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Simon King wrote:
> Dear Thomas,
> 
> On Dec 3, 10:58 am, Thomas Kahle <[EMAIL PROTECTED]> wrote:
>>>> matrix(std(quotient(J,x3))) == matrix(std(J));
>>> 0
>> On my computer this line gives 1, and I am quite sure that this is correct.
> - --snip--
>> matrix(std(quotient(I,x3))) == matrix(std(quotient(I,x3)));
>> 1
>>> ideal J = I + x1^2;
>>> matrix(std(quotient(J,x3))) == matrix(std(quotient(J,x3)));
>> 1
> 
> Left and right hand side of these equations are identically the same.
> So, of course the answer is 1.

Argh, sorry for that.

So, now I'm stuck with either my proof or singular having a bug. Anyway,
this is progress.

> 
> I thought you want to compare quotient(J,x3) with J and quotient(I,x3)
> with I?
> And this gives:
>> matrix(std(quotient(I,x3))) == matrix(std(I));
> 1
>> matrix(std(quotient(J,x3))) == matrix(std(J));
> 0
> 
> Cheers,
>       Simon
> 
> 
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