Ace Micholson
Notes on Number Theory and Discrete Mathematics, ISSN 1310-5132
Volume 18, 2012, Number 2, Pages 56—57
Download full paper: PDF, 64 Kb
Details
Authors and affiliations
Ace Micholson
Kalispell, Montana, USA
Abstract
We prove an open problem of Hobby and Silberger on quotients of primes in
arithmetic progressions.
- Arithmetic progression
- Prime number
AMS Classification
- 11A25
- 11A41
References
- Hobby, D., D. M. Silbeger, Quotients of primes, Amer. Math. Monthly, Vol. 100, 1993, No. 1, 50–52.
- Starni, P., Answers to two questions concerning quotients of primes, Amer. Math.
Monthly, Vol. 102, 1995, No. 4, 347–349.
Related papers
- Sittinger, B. D. (2017). A note on the density of quotients of primes in arithmetic progressions. Notes on Number Theory and Discrete Mathematics, 23(1), 99-100.
Cite this paper
Micholson, A. (2012). Quotients of primes in arithmetic progressions, Notes on Number Theory and Discrete Mathematics, 18(2), 56-57.