Logo

Greetings from The On-Line Encyclopedia of Integer Sequences!

Hints

Search: id:A123292
Displaying 1-1 of 1 results found. page 1
     Format: long | short | internal | text      Sort: relevance | references | number      Highlight: on | off
A123292 Number of permutations of n distinct letters (ABCD...) each of which appears 4 times and having three fixed points. +0
1
0, 0, 7136, 12880512, 61907282240, 654044867816320, 13334947538204224800, 477979874685352308242176, 28084174272553340151416556672, 2561385146102672068174078977972480 (list; graph; listen)
OFFSET

0,3

EXAMPLE

1

0, 0, 0, "0", 1

1, 0, 16, "0", 36, 0, 16, 0, 1

346, 1824, 4536, "7136", 7947, 6336, 3936, 1728, 684, 128, 48, 0, 1

748521, 3662976, 8607744, "12880512", 13731616, 11042688, 6928704, 3458432, 1395126, 453888, 122016, 25344, 4824, 512, 96, 0, 1

3993445276, 18743463360, 42506546320, "61907282240", 64917874125, 52087325696, 33176621920, 17181584640, 7352761180, 2628808000, 790912656, 201062080, 43284010, 7873920, 1216000, 154496, 17640, 1280, 160, 0, 1

etc..

MAPLE

p := (x, k)->k!^2*sum(x^j/((k-j)!^2*j!), j=0..k); R := (x, n, k)->p(x, k)^n; f := (t, n, k)->sum(coeff(R(x, n, k), x, j)*(t-1)^j*(n*k-j)!, j=0..n*k); for n from 0 to 5 do seq(coeff(f(t, n, 4), t, m)/4!^n, m=0..4*n); od;

CROSSREFS

Cf. A059060.

Sequence in context: A034230 A100539 A138077 this_sequence A116180 A063058 A028541

Adjacent sequences: A123289 A123290 A123291 this_sequence A123293 A123294 A123295

KEYWORD

nonn

AUTHOR

Zerinvary Lajos (zerinvarylajos(AT)yahoo.com), Nov 07 2006

page 1

Search completed in 0.002 seconds

Lookup | Welcome | Find friends | Music | Plot 2 | Demos | Index | Browse | More | WebCam
Contribute new seq. or comment | Format | Transforms | Puzzles | Hot | Classics
More pages | Superseeker | Maintained by N. J. A. Sloane (njas@research.att.com)

Last modified December 1 19:22 EST 2009. Contains 167811 sequences.


AT&T Labs Research