How unfortunate, but it at least it was not the fault of the catalecticants.

john

PS congratulations on the birth of your son!

On 11 September 2012 14:21, Dima Pasechnik <[email protected]> wrote:
>
>
> On Tuesday, 11 September 2012 21:09:39 UTC+8, John Cremona wrote:
>>
>> Dima, you have just insulted my favourite word (catalecticant)!
>
>
> oops, sorry, I didn't mean getting personal. Please give my regards to
> catalecticants. :–)
>
> The 1st year of my 1st postdoc was wasted on implementing stuff from Grace
> and Young, in C+gmp, (as my then boss wished) and I didn't enjoy it at all.
> And the place I was at didn't do the proper work permit paperwork, and it
> was Pasechnik vs. State of the Netherlands, with the latter willing to
> deport me, for most of that bloody year...
>
>
>
>> They
>> play an important role in 2-descent on elliptic curves!  I will be
>> happy when search_src("catalecticant") returns a result.
>>
>> But don't worry, I will not be campaigning to have Sylvester's
>> preferred "catalecticizant" as an alias (see
>> http://trac.sagemath.org/sage_trac/ticket/13431).
>>
>> John
>>
>> On 11 September 2012 14:03, Dima Pasechnik <[email protected]> wrote:
>> >
>> >
>> > On Tuesday, 11 September 2012 20:16:37 UTC+8, Volker Braun wrote:
>> >>
>> >> But I need the classical invariants / covariants with their
>> >> conventional
>> >> names and normalizations in the literature.
>> >
>> >
>> > I don't think that 98% of Grace and Young
>> > (http://archive.org/details/algebraofinvaria00graciala) belong to core
>> > Sage.
>> > I'd say it might be an optional package.
>> > I don't mind discriminants and other bits of the classical invariant
>> > theory
>> > which went on to live their lives in the modern maths, but, say,
>> > catalecticants, minimal systems of invariants for 5-ics, etc, please,
>> > give
>> > me a break...
>> >
>> >>
>> >> I'm not trying to do the most general SL(n,C) representation theory
>> >> here.
>> >>
>> >> On Tuesday, September 11, 2012 1:12:57 PM UTC+1, Dima Pasechnik wrote:
>> >>>
>> >>> Yes, it's great, but I would rather like to see it packaged as
>> >>> invariants
>> >>> of a representation of SL(2,C), not
>> >>> as invariants of a binary form.
>> >
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>> >
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