Manifold Atlas:Wiki syntax
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You can refine your hyperlinks to sections of web-pages. For example | You can refine your hyperlinks to sections of web-pages. For example | ||
<pre> | <pre> | ||
− | [[Complete intersections#Invariants| | + | [[Complete intersections#Invariants|Chern classes]] |
</pre> | </pre> | ||
− | produces the link [[Complete intersections#Invariants| | + | produces the link [[Complete intersections#Invariants|Chern classes]] to the Invariants section of the Complete intersection page. |
=== External links === | === External links === |
Revision as of 10:43, 28 August 2009
This page collects some simple but useful tips about the Wiki syntax. The MediaWiki Handbook is a good reference for the wiki software: see especially the section for editors.
Contents |
1 Links
You create internal hyperlinks by writing [[page name|link text]]. For example
[[Surface|2-dimensional manifold]]
produces the link 2-dimensional manifold. If you wish to link to a Wikipedia page, use a prefix to the page name: Wikipedia:page name.
1.1 Links to subsections
You can refine your hyperlinks to sections of web-pages. For example
[[Complete intersections#Invariants|Chern classes]]
produces the link Chern classes to the Invariants section of the Complete intersection page.
1.2 External links
For a general web address, insert the entire URL in the address field. For example
[http://www.him.uni-bonn.de/kreck homepage]
produces the link homepage.
2 Comments
You can comment out text simply by placing it within <!-- ... -->. For example:
<!-- This text would not appear on the page. -->
3 Bold face
To obtain bold face, place text or links inside three single quotation marks: ''' ... '''. For example
'''bold text''' and a '''[[Complete intersections|bold link]]'''
produces bold text and a bold link.
4 Sections and subsections
Sections and subsections are produced using == ... == and === ... ===. For example
==<sectioncount/> Invariants == ===<subsectioncount/> Seiberg-Witten invariants ===
produces an Invariants section with a Seiberg-Witten invariants subsection.