Login Preferences
About News Publications Statistics Downloads API Guide License How to use Preferences
bn:15808378n
Noun Concept
Categories: Factorial and binomial topics
EN
Smarandache function  Kempner function  Kempner numbers  Lucas-Kempner function
EN
In number theory, the Kempner function S {\displaystyle S} is defined for a given positive integer n {\displaystyle n} to be the smallest number s {\displaystyle s} such that n {\displaystyle n} divides the factorial s ! Wikipedia
Definitions
Relations
Sources
EN
In number theory, the Kempner function S {\displaystyle S} is defined for a given positive integer n {\displaystyle n} to be the smallest number s {\displaystyle s} such that n {\displaystyle n} divides the factorial s ! Wikipedia
Math function Wikidata
A function, denoted by S(n) for some positive integer n, that yields the smallest number s such that n divides the factorial s!. For example, the number 8 does not divide 1!, 2!, 3!, but does divide 4!, so S(8) = 4. Wiktionary
IS A
function
Wikipedia
EN
Kempner function
Wikidata
EN
Smarandache function
Wiktionary
EN
Smarandache function
Wikipedia Redirections
EN
Kempner numbers, Lucas-Kempner function, Smarandache function

Please note that, in order to improve your browsing experience on this website, BabelNet® uses various types of cookies, including: browsing functionality, performance and statistical cookies.

By continuing to browse the site you are agreeing to our use of cookies. OK

License