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On centroids of sets of lattice points
In additive number theory, Kemnitz's conjecture states that every set of integer lattice points in the plane has a large subset whose centroid is also
Kemnitz's_conjecture
German mathematician (born 1984)
bronze medal in 1999. Just after finishing his Abitur, he proved Kemnitz's conjecture, an important problem in the theory of zero-sums. He went on to obtain
Christian_Reiher
Mathematical problem
general results than this theorem exist, such as Olson's theorem, Kemnitz's conjecture (proved by Christian Reiher in 2003), and the weighted EGZ theorem
Zero-sum_problem
On graph drawing with integer edge lengths
MR 1830610. Kemnitz and Harborth credit the original publication of this conjecture to Harborth et al. (1987). Harborth, Heiko; Kemnitz, Arnfried; Möller
Harborth's_conjecture
scientific context. While theory in colloquial usage may denote a hunch or conjecture, a scientific theory is a set of principles that explains an observable
List of common misconceptions about science, technology, and mathematics
List_of_common_misconceptions_about_science,_technology,_and_mathematics
Planar graphs have straight drawings
representation in which all edge lengths are integers. The truth of Harborth's conjecture remains unknown. Integer-distance straight line embeddings are known to
Fáry's_theorem
Very large wave created by a large, sudden displacement of material into a body of water
continents. Also, the current consensus for La Palma is that the region conjectured to collapse is too small and too geologically stable to do so in the
Megatsunami
German mathematician
convex pentagon that does not contain any of the other points. Harborth's conjecture posits that every planar graph admits a straight-line embedding in the
Heiko_Harborth
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KEMNITZS CONJECTURE
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KEMNITZS CONJECTURE
KEMNITZS CONJECTURE
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