  We show that the constructions done in part I generalize their classical
counterparts: firstly, the classical Beilinson regulator is induced by the
abstract Chern class map from $BGL$ to the Deligne cohomology spectrum.
Secondly, Arakelov motivic cohomology is a generalization of arithmetic
$K$-theory and arithmetic Chow groups. Finally, we give a conceptual
explanation of the height pairing: it is given by the natural pairing of
motivic homology and Arakelov motivic cohomology.
