theorem Th6:
for
n being
Nat for
o being
object for
Inv being
Function holds
(
(divL (o,Inv)) . (n + 1) = (((divL (o,Inv)) . n) \/ (divset (((divL (o,Inv)) . n),o,(R_ o),Inv))) \/ (divset (((divR (o,Inv)) . n),o,(L_ o),Inv)) &
(divR (o,Inv)) . (n + 1) = (((divR (o,Inv)) . n) \/ (divset (((divL (o,Inv)) . n),o,(L_ o),Inv))) \/ (divset (((divR (o,Inv)) . n),o,(R_ o),Inv)) )