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steps of computing a standard basis
https://www.singular.uni-kl.de/forum/viewtopic.php?f=10&t=1855
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Author:  Guest [ Wed Sep 08, 2010 12:24 pm ]
Post subject:  steps of computing a standard basis

Hello,

is there a command to see all the steps of computing a standard basis?

thank you

Author:  Guest [ Wed Sep 08, 2010 2:47 pm ]
Post subject:  Re: steps of computing a standard basis

page 57 of A Singular Introduction to Commutative Algebra mentions the algorithm of standard basis

Author:  Guest [ Wed Sep 08, 2010 7:11 pm ]
Post subject:  Re: steps of computing a standard basis

Excuse me, maybe my question wasn't clear
I meant, is their a command in singular that permits to see these computations
before reducing and giving the final awser.
because I need to see from where come some generators.
for example genartor 7 of the standard basis comes from S(generator 4 of the given base, generator 3)

Guest wrote:
page 57 of A Singular Introduction to Commutative Algebra mentions the algorithm of standard basis

Author:  Guest [ Thu Sep 09, 2010 4:11 pm ]
Post subject:  Re: steps of computing a standard basis

Use Procedure standard from library teachstd.lib. With a sufficiently high printlevel you can see all intermediate results.

Author:  Guest [ Sun Sep 12, 2010 9:09 am ]
Post subject:  Re: steps of computing a standard basis

Guest wrote:
Use Procedure standard from library teachstd.lib. With a sufficiently high printlevel you can see all intermediate results.



thank you, I'll try it.

Author:  Guest [ Sun Sep 12, 2010 1:20 pm ]
Post subject:  Re: steps of computing a standard basis

It seems it just works with a global ordering, I use a weihted local ordering.


Guest wrote:
Guest wrote:
Use Procedure standard from library teachstd.lib. With a sufficiently high printlevel you can see all intermediate results.



thank you, I'll try it.

Author:  vinay [ Tue Sep 14, 2010 6:12 am ]
Post subject:  Re: steps of computing a standard basis

I believe it is possible only with the debug version of Singular. (at least it used to be the case with 2-x-x versions, I am not aware of any improvements in 3-x-x).

-- VInay

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