I am hoping that someone who has worked on that code, such as Martin
Albrecht, might reply as might know what is going on.  It should not
be too hard to fix.

I could not find a relevant trac ticket so am opening one now.

John Cremona

2009/3/7 Alex Lara <lrodr...@gmail.com>:
>
> Just as I thought. So there is nothing I can do but work with sage
> 3.1.1, right?
>
> Those polynomials arised as coefficients of some polynomials in F_q(t)
> [T] and inside a sum command:
>
> sum ( (do something with H_j(T)) for j in bla bla)
>
> The routine which gave the error was successfully used many times
> before.
>
> Thanks John.
>
> ---Alex
>
> On 7 mar, 05:50, John Cremona <john.crem...@gmail.com> wrote:
>> That is definitely a bug.  Doing it step by step works:
>>
>> sage: fd=f.denominator(); gd=g.denominator()
>> sage: fn=f.numerator(); gn=g.numerator()
>> sage: fn*gd+fd*gn
>> 2*t^18 + t^11 + t^10 + 2*t^2
>> sage: hn = fn*gd+fd*gn
>> sage: hd = fd*gd
>> sage: hn.gcd(hd)
>> t^3 + 2*t^2
>> sage: hn/hd
>> (2*t^15 + 2*t^14 + 2*t^13 + 2*t^12 + 2*t^11 + 2*t^10 + 2*t^9 + t^7 +
>> t^6 + t^5 + t^4 + t^3 + t^2 + t + 1)/(t^17 + t^9 + t)
>>
>> sage 3.4.alpha0 gives the same thing.
>>
>> John Cremona
>>
>> 2009/3/7 Alex Lara <lrodr...@gmail.com>:
>>
>>
>>
>> > Hi guys,
>>
>> > I recently upgrade sage from 3.2.3 to 3.3. I'm also have sage 3.1.1
>> > The thing is that the following commands give different results:
>>
>> > F.<theta>=FiniteField(9)
>> > A.<t> = PolynomialRing(F)
>> > K.<t> = FractionField(A)
>> > f= 2/(t^2+2*t); g =t^9/(t^18 + t^10 + t^2);f+g
>>
>> > In 3.1.1 gives the right answer (I guess) but in 3.2.3 give an error:
>>
>> > ZeroDivisionError                         Traceback (most recent call
>> > last)
>> > ...
>> > ZeroDivisionError: division by zero in finite field.
>>
>> > I don't know how those commands work in 3.2.3.
>>
>> > I had a problem with sage 3.2.3, but Craig Citro helped me. Sage 3.2.3
>> > couldn't open objects created in sage 3.1.1. This objects contain
>> > polynomials p(T) in F_q(t)[T]. Perhaps these problems are related.
>>
>> > Any idea of how to fix that?
>>
>>
> >
>

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