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- Totative abstract "In number theory, a totative of a given positive integer n is an integer k such that 0 < k < n and k is coprime to n. Euler's totient function φ(n) counts the number of totatives of n. The totatives under multiplication modulo n form the multiplicative group of integers modulo n.The distribution of totatives has been a subject of study. Paul Erdős conjectured that, writing the totatives of n asthe mean square gap satisfiesfor some constant C and this was proved by Bob Vaughan and Hugh Montgomery.".
- Totative wikiPageID "34140027".
- Totative wikiPageRevisionID "584585302".
- Totative hasPhotoCollection Totative.
- Totative id "Totative".
- Totative title "Totative".
- Totative title "totative".
- Totative urlname "Totative".
- Totative subject Category:Modular_arithmetic.
- Totative comment "In number theory, a totative of a given positive integer n is an integer k such that 0 < k < n and k is coprime to n. Euler's totient function φ(n) counts the number of totatives of n. The totatives under multiplication modulo n form the multiplicative group of integers modulo n.The distribution of totatives has been a subject of study.".
- Totative label "Totative".
- Totative sameAs m.0hrdkqg.
- Totative sameAs Q7828278.
- Totative sameAs Q7828278.
- Totative wasDerivedFrom Totative?oldid=584585302.
- Totative isPrimaryTopicOf Totative.