Lower bound on directions determined by A×A in F_{p²}² for p^{2/3} < |A| < p not contained in affine F_p.
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On the number of directions formed by Cartesian products in $\mathbb{F}_{p^2}^2$
Lower bound on directions determined by A×A in F_{p²}² for p^{2/3} < |A| < p not contained in affine F_p.