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Primes and powers of 2

✍ Scribed by P. X. Gallagher

Publisher
Springer-Verlag
Year
1975
Tongue
English
Weight
643 KB
Volume
29
Category
Article
ISSN
0020-9910

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πŸ“œ SIMILAR VOLUMES

Squares of Primes and Powers of 2
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We prove that the density of integers -2 (mod 24), which can be represented as the sum of two squares of primes and k powers of 4, tends to 1 as k Q . in the sequence k -0 (mod 3). Consequently, there exists a positive integer k 0 such that every large integer -4 (mod 24) is the sum of four squares

Representation of Even Integers as Sums
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As an extension of the Linnik Gallagher results on the ``almost Goldbach'' problem, we prove that every large even integer is a sum of four squares of primes and 8330 powers of 2.