Hi Mike,
FYI https://pari.math.u-bordeaux.fr/paridroid/
cheers
@@i
Op 05-11-2020 om 19:31 schreef 'Michael Day' via Programming:
FWIW,
I've played around with your (Piet's) example in J and Pari-GP, which
is free. Pari-GP doesn't
itself run on Android or iOS phones & tablets, but can be run
When I needed symbolic maths, I used
https://wxmaxima-developers.github.io/wxmaxima/ which is derived from the
original Macsyma.
It comes in a quite nice environment that does decent formatting (LaTeX
style) of the output. I would recommend it (esp. if you want to stick with
free/open source softwa
J902-beta-l available for windows/macos/linux.
If you already run 902-beta, then upgrade is easy:
load'pacman'
'upgrade'jpkg'jengine'
--
For information about J forums see http://www.jsoftware.com/forums.htm
FWIW,
I've played around with your (Piet's) example in J and Pari-GP, which is
free. Pari-GP doesn't
itself run on Android or iOS phones & tablets, but can be run via SAGE
as far as I understand my iPad!
The J is pretty messy and hardly general! But normal stuff...
NB. General expression f
My approach that suits J ways of solving a much wider class than just this type
of problem. Relies on 2 pretty simple independent concepts.
1. I define a "perfect function" as simply a function that returns all of its
arguments. This is suitable to processing by many J techniques such as ^: t
maybe that’s not a question for this forum but
since you already mentioned a couple of systems:
How do GAP and Sage compare in this regard?
I’d have expected them to be competitive in
this field as well.
Am 05.11.20 um 17:24 schrieb Henry Rich:
> There are real experts about this on this list, an
There are real experts about this on this list, and I am not among them;
but when I was teaching Calc 3/Linear Algebra I looked around for
symbolic-math packages & found 3 to be highly regarded: Mathematica,
Maple, and MACSYMA. Each has its adherents, but MACSYMA is free, so the
class used tha
I recommend mathematica as a good choice for symbolic algebra, and keep a
Raspberry Pi which came with mathematica in the software distribution. For
simple problems wolframalpha.com suffices.
At wolframalpha.com try
Solve[(x^2+Log[y])^(1)==c,x]
and
Solve[(x^2+Log[y])^(1)==c,y]
Mathematica can exp
In general, global root finding is a hard problem to solve. One can get a
general feel for solutions with a contour plot. I recall this is possible
with plot though I don't recall the syntax off hand. On the other hand,
from FVJ4 5.3
load 'graphics/fvj4/raster'
f=:{{% (*:x) + ^.y}}"0
2 f 1
0.25
