  The aim of this paper is to prove the statement in the title. As a
by-product, we obtain new globalization results in cases never considered
before, such as partial corepresentations of Hopf algebras. Moreover, we show
that for partial representations of groups and Hopf algebras, our globalization
coincides with those described earlier in literature. Finally, we introduce
Hopf partial comodules over a bialgebra as geometric partial comodules in the
monoidal category of (global) modules. By applying our globalization theorem we
obtain an analogue of the fundamental theorem for Hopf modules in this partial
setting.
