Difference between revisions of "Guide to contributing"

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(Created page with " Consult the [https://www.mediawiki.org/wiki/Special:MyLanguage/Help:Contents User's Guide] for information on using the wiki software. == Getting started == * [https://www...")
 
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At present you must be registered to edit this site. Eventually we hope to make editing open to all. Please contact [[User:Mcbssce|Charles Eaton]] to register.
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Consult the [https://www.mediawiki.org/wiki/Special:MyLanguage/Help:Contents User's Guide] for information on using the wiki software.
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There is a [[Sandbox]] to experiment with editing.
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When referencing a paper, please use the labelling in [[References]], and make the appropriate entry in [[References]]. When referencing, use, e.g., <pre>[[References#T|[TH85]]]</pre> which will automatically link to the start of the "T"s in the reference list.
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The following is a suggested template for creating a page for a Morita equivalence class. The blockbox part should be used as given. See [[Labelling for Morita equivalence classes|this page]] for the labelling system for Morita equivalence classes. Please try to follow existing classifications for labelling where possible, for example for tame blocks try to use the ordering used in Chapter 10 of [[References|[Er90] ]].
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<pre>{{blockbox
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|title = M(x,y,z) - <math>INSERT / EXAMPLE / HERE</math>
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|image =
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|representative =
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|defect =
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|inertialquotients =
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|k(B) =
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|l(B) =
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|k-morita-frob =
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|Pic-k=
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|cartan =
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|defect-morita-inv? =
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|inertial-morita-inv? =
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|O-morita? =
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|O-morita =
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|decomp =
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|O-morita-frob =
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|Pic-O =
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|PIgroup =
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|source? =
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|sourcereps =
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|k-derived-known? =
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|k-derived =
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|O-derived-known? =
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|coveringblocks =
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|coveredblocks =
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|pcoveringblocks =
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}}
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SOME BRIEF INTRODUCTION HERE
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== Basic algebra ==
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'''Quiver:'''
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'''Relations w.r.t. <math>k</math>:'''
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== Other notatable representatives ==
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== Projective indecomposable modules ==
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== Irreducible characters ==
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INFORMATION ON HEIGHTS OF IRREDUCIBLE CHARACTERS, PLUS OTHER INTERESTING INFORMATION.
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== Notes ==
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<references />
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FOOTNOTES WILL APPEAR HERE AUTOMATICALLY IF YOU PUT <ref>xxxx</ref> IN THE MAIN TEXT.
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</pre>
  
  
  
Consult the [https://www.mediawiki.org/wiki/Special:MyLanguage/Help:Contents User's Guide] for information on using the wiki software.
 
  
 
== Getting started ==
 
== Getting started ==

Revision as of 13:00, 4 January 2019

At present you must be registered to edit this site. Eventually we hope to make editing open to all. Please contact Charles Eaton to register.

Consult the User's Guide for information on using the wiki software.

There is a Sandbox to experiment with editing.

When referencing a paper, please use the labelling in References, and make the appropriate entry in References. When referencing, use, e.g.,
[[References#T|[TH85]]]
which will automatically link to the start of the "T"s in the reference list.

The following is a suggested template for creating a page for a Morita equivalence class. The blockbox part should be used as given. See this page for the labelling system for Morita equivalence classes. Please try to follow existing classifications for labelling where possible, for example for tame blocks try to use the ordering used in Chapter 10 of [Er90] .

{{blockbox
|title = M(x,y,z) - <math>INSERT / EXAMPLE / HERE</math> 
|image = 
|representative = 
|defect =
|inertialquotients =
|k(B) =
|l(B) =
|k-morita-frob = 
|Pic-k=
|cartan = 
|defect-morita-inv? =
|inertial-morita-inv? =
|O-morita? = 
|O-morita =
|decomp =
|O-morita-frob =
|Pic-O =
|PIgroup =
|source? =
|sourcereps =
|k-derived-known? =
|k-derived =
|O-derived-known? = 
|coveringblocks =
|coveredblocks =
|pcoveringblocks = 
}}

SOME BRIEF INTRODUCTION HERE

== Basic algebra ==

'''Quiver:'''

'''Relations w.r.t. <math>k</math>:'''

== Other notatable representatives ==

== Projective indecomposable modules ==

== Irreducible characters ==

INFORMATION ON HEIGHTS OF IRREDUCIBLE CHARACTERS, PLUS OTHER INTERESTING INFORMATION.

== Notes ==

<references />

FOOTNOTES WILL APPEAR HERE AUTOMATICALLY IF YOU PUT <ref>xxxx</ref> IN THE MAIN TEXT.



Getting started