93555

Appears in sequences

• Denominators of zeta(2*n)/Pi^(2*n).at n=5A002432
• Degrees of irreducible representations of Suzuki group Suz.at n=30A003902
• Degrees of irreducible representations of Suzuki group Suz.at n=31A003902
• Denominators in Taylor series for cot x.at n=5A036278
• Denominators of Taylor series for tan(x + Pi/4).at n=12A046983
• Denominators in expansion of exp(2x)/(1-x).at n=12A053485
• Denominators of coefficients of asymptotic expansion of probability p(n) (see A002816) in powers of 1/n.at n=12A078631
• Floor of Pi^(2*n)/Zeta(2*n).at n=4A100594
• Denominators of coefficients in expansion of x^2*(1-exp(-2*x))^(-2).at n=11A104007
• If n is even then a(n) is the nearest integer to Pi^n/Zeta(n), otherwise a(n) is the nearest integer to (Pi^n - n*e)/Zeta(n).at n=8A111510
• a(n) = NumberOfPartitions(n) * ( tau(n)-1 ).at n=38A141670
• Triangle of the denominators of the coefficients [x^k] P(n,x) defined in A141904.at n=49A142048
• Numbers with exactly 4 distinct odd prime divisors {3,5,7,11}.at n=18A147577
• Denominators of coefficients in expansion of 1/( Sum_{n>=1} x^(n - 1)/(2*n - 1)!! ).at n=5A154289
• Number of reduced words of length n in Coxeter group on 11 generators S_i with relations (S_i)^2 = (S_i S_j)^3 = I.at n=5A162760
• Numbers n such that phi(n) = phi(n+7), with Euler's totient function phi = A000010.at n=38A179189
• Denominators of coefficients in expansion of x/((x^2+1)*arctan(x)), even powers only.at n=5A225149
• a(n) = 3*p(n), where p(n) is the number of partitions of n.at n=39A299473
• a(n) = floor(Pi^n/Zeta(n)).at n=9A309946
• Denominators of expansion of arctanh(tan(x)) (odd powers only).at n=6A335258