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- W2769134296 abstract "Let $f(n)$ count the number of subsets of ${1,...,n}$ without an element dividing another. In this paper I show that $f(n)$ grows like the $n$-th power of some real number, in the sense that $lim_{nrightarrow infty}f(n)^{1/n}$ exists. This confirms a conjecture of Cameron and Erdos, proposed in a paper where they studied a number of similar problems, including the well known Cameron-Erdos os Conjecture on counting sum-free subsets." @default.
- W2769134296 created "2017-12-04" @default.
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- W2769134296 date "2017-11-22" @default.
- W2769134296 modified "2023-09-27" @default.
- W2769134296 title "A Cameron and Erdos conjecture on counting primitive sets" @default.
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- W2769134296 hasPublicationYear "2017" @default.
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