  In this paper, we show that the concatenation of the Fibonacci sequence is
\textit{normal} in base $10$, meaning every string of a given length, $k$,
occurs as frequently as every other string of length $k$ (there are as many
$1$'s as $2$'s and as many $704$'s and $808$'s). Although we know that almost
every number is normal, we can name very few of them. It is still unclear if
$e$, $\pi$, or $\sqrt{2}$ are normal. We show that concatenating the Fibonacci
sequence behind a decimal creates a normal number in every base of the form
$5^x\times2^y$. We then provide evidence that potentially extends our result to
all integer bases, and claim that the Fibonacci concatenation is
\textit{absolutely normal}.
