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Dave Benson
Dave Benson
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There Do there exist prime numbers of the form n *$n \cdot 2^n + 11$, when n ∈ ℕ$n \in \mathbb{N}$ and n$n > 11$?

Recently, I was studying prime sequences of the form k * 2^n + 1$k \cdot 2^n + 1$, and I noticed that primes of the form n * 2^n + 1$n \cdot 2^n + 1$ almost do not exist, except for the n = 1$n = 1$ case. Are there other prime numbers, or infiniteinfinitely many prime numbers, when n > 1$n > 1$?

There exist prime numbers of the form n * 2^n + 1, when n ∈ ℕ and n > 1

Recently, I was studying prime sequences of the form k * 2^n + 1, and I noticed that primes of the form n * 2^n + 1 almost do not exist, except for the n = 1 case. Are there other prime numbers, or infinite prime numbers, when n > 1?

Do there exist prime numbers of the form $n \cdot 2^n + 1$, when $n \in \mathbb{N}$ and $n > 1$?

Recently, I was studying prime sequences of the form $k \cdot 2^n + 1$, and I noticed that primes of the form $n \cdot 2^n + 1$ almost do not exist, except for the $n = 1$ case. Are there other prime numbers, or infinitely many prime numbers, when $n > 1$?

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Arsen Vardanyan
Arsen Vardanyan
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There exist prime numbers of the form n * 2^n + 1, when n ∈ ℕ and n > 1

Recently, I was studying prime sequences of the form k * 2^n + 1, and I noticed that primes of the form n * 2^n + 1 almost do not exist, except for the n = 1 case. Are there other prime numbers, or infinite prime numbers, when n > 1?