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Revision History for A200981

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Showing entries 1-10 | older changes
Numbers n such that the sum of non-divisors of n is prime.
(history; published version)
#12 by Charles R Greathouse IV at Sun Aug 03 14:01:36 EDT 2014
MATHEMATICA

okQ[n_] := (n > 0) && PrimeQ[n]; Select[Range[1000], okQ[# (#+1)/2 - DivisorSigma[1, #]] &] (* _T. D. Noe, _, Dec 15 2011 *)

Discussion
Sun Aug 03
14:01
OEIS Server: https://oeis.org/edit/global/2267
#11 by Russ Cox at Fri Mar 30 18:53:49 EDT 2012
AUTHOR

_Paolo P. Lava (paoloplava(AT)gmail.com), _, Dec 13 2011

Discussion
Fri Mar 30
18:53
OEIS Server: https://oeis.org/edit/global/262
#10 by T. D. Noe at Thu Dec 15 11:34:51 EST 2011
STATUS

editing

approved

#9 by T. D. Noe at Thu Dec 15 11:34:08 EST 2011
MATHEMATICA

okQ[n_] := (n > 0) && PrimeQ[n]; Select[Range[1000], okQ[# (#+1)/2 - DivisorSigma[1, #]] &] (* T. D. Noe, Dec 15 2011 *)

STATUS

approved

editing

Discussion
Thu Dec 15
11:34
T. D. Noe: Sorry, I meant n(n+1)/2 - Sigma(n).
#8 by T. D. Noe at Thu Dec 15 11:19:57 EST 2011
STATUS

proposed

approved

#7 by Paolo P. Lava at Wed Dec 14 03:12:16 EST 2011
STATUS

editing

proposed

Discussion
Thu Dec 15
11:19
T. D. Noe: In my quick research, it appears to no one, outside of these 6 sequences, uses the term antisigma. It is merely n-sigma(n), which is easier to understand than a new term.
#6 by Paolo P. Lava at Wed Dec 14 03:02:27 EST 2011
CROSSREFS

Cf. A023194, A024816,.

STATUS

approved

editing

Discussion
Wed Dec 14
03:12
Paolo P. Lava: Ok, as you like, but I used the term "antisigma" that is defined in A024816 and referenced in other 6 sequences of OEIS. To be consistent I suggest to delete it also there or leave my definition as it was. Thank.
#5 by T. D. Noe at Tue Dec 13 17:10:58 EST 2011
STATUS

editing

approved

#4 by T. D. Noe at Tue Dec 13 17:10:54 EST 2011
NAME

Numbers n such that antisigma(n) (the sum of non-divisors of n) is prime.

STATUS

proposed

editing

#3 by Paolo P. Lava at Tue Dec 13 08:02:43 EST 2011
STATUS

editing

proposed

Discussion
Tue Dec 13
11:24
T. D. Noe: According to my quick search, antisigma is not defined in the entire web.  I suggest saying what it really means instead of creating a new term.