theorem :: SCMPDS_2:53

for s being State of SCMPDS
for k1 being Integer
for a being Int_position holds
( (Exec ((Divide (a,k1,a,k1)),s)) . (IC ) = (IC s) + 1 & (Exec ((Divide (a,k1,a,k1)),s)) . (DataLoc ((s . a),k1)) = (s . (DataLoc ((s . a),k1))) mod (s . (DataLoc ((s . a),k1))) & ( for c being Int_position st c <> DataLoc ((s . a),k1) holds
(Exec ((Divide (a,k1,a,k1)),s)) . c = s . c ) ) by Th49;