2005•Unpublished venueOpen access

Mean Value Of The Additive Analogue Of Smarandache Function

Minhui Zhu

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Abstract

For any positive integer n, let Sdf(n) denotes the Smarandance double factorial function, then Sdf(n) is defined as least positive integer m such that m!! is divisible by n. In this paper, we study the mean value properties of the additive analogue of Sdf(n) and give an interesting mean value formula for it.

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What this paper is about

For any positive integer n, let Sdf(n) denotes the Smarandance double factorial function, then Sdf(n) is defined as least positive integer m such that m!! is divisible by n. In this paper, we study the mean value properties of the additive analogue of Sdf(n) and give an interesting mean value formula for it.

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Available abstract

For any positive integer n, let Sdf(n) denotes the Smarandance double factorial function, then Sdf(n) is defined as least positive integer m such that m!! is divisible by n. In this paper, we study the mean value properties of the additive analogue of Sdf(n) and give an interesting mean value formula for it.

Key concepts: Integer (computer science), Mathematics, Value (mathematics), Factorial, Function (biology), Mean value, Combinatorics, Statistics

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