16311831

Appears in sequences

• Smallest Fibonacci number that has n as a factor, divided by n.at n=42A037943
• Fibonacci quotients: Fibonacci(p - Legendre(p|5))/p where p runs through the primes.at n=13A092330
• Numbers of the form Fibonacci(p+1)/p, where p are primes >= 7 that end in 3 or 7 (i.e., p = A003631(n) for n > 2).at n=5A094809
• Numbers of the form (Fibonacci(p+1))/p, where p are primes ending in 3 or 7 (i.e., A003631).at n=6A096028
• Let p = prime(n). Then a(n) = Fibonacci(p+1)/p if this is an integer, otherwise a(n) = Fibonacci(p-1)/p if this is an integer, and fall back to a(n)=0 if both are non-integer.at n=13A176951
• (1/n)*A205446(n).at n=42A205447