<--- Back to Details
First PageDocument Content
Proof theory / Model theory / Logic in computer science / Automated theorem proving / Metalogic / Curry–Howard correspondence / Natural deduction / Admissible rule / Sequent calculus / Logic / Mathematical logic / Mathematics
Date: 2002-09-05 11:32:52
Proof theory
Model theory
Logic in computer science
Automated theorem proving
Metalogic
Curry–Howard correspondence
Natural deduction
Admissible rule
Sequent calculus
Logic
Mathematical logic
Mathematics

Add to Reading List

Source URL: www.lix.polytechnique.fr

Download Document from Source Website

File Size: 245,65 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

DocID: 1tYOu - View Document

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

DocID: 1stUB - View Document

Mathematical logic / Type theory / Logic / Mathematics / Homotopy type theory / Univalent foundations / First-order logic / Natural deduction / CurryHoward correspondence

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

DocID: 1rnzm - View Document

Mathematics / Logic / Proof theory / Mathematical logic / Deductive reasoning / Natural deduction / Symbol / Differential topology / Generalised Whitehead product / CurryHoward correspondence

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

DocID: 1rkb2 - View Document

Logic / Mathematical logic / Proof theory / Admissible rule / Natural deduction / Sequent / First-order logic / Propositional calculus / Substructural logic / Rule of inference / Intuitionistic logic / Theorem

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

DocID: 1rfeR - View Document