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- Kempner_function abstract "In number theory, the Kempner function S(n) is defined for a given positive integer n to be the smallest number such that n divides its factorial. The function was first considered by François Édouard Anatole Lucas in 1883, followed by Joseph Jean Baptiste Neuberg in 1887 and A. J. Kempner, who in 1918 gave the first correct algorithm for computing S(n).For example, the number 8 does not divide 1!, 2!, 3!, but does divide 4!, so S(8) = 4.In 1980, following his usual habit, Florentin Smarandache re-named this function after himself.Several self-published and possibly pseudonymous books also used the same name,which has now become used more broadly.".
- Kempner_function thumbnail SmarandacheFunction.PNG?width=300.
- Kempner_function wikiPageID "11147109".
- Kempner_function wikiPageRevisionID "589822777".
- Kempner_function title "Smarandache function".
- Kempner_function urlname "SmarandacheFunction".
- Kempner_function subject Category:Factorial_and_binomial_topics.
- Kempner_function comment "In number theory, the Kempner function S(n) is defined for a given positive integer n to be the smallest number such that n divides its factorial. The function was first considered by François Édouard Anatole Lucas in 1883, followed by Joseph Jean Baptiste Neuberg in 1887 and A. J.".
- Kempner_function label "Kempner function".
- Kempner_function label "Smarandache-Funktion".
- Kempner_function sameAs Smarandache-Funktion.
- Kempner_function sameAs m.02r1lcy.
- Kempner_function sameAs Q1414564.
- Kempner_function sameAs Q1414564.
- Kempner_function wasDerivedFrom Kempner_function?oldid=589822777.
- Kempner_function depiction SmarandacheFunction.PNG.
- Kempner_function isPrimaryTopicOf Kempner_function.