If Terao's conjecture fails in $\mathbb{P}^{2}$, then it fails in $\mathbb{P}^{n > 2}$

Abstract: Using an elementary technique, we construct a first example of Ziegler pairs of hyperplane arrangements in $\mathbb{P}<sup>{3}$. Then, using this construction, we show how to obtain possible counterexamples to Terao's freeness conjecture in $\mathbb{P}<sup>{n}$ with $n&gt;2$ using arrangements of lines in $\mathbb{P}<sup>{2}$.