On Mon, Jan 21, 2019 at 2:07 PM Thrash <t.ang...@gmx.net> wrote:
>
> Thank you very much!
>
> "Not yet reported upstream"
> What does that mean?

The bug is in Maxima, not in Sage itself. Sage components such as
Maxima are generally called "upstream".

>
> Am Freitag, 18. Januar 2019 16:06:31 UTC+1 schrieb Emmanuel Charpentier:
>>
>> This is now  Trac#27076. Not yet reported upstream (I have to finde a way to 
>> recover access toi the damn sourceforge site...).
>>
>> As far as I can tell, this bug is distinct from all bugs reported against 
>> desolve ; a cursoly look at othe "symbolics" tickets did not raise this 
>> exact error, but I may have been mistaken : pleas feel free to correct me...
>>
>> Thanks to Thrash for taking the time to formally report the bug.
>>
>> HTH,
>>
>> Le mercredi 16 janvier 2019 19:05:59 UTC+1, Thrash a écrit :
>>>
>>> As advised in the thread
>>>
>>> https://ask.sagemath.org/question/45046/wrong-solutionoutput-for-differential-equation/
>>>
>>> I'm opening this one now.
>>>
>>>
>>> When running the following code, one obtains a wrong output:
>>>
>>> y=function('y')(x)
>>> desolve(diff(y)==4*y/x+x*sqrt(y),y,ics=[1,1]).factor()
>>>
>>> The output is
>>> 1/4*x^4*(log(x) - 2)^2
>>> instead of
>>> 1/4*x^4*(log(x) + 2)^2
>>> . Mathematica however outputs both (by running
>>> DSolve[{D[y[x], x] == 4*y[x]/x + x*Sqrt[y[x]], y[1] == 1}, y[x], x]
>>> ).
>>>
>>>
>>> Giac also gives the right answer:
>>> sage: giac("desolve([y'=4*y/x+x*sqrt(y),y(1)=1],y)").sage()
>>> [1/4*(ln(x) + 2)^2*e^(4*ln(x))]
>>> .
>
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