 About 48,400 results  books.google.com 
 books.google.com 2370 Prime Zeta Function PrimeGenerating Polynomial (2) where the sum is
over all integers. The prime zeta function can be expressed in terms of the
RIEMANN ZETA FUNCTION by Lienard, R. Tables fondamentales a 50
decimates des ... 

 books.google.com Prime generating polynomial functions are known that can produce sequences of
prime numbers (e.g. Euler polynomials). However, polynomials which produce
consecutive prime numbers are much more difficult to obtain. In this paper, we ... 

 books.google.com Unfortunately, the Matyasevich result merely implies the existence of such a
primegenerating polynomial. It does not indicate how to construct one, and it
took a considerable effort before James Jones, Dai hachiro Sato, Hideo Wada,
and ... 

 books.google.com 5 Euler's Famous Prime Generating Polynomial and the Class Number of
Imaginary Quadratic Fields∗ Introduction Can a nonconstant polynomial with
integral coefficients assume only prime values? No! because of the following.
Theorem. 

 books.google.com 5 Euler's Famous Prime Generating Polynomial and the Class Number of
Imaginary Quadratic Fields∗ Introduction Can a nonconstant polynomial with
integral coefficients assume only prime values? No! because of the following.
Theorem. 

 books.google.com The algorithm was successfully applied to the Prime generating polynomials
problem, and to the Finite algebra problem. The goal of the Prime generating
polynomials problem [7] is to find a polynomial that generates as many different
primes ... 

 books.google.com Although polynomials produce infinitely many composite outputs for integer
inputs, there is a host of charmers that, like Euler's polynomial, give us a run for
our money! ... For a collection of unusual primegenerating algorithms see [
DUDLEY]. 

 books.google.com 1976 Jones, J.P., Sato, D., Wada, H. & Wiens, D. Diophantine representation of
the set of prime numbers. Amer. Math. ... 1988 Ribenboim, P. Euler's famous
prime generating polynomial and the class number of imaginary quadratic fields. 

 books.google.com 1976 Jones, J.P., Sato, D., Wada, H. & Wiens, D. Diophantine representation of
the set of prime numbers. Amer. Math. ... 1988 Ribenboim, P. Euler's famous
prime generating polynomial and the class number of imaginary quadratic fields. 

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