Abstract
dc:description.abstractPROBLEM: Lattice theory and projective geometry are two seemingly unrelated branches of mathematics. With the proper approach a projective geometry can be shown to be a lattice.<br>PROCEDURE: A lattice is developed using two different approaches and group theory is introduced. Next the relationship between projective and affine geometry is investigated. Finally, the projective geometry 7₃ is shown to be a lattice. <br>SUMMARY: Showing that a projective geometry is a lattice was accomplished in two ways. It was illustrated that with the proper definitions a projective geometry can be shown to be a lattice directly or it can be shown to be a group which is then shown to be a lattice.
Degree
thesis:*- Name thesis:degree_name
- Master of Science in Mathematics
- Level thesis:degree_level
- Masters
- Discipline thesis:degree_discipline
- Mathematics
- Year
- 1976
Author and committee
dc:creator, dc:contributor.*- Author dc:creator
-
- Huechteman, E. Duane
- Contributors dc:contributor
-
- Frank Gillespie
Subjects
dc:subject × 1Rights
dc:rights- Statement dc:rights
-
- © E. Duane Huechteman
Identifiers
dc:identifier.*- Repository record dc:identifier
- https://bearworks.missouristate.edu/theses/863
- OAI identifier oai:identifier
- oai:bearworks.missouristate.edu:theses-1864