Thanks! :) I tried it with something that was coming up for me.
Ray:"How do I do 2d plots of polygons using complex numbers as coordinates"
It worked with explanations!
Unfortunately the code didn't work. Almost though, so we (wolfia.com)
worked on it for a couple of rounds.
We gave up, but
BTW: I have used the Mathematica package on a Raspberry Pi3+ over vnc,
and the setup works quite well. It's not a brain dead version; it knows
things about Generalized Hypergeometric functions; and gives answers in
a reasonable time. It's nice to know that I can send off a problem and
have "s
7;,
'nbagg', 'notebook', 'ipympl', 'widget', None, 'qt4', 'qt', 'qt5', 'wx',
'tk', 'gtk', 'gtk3', 'osx', 'asyncio'])
On Friday, December 24, 2021 at 10:16:25 AM UTC-
Internal title: Sage Tutorial v9.4 » Programming
Loading and Attaching Sage files
The instruction below fails with the last line "attach" in Jupyter.
Should I report this or just accept that the sage information in
doc.sagemath.org doesn't include Jupyter?
--
Is the Laplace transform of hypergeometric functions implemented? If
not can I have a pointer to how to implement it?
Here is an example under notebook(); jupyter throws the same error.
"TypeError: 'Integer' object is not iterable" , I tried various
alterations of the parameters; to no avail.
S
ages/sympy/holonomic/holonomic.py
Type:function
|
Best wishes,
Eric.
Le vendredi 13 avril 2018 00:06:17 UTC+2, Raymond Rogers a écrit :
The sympy documentation
http://docs.sympy.org/latest/modules/holonomic/convert.html
<http://docs.sympy.org/latest/modules/holonomic/c
onomic import *
from sympy.holonomic import DifferentialOperators
from sympy.abc import x
from sympy import ZZ
R, D = DifferentialOperators(ZZ.old_poly_ring(x), 'D')
HolonomicFunction(D**2 + 1, x, 0, [0, 1])
HolonomicFunction((1) + (1)*D**2, x, 0, [0, 1])
Le 13/04/2018 à 00:06, Raymond Rogers a é
The sympy documentation
http://docs.sympy.org/latest/modules/holonomic/convert.html
has the function from_meiljer and I do
from sympy import *
from sympy.holonomic.holonomic import from_hyper, from_meijer,
DifferentialOperators
(I think redundant)
I get: "ImportError: cannot import name from_mei
Actually, I just wanted mesh=True and 3d interaction in jupyter; but colors
would nice also. It's a little disappointing when an "improvement"
disables things.
On Thursday, May 5, 2016 at 2:53:54 AM UTC-4, HG wrote:
>
> Hi,
> Is there a way to get a nice rainbow mesh on sagemath jupyter noteb
On 11/23/2014 09:01 PM, Chris Seberino wrote:
On Wednesday, November 19, 2014 8:48:07 AM UTC-6, Jakob Kroeker wrote:
Even if it is expectable that in some cases (which?) solve may not
return all solutions, it should be explicitly pointed out;
Especially it should be stated that a
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