Abstract
Using exact inequalities, it is proved, for d-dimensional Ising models with ferromagnetic pair interactions, that: (i) any triplet order parameter ( sigma 1 sigma 2 sigma 3) vanishes at the critical temperature with the same exponent as the conventional order parameter ( sigma 1); and (ii) the associated susceptibilities diverge as T to Tc from above with the same exponents. The first result confirms a recent conjecture of Wood and Griffiths (see ibid., vol.9, p.407, (1976)) based on series expansions.

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