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 A229115 Numbers n such that sigma(n) mod n - antisigma(n) mod n = 14, where sigma(n) = A000203(n) = sum of divisor of n, antisigma(n) = A024816(n) = sum of non-divisors of n. 2
 32, 44, 52, 68, 76, 92, 116, 124, 144, 148, 164, 172, 188, 212, 236, 244, 268, 284, 292, 316, 332, 356, 388, 404, 412, 428, 436, 452, 508, 524, 548, 556, 596, 604, 628, 652, 668, 692, 716, 724, 764, 772, 788, 796, 844, 892, 908, 916, 932, 956, 964, 1004, 1028 (list; graph; refs; listen; history; text; internal format)
 OFFSET 1,1 COMMENTS Numbers n such that A229087(n) = A000203(n) mod n - A024816(n) mod n = A054024(n) - A229110(n) = 14. Value 14 has in sequence A229087(n) anomalous increased frequency. Subsequence of A229090 (numbers n such that sigma(n) mod n > antisigma(n) mod n). LINKS Jaroslav Krizek, Table of n, a(n) for n = 1..2761 (all terms < 10^5) EXAMPLE Number 32 is in sequence because sigma(32) mod 32 - antisigma(32) mod 32 = 63 mod 32 - 465 mod 32 = 31 - 17 = 14. PROG (PARI) isok(n) = ((sigma(n) % n) - (n*(n+1)/2 - sigma(n)) % n) == 14; \\ Michel Marcus, Oct 31 2013 CROSSREFS Cf. A000203 (sigma(n)), A024816 (antisigma(n)), A229110 (antisigma(n) mod n), A054024 (sigma(n) mod n), A229090. Sequence in context: A303529 A167528 A269230 * A035112 A308765 A236324 Adjacent sequences: A229112 A229113 A229114 * A229116 A229117 A229118 KEYWORD nonn AUTHOR Jaroslav Krizek, Oct 24 2013 STATUS approved

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Last modified November 29 12:41 EST 2023. Contains 367445 sequences. (Running on oeis4.)