And finally:
2579 is the smallest prime that can be expressed as the sum of thirteen consecutive Fibonacci numbers:
3+5+8+13+21+34+55+89+144+233+377+610+987
That's interesting - do we know if there are a finite or infinite number of primes that can be expressed as a sum of X consecutive Fibonacci numbers. And if finite, how does this number relate to X?
Tommo, if you're interested in Prime Number behaviors, I recommend the
Prime Curios page at University of Texas, Midland. I am not a mathematician, so I can't answer your question.
(Ignore the one on the right)