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- W2021987651 abstract "A number N is primitive a-abundant if a(M)/M 1.6, then a(N)/N 1), let a be a real number (a > 1) and let a be the positive-divisor sum function. Put H(N) = (N) and h(N)=max{H(M):MIN,M 4.8, 3ae-P0/2 < 2.) It was also shown in [1] that Go(2) = 6 < .16104 and F2 = {3465}. Our present results, giving G0(a) and rF for 1 < a < 5.4, are given in Table 1. The following two theorems are the basis for the computations used to produce the Received February 11, 1983. 1980 Mathematics Subject Classification. Primary 1OA20. ?)1984 American Mathematical Society 0025-5718/84 $1.00 + $.25 per page 263 This content downloaded from 157.55.39.58 on Tue, 15 Nov 2016 04:05:13 UTC All use subject to http://about.jstor.org/terms" @default.
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- W2021987651 date "1984-01-01" @default.
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- W2021987651 title "Primitive a-Abundant Numbers" @default.
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