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 A067622 Consider the power series (x + 1)^(1/3) = 1 + x/3-x^2/9 + 5x^3/81 + ...; sequence gives numerators of coefficients. 2
 1, 1, -1, 5, -10, 22, -154, 374, -935, 21505, -55913, 147407, -1179256, 3174920, -8617640, 70664648, -194327782, 537259162, -13431479050, 37466757350, -104906920580, 884215473460, -2491879970660, 7042269482300, -59859290599550 (list; graph; refs; listen; history; text; internal format)
 OFFSET 0,4 LINKS FORMULA a(n) =(-1)^n*A004990(n)*A067623(n)/A000244(n); ignoring signs, a(n) =A038502(A004990(n)) =A038502(A034164(n-2)). a(n)'s sign is (-1)^(n+1) if n>0. MAPLE s := convert(taylor((x+1)^(1/3), x, 50), polynom): for n from 0 to 50 do printf(`%a, `, abs(numer(coeff(s, x, n)))) od; CROSSREFS Denominators are A067623. Sequence in context: A132461 A087746 A064694 * A196240 A175661 A197174 Adjacent sequences:  A067619 A067620 A067621 * A067623 A067624 A067625 KEYWORD sign,frac AUTHOR Benoit Cloitre, Feb 02 2002 EXTENSIONS Edited by Henry Bottomley and James A. Sellers, Feb 11 2002 STATUS approved

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