A Function in the Number Theory
Florentin Smarandache
Abstract
In this paper one constructs a function η with the property that if n is non-null then η(n) is the smallest integer such that η(n)! is divisible by n. In order to calculate it one considers, for each prime p, the associated function ηp(n) in a power base.
Create a lesson
Related papers
Construction, Enumeration and Duality of Perfectly Balanced Musical Sets of Order 2pq
Paul Lascabettes, Sidney Ali, Alexandre Popoff et al.
Boundary phenomena for slow recurrences:finite and infinite critical sets
Mohsen Aliabadi
Linear-exponent bounds for the automatic complexity of rational diagonals modulo prime powers
Alex Shvets
How Does One Cut a 30-60-90 Triangle?
Ed Pegg, Brian Trease, Andrew Hudson et al.
A Computational Verification of the Markov Uniqueness Conjecture for z≤ 10500000
Hu Tan, Ying Zhang
On Some Special Cases of the Weber-Schafheitlin Integral
V. G. Zborovskii