  We remind how relationality arises as the core insight of
general-relativistic gauge field theories from the articulation of the
generalised hole and point-coincidence arguments. Hence, a compelling case for
a manifestly relational framework ensues naturally. We propose our formulation
for such a framework, based on a significant development of the dressing field
method of symmetry reduction.
  We first develop a version for the group $\text{Aut}(P)$ of automorphisms of
a principal bundle $P$ over a manifold $M$, as it is the most natural and
elegant, and as $P$ hosts all the mathematical structures relevant to
general-relativistic gauge field theory. Yet, as the standard formulation is
local, on $M$, we then develop the relational framework for local field theory.
It manifestly implements the generalised point-coincidence argument, whereby
the physical field-theoretical degrees of freedoms co-define each other and
define, coordinatise, the physical spacetime itself. Applying the framework to
General Relativity, we obtain relational Einstein equations, encompassing
various notions of "scalar coordinatisation" \`a la Kretschmann-Komar and
Brown-Kucha\v{r}.
