let A be QC-alphabet ; :: thesis: for F being Element of QC-WFF A holds
( F = VERUM A or F is atomic or F is negative or F is conjunctive or F is universal )

defpred S1[ Element of QC-WFF A] means ( $1 = VERUM A or $1 is atomic or $1 is negative or $1 is conjunctive or $1 is universal );
A1: S1[ VERUM A] ;
A2: for p being Element of QC-WFF A st S1[p] holds
S1[ 'not' p] by Def19;
A3: for x being bound_QC-variable of A
for p being Element of QC-WFF A st S1[p] holds
S1[ All (x,p)] by Def21;
A4: for p, q being Element of QC-WFF A st S1[p] & S1[q] holds
S1[p '&' q] by Def20;
A5: for k being Nat
for p being QC-pred_symbol of k,A
for ll being QC-variable_list of k,A holds S1[p ! ll] by Def18;
thus for F being Element of QC-WFF A holds S1[F] from QC_LANG1:sch 1(A5, A1, A2, A4, A3); :: thesis: verum