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13.
On the maximum number of independent elements in configurations of points and lines
Pisanski, Tomaž ; Tucker, Thomas W.
We show that the upper bound for the maximum number of independent elements of a ▫$(v_r )$▫ configuration is given by ▫$\lfloor 2v/(r + 1)\rfloor$▫ and that this bound is attained for all integer ...values of ▫$r$▫ by geometric configurations of points and lines in the Euclidean plane. This disproves a conjecture of Branko Grünbaum.
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