I'm stuck between whether it is
$n \in \mathbb{N} > 2$
or
$n > 2 \in \mathbb{N}$
or if it's even one of these two.
Many ways there are:
$ n\in \{k\in\mathbb N|k > 2\}$
$ n\in \mathbb N^{>2}$
$ n\in \mathbb N$ and $n >2$
$ 2 < n\in \mathbb N$
In all these cases, using "$>2$" is the same like "$\geqslant3$" by because that's the same condition in $\mathbb N$.
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Many ways there are:
$ n\in \{k\in\mathbb N|k > 2\}$
$ n\in \mathbb N^{>2}$
$ n\in \mathbb N$ and $n >2$
$ 2 < n\in \mathbb N$
In all these cases, using "$>2$" is the same like "$\geqslant3$" by because that's the same condition in $\mathbb N$.