What to expect from 2018?

An integer $n$ is said to have a perfect square factor if there is a prime number $p$ such that $p^2$ divides $n$ . For example, 12 has a perfect square factor because $12 = 2^{\color{#D61F06}2} \times 3$ but 14 has none because $14 = 2 \times 7$ .

$2018$ is a composite number which has no perfect square factor ( $2018 = 2 \times 1009$ ) and neither does the sum of its factors: $1+2+1009+2018 = 3030 = 2 \times 3 \times 5 \times 101$ .

What is the previous number to share those three properties ?