Ralf Hemmecke <[email protected]> writes:

>> Float is different because nobody really expect exact answers from
>> Float, and also because errors accumulate in complex way.
>
> I still wouldn't want Float to belong to Group. If some domains claim to
> fulfill the axioms the Group imposes, then they actually should. No
> exception.
>
>> For TaylorSeries some results are exact, and it is easier to control
>>  approximation error.
>
> It's still not a Ring. 

Hm, but when removing "=", it is a ring, no?  (same for expression,
where there is however a problem with division, of course.)


Martin

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