Pocklington's Criterion

Let be an Odd Prime, be an Integer such that and , and

1. is Prime.

2. .

References

Pocklington, H. C. ``The Determination of the Prime or Composite Nature of Large Numbers by Fermat's Theorem.'' Proc. Cambridge Phil. Soc. 18, 29-30, 1914/16.

• Point-Line Distance--2-D
• Point-Line Distance--3-D
• Point Picking
• Point-Plane Distance
• Point-Point Distance--1-D
• Point-Point Distance--2-D
• Point-Point Distance--3-D
• Point Probability
• Point-Quadratic Distance
• Point-Set Topology
• Points Problem
• Pointwise Dimension
• Poisson Bracket
• Poisson-Charlier Function
• Poisson-Charlier Polynomial
• Poisson Distribution
• Poisson Integral
• Poisson Integral Representation
• Poisson Kernel
• Poisson Manifold
• Poisson's Bessel Function Formula
• Poisson's Equation
• Poisson's Harmonic Function Formula
• Poisson Sum Formula
• Poisson Trials