Skip to main content

All Questions

Filter by
Sorted by
Tagged with
2 votes
0 answers
176 views

A question on $a_i(n) = a_i(\pi(n)) + a_i(n-\pi(n))$ with $a_i(n) = 1$ for $n \le i$

Let $a_i(n) = a_i(\pi(n)) + a_i(n-\pi(n))$ with $a_i(n) = 1$ for $n \le i$ where $\pi(n)$ is the prime-counting function. By definition, it is obvious that $a_1(n) = n$ and $a_2(n)$ is https://oeis....
Alkan's user avatar
  • 701