Re: [sage-release] Sage 9.8.beta4 released

2022-11-28 Thread Matthias Köppe
https://trac.sagemath.org/ticket/21003 (PySCIPopt) adds a much better MILP 
solver, which has the potential for replacing GLPK as our standard solver.




On Monday, November 28, 2022 at 12:19:04 PM UTC-8 david@gmail.com wrote:

> This is again the MILP formulation of `edge_disjoint_spanning_trees`.
>
> We now have a fast combinatorial algorithm (Roskind-Tarjan). We have not 
> removed the MILP formulation to be able to check the validity of the 
> result, but it frequently causes doctests errors. May be it’s time to 
> remove it for undirected graphs.
>
> For directed graphs, we have not finalized the implementation of Gabow’s 
> algorithm yet. It is very complex. So we still rely on the MILP formulation.
>
> David.
>
> > Le 28 nov. 2022 à 19:48, Clemens Heuberger  a écrit 
> :
> > 
> > On one machine, I get
> > 
> > sage -t --long --warn-long 47.4 
> --random-seed=246094074504021516870962841122231333953 
> src/sage/graphs/generic_graph.py # Timed out
> > 
> > (log attached).
> > 
> > Using another random seed solves the problem:
> > 
> > sage -t --long --warn-long 47.2 
> --random-seed=58001952993324520911224750531791152113 
> src/sage/graphs/generic_graph.py
> > 
> > 
> > 
> > Am 22.11.22 um 00:16 schrieb Volker Braun:
> >> As always, you can get the latest beta version from the "develop" git 
> branch. Alternatively, the self-contained source tarball is at 
> http://www.sagemath.org/download-latest.html
> >> 84f02afa5c8 (trac/develop, tag: 9.8.beta4) Updated SageMath version to 
> 9.8.beta4
> > 
> > -- 
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> .
> > 
>
>

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Re: [sage-release] Sage 9.8.beta4 released

2022-11-28 Thread David Coudert
This is again the MILP formulation of `edge_disjoint_spanning_trees`.

We now have a fast combinatorial algorithm (Roskind-Tarjan). We have not 
removed the MILP formulation to be able to check the validity of the result, 
but it frequently causes doctests errors. May be it’s time to remove it for 
undirected graphs.

For directed graphs, we have not finalized the implementation of Gabow’s 
algorithm yet. It is very complex. So we still rely on the MILP formulation.

David.

> Le 28 nov. 2022 à 19:48, Clemens Heuberger  a écrit 
> :
> 
> On one machine, I get
> 
> sage -t --long --warn-long 47.4 
> --random-seed=246094074504021516870962841122231333953 
> src/sage/graphs/generic_graph.py  # Timed out
> 
> (log attached).
> 
> Using another random seed solves the problem:
> 
> sage -t --long --warn-long 47.2 
> --random-seed=58001952993324520911224750531791152113 
> src/sage/graphs/generic_graph.py
> 
> 
> 
> Am 22.11.22 um 00:16 schrieb Volker Braun:
>> As always, you can get the latest beta version from the "develop" git 
>> branch. Alternatively, the self-contained source tarball is at 
>> http://www.sagemath.org/download-latest.html
>> 84f02afa5c8 (trac/develop, tag: 9.8.beta4) Updated SageMath version to 
>> 9.8.beta4
> 
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> You received this message because you are subscribed to the Google Groups 
> "sage-release" group.
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> To view this discussion on the web visit 
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> 

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