  Let T be a commutative Noetherian local ring of dimension at least two and
R=T[x_1,...,x_n] a polynomial ring in n variables over T. Consider R as a
graded ring with deg T = 0 and deg x_i = 1 for all i. Let I=R_+ and f a
homogeneous polynomial whose coefficients form a system of parameters for T. We
show that the socle of H^n_I(R/fR) is infinite dimensional, generalizing an
example due to Hartshorne.
