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.
#2
Personally, I'm a fan of conjugate classes; but you're right; technically that's incorrect. I would usually always consider invertible (at least, locally) maps. So, in that frame work it's correct. I do like equivariant, but that seems a tad restrictive when we're just considering one variable. Superfunction already seems reserved. Change of base honestly sounds like the best one, if you could only make this a better term than just change of base. It also fits more at home with this forum, where it is an equivalent to what we typically call change of base.

I wonder if there is a term for conjugate classes in monoids? Or at least an equivalent for monoids?

I'll have to think about this. I think you're right, we need a good term for this.
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Messages In This Thread
RE: New terminological standard for superfunctions. - by JmsNxn - 05/14/2021, 03:36 PM

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