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Nov 20, 2013 at 2:40 history edited Jaycob Coleman CC BY-SA 3.0
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Nov 14, 2013 at 22:26 comment added Jaycob Coleman @JoseArnaldoDris The generalized multiply-perfect numbers I mentioned actually contain the known almost perfect numbers.
Nov 14, 2013 at 5:55 comment added Jaycob Coleman @WlodzimierzHolsztynski The people who study these sorts of things would all be called elementary number theorists, but that's only because these things aren't well understood enough to be applied, I think. The practical numbers have been shown to have many significant analogies with primes, but nearly all that's been done with practical numbers is the verification of these analogous properties - or likely analogous, considering some of the analogues are unproven for primes, like the Goldbach and twin prime conjectures. I couldn't assign a specific field to these sequences from what is known.
Nov 14, 2013 at 5:19 comment added Włodzimierz Holsztyński @J.C., this is all interesting--certainly to me; but what about "other fields of mathematics"?
Nov 13, 2013 at 22:55 comment added Jose Arnaldo Bebita By the way, @JaycobColeman - $1$ is also the only known odd almost perfect number.
Nov 13, 2013 at 12:38 comment added user42090 It is really comprehensive and useful, Jaycob. Thanks.
S Nov 13, 2013 at 12:32 history answered Jaycob Coleman CC BY-SA 3.0
S Nov 13, 2013 at 12:32 history made wiki Post Made Community Wiki by Jaycob Coleman