Lexicographic generation of projective spaces

@article{Hering2015LexicographicGO,
  title={Lexicographic generation of projective spaces},
  author={Christoph Hering and Hans-J{\"o}rg Schaeffer},
  journal={Journal of Geometry},
  year={2015},
  volume={107},
  pages={441-444}
}
Lexicographic or first choice constructions of geometric objects sometimes lead to amazingly good results. Usually it is difficult to determine the precise identity of the resulting geometries. Here we find infinitely many cases where the identification actually can be accomplished. 

References

SHOWING 1-5 OF 5 REFERENCES

Naive configurations

A constructive existence proof for configurations of finite geometric objects with points on a line is described, which produces interesting periodic matrices.

On numbers and games

  • R. Guy
  • Mathematics
    Proceedings of the IEEE
  • 1978
The motivation for ONAG may have been, and perhaps was-and I would like to think that it was-the attempt to bridge the theory gap between nim-like and chess-like games.

Germany E-mail address: hering@uni-tuebingen.de Rossbergstr. 47, D72072 Tübingen, Germany E-mail address: hjs@hjschaeffer

    Non-symmetric lexicographic configurations

    • Group theory, combinatorics, and computing
    • 2014

    Non-symmetric lexicographic configurations. Group theory, combinatorics, and computing, 49-58

    • Contemporary Mathematics,
    • 2014