Proof in Context — Web Editing with Rich, Modeless Contextual Feedback

The Agora system is a prototypical Wiki for formal mathematics: a web-based system for collaborating on formal mathematics, intended to support informal documentation of formal developments. This system requires a reusable proof editor component, both for collaborative editing of documents, and for...

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Bibliographic Details
Main Author: Carst Tankink
Format: Article
Language:English
Published: Open Publishing Association 2013-07-01
Series:Electronic Proceedings in Theoretical Computer Science
Online Access:http://arxiv.org/pdf/1307.1943v1
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author Carst Tankink
author_facet Carst Tankink
author_sort Carst Tankink
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description The Agora system is a prototypical Wiki for formal mathematics: a web-based system for collaborating on formal mathematics, intended to support informal documentation of formal developments. This system requires a reusable proof editor component, both for collaborative editing of documents, and for embedding in the resulting documents. This paper describes the design of Agora's asynchronous editor, that is generic enough to support different tools working on editor content and providing contextual information, with interactive theorem proverss being a special, but important, case described in detail for the Coq theorem prover.
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spelling doaj.art-ac0122644b0548a793af127bd89e164f2022-12-21T18:57:24ZengOpen Publishing AssociationElectronic Proceedings in Theoretical Computer Science2075-21802013-07-01118Proc. UITP 2012425610.4204/EPTCS.118.3Proof in Context — Web Editing with Rich, Modeless Contextual FeedbackCarst TankinkThe Agora system is a prototypical Wiki for formal mathematics: a web-based system for collaborating on formal mathematics, intended to support informal documentation of formal developments. This system requires a reusable proof editor component, both for collaborative editing of documents, and for embedding in the resulting documents. This paper describes the design of Agora's asynchronous editor, that is generic enough to support different tools working on editor content and providing contextual information, with interactive theorem proverss being a special, but important, case described in detail for the Coq theorem prover.http://arxiv.org/pdf/1307.1943v1
spellingShingle Carst Tankink
Proof in Context — Web Editing with Rich, Modeless Contextual Feedback
Electronic Proceedings in Theoretical Computer Science
title Proof in Context — Web Editing with Rich, Modeless Contextual Feedback
title_full Proof in Context — Web Editing with Rich, Modeless Contextual Feedback
title_fullStr Proof in Context — Web Editing with Rich, Modeless Contextual Feedback
title_full_unstemmed Proof in Context — Web Editing with Rich, Modeless Contextual Feedback
title_short Proof in Context — Web Editing with Rich, Modeless Contextual Feedback
title_sort proof in context web editing with rich modeless contextual feedback
url http://arxiv.org/pdf/1307.1943v1
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