16,2

a(n) = A110555(n+1,16). - Reinhard Zumkeller (reinhard.zumkeller(AT)gmail.com), Jul 27 2005

Coordination sequence for 16-dimensional cyclotomic lattice Z[zeta_17].

Product of 16 consecutive numbers divided by 16!. - Artur Jasinski (grafix(AT)csl.pl), Dec 02 2007

In this sequence only 17 is prime - Artur Jasinski (grafix(AT)csl.pl), Dec 02 2007

With a different offset, number of n-permutations (n>;=16) of 2 objects: u,v, with repetition allowed, containing exactly (16) u's. [From Zerinvary Lajos (zerinvarylajos(AT)yahoo.com), Aug 06 2008]

With a different offset, number of n-permutations (n>=16) of 2 objects: u,v, with repetition allowed, containing exactly 16 u's. - Zerinvary Lajos (zerinvarylajos(AT)yahoo.com), Aug 04 2008

M. Beck and S. Hosten, Cyclotomic polytopes and growth series of cyclotomic lattices, arXiv math.CO/0508136.

Milan Janjic, Two Enumerative Functions

a(n)=n(n+1)(n+2)(n+3)(n+4)(n+5)(n+6)(n+7)(n+8)(n+9)(n+10)(n+11)(n+12)(n+13)(n+14)(n+15)/16! - Artur Jasinski (grafix(AT)csl.pl), Dec 02 2007

Gf.: 1/(1-x)^17. a(n)=C(n,16),n>=16. [From Zerinvary Lajos (zerinvarylajos(AT)yahoo.com), Aug 06 2008]

Gf.: 1/(1-x)^17. - Zerinvary Lajos (zerinvarylajos(AT)yahoo.com), Aug 04 2008

seq(binomial(n, 16), n=16..37); [From Zerinvary Lajos (zerinvarylajos(AT)yahoo.com), Aug 06 2008]

seq(binomial(n, 16), n=16..37); - Zerinvary Lajos (zerinvarylajos(AT)yahoo.com), Aug 04 2008

Table[n(n+1)(n+2)(n+3)(n+4)(n+5)(n+6)(n+7)(n+8)(n+9)(n+10)(n+11)(n+12)(n+13)(n+14)(n+15)/16!, {n, 1, 100}] - Artur Jasinski (grafix(AT)csl.pl), Dec 02 2007

Sequence in context: A083294 A064102 A139617 this_sequence A022582 A034272 A142087

Adjacent sequences: A010966 A010967 A010968 this_sequence A010970 A010971 A010972

nonn

njas