Leudesdorf Theorem

Let denote the set of the numbers less than and Relatively Prime to , where is theTotient Function. Then if

References

Hardy, G. H. and Wright, E. M. ``A Theorem of Leudesdorf.'' §8.7 in An Introduction to the Theory of Numbers, 5th ed. Oxford, England: Clarendon Press, pp. 100-102, 1979.

• Elliptic Fixed Point (Differential Equations)
• Elliptic Fixed Point (Map)
• Elliptic Function
• Elliptic Functional
• Elliptic Geometry
• Elliptic Group Modulo p
• Elliptic Helicoid
• Elliptic Hyperboloid
• Elliptic Integral
• Elliptic Integral of the First Kind
• Elliptic Integral of the Second Kind
• Elliptic Integral of the Third Kind
• Elliptic Integral Singular Value
• Elliptic Integral Singular Value k1
• Elliptic Integral Singular Value k2
• Elliptic Integral Singular Value k3
• Ellipticity
• Elliptic Lambda Function
• Elliptic Logarithm
• Elliptic Modular Function
• Elliptic Paraboloid
• Elliptic Partial Differential Equation
• Elliptic Plane
• Elliptic Point
• Elliptic Pseudoprime