In 1955 B. Segre showed that any oval in a projective plane over a finite field of odd order is a conic. His proof constructs a conic which matches the oval in some points, and then shows that it actually coincides with the oval. Here we give another proof. We describe the oval by a possibly high degree polynomial, and then show that the degree is actually 2.
CITATION STYLE
Müller, P. (2013). Another Proof of Segre’s Theorem about Ovals, 2. Retrieved from http://arxiv.org/abs/1311.3082
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