#11217: Bad displays for M2 in worksheets
--------------------------------------------+------------------------------
       Reporter:  tdupu                     |        Owner:  jason, mpatel,
           Type:  defect                    |  was
       Priority:  minor                     |       Status:  new
      Component:  notebook                  |    Milestone:
       Keywords:  Macaulay2, Sage Notebook  |   Resolution:
        Authors:                            |    Merged in:
Report Upstream:  N/A                       |    Reviewers:
         Branch:                            |  Work issues:
   Dependencies:                            |       Commit:
                                            |     Stopgaps:
--------------------------------------------+------------------------------
Description changed by chapoton:

Old description:

> This input in the sage notebook
> {{{
> R2 = macaulay2.ring('QQ','[x,y]'); R2
> }}}
> gives this output
> {{{
>

> QQ[x..y, Degrees => {2:1}, Heft => {1}, MonomialOrder =>
> {MonomialSize => 16}, DegreeRank => 1]
>                                                          {Lex => 2
> }
>                                                          {Position =>
> Up    }
>

> }}}
>
> This input in the sage notebook
> {{{
> I = macaulay2.ideal( ('y^2 -x','x-y') ); I
> J = I^3;
> print J
> print J.gb()
> }}}
> gives this output
> {{{
>         6       4     2 2    3     4    5     2 2       3    3    2    2
> 2       3    4    3     2       2   3     2        2    3
> ideal (y  + 2x*y  - 2x y  - x , x*y  - y  - 2x y  + 2x*y  + x  - x y, x
> y  - 2x*y  + y  - x  + 2x y - x*y , x  + 2x y - 2x*y  - y )
> GroebnerBasis[status: done; S-pairs encountered up to degree 6]
> }}}
> This may not be limited to the sage notebook. I haven't checked.

New description:

 This input in the sage notebook
 {{{
 R2 = macaulay2.ring('QQ','[x,y]'); R2
 }}}
 gives this output
 {{{
 QQ[x..y, Degrees => {2:1}, Heft => {1}, MonomialOrder =>
 {MonomialSize => 16}, DegreeRank => 1]
                                                          {Lex => 2
 }
                                                          {Position =>
 Up    }


 }}}

 This input in the sage notebook
 {{{
 I = macaulay2.ideal( ('y^2 -x','x-y') ); I
 J = I^3;
 print J
 print J.gb()
 }}}
 gives this output
 {{{
         6       4     2 2    3     4    5     2 2       3    3    2    2
 2       3    4    3     2       2   3     2        2    3
 ideal (y  + 2x*y  - 2x y  - x , x*y  - y  - 2x y  + 2x*y  + x  - x y, x
 y  - 2x*y  + y  - x  + 2x y - x*y , x  + 2x y - 2x*y  - y )
 GroebnerBasis[status: done; S-pairs encountered up to degree 6]
 }}}
 This may not be limited to the sage notebook. I haven't checked.

--

--
Ticket URL: <http://trac.sagemath.org/ticket/11217#comment:1>
Sage <http://www.sagemath.org>
Sage: Creating a Viable Open Source Alternative to Magma, Maple, Mathematica, 
and MATLAB

-- 
You received this message because you are subscribed to the Google Groups 
"sage-trac" group.
To unsubscribe from this group and stop receiving emails from it, send an email 
to [email protected].
To post to this group, send email to [email protected].
Visit this group at http://groups.google.com/group/sage-trac.
For more options, visit https://groups.google.com/d/optout.

Reply via email to