Results 1 - 10 for Euler totient function

Euler's totient function - Wikipedia, the free encyclopedia
In number theory, the totient of a positive integer n is defined to be the number of positive integers less than or equal to n that are coprime to n.
http://wiki.healthhaven.com/Euler%27s_totient_function
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Totient Function -- from Wolfram MathWorld
The totient function phi(n), also called Euler's totient function, is defined as the number of positive integers <=n that are relatively prime to (i.e., do not contain any factor ...
http://mathworld.wolfram.com/TotientFunction.html
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Euler's Totient Function
Euler's Totient Function denoted by lower case Phi . Euler's Totient Function (m) returns the number of Integers less than m, including 1 that are relatively prime to m.
http://home.earthlink.net/~usondermann/eulertot.html
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Euler's totient function definition of Euler's totient function in the ...
Euler's phi function [′ȯi·lərz ′fī ‚fəŋk·shən] (mathematics) A function φ, defined on the positive integers, whose value φ(n) is the number of integers equal to or ...
http://encyclopedia2.thefreedictionary.com/Euler's+totient+function
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The Prime Glossary: Euler's phi function
Euler 's phi (or totient) function of a positive integer n is the number of integers in {1,2,3,..., n} which are relatively prime to n. This is usually denoted , but for those with ...
http://primes.utm.edu/glossary/page.php?sort=EulersPhi
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Euler totient function
EulerPhi[ n ] (112 formulas) ... © 1998-2009 Wolfram Research, Inc.
http://functions.wolfram.com/NumberTheoryFunctions/EulerPhi/
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The Euler function
The Euler function, or totient function φ is a very important number theoretic function having a deep relationship to prime numbers and the so-called order of integers.
http://www.math-it.org/Mathematik/Zahlentheorie/Euler.html
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totient definition of totient in the Free Online Encyclopedia.
totient [′tō·shənt] (mathematics) Euler's phi function
http://encyclopedia2.thefreedictionary.com/Totient
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Euler's Totient Theorem -- from Wolfram MathWorld
A generalization of Fermat's little theorem. Euler published a proof of the following more general theorem in 1736. Let phi(n) denote the totient function. Then a^(phi(n))=1 (mod ...
http://mathworld.wolfram.com/EulersTotientTheorem.html
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Euler Totient Function

https://secure.wikimedia.org/wikipedia/en/wiki/Totient_function
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