Let d(n) = number of distinct primes dividing n (A001221). Find smallest t such that d(t)=d(t+1)=...=d(t+n-1) but d(t-1) and d(t+n) are not = d(t); then a(n)=t.
A048932
Let d(n) = number of distinct primes dividing n (A001221). Find smallest t such that d(t)=d(t+1)=...=d(t+n-1) but d(t-1) and d(t+n) are not = d(t); then a(n)=t.
Terms
- a(0) =1a(1) =14a(2) =7a(3) =2a(4) =54a(5) =91a(6) =323a(7) =141a(8) =44360a(9) =48919a(10) =218972a(11) =534078a(12) =2699915a(13) =526095a(14) =17233173a(15) =127890362a(16) =29138958036a(17) =146216247221a(18) =118968284928a(22) =585927201062
External references
- oeis: A048932