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2 hours later…
10:00 AM
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Q: What does inserting $p_i \sim i \log i$ asymptotically do to this formula?

DiagramChasingBluesDefine $(x \mid y ) = \begin{cases}1 \text{ if } x \text{ divides }y \\ 0 \text{ if } x \text{ does not divide } y \end{cases}$. $$ \theta(i,k) = \sum_{n=p_i + 2k}^{p_{i+1}^2 - 2k}\left(\dfrac{1}{n -k -\sqrt{n+k} +1}\sum_{j=\sqrt{n+k}}^{n-k}\left( \ \sum_{d\ |\ j\#} (-1)^{\Omega(\cdot)}\left((-1)...

 
10:11 AM
 
 
1 hour later…
11:16 AM
PSQ and apparently wrong statement: math.stackexchange.com/q/4441669/42969. No feedback from author in more than two weeks, my close vote timed out.
 
 
7 hours later…

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