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New terminological standard for superfunctions.

Poll: How to call elements of [f,g]
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Superfunctions
0%
 0 0%
Conjugations
33.33%
 1 33.33%
Equivariant maps
33.33%
 1 33.33%
Change of base (?)
0%
 0 0%
None of the above
33.33%
 1 33.33%
Total 3 vote(s) 100%
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New terminological standard for superfunctions.
JmsNxn Offline
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#9
05/16/2021, 11:39 PM
(05/16/2021, 10:00 AM)MphLee Wrote:
JmsNxn Wrote:Oh, Mphlee. I guess I misunderstood what equivariant means. I think this is the perfect term. I'll cast my vote for that. I thought it was reserved for,
\(
\chi(f(t,x)) = f(t,\chi(x))\\
\)
I didn't realize it could be null in the t variable.

OFC! If that equation is valid for all t then, as a corollary, also for t=1... which is our initial function. \( \chi(f(1,x)) = g(1,\chi(x))\\ \).

I guess that is pretty obvious  Tongue  I guess I was assuming that \( \chi \) would depend on \( t \); but now that I think about it; the point is that it doesn't.
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RE: New terminological standard for superfunctions. - by JmsNxn - 05/16/2021, 11:39 PM

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