36297

Appears in sequences

• Denominators of continued fraction convergents to sqrt(336).at n=5A041635
• 1 - (5/6)*n + (5/2)*n^2 + (10/3)*n^3 + n^4.at n=13A057675
• 9 times octagonal numbers: a(n) = 9*n*(3*n-2).at n=37A064201
• Numbers k such that k divides the sum of digits of all numbers from 1 to k.at n=43A114136
• A symmetrical triangle of polynomial coefficients that are von Koch like: b=1/4; p(x, n) = If[Mod[n, 4] == 2, (b*x - n/2)*p(x, n - 1), If[ Mod[n, 4] == 3, (x/2 - b*n + 1/2)*p(x, n - 1), If[ Mod[n, 4] == 0, (-b*x - n/2 + b)*p(x, n - 1), (x/2 + b*n)*p(x, n - 1)]]]; q(x,n)=(p(x,n)+x^n*(p(1/x,n))/b^n.at n=30A155688
• A symmetrical triangle of polynomial coefficients that are von Koch like: b=1/4; p(x, n) = If[Mod[n, 4] == 2, (b*x - n/2)*p(x, n - 1), If[ Mod[n, 4] == 3, (x/2 - b*n + 1/2)*p(x, n - 1), If[ Mod[n, 4] == 0, (-b*x - n/2 + b)*p(x, n - 1), (x/2 + b*n)*p(x, n - 1)]]]; q(x,n)=(p(x,n)+x^n*(p(1/x,n))/b^n.at n=33A155688
• Denominators of continued fraction transform of e.at n=10A229596