A natural prime-generating recurrence.

Rowland, Eric S.

Displaying similar documents to “A natural prime-generating recurrence.”

Prime and composite terms in Sloane's sequence A056542.

Müller, Tom (2005)

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Primes in classes of the iterated totient function.

Noe, Tony D. (2008)

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On the Fermat periods of natural numbers.

Müller, Tom (2010)

Journal of Integer Sequences [electronic only]

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On consecutive integer pairs with the same sum of distinct prime divisors.

Iannucci, Douglas E., Mintos, Alexia S. (2005)

Integers

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On pseudoprimes having special forms and a solution of K. Szymiczek’s problem

Andrzej Rotkiewicz (2005)

Acta Mathematica Universitatis Ostraviensis

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We use the properties of $p$ -adic integrals and measures to obtain general congruences for Genocchi numbers and polynomials and tangent coefficients. These congruences are analogues of the usual Kummer congruences for Bernoulli numbers, generalize known congruences for Genocchi numbers, and provide new congruences systems for Genocchi polynomials and tangent coefficients.

The EKG sequence.

Lagarias, J.C., Rains, E.M., Sloane, N.J.A. (2002)

Experimental Mathematics

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Pocklington's Theorem and Bertrand's Postulate

Marco Riccardi (2006)

Formalized Mathematics

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The first four sections of this article include some auxiliary theorems related to number and finite sequence of numbers, in particular a primality test, the Pocklington's theorem (see [19]). The last section presents the formalization of Bertrand's postulate closely following the book [1], pp. 7-9.