Hi!
I found the following issue:
sage: R.=PowerSeriesRing(QQ)
sage: f=u+O(u,v,t,T)^200
sage: g=f-u
sage: g(u^4,v^4,t^4,T^4)
---
AttributeErrorTraceback (most recent call last)
/home/tincho/ in ()
On 2012-10-27, Robert Dodier wrote:
> On 2012-10-26, Jan wrote:
>
>> I have a similar problem I can't solve
>> d==b*sqrt(d)+c
>> for d. All suggestions (to_poly_solve, use_grobner) did not work.
>
> For the record, here's what I get with Maxima 5.28.0. I think
> to_poly_solve has been updated in
On 2012-10-26, Jan wrote:
> I have a similar problem I can't solve
> d==b*sqrt(d)+c
> for d. All suggestions (to_poly_solve, use_grobner) did not work.
For the record, here's what I get with Maxima 5.28.0. I think
to_poly_solve has been updated in the not so distant past so maybe Sage
is using
Please, could you explain more what is the problem.
According to my understand. b and c are two parameters and you want to
solve for d.
and you try to use grobner basis, but what I know grobner basis for
polynomial and this is not polynomial because the square root. So , you can
write d=y^2, y^2==b
On 10/27/2012 08:34 PM, Georgi Guninski wrote:
Got results with DiGraph.girth() which appear inconsistent to
me. girth() returns 3 and powers of the adjacency matrix suggest
there are no directed triangle cycles and couldn't s see a directed
triangle cycle on the plot of the digraph.
sage: GR=Di
Got results with DiGraph.girth() which appear inconsistent to
me. girth() returns 3 and powers of the adjacency matrix suggest
there are no directed triangle cycles and couldn't s see a directed
triangle cycle on the plot of the digraph.
sage: GR=DiGraph('FWE@_WF@o?');M=GR.adjacency_matrix()
sage:
