Let A be the smallest positive integer such that 14411441≡−A(mod2015).
Let B be the number of positive integer values of n such that n≤2014 and the remainder when n936 is divided by 2014 is not 1.
Let C=1 if 1234567896000≡1(mod2013), and C=2 if not.
Evaluate ∣AC−B∣.