Re: [sage-devel] Re: About solve(x*abs(x)==1, x)

2017-12-14 Thread Ralf Stephan


On Thursday, December 14, 2017 at 6:17:00 AM UTC+1, Jori Mäntysalo wrote:
>
> I don't use. I was asked about this by a man who teaches course about 
> "Computer programs for mathematics and statistics". And he is not happy 
> about this. 
>

Tell him solving in general is hard, esp. if there are more than just 
polynomials given.

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[sage-devel] Re: About solve(x*abs(x)==1, x)

2017-12-14 Thread Ralf Stephan
On Thursday, December 14, 2017 at 1:36:27 AM UTC+1, rjf wrote:
>
> Whether there is a feasible "upgrade" to just use sympy's
> solve is perhaps another path.  
>

Indeed, with Sage-8.1:
sage: solve(x*abs(x)==1, x, algorithm='sympy') 

ValueError: 
Absolute values cannot be inverted in the complex domain.

Unfortunately assumptions are not copied to SymPy at the moment see
https://trac.sagemath.org/ticket/24078

However the situation in SymPy is unclear because there are two competing 
solve functions available:
In [5]: x = symbols('x', real=True)

In [6]: x.is_real
Out[6]: True

In [7]: solve(x*abs(x)-1, x)
Out[7]: [1]

In [8]: solveset(x*abs(x)-1, x)
ValueError: 
Absolute values cannot be inverted in the complex domain.


Regards,

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Re: [sage-devel] Re: About solve(x*abs(x)==1, x)

2017-12-13 Thread Jori Mäntysalo

On Wed, 13 Dec 2017, rjf wrote:


how much of Sage are you using?  If you arejust using Sage as a front end to 
Maxima, maybe
you should just use Maxima.


I don't use. I was asked about this by a man who teaches course about 
"Computer programs for mathematics and statistics". And he is not happy 
about this.


--
Jori Mäntysalo


[sage-devel] Re: About solve(x*abs(x)==1, x)

2017-12-13 Thread rjf
how much of Sage are you using?  If you are
just using Sage as a front end to Maxima, maybe
you should just use Maxima.

The relationship of solve and to_poly_solve has been
discussed from time to time in the maxima newsgroup.

Whether there is a feasible "upgrade" to just use sympy's
solve is perhaps another path.  
RJF

On Wednesday, December 13, 2017 at 1:36:10 AM UTC-8, Jori Mäntysalo wrote:
>
> This has been discussed earlier, but I was again asked about this: 
>
> sage: solve(x*abs(x)==1, x) 
> [x == (1/abs(x))] 
> sage: solve([x*abs(x)==1, x==x], x) 
> [[x == 1]] 
>
> And yes, to_poly_solve=True can be used. But this is annoying to teach and 
> gives bad impression of Sage. Is there any plans to make this better? 
>
> -- 
> Jori Mäntysalo 
>

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