  On the three dimensional Euclidean space, for data with finite energy, it is
well-known that the Maxwell-Klein-Gordon equations admit global solutions.
However, the asymptotic behaviours of the solutions for the data with
non-vanishing charge and arbitrary large size are unknown. It is conjectured
that the solutions disperse as linear waves and enjoy the so-called peeling
properties for pointwise estimates. We provide a gauge independent proof of the
conjecture.
