reserve A for QC-alphabet;
reserve sq for FinSequence,
  x,y,z for bound_QC-variable of A,
  p,q,p1,p2,q1 for Element of QC-WFF(A);
reserve s,t for bound_QC-variable of A;
reserve F,G,H,H1 for Element of QC-WFF(A);
reserve x,y,z for bound_QC-variable of A,
  k,n,m for Nat,
  P for ( QC-pred_symbol of k, A),
  V for QC-variable_list of k, A;
reserve L,L9 for FinSequence;

theorem Th85:
  Subformulae(VERUM(A)) = { VERUM(A) }
proof
  thus Subformulae VERUM(A) c= { VERUM(A) }
  proof
    let a be object;
    assume a in Subformulae VERUM(A);
    then consider F be Element of QC-WFF(A) such that
A1: F = a and
A2: F is_subformula_of VERUM(A) by Def22;
    F = VERUM(A) by A2,Th79;
    hence thesis by A1,TARSKI:def 1;
  end;
  let a be object;
  assume a in { VERUM(A) };
  then a = VERUM(A) by TARSKI:def 1;
  hence thesis by Def22;
end;
