35296

Appears in sequences

• Numbers k such that 217*2^k+1 is prime.at n=9A032485
• Row sums of triangle A064308.at n=5A064309
• Positive square-root of terms of the self-convolution of A087150.at n=40A087151
• Numbers k that divide Lucas(k) + 1.at n=42A094398
• Molecular topological indices of the path graphs P_n.at n=37A121318
• Coefficients of polynomials (in descending powers of x) P(n,x) := 1 + P(n-1,x)^2, where P(1,x) = x + 1.at n=26A158985
• Half the difference between the larger and smaller term of the n-th amicable pair.at n=36A162884
• Triangle of coefficients of polynomials v(n,x) jointly generated with A210862; see the Formula section.at n=49A210863
• Numbers n such that sum of cubes of digits of n equals the sum of prime divisors of n.at n=18A217531
• Number of (n+2)X(2+2) 0..1 arrays with every 3X3 subblock diagonal sum plus antidiagonal median nondecreasing horizontally and vertically.at n=2A254888
• Number of (n+2)X(3+2) 0..1 arrays with every 3X3 subblock diagonal sum plus antidiagonal median nondecreasing horizontally and vertically.at n=1A254889
• T(n,k)=Number of (n+2)X(k+2) 0..1 arrays with every 3X3 subblock diagonal sum plus antidiagonal median nondecreasing horizontally and vertically.at n=7A254894
• T(n,k)=Number of (n+2)X(k+2) 0..1 arrays with every 3X3 subblock diagonal sum plus antidiagonal median nondecreasing horizontally and vertically.at n=8A254894
• Half the difference between the larger and smaller terms of the n-th amicable pair (x,y) given in A259933.at n=36A275470
• The second Zagreb index of the Aztec diamond AZ(n) (see the Ramanes et al. reference, Theorem 2.2).at n=22A292345
• Triangle read by rows, T(n, k) the coefficients of some polynomials in Pi, for n >= 0 and 0 <= k <= n.at n=42A295516
• Irregular triangular array, read by rows: row n shows the coefficients of the polynomial p(n,x) defined in Comments.at n=29A329429
• Lexicographically earliest sequence of distinct terms > 0 such that the sum a(n) + a(n+1) is a substring of the concatenation (a(n), a(n+1)).at n=37A359482
• Expansion of (1/x) * Series_Reversion( x*(1-x-x^5)/(1-x) ).at n=24A366112