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We consider the relation between the finite-wave-vector susceptibility χ(→q) of the six-vertex model family and the macroscopic susceptibility. This is nontrivial because χ(→q) is singular at →q=0. Using exact results for the macroscopic susceptibility, we infer the analytic form of the anisotropy parameter appearing in the pair-correlation function at large separation. Proceeding phenomenologically, we consider the effect of relaxing the ice rules, and the effect of short-ranged interactions other than the ice rules (e.g., polarization gradient energies).
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Youngblood et al. (1981) studied this question.
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