(I'm not sure if this group is the right place to report bugs, but I'm
afraid I'd forgot about the issue
before I find the right place ...)
sage: lim ( x*(sqrt(x^2)-sqrt(x))/sqrt(x^2 -x), x=oo)
0
(The right answer is +Infinity, of course.)
after small modifications, the limit is evaluated corre
Hi Robert,
Robert Samal wrote:
> (I'm not sure if this group is the right place to report bugs, but I'm
> afraid I'd forgot about the issue
> before I find the right place ...)
>
> sage: lim ( x*(sqrt(x^2)-sqrt(x))/sqrt(x^2 -x), x=oo)
> 0
>
> (The right answer is +Infinity, of course.)
>
> aft
Hi Minh,
> I think this issue has been fixed in sage-3.1.4. Under sage-3.1.4, the
> command
>
> sage: lim ( x*(sqrt(x^2)-sqrt(x))/sqrt(x^2 -x), x=oo)
> +Infinity
>
> returns what you'd expect.
That's great news, perhaps I should update more frequently.
By any chance, does somebody know what was
It might be a little easier to generate a straight-line list of points
and then normalize them to length 1.
-M. Hampton
On Nov 10, 4:44 pm, Robert Bradshaw <[EMAIL PROTECTED]>
wrote:
> On Nov 10, 2008, at 12:57 PM, acardh wrote:
>
>
>
>
>
> > One more question about this. How can I draw a line b
Bonjour Nasser,
Maybe it is strange, but I find it rather practical. If i, j are
indices, this avoids to write i-1, j+1, j+i-1etc. See what I mean
below.
Sébastien L
Python 2.5.2 (r252:60911, Jul 31 2008, 17:28:52)
[GCC 4.2.3 (Ubuntu 4.2.3-2ubuntu7)] on linux2
Type "help", "copyright", "cre
> You might prefer the [1..n] notation, so you could do
>
> sage: [f(i) for i in [1..10]]
> [g(1), g(2), g(3), g(4), g(5), g(6), g(7), g(8), g(9), g(10)]
>
> (This really should be added to the wiki.)> sage: [f(i) for i in [1..10]]
Perhaps I'm missing something, but where do the g's come from? I
On Nov 10, 8:24 pm, DGaffney <[EMAIL PROTECTED]> wrote:
Hi,
> The file-opening method seems to work out much better; I don't
> necessarily know what was wrong, but this solved it to a reasonable
> enough point for now; I'll keep you posted as we run a test on the
> Swahili wikipedia, which sho
On 11 Lis, 22:21, Robert Samal <[EMAIL PROTECTED]> wrote:
> Hi Minh,
>
> > I think this issue has been fixed in sage-3.1.4. Under sage-3.1.4, the
> > command
>
> > sage: lim ( x*(sqrt(x^2)-sqrt(x))/sqrt(x^2 -x), x=oo)
> > +Infinity
>
> > returns what you'd expect.
>
> That's great news, perhaps
I am drawing the line in this way:
res=100
theta1=38.7598
phi1=-121.294
theta2=40.3503
phi2=-74.6594
myline=[]
for i in range(1,100):
myline[i] = ((i/res)*theta1 + ((res-i)/res)*theta2, (i/res)
*phi1 + ((res-i)/res)*phi2)
mydots = [(cos(t*theta)*cos(t*phi), sin(t*theta)*cos(t*phi), sin
(t
You can pass a "radius" or "size" parameter to the point command,
which will make them smaller or larger. Also, you can look at the
line3d command (pass it a list of points to get a curved line).
On Nov 11, 2008, at 8:11 PM, acardh wrote:
> I am drawing the line in this way:
>
> res=100
> th
On Nov 11, 9:01 pm, Robert Bradshaw <[EMAIL PROTECTED]>
wrote:
> You can pass a "radius" or "size" parameter to the point command,
> which will make them smaller or larger. Also, you can look at the
> line3d command (pass it a list of points to get a curved line).
Also the parametric_plot3d c
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