Given a prime number $p$, what is the probability that there exists a number $k$ st $k<\log(p)$ and $2kp+1$ a prime number? Same question for $ k<\log^2(p)$.
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Given a prime number $p$, what is the probability that there exists a number $k$ st $k<\log(p)$ and $2kp+1$ a prime number? Same question for $ k<\log^2(p)$.
Thanks