Alternating Divisibility

JJ challenges the Chef to construct an array $A$ of length $N$ such that the following conditions hold: - $A_i$ divides $A_{i + 1}$ when $i$ is odd and $1 \le i \le N - 1$ - $A_i$ does not divide $A_{i + 1}$ when $i$ is even and $1 \le i \le N - 1$ - $1 \le A_i \le 2 \cdot N$ - All $A_i$ are pairwise **distinct** Can you help Chef complete JJ's challenge? If multiple arrays satisfying the above