Sequences

Describe previous term from the right (method A - initial term is 7).

Describe previous term from the right (method A - initial term is 8).

Describe previous term from the right (method A - initial term is 9).

Describe previous term from the right (method B - initial term is 3).

Describe previous term from the right (method B - initial term is 4).

Describe previous term from the right (method B - initial term is 5).

Describe previous term from the right (method B - initial term is 6).

Describe previous term from the right (method B - initial term is 7).

Describe previous term from the right (method B - initial term is 8).

Describe previous term from the right (method B - initial term is 9).

a(n) = (n+1)^5 - n^5.

Nexus numbers (n+1)^6 - n^6.

Nexus numbers (n + 1)^7 - n^7.

Nexus numbers (n+1)^8 - n^8.

Nexus numbers (n+1)^9-n^9.

Nexus numbers (n+1)^10-n^10.

Nexus numbers: a(n) = (n+1)^11 - n^11.

Nexus numbers (n+1)^12-n^12.

Nexus numbers (n+1)^13-n^13.

Nexus numbers (n+1)^14 - n^14.

Nexus numbers (n+1)^15 - n^15.

Nexus numbers (n+1)^16-n^16.

Nexus numbers (n+1)^17 - n^17.

Nexus numbers (n+1)^18 - n^18.

Nexus numbers (n+1)^19 - n^19.

Nexus numbers (n+1)^20 - n^20.

Nexus numbers (n+1)^21 - n^21.

Nexus numbers (n+1)^22 - n^22.

Nexus numbers (n+1)^23 - n^23.

Nexus numbers (n+1)^24 - n^24.

Related to number of irreducible stick-cutting problems.

Minimum number of possible solutions for all irreducible stick-cutting problems.

Number of distinct 'failure tables' for a string of length n.

Numbers that are not the sum of 2 squares.

Initial members of prime nonuplets (p, p+2, p+6, p+8, p+12, p+18, p+20, p+26, p+30).

Initial members of prime nonuplets (p, p+2, p+6, p+12, p+14, p+20, p+24, p+26, p+30).

Initial members of prime nonuplets (p, p+4, p+6, p+10, p+16, p+18, p+24, p+28, p+30).

Initial members of prime nonuplets (p, p+4, p+10, p+12, p+18, p+22, p+24, p+28, p+30).

Sum of a square and a nonnegative cube.

Numbers that are not the sum of a square and a nonnegative cube.

Numbers that are the sum of 2 squares and a nonnegative cube.

Numbers that are not the sum of 2 squares and a nonnegative cube.

Number of binary Lyndon words containing n letters of each type; periodic binary sequences of period 2n with n zeros and n ones in each period.

a(n) = Sum_{k=0..n} floor(sqrt(k)).

Positive integers that are not the sum of two nonnegative cubes.

Numbers that are a sum of a square and 2 nonnegative cubes.

Numbers that are not the sum of a square and 2 nonnegative cubes.

Number of permutations of length n avoiding the pattern 1342.

Sum of exponents in prime-power factorization of n!.

a(0)=0, a(2*n) = 2*a(n) + 2*a(n-1) + n^2 + n, a(2*n+1) = 4*a(n) + (n+1)^2.