Would something perennial like Requests for Reopen & Undeletion Votes, etc. (volume 10/2012 - 12/2014) help? Example:

$\sqrt{x}$$\sqrt{x}$ = $x$ but $\sqrt{x^2}$ = $|x|$. Why?,
What's the thing with $\sqrt{-1} = i$,
Why is $\sqrt{4} = 2$ and Not $\pm 2$?,
and their many duplicates under "Related" (sufficiently multitudinous that I record only these 3).

Posterior to the comments and downvotes, I've added "homogeneous" to the title to define this thread for coalescing very allied questions and answers, such as duplicates, and not merely all those which are related. I tender some candidates in my answer below.

I reference When, and how, to suggest merging of questions?,
questions asked over 100 times, Merging two identical questions with accepted answers

  • 3
    $\begingroup$ The merging of questions can only be done by moderators. Even then, for search indexing reasons, or because of the required amount of editing to the answers to make them fit neatly with the other question (notation etc.) it may be better to keep them separate. $\endgroup$
    – Lord_Farin
    Nov 28 '13 at 8:34
  • 8
    $\begingroup$ I like the concept of the Requests for Reopen Votes thread a lot, the idea can certainly be extended to do other things in a more democratic manner too, and we are planning to steal this good idea to implement community moderation on our future new physics site too ... ;-P ;-) $\endgroup$
    – Dilaton
    Nov 28 '13 at 11:30
  • 2
    $\begingroup$ In general I’m not in favor of merging questions that are not duplicates. $\endgroup$ Nov 29 '13 at 1:21
  • $\begingroup$ @BrianM.Scott: I emended my OP; I should've written "duplicate." $\endgroup$
    – NNOX Apps
    Dec 1 '13 at 9:32
  • 1
    $\begingroup$ @BrianM.Scott, do you extend that to near-duplicates by the same user (sometimes because they don't realize they can edit their question)? $\endgroup$
    – dfeuer
    Dec 16 '13 at 8:25
  • $\begingroup$ @dfeuer: It depends very much on the specific case, but in general I prefer to err on the side of keeping them distinct. $\endgroup$ Dec 16 '13 at 8:27
  • 2
  • 1
    $\begingroup$ "I've added "homogeneous" to the title to define this thread for coalescing extremely similar and allied questions and answers, such as duplicates, and not merely all those which are related." That's not what "homogeneous" means. $\endgroup$ Mar 10 '14 at 6:10
  • $\begingroup$ @GerryMyerson: Thank you. I'm using it in the sense of "consisting of parts all of the same kind"? Is this wrong? Please advise. $\endgroup$
    – NNOX Apps
    Mar 10 '14 at 6:15
  • 1
    $\begingroup$ No one question consists of parts, all of the same kind. $\endgroup$ Mar 10 '14 at 6:19
  • 1
    $\begingroup$ @GerryMyerson: Thank you. I emended it. $\endgroup$
    – NNOX Apps
    Mar 10 '14 at 6:23

I'm surprised why this thread isn't more popular or voted in favour for. I had quite some trouble reading and comparing these very similar threads and think they'd benefit from merges.

Proof the maximum function $\max(x,y) = \frac {x +y +|x-y|} {2}$
Show that the $\max{ \{ x,y \} }= \frac{x+y+|x-y|}{2}$.
How to prove this simple statement: $\max\{a,b\}=\frac{1}{2}(a+b+|a-b|)$

Good book for self study of a First Course in Real Analysis
best book for real analysis for undergraduate
Good First Course in real analysis book for self study
Book Recommendations and Proofs for a First Course in Real Analysis and others.

Text recommendation for introduction to linear algebra A First Course in Linear Algebra Text
What is a good book to study linear algebra?
A Book for Linear Algebra and others.

How to define the $0^0$?
Zero to the zero power - is $0^0=1$?
Proofs for $0^0 =1$?
Is there any good reason not to define $0^0=1$ , such as contradictions in algebra or arithmetic?
Why is $0^0$ undefined? and others.

Reverse Triangle Inequality Proof Prove one case of the Reverse Triangle Inequality $|x-y|≥|x|-|y|$ for all reals $x$ and $y$
How to prove $\lvert \lVert x \rVert - \lVert y \rVert \rvert \overset{\heartsuit}{\leq} \lVert x-y \rVert$?
Triangle Inequality with complex numbers: Prove that ||x|−|y||≤|x|-|y|.
Is it always true that $\|\vec{x} + \vec{y}\| \geq \|\vec{x}\| - \|\vec{y}\|$ over $\mathbb{R}^n$? and others.

For every $\epsilon >0$ , if $a+\epsilon >b$ , can we conclude $a>b$?
Showing $a \le b$ if $a \le b+\varepsilon$, for all $\varepsilon \gt 0$
Proof by contradiction: $ \forall \epsilon \in \mathbb{R}^{>0}(a< b+\epsilon) \to a \leq b$
Proof : $ \forall \epsilon \in \mathbb{R}^{>0}(0 \leq a<\epsilon) \to a =0$ and others.


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