Does a number real $x$ with $\forall n \in\mathbb N, E(10^nx)$ is a prime number, exist ?
PS : $E$ is the function integer part, hence $E(1.23)=1$
Does a number real $x$ with $\forall n \in\mathbb N, E(10^nx)$ is a prime number, exist ?
PS : $E$ is the function integer part, hence $E(1.23)=1$