OK thanks, i'll do that.
On Saturday, March 12, 2016 at 6:55:06 AM UTC+1, jori.ma...@uta.fi wrote:
>
> On Fri, 11 Mar 2016, Pierre wrote:
>
> > This is from the documentation of the plot method of the Digraph class:
> >
> > sage: T = list(graphs.trees(7))
> > sage: t = T[3]
> > sage:
On Fri, 11 Mar 2016, Pierre wrote:
This is from the documentation of the plot method of the Digraph class:
sage: T = list(graphs.trees(7))
sage: t = T[3]
sage: t.plot(heights={0:[0], 1:[4,5,1], 2:[2], 3:[3,6]})
The result (on SMC, and I think it used to be the same on my local sage) is
not
On Mar 11, 2016, at 10:08 , Christopher Maness wrote:
>
>
>>
>> Did you build or install a pre-built Sage? Anything that looks sketchy in
>> the system logs (open the Console app)? Are you using a notebook or
>> terminal interface to sage?
>
> I have unpacked the binary over my old 6.6
>
> Did you build or install a pre-built Sage? Anything that looks sketchy in
> the system logs (open the Console app)? Are you using a notebook or terminal
> interface to sage?
I have unpacked the binary over my old 6.6 installation. The console shows
nothing sketchy. I am running the
Hi,
This is from the documentation of the plot method of the Digraph class:
sage: T = list(graphs.trees(7))
sage: t = T[3]
sage: t.plot(heights={0:[0], 1:[4,5,1], 2:[2], 3:[3,6]})
The result (on SMC, and I think it used to be the same on my local sage) is not
what I expected at all: perhaps I
>
> Sage version? OS version? Hardware?
>
Sage 6.10, MacBook Pro 13” Retina version, and running El Capitan with
up-2-date patches.
Sorry, that would be important.
Thanks,
Chris Maness
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To
On Mar 11, 2016, at 08:49 , Justin C. Walker wrote:
>
> On Mar 11, 2016, at 08:14 , Chris Maness wrote:
>
>> b=var('b') ; assume(b > 0) ; integrate(1/(x^2+b^2),x,-oo,oo)
>
> Sage version? OS version? Hardware?
>
> FWIW, I tried this on Sage 6.10, OS X 10.6.8 (Mac Pro).
Of course, it would
I can't say what is wrong either, but have you checked the browser console
for any error messages? On a related note I am in the process of upgrading
to new IPython/Jupiter (see develop branch on github) which may solve some
issues as a side effect (or at least make it more clear what is going
On Mar 11, 2016, at 08:14 , Chris Maness wrote:
> b=var('b') ; assume(b > 0) ; integrate(1/(x^2+b^2),x,-oo,oo)
Sage version? OS version? Hardware?
FWIW, I tried this on Sage 6.10, OS X 10.6.8 (Mac Pro).
HTH
--
Justin C. Walker
Curmudgeon-at-large
--
Network, n., Difference between work
I am not getting any output with the following integral. No errors — just no
answer:
b=var('b') ; assume(b > 0) ; integrate(1/(x^2+b^2),x,-oo,oo)
Am I doing anything wrong?
Thanks,
Chris Maness
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For a number field N I am trying to factor an integral prime p in a
p-maximal order Op. In the end I would like a map from the quotient of the
p-maximal order Op/P (for P|p) to some finite field in Sage's standard
finite field form, but I can't quite figure out how to do it.
Firstly, Sage
It is always advisable to try Sympy or (if installed) Fricas on integrals.
sage: integrate(f,x,algorithm='fricas')
arctan(log(x))
SymPy however:
sage: integrate(f,x,algorithm='sympy')
...
AttributeError: 'RootSum' object has no attribute '_sage_'
which would need ticket #16816 implemented to
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