To me this sounds like a reasonable change.

It does seem like there is a return value which is more sensible than 
alternatives.

And the fact that sympy is already doing that indicates that same conclusion 
was reached more than once.

I am not dealing much with complex numbers at the moment, but I see this being 
of non-trivial convenience when I need to.

Regards,
DG

> On 22 Dec 2023, at 15:48, Oscar Benjamin <oscar.j.benja...@gmail.com> wrote:
> 
> On Fri, 22 Dec 2023 at 13:25, <m...@astro.utoronto.ca> wrote:
>> 
>> Anyway, to me the main question would be whether this would break any 
>> workflows (though it is hard to see how it could, given that the previous 
>> definition was really rather useless...).
> 
> SymPy already defines sign(z) as z/abs(z) (with sign(0) = 0) as proposed here.
> 
> Checking this I see that the current mismatch causes a bug when
> SymPy's lambdify function is used to evaluate the sign function with
> NumPy:
> 
> In [12]: sign(z).subs(z, 1+1j)
> Out[12]: 0.707106781186548 + 0.707106781186548⋅ⅈ
> 
> In [13]: lambdify(z, sign(z))(1+1j) # uses numpy
> Out[13]: (1+0j)
> 
> The proposed change to NumPy's sign function would fix this bug.
> 
> --
> Oscar
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