57763

Appears in sequences

• For k >= 1, let b(k) = ceiling( Sum_{i=1..k} 1/i ); a(n) = number of b(k) that are equal to n.at n=12A096005
• Numbers k such that (74*10^k + 133)/9 is prime.at n=23A293276
• Least integer j such that H(k+j)>=n+1, where k is the least integer to satisfy H(k)>=n, and H(k) is the sum of the first k terms of the harmonic series.at n=11A339061