  Recently a new three-dimensional theory of gravity, dubbed Exotic Massive
Gravity, was proposed as a unitary theory both in the bulk as well as in the
dual CFT. This is the second simplest example, the first being Minimal Massive
Gravity. Since the divergence of the field equations vanishes on-shell, Exotic
Massive Gravity has third-way consistency. Here we show how to compute mass and
angular momentum in this theory, and then implement our result in various
solutions, both for generic values of the couplings as well as at chiral points
of the theory. For the latter, the asymptotic AdS behaviour is relaxed and the
metric acquires logarithmic terms, which may lead to a logarithmic CFT in the
boundary. Remarkably, even in the presence of this relaxed asymptotic
behaviour, the charges turn out to be finite, defining non-linear solutions of
what could be called Exotic Log Gravity.
