Beautiful Array

Let us call the array a_i~(i = 0, 1, \ldots, n - 1) of length $n$, consisting of positive integers, beautiful, if for any i~(1 \le i \le n) decimal representations of a_i and $i$ do not have common digits (for example, if i = 2022, then a_i can be equal to $19$, but it cannot be equal to $303$, because the zero can be found in both $303$ and $2022$).

For given $n$ check if there exists a beautiful array of length $n$.