Just as a followup. It appears to me that ...
radcan() should not consult the setting of domain, so far as I can tell,
except
in the situation in which it produces a result and then runs it through
"simplifya"
the main simplification program.
That program apparently un-does the simplification
On Friday, June 28, 2013 11:14:55 AM UTC-4, rjf wrote:
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> On Friday, June 28, 2013 5:09:49 AM UTC-7, Joris Vankerschaver wrote:
>>
>> Hi all,
>>
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>
>
>> Is there something I can do to avoid this?
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> I tried this in Maxima 5.25.1 and 5.28.02
>
> You can avoid this problem by
On 2013-07-01, Joris Vankerschaver wrote:
> sage: u, v = var('u, v', domain='real')
> sage: sqrt(-1/(u^2+v^2-1)).simplify_radical() # This will hang
This is a bug in Maxima:
(%i2) radcan (sqrt (-1 / (u^2 + v^2 - 1))), domain=complex;
It waits apparently forever here -- but it is actually
Hi all,
Following RJF's suggestion, I played around with Maxima for a little while
to see where the problem arises. As far as I can tell, this is again a
problem with the fact that simplify_radical gets called in simplify_full
(see #12737). The problem that I'm seeing used to be absent when
s
On Friday, June 28, 2013 5:09:49 AM UTC-7, Joris Vankerschaver wrote:
>
> Hi all,
>
> Is there something I can do to avoid this?
I tried this in Maxima 5.25.1 and 5.28.02
You can avoid this problem by just using one of those versions of Maxima
directly.
I suspect, but do not kn
I can confirm the regression, after a few seconds I get
TypeError: ECL says: Memory limit reached. Please jump to an outer pointer,
quit program and enlarge the
memory limits before executing the program again.
The process that consumes the memory is sage-ipython (in the ECL shared
library), no
