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Dec
14
answered Prove that as $x\to\infty $, $\sum\limits_{p \leq x} \frac{1}{p \log \log p} \approx \log \log \log x$
Dec
14
comment Unusual pattern in the distribution of odd primes
I don't get it. At MO you say in a comment under a nearly identical question from May 2012 that you had read 'Prime Number Races.' But this question is precisely on that paper's topic--as though you had never encountered this before, much less read the paper. @GerryMyerson noted that you had already asked the question on MSE, and he had recommended 'Prime Number Races.' I went back and looked for related questions on GRH-AP and semi-primes but I think you have seen this all before...?
Dec
14
comment Unusual pattern in the distribution of odd primes
mathoverflow.net/questions/165887/….
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comment Numbers with special factorisation
But I don't know what you mean when you say you are looking for solutions.
Dec
11
comment Numbers with special factorisation
This is usually referred to as $p_n$-primorial. It is written $p_n!!$ or $p_n\#.$ The numbers of this type are 2,6,30,210,... etc.
Dec
11
comment Reference for Analytic Number Theory
You might consider getting a copy of Jameson's 'The Prime Number Theorem' and reading it. I haven seen anything along the lines of your request but it may exist.
Dec
11
comment Reference for Analytic Number Theory
math.stackexchange.com/questions/1053221/…. The comment there seems to be something along these lines.
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