volume of an n-dimensional pyramid generated by delaunay triangulations

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I have read the Delaunay triangulation for $n$ dimensions. assume that I have $d$ points. using a Delaunay triangulation algorithm, it makes $P$ pyramids. I want to know which of these pyramids has a smaller volume.

I already read this question, but it can't help me, because of each pyramid has 4 vertexes and each vertex has $n$ dimensions. how can I calculate the volume of pyramids?