Dear John,

Ok, I'll have a look at frobby! Just to check, I installed Macaulay2 and 
did the same computation and it gave me the right answer... So I could 
interface my code, but this is not the optimal way. If it is a bug, it 
should be looked at and repaired...

Best,
Jean-Philippe


Le jeudi 21 mai 2015 23:38:02 UTC+3, john_perry_usm a écrit :
>
> Actually, there seems to be a convenient frobby.hilbert() function which 
> does what you want, though I don't know if it's happy with larger 
> coefficients.
>
> john perry
>
> On Thursday, May 21, 2015 at 3:35:23 PM UTC-5, john_perry_usm wrote:
>>
>> Hi
>>
>> I factored this polynomial and found out that the number:
>>>
>>> 4294967296 (which should ring a bell)
>>>
>>> is a factor of the polynomial!
>>>
>>
>> It didn't ring a bell for me, but factor(4294967296) enlightens me. :-)
>>  
>>
>>> It seems that the hilbert numerator uses singular. Can that be that 
>>> singular can not deal with very big integers?? Or with too many variables?
>>>
>>
>> I *think* the first sentence on this page is related to your question:
>>
>> http://www.singular.uni-kl.de/Manual/latest/sing_90.htm#SEC129
>>
>>
>> In principle you could get around it using another Hilbert function. You 
>> could try frobby, which is actually in Sage (in mine, anyway), but I've 
>> never used it, so I can't be more helpful, sorry.
>>
>> john perry
>>
>>

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