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user21820
user21820
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Are there infinitely many primes ⌊ex⌋ with x a positive integerof the form $\lfloor e x\rfloor$ for $x\in\mathbb{Z}^+$?

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LSpice
LSpice
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Are there infinite numbers of prime [ex] for any positive integersinfinitely many primes ⌊ex⌋ with x a positive integer?

Construct a function f(x)=floor(ex)$f(x)=\lfloor e x\rfloor$. For each positive integer x$x$, f(x)$f(x)$ will be a positive integer. Among these integers of f(x)$f(x)$, are there an infinite number of primes?

Are there infinite numbers of prime [ex] for any positive integers x?

Construct a function f(x)=floor(ex). For each positive integer x, f(x) will be a positive integer. Among these integers of f(x), are there an infinite number of primes?

Are there infinitely many primes ⌊ex⌋ with x a positive integer?

Construct a function $f(x)=\lfloor e x\rfloor$. For each positive integer $x$, $f(x)$ will be a positive integer. Among these integers $f(x)$, are there an infinite number of primes?

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Yinpo
Yinpo
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Are there infinite numbers of prime [ex] for any positive integers x?

Construct a function f(x)=floor(ex). For each positive integer x, f(x) will be a positive integer. Among these integers of f(x), are there an infinite number of primes?