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12:11 AM
@MartinSleziak done. Sorry for the delay.
On the second part of your comment, those may be kind of alright, although I guess they also have some side-effects I don't like. But I did seize the opportunity for a mini-rant. :-)
I created those syns but massively disagree with "and don't have the same downsides as creating too many tags, right?" as a general statement. Some synonyms are toxic, way more than any tag ever could be. The worst is it's a silent poison. Questions end up with non-sense tags and the poster might not even realize. — quid ♦ 2 mins ago
 
 
6 hours later…
6:08 AM
@quid Maybe a bit premature question (since Mikhail Katz was not online since the tag-creation and hadn't opportunity to respond) but still: What do you think about the tag?
Should it be simply removed (based on the previous discussion)? Should new discussion on meta be started?
 
 
1 hour later…
7:22 AM
@MartinSleziak It seems that Jyrki removed the tag, as well as left a comment, math.stackexchange.com/questions/1034943/…
 
7:34 AM
@MikhailKatz We have a tradition of clearing suggestions for new tags in meta BEFORE using them. You should argue your case there. That is how we resolve things here. — Jyrki Lahtonen ♦ 1 hour ago
 
 
5 hours later…
12:06 PM
I don't see the point of the synonym. If the tag is not useful why keep it? (A synonym is useful in case somebody might not know the correct tag or if there is conflicting terminology. This is basically impossible in the given case.) — quid ♦ 13 hours ago
I am much less keen on synonyms than I used to be - most likely quid's influence.
But still at least to some extent the reasons I mentioned in this old post might be worth considering.
11
Q: Tags as redirects for correct tags

Martin SleziakI guess you have seen a situations where an inexperienced user looks for some tag and when they do not find such tag, they just choose something similarly sounding. (It is very likely that you have stumbled upon something like this if you frequently edit and retag posts.) For example: We do not...

One of the examples mentioned there:
> We do not have tag. So if a user searches for this tag, they might choose some of the tags containing the word subgroup, which are (at the moment) , and .
I would need some time to find such examples, but I am pretty sure that I have seen quite a few questions where: 1. The OP used some of the tags containing the word "subgroup" simply because the question was about subgroups. 2. The chosen tag was not a good fit for the question. 3. The OP did not use (group-theory) tag.
If you look at the question that currently have this tag, many of them are chosen most likely because the OP was looking for a tag containing the word growth.
@quid It is difficult to say whether they are useful or harmful, but at least the motivation for synonyms like this seems to be clear:
1. It prevents repeatedly creating and removing the same tag again and again.
2. It helps the OP to find correct tag.
I will admit that both points are relatively easy to rebuke.
1. Currently there are several users who monitor new tags, so tags that were previously discussed are very likely to be quickly removed.
2. You wrote: "A synonym is useful in case somebody might not know the correct tag or if there is conflicting terminology. This is basically impossible in the given case."
That might be valid point, also it is difficult to get some real data on this. Currently there are 143 questions tagged , but 60 of them do not have ring-theory tag.
Although it is quite plausible to expect that if there were no (ring-homomorphisms) tag, the OP might look for some other tags and choose rings/ring-theory.
I guess we talked about this a few times before. Although I was not able to quickly find the relevant conversation - most likely it is not bookmarked.
 
 
10 hours later…
10:30 PM
Could someone suggest some better tags for this question?
0
Q: Solving $a_1+...+a_n=2011$ , $a_1\leq |a_2-a_3|, \ldots a_n\leq|a_1-a_2|$ with non-negative integers

ProblemsolvingLet $a_1,...,a_n $ non negative integers s.t. $a_1+...+a_n=2011$, where $n $ is a positive integer, $n\geq3$ and $a_1\leq |a_2-a_3|$, $a_2\leq|a_3-a_4|$,..., $a_n\leq|a_1-a_2|$. This problem is similar to What can I say about the minimum and the maximum value of $n $?, only that here the $a_n$ ...

[proof-verification] looks OK, that's what OP is asking for. Not sure about [alternative-proof]. In any case, a tag for the general subject is missing. I don't think this is number theory, so what could be appropriate?
 

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