[2] **viXra:0910.0021 [pdf]**
*replaced on 30 May 2009*

[1] **viXra:0910.0012 [pdf]**
*submitted on 9 Oct 2009*

**Authors:** Hideyuki Ohtsuka, Shigeru Nakamura

**Comments:** 3 Pages, Published: Congressus Numerantum, Proceedings of the Thirteenth Conference
on Fibonacci Numbers and their Applications, Vol. 201, pp.297-300 (2010).

Sloane's On-Line Encyclopedia of Integer Sequences incorrectly states
a lengthy formula for the sum of the sixth powers of the first n Fibonacci numbers.
In this paper we prove a more succinct formulation. We also provide an
analogue for the Lucas numbers. Finally, we prove a divisibility result for the
sum of certain even powers of the first n Fibonacci numbers.

**Category:** Number Theory