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- W2795542248 abstract "A subset of ${1,2,ldots,2n}$ is said to be primitive if it does not contain any pair of elements $(u,v)$ such that $u$ is a divisor of $v$. Let $D(n)$ denote the number of primitive subsets of ${1,2,ldots,2n}$ with $n$ elements. Numerical evidence suggests that $D(n)$ is roughly $(1.32)^n$. We show that for sufficiently large $n$, $$(1.303...)^n < D(n) < (1.408...)^n$$" @default.
- W2795542248 created "2018-04-13" @default.
- W2795542248 creator A5056803544 @default.
- W2795542248 date "2018-04-05" @default.
- W2795542248 modified "2023-09-27" @default.
- W2795542248 title "On large primitive subsets of ${1,2,ldots,2n}$" @default.
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