#6812: Enumerate integer vectors modulo to the action of a Permutation Group
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       Reporter:  nborie                                          |         
Owner:  nborie                                                  
           Type:  enhancement                                     |        
Status:  needs_work                                              
       Priority:  major                                           |     
Milestone:  sage-5.1                                                
      Component:  combinatorics                                   |    
Resolution:                                                          
       Keywords:  enumeration, integer, list, permutation, group  |   Work 
issues:  long time tests, information about listing infinite sets
Report Upstream:  N/A                                             |     
Reviewers:  Karl-Dieter Crisman, Simon King                         
        Authors:  Nicolas Borie                                   |     Merged 
in:                                                          
   Dependencies:  #10334, #10335                                  |      
Stopgaps:                                                          
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Comment (by nborie):

 I am currently donwloading the 5.0 . Florent and Nicolas already make the
 queue apply on 5.0 .
 If you can provide a relatively "small" reviewer patch (including
 correcting my English), I can promise you to do something this week end. I
 have no technical or algorithmical problem to finalize this patch. The
 code is already in my head and I have just to write it down.

 Dima visited me last week in Orsay and he is also interested by the
 enumeration of integer vectors over 0 and 1 modulo the action of a
 permutation group. I already fixed all the details, just a (possible)
 rebase and some doctests should be fine before reuplaoding it.

 I will begin to compile the 5.0 in 5 minutes...

-- 
Ticket URL: <http://trac.sagemath.org/sage_trac/ticket/6812#comment:50>
Sage <http://www.sagemath.org>
Sage: Creating a Viable Open Source Alternative to Magma, Maple, Mathematica, 
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