Σ and a formula ϕ, we will define what it means for Σ ` ϕ. (Note that we are usin

DocID: 1tYOu - View Document

Natural Deduction and Truth Tables Kripke models Cut-elimination and Curry-Howard Radboud University

Natural Deduction and Truth Tables Kripke models Cut-elimination and Curry-Howard Radboud University

DocID: 1stUB - View Document

Type Theory and Constructive Mathematics  Type Theory and Constructive Mathematics Thierry Coquand University of Gothenburg

Type Theory and Constructive Mathematics Type Theory and Constructive Mathematics Thierry Coquand University of Gothenburg

DocID: 1rnzm - View Document

Herbrand-Confluence for Cut Elimination in Classical First Order Logic Stefan Hetzl1 and Lutz Straßburger2 1  2

Herbrand-Confluence for Cut Elimination in Classical First Order Logic Stefan Hetzl1 and Lutz Straßburger2 1 2

DocID: 1rkb2 - View Document

Consequence relations and admissible rules Rosalie Iemhoff∗ Department of Philosophy Utrecht University, The Netherlands  June 10, 2016

Consequence relations and admissible rules Rosalie Iemhoff∗ Department of Philosophy Utrecht University, The Netherlands June 10, 2016

DocID: 1rfeR - View Document