Sierpinski's Prime Sequence Theorem
For any 
, there exists a 
such that the sequence
where
, 2, ...contains at least Primes.See also Dirichlet's Theorem, Fermat 4n+1 Theorem, Sierpinski's Composite NumberTheorem
References
Abel, U. and Siebert, H. ``Sequences with Large Numbers of Prime Values.'' Amer. Math. Monthly 100, 167-169, 1993. Ageev, A. A. ``Sierpinski's Theorem is Deducible from Euler and Dirichlet.'' Amer. Math. Monthly 101, 659-660, 1994. Forman, R. ``Sequences with Many Primes.'' Amer. Math. Monthly 99, 548-557, 1992. Garrison, B. ``Polynomials with Large Numbers of Prime Values.'' Amer. Math. Monthly 97, 316-317, 1990. Sierpinski, W. ``Les binômes 
et les nombres premiers.'' Bull. Soc. Roy. Sci. Liege 33, 259-260, 1964.
- Heptakaidecagon
- Heptaparallelohedron
- Heptomino
- Herbrand's Theorem
- Hereditary Representation
- Heredity
- Hermann Grid Illusion
- Hermann-Hering Illusion
- Hermann-Mauguin Symbol
- Hermann's Formula
- Hermite Constants
- Hermite Differential Equation
- Hermite-Gauss Quadrature
- Hermite Interpolation
- Hermite-Lindemann Theorem
- Hermite Polynomial
- Hermite Quadrature
- Hermite's Interpolating Polynomial
- Hermite's Theorem
- Hermitian Form
- Hermitian Matrix
- Hermitian Operator
- Hermit Point
- Heronian Tetrahedron
- Heronian Triangle