No idea.
Like I said, I never really used solveset, just played around with it a bit.

On Sat 31. Dec 2022 at 06:19 Carl K <ca...@msn.com> wrote:

> Peter writes:
>
>
>
>    - As per the documentation, sympy.solveset.solver should be able to do
>    this, but I have no experience with it.
>
>
>
> Thanks for the tip. Here are the docs for solveset: Solveset - SymPy 1.11
> documentation
> <https://docs.sympy.org/latest/modules/solvers/solveset.html>. Sadly, I
> think it can only solve for one variable.
>
>
>
>    - Carl
>
>
>
> *From:* sympy@googlegroups.com <sympy@googlegroups.com> *On Behalf Of *Peter
> Stahlecker
> *Sent:* Friday, December 30, 2022 9:13 PM
> *To:* sympy@googlegroups.com
> *Subject:* Re: [sympy] If a^2+b^2+c^2=1, how do you find all real-valued
> triplets <a,b,c> that make the equation true?
>
>
>
> As per the documentation, sympy.solveset.solver should be able to do this,
> but I have no experience with it.
>
>
>
> NB:
>
> I have scanned your articles, not studied them. Would things like Gödel‘s
> incompleteness theorem not prevent you from ever reaching your goal, never
> mind the practical problems?
>
>
>
>
>
> On Sat 31. Dec 2022 at 05:56 Carl K <ca...@msn.com> wrote:
>
> Greetings,
>
> I'm playing with physics problems. Can SymPy solve problem like this?
>
> Question: a**2+b**2+c**2==1 (real valued)
> Answer: -1<=a<=1,
>                 -sqrt(1-a**2)<=b<=sqrt(1-a**2),
>                   c is +- sqrt(1-a**2-b**2)
>
> Thanks!
> Carl
>
> p.s. I'm looking to follow up my article "Perfect, Infinite-Precision,
> Game Physics in Python (Part 3): Use Python SymPy to turn Math and Physics
> into Programming"
>
> https://medium.com/towards-data-science/perfect-infinite-precision-game-physics-in-python-part-3-9ea9043e3969
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>
> Peter Stahlecker
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Best regards,

Peter Stahlecker

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