A Function in the Congruence Theory

2004/04/30 by Florentin Smarandache
Mathematics · #math.GM #msc:33B99 #msc:11A25 #msc:11A07

paper · pdf

published as Published in Libertas Mathematica, University of Texas at Arlington, Vol. XII, pp. 181-185, 1992 · 8 pages

arxiv created 2004/04/30 · arxiv updated 2009/12/01

Abstract

In this paper we define a function L which will allow us to (separately or simultaneously) generalize many theorems from Number Theory obtained by Wilson, Fermat, Euler, Gauss, Lagrange, Leibniz, Moser, and Sierpinski.

Related

• Algebraic functions with Fermat property, eigenvalues of transfer operator and Riemann zeros, and other open problems
• Congruences related to Eulerian and Euler numbers
• A congruence involving the quotients of Euler and its applications (III)
• A generalization of Carlitz's congruence
• p-adic L-functions and Classical Congruences