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In this paper, we will consider the problem that how far from Hunt'shypothesis (H) to symmetrization for a general 1-dimensional diffusion. Acharacterization of (H) involving the classification of points for thisdiffusion will be first obtained. Then the main result shows that such aprocess is symmetrizable, if and only if (H) holds and a certain family ofasymmetric shunt points is empty. Furthermore, we will also derive therepresentation of associated Dirichlet forms of general 1-dimensionaldiffusions under symmetry.

Hunt's hypothesis and symmetrization for general 1-dimensional diffusions