Manifold Atlas:Instructions for writing

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This page describes the scientific writing style of the Manifold Atlas. You may also wish to read about [[Manifold Atlas:Writing groups|writing groups]].
This page describes the scientific writing style of the Manifold Atlas. You may also wish to read about [[Manifold Atlas:Writing groups|writing groups]].
== Scientific style ==
== Scientific style ==
* The Manifold Atlas aims to be an '''reliable scientific reference''' for researchers and students of manifolds.
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* The Manifold Atlas aims to be a '''reliable scientific reference''' for researchers and students of manifolds.
* Please write rigorously and clearly for a '''topologically literate audience''':
* Please write rigorously and clearly for a '''topologically literate audience''':
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* Please give proofs or references to '''peer-reviewed journals''' for all non-elementary statements.
* Please give proofs or references to '''peer-reviewed journals''' for all non-elementary statements.
* As far as possible define the terms and concepts you use:
** a quick way to achieve this is to [[Manifold Atlas:Wiki syntax#Hyperlinks|hyperlink]] to [[Wikipedia:Main_page|Wikipedia]] or another web resource if the term is adequately defined.
* For articles in the [[:Category:Manifolds|Manifolds]] chapter please review the [[Manifold Atlas:Structure of a Manifolds page|suggested structure]].
* For articles in the [[:Category:Manifolds|Manifolds]] chapter please review the [[Manifold Atlas:Structure of a Manifolds page|suggested structure]].
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***later on you, or other users, can fill in the links to make them active.
***later on you, or other users, can fill in the links to make them active.
=== Linking to Wikipedia ===
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=== Linking to Wikipedia and other web resources ===
* [[Wikipedia:|Wikipedia]] already contains a great wealth of mathematical articles and there is not point in duplicating this content in the Atlas.
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* [[Wikipedia:|Wikipedia]] and other web resources already contains a great wealth of mathematical information and there is no point in duplicating this content in the Atlas.
* Atlas articles will differ from Wikipedia articles in that they assume a higher level of mathematical background and will typically discuss manifolds in greater depth and with greater precision than Wikipedia.
* Atlas articles will differ from Wikipedia articles in that they assume a higher level of mathematical background and will typically discuss manifolds in greater depth and with greater precision than Wikipedia.
* A good heuristic for linking to Wikipedia is the following:
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* A good heuristic for linking to the web is the following:
** use Wikipedia links to define terms and concepts but,
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** use links to Wikipedia and other external web-sites define terms and concepts, assuming the definition their is adequate, but,
** do not use Wikipedia as a reference: refer to peer-reviewed mathematical literature.
** do not use Wikipedia as a reference: refer to peer-reviewed mathematical literature.
* We hope that there will be a positive synergy between Wikipedia and the Atlas:
* We hope that there will be a positive synergy between Wikipedia and the Atlas:
** Atlas authors may wish to improve and add to Wikipedia articles to define the terms they use,
** Atlas authors may wish to improve and add to Wikipedia articles to define the terms they use,
** hopefully in time, Wikipedia can link and refer to articles in the Atlas.
** hopefully in time, Wikipedia can link and refer to articles in the Atlas.

Revision as of 14:20, 28 September 2009

This page describes the scientific writing style of the Manifold Atlas. You may also wish to read about writing groups.

Contents

1 Scientific style

  • The Manifold Atlas aims to be a reliable scientific reference for researchers and students of manifolds.
  • Please write rigorously and clearly for a topologically literate audience:
    • i.e. assume that your reader has taken relevant introductory graduate level courses for the area you are covering.
  • Please give proofs or references to peer-reviewed journals for all non-elementary statements.

2 The evolution of a page

  • It will typically take many edits for a page to reach maturity.
  • New and young pages bear the Stub template indicating that they are under development.
  • After a page reaches maturity, the editorial board will organise for it to be refereed.

3 Hyperlinks

  • A well-written article will find a good balance between the following extremes:
    • too few hyperlinks and your document is somewhat of a dead-end,
    • too many hyperlinks make texts hard to read and can distract the reader.
  • Here are some guides for using hyperlinks:
    • you can use hyperlinks to both define and emphasise key concepts,
    • you only need to link a give page once per page or section, unless emphasis is sought,
    • broken hyperlinks, appearing in red, can be useful: they indicate pages you think should exist but don't right now.
    • for ease of writing on your first draft, simply write your hyperlink as [[intended link]]:
      • later on you, or other users, can fill in the links to make them active.

3.1 Linking to Wikipedia and other web resources

  • Wikipedia and other web resources already contains a great wealth of mathematical information and there is no point in duplicating this content in the Atlas.
  • Atlas articles will differ from Wikipedia articles in that they assume a higher level of mathematical background and will typically discuss manifolds in greater depth and with greater precision than Wikipedia.
  • A good heuristic for linking to the web is the following:
    • use links to Wikipedia and other external web-sites define terms and concepts, assuming the definition their is adequate, but,
    • do not use Wikipedia as a reference: refer to peer-reviewed mathematical literature.
  • We hope that there will be a positive synergy between Wikipedia and the Atlas:
    • Atlas authors may wish to improve and add to Wikipedia articles to define the terms they use,
    • hopefully in time, Wikipedia can link and refer to articles in the Atlas.
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