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R.P.
R.P.
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primes Primes of the form 4p+1$4p+1$, with $p$ prime

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user44191
user44191
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I am working on some problems related to primes $q$ of the form 4p+1$q = 4p+1$ where p$p$ is aalso prime. The infinitude of such primes is still open. But recently I found that If I were to count the number of such primes up to x, I should expect to find Cx/(logx)^2$Cx/(\log x)^2$ of them. Can anyone suggest any reference to this result? Or some references where I can find such a result with proof.

I am working on some problems related to primes of the form 4p+1 where p is a prime. The infinitude of such primes is still open. But recently I found that If I were to count the number of such primes up to x, I should expect to find Cx/(logx)^2 of them. Can anyone suggest any reference to this result? Or some references where I can find such a result with proof.

I am working on some problems related to primes $q$ of the form $q = 4p+1$ where $p$ is also prime. The infinitude of such primes is still open. But recently I found that If I were to count the number of such primes up to x, I should expect to find $Cx/(\log x)^2$ of them. Can anyone suggest any reference to this result? Or some references where I can find such a result with proof.

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Sachin Ramola
Sachin Ramola
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primes of the form 4p+1

I am working on some problems related to primes of the form 4p+1 where p is a prime. The infinitude of such primes is still open. But recently I found that If I were to count the number of such primes up to x, I should expect to find Cx/(logx)^2 of them. Can anyone suggest any reference to this result? Or some references where I can find such a result with proof.