For the Heilbronn problem, here's an extreme case I found with 300 triangles having the smallest area, on 84 points.
Can anyone find a position with a higher repetition in the smallest triangle area? (zero area triangles don't count)
For the Heilbronn problem, here's an extreme case I found with 300 triangles having the smallest area, on 84 points.
Can anyone find a position with a higher repetition in the smallest triangle area? (zero area triangles don't count)
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