Hello again,

well, in fact what should be the correct conductor (level ?) in full 
generality is not clear to me at all. So an expert help is really required !

input : An elliptic curve of conductor N, and the imaginary number field 
Q(\sqrt(-d))

wanted: a formula involving N and d for the "conductor" for the 
Gross-Zagier L-function attached to the input. Could it be just always 
N*N*d*d ? or sometimes N*N*d*d/4 ?

Should I ask that in MathOverflow ?

Frederic

Le samedi 2 mai 2015 20:24:51 UTC+2, [email protected] a écrit :
>
> Hello,
>
> I think I managed to find the problem myself. The conductor was divided by 
> 4 for no special reason..
> So this is now working. If somebody is interested to test..
>
> Frédéric
>
> Le samedi 2 mai 2015 18:30:55 UTC+2, [email protected] a écrit :
>>
>> Dear number theorists,
>>
>> To avoid thinking about some other things, I have been fighting with 
>> ticket #4606, dealing with "Gross-Zagier L-function" attached to a pair 
>> (E,A) where
>> E is an elliptic curve over Q and A an ideal class in a quadratic 
>> (imaginary?) number field.
>>
>> I am now in the state where the Dirichlet coefficients of the wanted 
>> L-function are computed correctly, but still the numerical answer is wrong.
>> So I was wondering if maybe the parameters given to Dokchister may be 
>> wrong.
>> If somebody here could help, that would be great ! Or maybe forward this 
>> question to somebody knowing the answer?
>>
>> http://trac.sagemath.org/ticket/4606
>>
>> The parameters are in the file src/sage/modular/modform/l_series.py
>>
>> thanks a lot,
>>
>> Frédéric
>>
>

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