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I removed the footnote at adjunct (as just noted elsewhere, I don’t think footnotes are usually a good choice). I put a brief mention of the musical notation in the main text, put the example of currying in an “Examples” section, and the references in a “References” section. I removed the discussion about pronunciation entirely; I think there is no need to tell the reader how to pronounce mathematical notation, at least when it is fairly obvious (how else would you pronounce than “f-sharp”?).
Similar edit at exponential object.
how else would you pronounce than “f-sharp”
it could easily be read “f-hash”.
But when is coupled with , there can be no doubt.
But when is coupled with , there can be no doubt.
To me is seems rather the other way round: especially when shows up (and someone is neither knowledgeable or industrious enough to click the “source” link and look at the latex, nor musically educated), then there can be doubt, and it will usually be read “f bee” (by such readers, I mean).
Personally, I think mentioning “sharp”, “flat” and even “stave notation”, and yes, in a footnote, better, but this is my feeling/opinion only and I will not try to give reasons for this.
I greatly appreciate that the nLab has some sort of editorial line and tries to maintain a reasonably uniform style. We should not get into an argument about and .
While and are sufficiently different to make it clear something is up, it’s not obvious at all that is pronounced “f lower shriek” (and ditto for upper shriek), so that is perhaps warranted.
As a compromise: if Urs and Peter really feel there is a danger here, then something like “sometimes the notation and (as in music) is used” should be more than sufficient. We should trust that readers have a basic general education, after all.
I agree that the pronunciation of is worth mentioning where it appears, and I’d be okay with Todd’s suggestion in #7.
I made the musical notes (ha ha) in adjunct and exponential object. I’m not sure where appears (probably lots of places; where should we make a note of it?).
direct image with compact support and presumably exceptional inverse image.
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