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7:14 AM
That's because it's contained in sequences-and-series. — T. Bongers yesterday
And it could be added that we have (infinite-product) and (products) for infinite/finite products. We also have (sequences-and-series) and (summation) for infinite/finite sums. — Martin Sleziak yesterday
Seems odd that ("products" and "summation") tags and yet ("infinite-product" and yet "sequences-and-series"). "sequences and series" seems just as related to all 3 other tags. — alan2here 17 hours ago
@alan2here To be honest I am not sure what are you trying to say in your last comments. BTW infinite-series is a synonym of sequences-and-series. If the tag-info for sequences-and-series does not explain clearly enough that this tag is for infinite sums (i.e., series), then perhaps the formulation of the tag-excerpt and tag-wiki should be clarified. — Martin Sleziak 1 min ago
Maybe he will clarify, but does anybody understand what alan2here meant in their comment (just as related to all 3 other tags)?
 
 
1 hour later…
8:26 AM
The tag is intended for filters in set-theoretical and order-theoretical sense; see the tag description.
So the following question is clearly tagged incorreclty. Anybody has a suggestion what the correct tags should be?
2
Q: Which filter is the most suitable if I know points with zero noise amplitude

medvedNickI've got observed data $Y_1,\ldots, Y_n $ which consists of real values $X_1,\ldots, X_n$ and additive high-frequency noise $e_1,\ldots, e_n$, so $Y_i=X_i+e_i$. I know, that indices $i_1,\ldots, i_m, m<n$, refer to those samples in which $e_j=0$ if $j\in(i_1,\ldots,i_m)$. I'm trying to implemen...

 
 
1 hour later…
9:29 AM
IIRC the tags about a specific theorem are in general ill-advised. So I guess can be safely removed.
0
Q: Does compact set always contain supremum and infimum without Heine Borel?

MSE is a dating siteOn this post: compact set always contains its supremum and infimum People ask if compact set always contains its supremum and infimum. I know that it is true on $\mathbb{R}$ with the usual topology. Pf: Let $K\subseteq \mathbb{R}$ be a nonempty compact set. Suppose not, by Heine Borel $K$ ...

Somewhat relevant discussion on meta:
-5
Q: Tag proposal: mean-value-theorem

SawarnikA search result for Mean Value Theorem gives us 2715 results, and results on the page are like ones I think we can include in the tag. The theorem is an important result in calculus, and questions relating to its applications, proofs. I think it would be useful if could have the tag, as it can gr...

Maybe something similar has also been discussed in other questions.
 

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