362881

Appears in sequences

• Numerator of (1 + Gamma(n))/n.at n=9A005450
• a(n) = n! + 1.at n=9A038507
• Numbers formed from binomial coefficients (mod 2) interpreted as digits in factorial base.at n=8A051256
• Sum of factorials of the digits of n.at n=19A061602
• Integers of the form m! + n!, m and n = positive integers.at n=36A066847
• Number of digits in n^{(n-1)!}.at n=9A067084
• Least squarefree number > n!.at n=8A092983
• Triangle, read by rows, T(n, k) = T(n, k-1) + (k+1)*n!, T(n, 0) = 1.at n=39A105064
• a(n) = smallest composite which is > n! and is coprime to n!.at n=9A118069
• Triangle read by rows: (A000012 * A136572 + A136572 * A000012) - A000012.at n=47A136573
• a(n) = (n!+10)/10.at n=5A139157
• Triangle T(n,k) = binomial(n, k)*(k! + (n-k)!), read by rows.at n=45A155162
• Triangle T(n,k) = binomial(n, k)*(k! + (n-k)!), read by rows.at n=54A155162
• Triangle T(n, k) = A143491(n+2, k+2) + A143491(n+2, n-k+2), read by rows.at n=36A155755
• Triangle T(n, k) = A143491(n+2, k+2) + A143491(n+2, n-k+2), read by rows.at n=44A155755
• T(n,m) = Sum_{j=0..m} (-1)^(j + m)*(j + 1)^n*binomial(m, j) + Sum_{j=0..(n-m)} (-1)^(j - m + n )*(1 + j)^n*binomial(n-m, j).at n=45A156820
• Triangle T(n, k) = n!*Sum_{j=k..n} (-1)^(j+k)*binomial(k+j, j)/j!, read by rows.at n=46A156984
• Expansion of e.g.f. exp(x)+log(1/(1-x)).at n=10A185387
• Composite squarefree numbers k such that p+1 divides k-1 for any prime p dividing k.at n=23A225711
• a(n) = Sum_{k = 0..n} Product_{j = 0..8} C(n+j*k,k).at n=1A229676