I have exactly the same question. Anyone? Is it some IPython setting that
we can change?
John
On Thursday, August 25, 2016 at 9:17:01 AM UTC-7, Daniel Krenn wrote:
>
> Pressing TAB after a dot on some object gives (in the recent 7.4.beta1)
> this:
>
> sage: M = Matrix([1])
> sage: M.
>
On Sunday, August 28, 2016 at 9:15:28 PM UTC, saad khalid wrote:
>
> Thank you for the answers! Volker Braun, a question about your answer, I
> see that that gives the molien series of a group. However, is there any way
> to specify the matrix generating the group, like I did in M2 with the
>
Thank you for the answers! Volker Braun, a question about your answer, I
see that that gives the molien series of a group. However, is there any way
to specify the matrix generating the group, like I did in M2 with the
command:
A=matrix{{zet^1,0,0},{0,zet^2,0},{0,0,zet^3}}
--
You received
sage: G = libgap.AlternatingGroup(5)
sage: chi = G.Irr()[1]
sage: libgap.MolienSeries(chi)
( 1-z^2-z^3+z^6+z^7-z^9 ) / ( (1-z^5)*(1-z^3)*(1-z^2)^2 )
On Saturday, August 27, 2016 at 11:00:23 PM UTC+2, saad khalid wrote:
>
> Also, on the matter on efficiency, I believe Dima mentioned a few months
On Saturday, August 27, 2016 at 2:00:23 PM UTC-7, saad khalid wrote:
>
> ...
> macaulay2.eval("""
> K = toField(QQ[zet]/(zet^8 - zet^6 + zet^4 - zet^2 + 1))
> A=matrix{{zet^1,0,0},{0,zet^2,0},{0,0,zet^3}}
> needsPackage "InvariantRing"
> G=generateGroup({A},K)
> P = molienSeries G
> """)
>
> ...
