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从手征Ｐｏｔｔｓ模型推导出三维精确可解Ｂａｘｔｅｒ－Ｂａｚｈａｎｏｖ模型的“可逆性”及“星一方”关系，从而说明其可积性条件──四面体方程是手征Ｐｏｔｔｓ模型星──三角关系的一个结论．若把玻尔兹曼权参变数表示为Ｚａｍｏｌｏｄｃｈｉｋｏｖ角变量形式，其附加条件自然成立．值得指出的是，由本文处理方法可以得出三维可解统计模型的星－三角关系，它包含了Ｂａｚｈａｎｏｖ和Ｂａｘｔｅｒ的结论．
From the chiral Potts model, the “reversibility” and “star-one” relationship of the three-dimensional exact solvable Baxter-Bazhanov model are deduced to show that the quadrature equation is the chiral Potts model star-trigonometry A conclusion. If the Boltzmann right argument is expressed as a Zamolodchikov angular variable form, the additional conditions hold true. It is worth noting that the star-trigonometry of the three-dimensional solvable statistical model can be drawn by the method of this paper, which contains the conclusion of Bazhanov and Baxter.