TOPICS
Search

Danzer Configuration


The Danzer configuration is a 35_4 self-dual configuration of 35 lines and 35 points in which 4 points lie on each line and 4 lines pass through each point.

The Levi graph of the Danzer configuration may be called the Danzer graph (Boben et al. 2015).


See also

Configuration, Danzer Graph, Levi Graph, n4 Configuration, Orchard-Planting Problem

Explore with Wolfram|Alpha

References

Boben, M.; Gévay, G. Pisanski, T. "Danzer's Configuration Revisited." Adv. Geom. 15, 393-408, 2015.Gévay, G. "Pascal's Triangle of Configurations." In Discrete Geometry and Symmetry (Ed. M. D. E. Conder, A. Deza, and A. I. Weiss). Springer, pp. 181-199, 2018.Grünbaum, B. "Musing on an Example of Danzer's." Europ. J. Combin. 29, 1910-1918, 2018.Mütze, T. "Proof of the Middle Levels Conjecture." Proc. Lond. Math. Soc. 112, 677-713, 2016.

Referenced on Wolfram|Alpha

Danzer Configuration

Cite this as:

Weisstein, Eric W. "Danzer Configuration." From MathWorld--A Wolfram Resource. https://mathworld.wolfram.com/DanzerConfiguration.html

Subject classifications