hello,

For juniors. Just for them

That's all

cheers

__
Greg

Le lun. 17 févr. 2020 à 17:50, Waldek Hebisch <[email protected]> a
écrit :

> On Mon, Feb 17, 2020 at 05:14:11PM +0100, Kurt Pagani wrote:
> > On 17.02.2020 16:44, Waldek Hebisch wrote:
> > > On Sun, Feb 16, 2020 at 09:15:29PM +0100, Ralf Hemmecke wrote:
> > >> On 2/16/20 4:40 PM, Waldek Hebisch wrote:
> >
> > > Actually, 'dimension' alone is of limited use.  In finite
> > > dimensional case one usually wants a basis and we have
> > > good ways to provide basis (like FramedModule).
> >
> > May I ask why you used LeftAlgebra(R) in the implementation? A special
> reason?
> > It's natural of course to multiply from the left but it limits the use
> together
> > with other constructs (i.e. when providing a basis we somehow should be
> able to
> > form the tensor products, IMO):
> >
> > (1) -> FramedModule Integer has FreeModuleCategory(Integer,Symbol)
> >    (1)  false
> >
>
> FramedModule was intended for use in noncommutative contexts, so
> one have to choose between left and right.  Left seems more
> natural, I to limit effort I did not provide right version.
> Note that in context of say differential operators base
> ring may be commutative, but we still need to distinguish
> between left and right.
>
> Concerning FreeModuleCategory, our concept of free module
> requires additional features.  It is not entirely clear
> for me if FramedModule should have FreeModuleCategory
>
> --
>                               Waldek Hebisch
>
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>

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