reserve X,Y for set, x,y,z for object, i,j,n for natural number;
reserve
  n for non empty Nat,
  S for non empty non void n PC-correct PCLangSignature,
  L for language MSAlgebra over S,
  F for PC-theory of L,
  A,B,C,D for Formula of L;

theorem Th65:
  \not\notA\impA in F
  proof
    \notA\imp\not\not\notA\imp(\not\notA\impA) in F &
    \notA\imp\not\not\notA in F by Def38,Th64;
    hence thesis by Def38;
  end;
