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 A130826 a(n) is the smallest number such that twice the number of divisors of (a(n)-n)/3 gives the n-th term in the first differences of the sequence produced by the Flavius-Josephus sieve, A000960. 1
 4, 8, 15, 16, 23, 42, 55, 200, 81, 46, 119, 192, 205, 196622, 12303, 88, 449, 558, 127, 1748, 786453, 58, 2183, 3096, 1105, 786458, 12582939, 568, 2189, 2730, 9247, 572, 8673, 3106, 2195, 8676, 145, 110630, 3819, 2200, 786473, 20202, 79, 7604, 7077933 (list; graph; refs; listen; history; text; internal format)
 OFFSET 1,1 COMMENTS The first six terms in the sequence are those from the T.V. show Lost. LINKS M. E. Andersson, Das Flaviussche Sieb, Acta Arith., 85 (1998), 301-307. V. Gardiner, R.Lazarus, N. Metropolis and S. Ulam, On certain sequences of integers defined by sieves, Math. Mag., 29 (1955), 117-119. EXAMPLE a(8)=200 because the 8th term in A056526 is 14. Half of that is 7. The smallest number with seven divisors is 64 and 64*3 + 8 = 200. CROSSREFS Cf. A000960, A056526, A104101. Cf. A005179. [Alois P. Heinz, Nov 27 2009] Sequence in context: A272346 A214440 A104101 * A188088 A190703 A267368 Adjacent sequences:  A130823 A130824 A130825 * A130827 A130828 A130829 KEYWORD dumb,nonn AUTHOR Stephen Casey (hexomino(AT)gmail.com), Jul 17 2007 EXTENSIONS Corrected and extended by Alois P. Heinz, Nov 27 2009 STATUS approved

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