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Symmetric-decreasing rearrangement of a function
I'm studying section 3.3 of Analysis by Lieb and Loss, about symmetric-decreasing rearrangement of functions.
Let $A\subset \mathbb{R}^n$ a Borel set of finite Lebesgue measure. They define
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Polyhedra with symmetries order three
If I have a natural number $o=2n$ or $4n$ I can create a polyhedron whose group of symmetries has order $o$ by making a polygon like $C_n$ and then dragging it out to make a prism (I believe this is ...