# Euler is Everywhere! #1

Let $A$ be the smallest positive integer such that $1441^{1441} \equiv -A \pmod{2015}$.

Let $B$ be the number of positive integer values of $n$ such that $n \leq 2014$ and the remainder when $n^{936}$ is divided by $2014$ is not $1.$

Let $C = 1$ if $123456789^{6000} \equiv 1 \pmod{2013},$ and $C = 2$ if not.

Evaluate $\left | AC - B \right |$.

×