Chevalley's Theorem
Let 
be a member of a Finite Field 
and suppose 
and 
isgreater than the degree of 
, then has at least two zeros in 
.
References
Chevalley, C. ``Démonstration d'une hypothèse de M. Artin.'' Abhand. Math. Sem. Hamburg 11, 73-75, 1936. Ireland, K. and Rosen, M. ``Chevalley's Theorem.'' §10.2 in A Classical Introduction to Modern Number Theory, 2nd ed. New York: Springer-Verlag, pp. 143-144, 1990.
- Number Triangle
- Number Wall
- Numerator
- Numerical Derivative
- Numerical Integration
- Numeric Function
- Numerology
- NURBS Curve
- NURBS Surface
- Nyquist Frequency
- Nyquist Sampling
- Néron-Severi Group
- Nöther
- Obelus
- Object
- Oblateness
- Oblate Spheroid
- Oblate Spheroidal Coordinates
- Oblate Spheroidal Wave Function
- Oblate Spheroid Geodesic
- Oblique Angle
- Oblong Number
- Obstruction
- Obtuse Angle
- Obtuse Triangle