On Wednesday, December 28, 2016 at 6:18:28 AM UTC-8, Emmanuel Charpentier
wrote:
>
> I d not understand what is possible and not possible about sums with Sage
> (and its minions).
>
> I am interested in the symbolic manipulation of a sum of (unspecified)
> data series X. Since Sage does nott (ye
On Wednesday, December 28, 2016 at 4:19:55 AM UTC-8, Fjordforsk A/S wrote:
>
> Hello, I am having trouble plotting this function:
>
> sage: *plot3d([(-t+x)^(0.5)*(sech[(t-x)^2]^2)] (x,-5,5), (t, -5, 5))*
>
In python syntax, *sech[(t-x)^2]^2)] *is list indexing, so it will try to
convert the argu
On 12/28/2016 10:33 AM, Fjordforsk A/S wrote:
> This is how its supposed to go:
>
> sage: plot3d(((1 - (3/8 - 3*t^2 - 2*t^4 - 9*x^2 - 10*x^4 - 12*t^2*x^2) +
> i*x*(15/4 + 6*t^2 - 4*t^2 - 2*x^2 - 4*x^4 + 8*t^2*x^2))/(1/8*(3/4 + 9*t^2 +
> 4*t^2+ 16/3*t^6 + 33*x^2 + 36*x^24 + 16/3*x^6)))*e^(i*x)),
This is how its supposed to go:
sage: plot3d(((1 - (3/8 - 3*t^2 - 2*t^4 - 9*x^2 - 10*x^4 - 12*t^2*x^2) +
i*x*(15/4 + 6*t^2 - 4*t^2 - 2*x^2 - 4*x^4 + 8*t^2*x^2))/(1/8*(3/4 + 9*t^2 +
4*t^2+ 16/3*t^6 + 33*x^2 + 36*x^24 + 16/3*x^6)))*e^(i*x)), (x, -2, 2), (t,
-2, 2)
However, Sage thinks that 3*t^
I d not understand what is possible and not possible about sums with Sage
(and its minions).
I am interested in the symbolic manipulation of a sum of (unspecified) data
series X. Since Sage does nott (yet) admits indiced symbolic variable, it
is reprsented by a function of an integer argument.
On 12/28/2016 07:12 AM, Fjordforsk A/S wrote:
> Hello, I am not sure on the reply sage gives me on plotting a long function:
>
> sage: plot3d(((1 - (3/8 - 3*t^2 - 2*t^4 - 9*x^2 - 10*x^4 - 12*t^2*x^2) +
> x*(15/4 + 6*t^2 - 4*t^2 - 2*x^2 - 4*x^4 + 8*t^2*x^2))/(1/8*(3/4 + 9*t^2 +
> 4*t^2+ 16/3*t^6
Hello, I am having trouble plotting this function:
sage: *plot3d([(-t+x)^(0.5)*(sech[(t-x)^2]^2)] (x,-5,5), (t, -5, 5))*
---
TypeError Traceback (most recent call last)
in ()
> 1
plot3d([(
Hello, I am not sure on the reply sage gives me on plotting a long function:
sage: plot3d(((1 - (3/8 - 3*t^2 - 2*t^4 - 9*x^2 - 10*x^4 - 12*t^2*x^2) +
x*(15/4 + 6*t^2 - 4*t^2 - 2*x^2 - 4*x^4 + 8*t^2*x^2))/(1/8*(3/4 + 9*t^2 +
4*t^2+ 16/3*t^6 + 33*x^2 + 36*x^24 + 16/3*x^6)))*e^(x)), (x, -2, 2), (t,