NON-EUCLIDEAN GEOMETRY
NON-EUCLIDEAN GEOMETRY
2026 Spring Term
Mathematics 433
Axiomatic development of finite geometries: 4-point, Fano's, and Young's geometries. Poincare models for hyperbolic geometry, with emphasis on similarities and differences with Euclidean Geometry (including Saccheri and Lambert quadrilaterals, and their properties). Elliptic geometry, contrasted with Euclidean and Hyperbolic geometries. The unit on projective geometry includes the concept of duality, Desargues' theorem, and projective transformations.
Other Requirements: PREREQ: MATH 333 OR INSTRUCTOR CONSENT
Class Schedule
Disclaimer
- This schedule is informational and does not guarantee availability for registration.
- Sections may be full or not open for registration. Please use WINS if you wish to register for a course.
| Section Details | Meeting Details & Topic | Instructor | Syllabus | ||
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01-LEC 3485
3 Units
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01/26 - 05/09 (1) | MW 11:00 AM - 12:15 PM |
Dylan Spence
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