  We consider a random matrix whose entries are independent Gaussian variables
taking values in the field of quaternions with variance $1/n$. Using
logarithmic potential theory, we prove the almost sure convergence, as the
dimension $n$ goes to infinity, of the empirical distribution of the right
eigenvalues towards some measure supported on the unit ball of the quaternions
field. Some comments on more general Gaussian quaternionic random matrix models
are also made.
