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We show how to construct a stick figure of lines in    $${\mathbb {P}}^3$$  P 3 using the Hadamard product of projective varieties. Then, applying the results of Migliore and Nagel, we use such a stick figure to build a Gorenstein set of points with given    $$h-$$  h - vector    $${\varvec{h}}$$  h . Since the Hadamard product is a coordinate-wise product, we show, at the end, how the coordinates of the points, in the Gorenstein set, can be directly determined.

Gorenstein points in $${\mathbb {P}}^{3}$$ via Hadamard products of projective varieties