This article is a continuation of a previous work which dealt with the inversion of a Sierpinski triangle with respect to a hyperpolar circle. In this article, the same transformation of inversion is applied to a hyperpolar Sierpinski carpet placed in an advantageous position with respect to the hyperpolar circle of inversion. This is done in order to obtain a new fractal which also has the property of universality for all compact one-dimensional curves ( i.e. the same property enjoyed by both the Sierpinski carpet and its hyperpolar image).