Sequences

Inverse of 1102nd cyclotomic polynomial.

Triangle of q-binomial coefficients for q=-4.

Triangle of q-binomial coefficients for q=-5.

Inverse of 1105th cyclotomic polynomial.

Inverse of 1106th cyclotomic polynomial.

Triangle of q-binomial coefficients for q=-6.

Triangle of q-binomial coefficients for q=-7.

Triangle of q-binomial coefficients for q=-8.

Inverse of 1110th cyclotomic polynomial.

Inverse of 1111th cyclotomic polynomial.

Triangle of q-binomial coefficients for q=-9.

Inverse of 1113th cyclotomic polynomial.

Triangle of q-binomial coefficients for q=-10.

Triangle of q-binomial coefficients for q=-11.

Triangle of q-binomial coefficients for q=-12.

Least k such that phi(k) = phi(n).

Inverse of 1118th cyclotomic polynomial.

Number of overpartitions of n: an overpartition of n is an ordered sequence of nonincreasing integers that sum to n, where the first occurrence of each integer may be overlined.

Triangle of (Gaussian) q-binomial coefficients for q = -13.

Inverse of 1121st cyclotomic polynomial.

Inverse of 1122nd cyclotomic polynomial.

Triangle of (Gaussian) q-binomial coefficients for q=-14.

Triangle of (Gaussian) q-binomial coefficients for q=-15.

Consider Fibonacci-type sequences b(0)=X, b(1)=Y, b(k)=b(k-1)+b(k-2) mod n; all are periodic; sequence gives number of distinct periods.

Consider Fibonacci-type sequences f(0)=X, f(1)=Y, f(k)=f(k-1)+f(k-2) mod n; all are periodic; sequence gives number of distinct periods.

Consider Fibonacci-type sequences b(0)=X, b(1)=Y, b(k) = (b(k-1) + b(k-2)) mod n; all are periodic; sequence gives minimal nontrivial period.

Consider Fibonacci-type sequences b(0)=X, b(1)=Y, b(k)=b(k-1)+b(k-2) mod n; all are periodic; sequence gives number of nontrivial periods of minimal length.

Consider Fibonacci-type sequences b(0)=X, b(1)=Y, b(k)=b(k-1)+b(k-2) mod n; all are periodic; sequence gives number of maximal length periods.

Triangle of (Gaussian) q-binomial coefficients for q=-16.

Inverse of 1131st cyclotomic polynomial.

Triangle of (Gaussian) q-binomial coefficients for q=-17.

Inverse of 1133rd cyclotomic polynomial.

Triangle of (Gaussian) q-binomial coefficients for q=-18.

Triangle of (Gaussian) q-binomial coefficients for q=-19.

Triangle of (Gaussian) q-binomial coefficients for q=-20.

Triangle of (Gaussian) q-binomial coefficients for q=-21.

Triangle of (Gaussian) q-binomial coefficients for q=-22.

Inverse of 1139th cyclotomic polynomial.

Inverse of 1140th cyclotomic polynomial.

Triangle of (Gaussian) q-binomial coefficients for q=-23.

Triangle of (Gaussian) q-binomial coefficients for q=-24.

Sum of (Gaussian) q-binomial coefficients for q=-2.

Inverse of 1144th cyclotomic polynomial.

Sum of (Gaussian) q-binomial coefficients for q=-3.

Sum of (Gaussian) q-binomial coefficients for q=-4.

Inverse of 1147th cyclotomic polynomial.

Inverse of 1148th cyclotomic polynomial.

Theta series of 17-dimensional lattice Q_17(6).

Theta series of 17-dimensional lattice Q_17(6)^{+2}.

Theta series of 17-dimensional lattice Q_17(6)^{+3}.