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Double-bosonization construction in Majid \cite{majid1} is expectedly allowedto generate a tree of quantum groups. Some main branches of the tree in\cite{HH1, HH2} have been depicted how to grow up. This paper continues toelucidate the type-crossing and inductive constructions of exceptional quantumgroups of types $E_6$ and $E_7$, $E_8$, respectively, based on the generalizeddouble-bosonization Theorem established in \cite{HH2}. Thus the Majid'sexpectation for the inductive constructions of $U_q(\mathfrak g)$'s for allfinite-dimensional complex simple Lie algebras is completely achieved.

Double-bosonization and Majid's Conjecture, (III): type-crossing and inductions of $E_6$ and $E_7$, $E_8$