Manifold Atlas:About

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The mission of the Manifold Atlas is to empower and engage topologists and geometers to collect and develop information about [[MediaWiki:Definition of “manifold”|manifolds]], in particular [[:Category:Manifolds|constructions and invariants]] and [[:Category:Problems|problems]] but also [[:Category:Theory|general]] and [[:Category:History|historical]] information.
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The mission of the Manifold Atlas is to empower and engage topologists and geometers to collect and develop information about [[Manifold Atlas:Definition of “manifold”|manifolds]], in particular [[:Category:Manifolds|constructions and invariants]] and [[:Category:Problems|problems]] but also [[:Category:Theory|general]] and [[:Category:History|historical]] information.
== “What is a manifold" ==
== “What is a manifold" ==
We use the term [[MediaWiki:Definition of “manifold”|“manifold”]] broadly to mean any second countable Hausdorff space which is locally Euclidean of a fixed dimension and which may, or may not, be equipped with extra structures.
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We use the term [[Manifold Atlas:Definition of “manifold”|“manifold”]] broadly to mean any second countable Hausdorff space which is locally Euclidean of a fixed dimension and which may, or may not, be equipped with extra structures.
<!-- A precise defintion is given on the page [[Definition of “manifold”|defintion of manifold]]. -->
<!-- A precise defintion is given on the page [[Definition of “manifold”|defintion of manifold]]. -->

Revision as of 11:49, 18 September 2009

The mission of the Manifold Atlas is to empower and engage topologists and geometers to collect and develop information about manifolds, in particular constructions and invariants and problems but also general and historical information.

1 “What is a manifold"

We use the term “manifold” broadly to mean any second countable Hausdorff space which is locally Euclidean of a fixed dimension and which may, or may not, be equipped with extra structures.

2 Writing in the Manifold Atlas

The Manifold Atlas supports pages written by a single author or groups of authors and also pages which can be edited openly by any registered user. All content in the Manifold Atlas is freely available under the GNU Free Documentation License 1.3.

3 Editorial board and scientific goals

The pages of the Manifold Atlas are refereed by the editorial board. Approved versions of pages will be preserved as scientifically quotable references.

4 Platform

The platform for the Manifold Atlas is MediaWiki: special local features were developed by Daniel Müllner.

5 Staff

The managing editor of the Manifold Atlas is Matthias Kreck. The scientific administrators of the Manifold Atlas are Diarmuid Crowley and Daniel Müllner.

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