<--- Back to Details
First PageDocument Content
Logic / Mathematical logic / Proof theory / Sequent / Rule of inference / Natural deduction / Propositional calculus / Deep inference / Theorem / Intuitionistic logic / Formal proof / Inference
Date: 2009-06-25 08:22:18
Logic
Mathematical logic
Proof theory
Sequent
Rule of inference
Natural deduction
Propositional calculus
Deep inference
Theorem
Intuitionistic logic
Formal proof
Inference

From Deep Inference to Proof Nets via Cut Elimination Lutz Straßburger INRIA Saclay–ˆIle-de-France, France http://www.lix.polytechnique.fr/∼ lutz June 24, 2009

Add to Reading List

Source URL: www.lix.polytechnique.fr

Download Document from Source Website

File Size: 450,19 KB

Share Document on Facebook

Similar Documents

Analyzing individual proofs as the basis of interoperability between proof systems Gilles Dowek? Abstract. We describe the first results of a project to analyze in which theories formal proofs can be expressed and use th

Analyzing individual proofs as the basis of interoperability between proof systems Gilles Dowek? Abstract. We describe the first results of a project to analyze in which theories formal proofs can be expressed and use th

DocID: 1xVoc - View Document

Formal Proof—The FourColor Theorem Georges Gonthier The Tale of a Brainteaser Francis Guthrie certainly did it, when he coined his innocent little coloring puzzle inHe managed to embarrass successively his mathe

Formal Proof—The FourColor Theorem Georges Gonthier The Tale of a Brainteaser Francis Guthrie certainly did it, when he coined his innocent little coloring puzzle inHe managed to embarrass successively his mathe

DocID: 1uw2G - View Document

A Formal Proof of Cauchy’s Residue Theorem Wenda Li and Lawrence C. Paulson University of Cambridge {wl302,lp15}@cam.ac.uk  August 22, 2016

A Formal Proof of Cauchy’s Residue Theorem Wenda Li and Lawrence C. Paulson University of Cambridge {wl302,lp15}@cam.ac.uk August 22, 2016

DocID: 1tP8F - View Document

Proof Nets as Formal Feynman Diagrams Richard Blute1 and Prakash Panangaden2 1 2

Proof Nets as Formal Feynman Diagrams Richard Blute1 and Prakash Panangaden2 1 2

DocID: 1tBCS - View Document

Isabelle/Isar — a versatile environment for human-readable formal proof documents Markus M. Wenzel Lehrstuhl f¨ur Software & Systems Engineering Institut f¨

Isabelle/Isar — a versatile environment for human-readable formal proof documents Markus M. Wenzel Lehrstuhl f¨ur Software & Systems Engineering Institut f¨

DocID: 1sXPa - View Document