Sequences

Defined by a chi-inequality greedy algorithm.

Engel expansion of 1/Pi.

Alternating Egyptian fraction expansion of Pi-3.

Alternating Engel expansion of Pi.

Denominators of sign-alternating Egyptian fraction expansion of e - 2.

Expansion of inverse of 7th cyclotomic polynomial; period 7: repeat [1, -1, 0, 0, 0, 0, 0].

Inverse of 8th cyclotomic polynomial.

Inverse of 9th cyclotomic polynomial.

Inverse of 10th cyclotomic polynomial.

Inverse of 11th cyclotomic polynomial.

Inverse of 12th cyclotomic polynomial.

Inverse of 13th cyclotomic polynomial.

Inverse of 14th cyclotomic polynomial.

Inverse of 15th cyclotomic polynomial.

Expansion of the inverse of the 16th cyclotomic polynomial.

Inverse of 17th cyclotomic polynomial.

Inverse of 18th cyclotomic polynomial.

Inverse of 19th cyclotomic polynomial.

Inverse of 20th cyclotomic polynomial.

Inverse of 21st cyclotomic polynomial.

Inverse of 22nd cyclotomic polynomial.

Inverse of 23rd cyclotomic polynomial.

Inverse of 24th cyclotomic polynomial.

Inverse of 25th cyclotomic polynomial.

Inverse of 26th cyclotomic polynomial.

Inverse of 27th cyclotomic polynomial.

Inverse of 28th cyclotomic polynomial.

Inverse of 29th cyclotomic polynomial.

Inverse of 30th cyclotomic polynomial.

Inverse of 31st cyclotomic polynomial.

Inverse of 32nd cyclotomic polynomial.

Inverse of 33rd cyclotomic polynomial.

Inverse of 34th cyclotomic polynomial.

Inverse of 35th cyclotomic polynomial.

Inverse of 36th cyclotomic polynomial.

Second coordinate of fundamental unit of real quadratic field with discriminant A003658(n), n >= 2.

Inverse of 38th cyclotomic polynomial.

Inverse of 39th cyclotomic polynomial.

Inverse of 40th cyclotomic polynomial.

a(n) = (n^2+1)^n.

Inverse of 42nd cyclotomic polynomial.

a(n) = floor((n+1/n)^n).

Inverse of 44th cyclotomic polynomial.

Inverse of 45th cyclotomic polynomial.

Inverse of 46th cyclotomic polynomial.

a(n) = round( (n + 1/n)^n ).

Inverse of 48th cyclotomic polynomial.

a(n) = ceiling((n+1/n)^n).

Inverse of 50th cyclotomic polynomial.

Inverse of 51st cyclotomic polynomial.