On 10/24/18 4:09 PM, Bill Page wrote:
>> I tried this on my saved version (part of a test -harness) and it works
>> correctly.
>> Here is the result
>> (52) -> aa:=(x^2 - 2)*(y - 1)*(x - 1)
>>
>> 2 2 3 2
>> (52) - 2 + 2 y + 2 x - 2 y x + x - x y - x + x y x
>> Type:
>> XDistributedPolynomial(OrderedVariableList([x,y,z]),Fraction(MultivariatePolynomial([a,b,c,d,e],Integer)))
>> (53) -> factor(aa)
>>
>> 2
>> (53) [- 2 + x , 1 - y, 1 - x]
>> Type:
>> List(XDistributedPolynomial(OrderedVariableList([x,y,z]),Fraction(MultivariatePolynomial([a,b,c,d,e],Integer))))
>> --
>
> Note that you are not using the same polynomial base ring as Waldek,
> i.e. Fraction(MultivariatePolynomial([a,b,c,d,e],Integer))) versus
> Integer.
>
Yes I did.
RayR
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