Abstract
We present, in explicit matrix representation and a
modernity befitting the community, the classification of the finite
discrete subgroups of G2 and compute the McKay quivers arising
therefrom. Of physical interest are the classes of 
= 1 gauge
theories descending from M-theory and of mathematical interest are
possible steps toward a systematic study of crepant resolutions to
smooth G2 manifolds as well as generalised McKay Correspondences.
This writing is a companion monograph to hep-th/9811183 and
hep-th/9905212, wherein the analogues for Calabi-Yau three- and
four-folds were considered.
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