I saw this
https://stackoverflow.com/questions/46993819/how-to-create-a-vector-function-in-sympy
which uses Matrix() as a workaround to create a vector. The author says,
that it can not be transformed between coordinate systems, like real
vectors, though.
I need to transform my input and o
t; perhaps I could give you an example of how to do it in galgebra.
> On 10/22/21 3:15 AM, Andreas Schuldei wrote:
>
> I saw this
> https://stackoverflow.com/questions/46993819/how-to-create-a-vector-function-in-sympy
>
> which uses Matrix() as a workaround to create a vector. Th
um 03:33:38 UTC+2:
> Attached is the code and pdf output for all three cases.
> On 10/23/21 2:11 AM, Andreas Schuldei wrote:
>
> I am putting together the components of a vector field (a magnetic field,
> caused by a current in several conductors) in cartesian coordinates. The
>
p.dot(p)
a**2 + b**2 + c**2
dot(p,p)
Traceback (most recent call last):
File "", line 1, in
File "C:\Users\Andreas
Schuldei\PycharmProjects\lissajous-achse\venv\lib\site-packages\sympy\physics\vector\functions.py",
line 31, in dot
raise TypeError('Dot produ
I have a system of longish equations and when calling .solve() on it, I get
this traceback:
Traceback (most recent call last):
File "C:/Users/Andreas
Schuldei/PycharmProjects/lissajous-achse/hgü-kabel-detektion-symbolic.py",
line 109, in
result = solve(equations, (CM0, theta_
it cannot handle vector
> equations. There should probably be separate equations for the components.
>
> Kalevi Suominen
> On Saturday, October 30, 2021 at 9:28:06 AM UTC+3 Andreas Schuldei wrote:
>
>> I have a system of longish equations and when calling .solve() on it,
ions. There should probably be separate equations for the components.
>
> Kalevi Suominen
> On Saturday, October 30, 2021 at 9:28:06 AM UTC+3 Andreas Schuldei wrote:
>
>> I have a system of longish equations and when calling .solve() on it, I
>> get this traceback:
>
:28:06 AM UTC+3 Andreas Schuldei wrote:
>
>> I have a system of longish equations and when calling .solve() on it, I
>> get this traceback:
>>
>> Traceback (most recent call last):
>> File "C:/Users/Andreas
>> Schuldei/PycharmProjects/lissajo
gorithm at this problem, even though that most likely would work,
because I hope to better understand the problem (and solution) by solving
it symbolically.
Oscar schrieb am Sonntag, 31. Oktober 2021 um 12:45:36 UTC+1:
> On Sat, 30 Oct 2021 at 15:41, Andreas Schuldei
> wrote:
>
Remember Hamilton's i,
> j, and k are isomorphic to the basis vectors but they are not vectors
> themselves.
>
> On 10/31/21 6:50 PM, Oscar Benjamin wrote:
> > On Sun, 31 Oct 2021 at 20:10, Andreas Schuldei
> wrote:
> >> Thank you very much, Oscar. That is
Asymptote is capable of creating high-quality drawings, on par with what
you would find in Springer books. I feel it produces superior results.
Am Do., 11. Nov. 2021 um 14:02 Uhr schrieb Alan Bromborsky <
abrombo...@gmail.com>:
> FYI attached is a figure I generated with Asymptote for a Foucault
I started a review. not sure if you can see that already. I will continue
as i manage.
Am Fr., 14. Jan. 2022 um 01:03 Uhr schrieb Sebastian Ehlert <
awv...@gmail.com>:
> Hi everybody,
>
> this is my first time posting here. I'm actually not a SymPy user, but
> came across the SymPy webpage by a r
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