Hi Michael,
Thank you for your reply. And shame on the spammer.
However, as I said wiki compliant about the fact that my
username is used by someone. Could you remove mine? I will send you my
username off the list.
Pong
On Sep 27, 9:06 pm, mabshoff <[EMAIL PROTECTED]
dortmund.de> wr
I apologize in advance that if this is not a right place to ask this
question.
I have some problem in using wiki.sagemath.org. I created an account
but when I tried to re-login sometime later it compliant that my
password is wrong. (I'm pretty sure I remember my password
correctly).When I tried
On Sep 27, 5:41 pm, John H Palmieri <[EMAIL PROTECTED]> wrote:
> Can anyone else reproduce this?
I can't since I do not have convert on a Mac, but the problem is that
we switched to a dynamic libpng. The solution is:
* create a convert script in $SAGE_LOCAL/bin
* set DYLD_LIBRARY_PATH to SAG
Can anyone else reproduce this?
sage: a = animate([sin(x + float(k)) for k in srange(0,2*pi,0.3)],
xmin=0, xmax=2*pi, figsize=[2,1])
sage: a
Animation with 21 frames
sage: a.show()
dyld: Symbol not found: __cg_png_create_info_struct
Referenced from:
/System/Library/Frameworks/ApplicationService
On Saturday 27 September 2008, Wai Yan Pong wrote:
> Dear sage-support,
>
> I'm learning SAGE interact and wrote one to illustrate the limit of
> sin(t)/t \to 1 as t \to 0. I did not see a similar one on the Caculus
> interact page and thought it can be a little contribution that I put in
Dear sage-support,
I'm learning SAGE interact and wrote one to illustrate the limit of
sin(t)/t \to 1 as t \to 0. I did not see a similar one on the Caculus
interact page and thought it can be a little contribution that I put in for
the community. Can I post mine there? If the answer is "y
Hey
I'm writing a paper about the trigonometric functions, using LaTeX and
sagetex. And would therefore like to chance the the default numbering
on the x-axis to a pi scale.
Thanks,
Munthe
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To post to this group, send email to sage-support@goo
Thanks so much for characterizing the problem properly in this manner
- that's exactly right. I just did a search for torus-line
intersections and found some solutions:
http://tog.acm.org/GraphicsGems/gemsii/intersect/inttor.c
On Sep 26, 9:11 pm, "David Joyner" <[EMAIL PROTECTED]> wrote:
> Mayb
