Let X = G/K be a symmetric space where G is one of the classical
noncompact Lie groups, e.g., SL(n,R) or SO(p,q). Let N be a
smooth, compact discrete quotient of X, and let M be a Kahler manifold.
We bound the dimension of the image of a harmonic map from M to N.
This maximum dimension is usually the dimension of the largest hermitian
symmetric space contained in X.
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Last modified by jac at 15:52 on 12/27/1997.