Ward's Primality Test

Let be an Odd Integer, and assume there exists a Lucas Sequence withassociated Sylvester Cyclotomic Numbers such that there is an (with and Relatively Prime) for which Divides . Then is a Prime unlessit has one of the following two forms:

1. , with Prime and , or

2. , with and Prime.

References

Ribenboim, P. The Book of Prime Number Records, 2nd ed. New York: Springer-Verlag, pp. 69-70, 1989.

• Connected Space
• Connected Sum
• Connected Sum Decomposition
• Connection
• Connection Coefficient
• Connectivity
• Connes Function
• Conocuneus of Wallis
• Conoid
• Consecutive Number Sequences
• Conservation of Number Principle
• Conservative Field
• Consistency
• Consistency Strength
• Constant
• Constant Function
• Constant Precession Curve
• Constant Problem
• Constant Width Curve
• Constructible Number
• Constructible Polygon
• Construction
• Constructive Dilemma
• Contact Angle
• Contact Number