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Expose and extend the thematic tutorial on symmetric functions #9194

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nthiery opened this issue Jun 9, 2010 · 8 comments
Closed

Expose and extend the thematic tutorial on symmetric functions #9194

nthiery opened this issue Jun 9, 2010 · 8 comments

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@nthiery
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nthiery commented Jun 9, 2010

Sage needs a good thematic tutorial on symmetric functions. An embryo is in sage.combinat.sf.symmetric_functions, but it's quite indigent (I wrote it, and take the blame):

  • Reference it from doc/en/reference/combinat/symmetric_functions.rst and highlight it as the main entry point for symmetric functions
  • Make sure sage.combinat.sf? points to this tutorial
  • Extend it! (for general use, but also for kschur and the like)

References:

Depends on #14090

CC: @sagetrac-sage-combinat

Component: combinatorics

Keywords: symmetric functions

Reviewer: Jason Bandlow, Anne Schilling, Mike Zabrocki, Nicolas M. Thiéry

Issue created by migration from https://trac.sagemath.org/ticket/9194

@jbandlow
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comment:1

I've put a first version on the sage-combinat queue. It can be built with sage -docbuild thematic_tutorials html. Currently no effort has been made to coordinate with #8533, which will have to be done eventually. I will continue to work on this, but suggestions and advice are welcome here.

@nthiery
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nthiery commented Feb 9, 2013

Reviewer: Nicolas M. Thiéry

@nthiery
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nthiery commented Feb 9, 2013

comment:2

This ticket can be closed as soon as #14900 is merged. #5457 took care of providing a nice tutorial, and #14090 exposes it nicely in the thematic tutorials.

@nthiery
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nthiery commented Feb 9, 2013

Changed author from Jason Bandlow to Jason Bandlow, Anne Schilling, Mike Zabrocki

@nthiery
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nthiery commented Feb 9, 2013

Dependencies: #14091

@nthiery
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nthiery commented Feb 9, 2013

Changed dependencies from #14091 to #14090

@jdemeyer
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Changed reviewer from Nicolas M. Thiéry to Jason Bandlow, Anne Schilling, Mike Zabrocki, Nicolas M. Thiéry

@jdemeyer
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Changed author from Jason Bandlow, Anne Schilling, Mike Zabrocki to none

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