Abstract
The type of critical points for the Potts model is found to be dependent on the structure of Sierpinski carpets. All possible types of structure for Sierpinski carpets with two interactions after bond moving are found. The author presents general Sierpinski carpets and new parameters are proposed and used to describe them. The lacunarity expression is revised. The author discusses and proposes a universal classification. Critical points, eigenvalues and flow diagrams are presented. Some fixed points display negative eigenvalues.

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