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3:57 AM
It seems strange to me that extreme-value-theorem is a tag and you removed the mean-value-theorem on my last post ([math.stackexchange.com/questions/3618023/…) . I am not necessarily saying I disagree (with the tag not existing) , but why does the extreme value theorem tag still exists then? Is that a more important theorem? Or is it only because it's been around longer — Jess 4 hours ago
Queries which show also editors who added/removed the tag: data.stackexchange.com/math/query/1105163/… data.stackexchange.com/math/query/1038474/…
Feb 5 at 7:52, by Martin Sleziak
Although one of the past occurrences of that tag had a different meaning: Should we have a tag for the mean value property of harmonic functions?
@Jess I will just point out that there is a separate discussion about (mean-value-theorem): Tag proposal: mean-value-theorem, The voting on that post suggest that the community here is against the tag (mean-value-theorem). You can also see from the SEDE queries I posted in chat that this tag was created and removed several times in the past. Of course, if you think that the tag should exist, feel free to raise the issue on meta to get feedback from more users. — Martin Sleziak 14 secs ago
 
 
9 hours later…
1:35 PM
A new tag was created by Matt Calhoun. The tag-info is empty.
In mathematics, an Apollonian gasket or Apollonian net is a fractal generated starting from a triple of circles, each tangent to the other two, and successively filling in more circles, each tangent to another three. It is named after Greek mathematician Apollonius of Perga. == Construction == An Apollonian gasket can be constructed as follows. Start with three circles C1, C2 and C3, each one of which is tangent to the other two (in the general construction, these three circles have to be different sizes, and they must have a common tangent). Apollonius discovered that there are two other non...
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Q: The Four Square Theorem and Integral Apollonian Circle Packings, is there any connection?

Matt CalhounI have been studying theta-functions and made an interesting observation which I have a question about QUESTION: Is there a more intuitive, in particular a mostly geometric way, to prove the four square theorem which is based on Integral Apollonian Circle Packings? Alternatively, is there an "i...

 

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