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Need a scheme/philosophy/plan for unifying/breaking apart "level 0" names #254
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An underpinning question behind some of these examples is: "Which types of syntax are acceptable to look up from the annotated presentation tree?" For all other types of syntax, we need to invent new names in the "intent" lists. Either AT can handle encountering an |
I strongly feel that anything not given by the value of FYI: MathCAT has the phases
So in my implementation, it is actually impossible to know anything outside of the value of |
I suggest that more is better. A set with items listed:
is different than a set constructed with "set builder" notation:
Note that I used a colon as the separator, not a vertical line. I would not want to I'd like to see (almost?) every previous item in this thread as its own separate I think we can do this and also avoid the slippery slope of silliness like labeling |
Logging the WG's discussion summary: Based on the WG meeting today, there was general consensus (but no official resolution) that more names are better than few names. |
No general philosophy but more names are betters as long as speech make good use of them. |
Currently we have "level 1" (or perhaps better called "core"?) names that are meant to be known by applications and may have specialized ways of speaking them (e.g., for fraction "one half", "3 over n", "meters per second"). There is also the wild west of names in "level 3" (or perhaps better called "open"?).
This issue is about coming up with a design philosophy for when to unify/split names for level 1. There might be a separate issue needed for how names should be chosen (short vs long, etc.), but the focus here is on when to name something. Here are some examples:
{1,2,3}
vs sets with a "such that symbol ({x | x^2 < 4}
)?x=0
as opposed to justD
orx∈D
? If there is only a lower limit?We should develop a general plan such as "less is better" with exceptions such as "delimiters should not be arguments" so we can make consistent decisions. E.g., if we adopted the above two rules, then all of the above would have just one name with the exception of intervals which would have four.
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