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A138076 A signed version of A060187 obtained by taking the Z-transform of p(t,x)=Exp[t*(1+2*x)]. +0
1
1, -1, 1, 1, -6, 1, -1, 23, -23, 1, 1, -76, 230, -76, 1, -1, 237, -1682, 1682, -237, 1, 1, -722, 10543, -23548, 10543, -722, 1, -1, 2179, -60657, 259723, -259723, 60657, -2179, 1, 1, -6552, 331612, -2485288, 4675014, -2485288, 331612, -6552, 1, -1 (list; table; graph; listen)
OFFSET

0,4

EXAMPLE

{1},

{-1, 1},

{1, -6, 1},

{-1, 23, -23, 1},

{1, -76, 230, -76, 1},

{-1, 237, -1682, 1682, -237, 1},

{1, -722, 10543, -23548, 10543, -722, 1},

{-1, 2179, -60657, 259723, -259723, 60657, -2179, 1},

{1, -6552, 331612, -2485288, 4675014, -2485288, 331612, -6552, 1},

{-1, 19673, -1756340, 21707972, -69413294, 69413294, -21707972, 1756340, -19673, 1},

{1, -59038, 9116141, -178300904, 906923282, -1527092468, 906923282, -178300904, 9116141, -59038, 1}

MATHEMATICA

p[t_] = Exp[t]*x/(Exp[2*t] + x);

a = Table[ CoefficientList[FullSimplify[ExpandAll[(n!*( 1 + x)^(n + 1)/x)*SeriesCoefficient[ Series[p[ t], {t, 0, 30}], n]]], x], {n, 0, 10}];

Flatten[a]

KEYWORD

sign,tabl,new

AUTHOR

Roger L. Bagula (rlbagulatftn(AT)yahoo.com), Nov 26 2009

page 1

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Last modified December 8 08:31 EST 2009. Contains 170430 sequences.


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