Ein kleines Seitenstück zur Artinischen Vermutung.
Eine Anzahlformel von Zahlen modulo n
Eine Bemerkung über das Legendre-Symbol.
Eine Bemerkung zu den zyklischen Gruppen.
Eine einheitliche Methode zur Behandlung einer linearen Kongruenz mit Nebenbedingungen.
Einige Bemerkungen über die Congruenz ... .
Einige Bemerkungen zu einer Arbeit von G.J. Rieger.
Equality in Pollard's theorem on set addition of congruence classes
Étude bibliographique. Sur la théorie des nombres
Exact m-covers and the linear form
Extensions of Bauer's identical congruences
Extensions of the Gauss-Wilson theorem.
Fermat and Wilson quotients for -adic integers
Fermat’s Little Theorem via Divisibility of Newton’s Binomial
Solving equations in integers is an important part of the number theory [29]. In many cases it can be conducted by the factorization of equation’s elements, such as the Newton’s binomial. The article introduces several simple formulas, which may facilitate this process. Some of them are taken from relevant books [28], [14]. In the second section of the article, Fermat’s Little Theorem is proved in a classical way, on the basis of divisibility of Newton’s binomial. Although slightly redundant in...
Fourier analysis used in analytic number theory
Gaps in the spectrum of Nathanson heights of projective points.
Gaussiana
Generalization of Some Results for Exactly Covering Systems
Generating units modulo an odd integer by addition and subtraction
Geometrický důkaz poučky Wilsonovy