#13447: Make libsingular multivariate polynomial rings collectable
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       Reporter:  nbruin                                        |         
Owner:                                 
           Type:  defect                                        |        
Status:  needs_info                     
       Priority:  major                                         |     
Milestone:  sage-5.4                       
      Component:  memleak                                       |    
Resolution:                                 
       Keywords:                                                |   Work 
issues:  Input from a libsingular expert
Report Upstream:  None of the above - read trac for reasoning.  |     
Reviewers:  Simon King                     
        Authors:  Nils Bruin, Simon King                        |     Merged 
in:                                 
   Dependencies:  #11521                                        |      
Stopgaps:                                 
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Comment (by nbruin):

 Replying to [comment:53 SimonKing]:
 > I am sure that it is not safe: One can't even call singular_ring_delete
 on it. That's why I removed it, unless `currRing==NULL`.

 I think that's because `singular_ring_delete` does a `changeCurrentRing`
 on it. Calling `rDelete` seems to work just fine. I think that thanks to
 the `init=1` the memory for the ring is allocated, but initialized to 0
 thanks to the `omAlloc0`. My failure to locate a `ref = 1` anywhere in
 Singular's code also makes me believe that they're happy giving back a
 ring where `ref = 0`.

 I'm not so sure the `rChangeCurrRing` dance is necessary in
 `singular_ring_delete`. The code in `intrusive_ptr_release` doesn't need
 it. I suspect Volker put it in as an extra precaution while he was trying
 to debug other issues. A cursory reading of the code of `rDelete` doesn't
 seem to indicate its operation is affected in any way by whether the
 current ring is equal to the one being deleted.

-- 
Ticket URL: <http://trac.sagemath.org/sage_trac/ticket/13447#comment:55>
Sage <http://www.sagemath.org>
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