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A141478 Binomial(n+2,3)*4^3. +0
1
64, 256, 640, 1280, 2240, 3584, 5376, 7680, 10560, 14080, 18304, 23296, 29120, 35840, 43520, 52224, 62016, 72960, 85120, 98560, 113344, 129536, 147200, 166400, 187200, 209664, 233856, 259840, 287680, 317440, 349184, 382976, 418880, 456960 (list; graph; listen)
OFFSET

0,1

COMMENT

Number of n permutations (n>=3) of 5 objects u, v, z, x, y with repetition allowed, containing n-3 u's. Example:

if n=3 then n-3 =zero (0) u, a(1)=64

if n=4 then n-3= one (1) u, a(2)=256

if n=5 then n-3= two (2) u, a(3)=640

etc...

FORMULA

G.f.:64*x/(1-x)^4. a(n)=C(n+2,3)*4^3, n>=1.

MAPLE

seq(binomial(n+2, 3)*4^3, n=1..36);

CROSSREFS

Cf. A035008, A008586, A038231.

Sequence in context: A091077 A016994 A017066 this_sequence A107262 A045029 A029873

Adjacent sequences: A141475 A141476 A141477 this_sequence A141479 A141480 A141481

KEYWORD

nonn

AUTHOR

Zerinvary Lajos (zerinvarylajos(AT)yahoo.com), Aug 09 2008

page 1

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Last modified November 30 22:12 EST 2008. Contains 150989 sequences.


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