Wilson Prime
A Prime satisfying
where
is the Wilson Quotient, or equivalently,
5, 13, and 563 (Sloane's A007540) are the only Wilson primes less than
(Crandall et al. 1997).
References
Crandall, R.; Dilcher, K; and Pomerance, C. ``A search for Wieferich and Wilson Primes.'' Math. Comput. 66, 433-449, 1997. Ribenboim, P. ``Wilson Primes.'' §5.4 in The New Book of Prime Number Records. New York: Springer-Verlag, pp. 346-350, 1996. Vardi, I. Computational Recreations in Mathematica. Reading, MA: Addison-Wesley, p. 73, 1991.
- Rhombicosahedron
- Rhombicosidodecahedron
- Rhombic Polyhedron
- Rhombic Triacontahedron
- Rhombicuboctahedron
- Rhombidodecadodecahedron
- Rhombihexacron
- Rhombihexahedron
- Rhombitruncated Cuboctahedron
- Rhombitruncated Icosidodecahedron
- Rhombohedron
- Rhomboid
- Rhomboidal Dodecahedron
- Rhombus
- Rhumb Line
- Ribbon Knot
- Ribet's Theorem
- Riccati-Bessel Functions
- Riccati Differential Equation
- Ricci Curvature
- Ricci Tensor
- Rice Distribution
- Richardson Extrapolation
- Richardson's Theorem
- Richard's Paradox