  Recent results on the infrared structure of gravity and electromagnetism have
suggested that the deep infrared is much richer than previously appreciated.
This article presents a generalisation of these findings within the context of
abelian and nonabelian soft (i.e. zero-energy) gauge charges. As a warm up, we
describe the emergence of an infinity of soft magnetic charges even in the
absence of magnetic monopoles. We show that two infinite sets of soft charges
arise in the nonabelian theory as well. In light of the concomitant
conservation laws associated with the soft charges, we revisit the black hole
information paradox and the no-hair theorems, and argue that a generic black
hole carries an infinite amount of gravitational, electromagnetic and
chromodynamic soft hair.
