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- W2140322654 abstract "Let X = {x1, x2,…} be a finite set and associate to every xi a real number αi. Let f(n) [g (n)] be the least value such that given any family F of subsets of X having maximum degree n [cardinality n], one can find integers αi, i=1,2,… so that αi − αi|<1 and ∑xi ϵ Eai−∑xi ϵ Eαi≤ƒ(n) ∑xi ϵ Eai− ∑xi ϵ Eαi≤g(n) for all E ϵ F. We prove f(n)≤n − 1 and g(n)≤c(n log n)12." @default.
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- W2140322654 date "1981-02-01" @default.
- W2140322654 modified "2023-09-29" @default.
- W2140322654 title "“Integer-making” theorems" @default.
- W2140322654 cites W1984648501 @default.
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- W2140322654 doi "https://doi.org/10.1016/0166-218x(81)90022-6" @default.
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