Proof Ring.neg_n1 ring.

(* Specifications: *)
(** Proves that -1 * -1 = 1.  -1 * -1 = -1 * -1 -1 * -1 = prod -1 -1 -1 * -1 = sum_neg -1 -1 * -1 = 1 *)
Theorem prod_n1_n1
:  {-1} # {-1} = 1.