Search: id:A038507
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%I A038507
%S A038507 2,2,3,7,25,121,721,5041,40321,362881,3628801,39916801,
%T A038507 479001601,6227020801,87178291201,1307674368001,20922789888001,
%U A038507 355687428096001,6402373705728001,121645100408832001
%N A038507 n! + 1.
%C A038507 "For n = 4, 5 and 7, n!+1 is a square. Sierpinski asked if there are
any other values of n with this property." p. 82 of Ogilvy and Anderson.
%C A038507 Number of {12,12*,1*2,21*,2*1}-avoiding signed permutations in the hyperoctahedral
group.
%D A038507 C. Stanley Ogilvy and John T. Anderson, Excursions in Number Theory,
Oxford University Press, 1966, p. 82.
%D A038507 Waclaw Sierpinski, On some unsolved problems of arithmetics, Scripta
Mathematica, vol. 25 (1960), p. 125.
%D A038507 Arthur T. White, Ringing the changes, Math. Proc. Cambridge Philos. Soc.
94 (1983), no. 2, 203-215.
%H A038507 INRIA Algorithms Project,
Encyclopedia of Combinatorial Structures 763
%H A038507 INRIA Algorithms Project,
Encyclopedia of Combinatorial Structures 834
%H A038507 T. Mansour and J. West,
Avoiding 2-letter signed patterns.
%H A038507 G. P. Michon, Wilson's
Theorem
%H A038507 Hisanori Mishima, Factorizations of many number sequences
%H A038507 Hisanori Mishima, Factorizations of many number sequences
%H A038507 Andrew Walker,
Factors of n! +- 1
%H A038507 R. G. Wilson v, Explicit factorizations
%H A038507 Index entries for sequences related
to factorial numbers
%t A038507 f[n_]:=n!+1;lst={};Do[AppendTo[lst,f[n]],{n,0,5!}];lst [From Vladimir
Orlovsky (4vladimir(AT)gmail.com), Jun 27 2009]
%Y A038507 Cf. A000142, A033312.
%Y A038507 Cf. A002583; A051301; A056111; A002981.
%Y A038507 Sequence in context: A083701 A076996 A139148 this_sequence A077001 A087522
A092970
%Y A038507 Adjacent sequences: A038504 A038505 A038506 this_sequence A038508 A038509
A038510
%K A038507 nonn,easy,nice
%O A038507 0,1
%A A038507 N. J. A. Sloane (njas(AT)research.att.com).
%E A038507 Additional comments from Jason Earls (zevi_35711(AT)yahoo.com), Apr 01
2001
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