demosthene loria.fr

Démosthène

Project Démosthène. Identity and Geometric Essence of Proofs. 110200830.9.2010. Normalisation on a geometric representation of a proof. Overview of the Project. The following fundamental question, which we call the proof identity question, is still open. When are two mathematical proofs the same? The main ideas employed in this project are. Proofs are essentially geometric objects;. Their geometric shape is their bureaucracy-free essence;. Wikipedia entry on Proof Theory. Background on Deep Inference.
traffic

OVERVIEW

This domain demosthene.loria.fr presently has a traffic classification of zero (the lower the more users). We have explored two pages within the website demosthene.loria.fr and found one website referring to demosthene.loria.fr.
Pages Crawled
2
Links to this site
1

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This domain demosthene.loria.fr is seeing variant levels of traffic throughout the the year.
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LINKS TO WEB SITE

WHAT DOES DEMOSTHENE.LORIA.FR LOOK LIKE?

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DEMOSTHENE.LORIA.FR HOST

We diagnosed that the main root page on demosthene.loria.fr took seven hundred and twenty milliseconds to come up. We could not find a SSL certificate, so therefore our crawlers consider this site not secure.
Load time
0.72 secs
SSL
NOT SECURE
Internet Protocol
152.81.144.153

WEBSITE IMAGE

SERVER OS

I observed that this domain is weilding the Apache operating system.

PAGE TITLE

Démosthène

DESCRIPTION

Project Démosthène. Identity and Geometric Essence of Proofs. 110200830.9.2010. Normalisation on a geometric representation of a proof. Overview of the Project. The following fundamental question, which we call the proof identity question, is still open. When are two mathematical proofs the same? The main ideas employed in this project are. Proofs are essentially geometric objects;. Their geometric shape is their bureaucracy-free essence;. Wikipedia entry on Proof Theory. Background on Deep Inference.

CONTENT

This domain had the following in the web page, "Identity and Geometric Essence of Proofs." We observed that the web page stated " Normalisation on a geometric representation of a proof." It also stated " The following fundamental question, which we call the proof identity question, is still open. When are two mathematical proofs the same? The main ideas employed in this project are. Proofs are essentially geometric objects;. Their geometric shape is their bureaucracy-free essence;. Wikipedia entry on Proof Theory."

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