The property is true for $n =3$. But is it also true for $n \gt 3$?
Is the object in $R^n$ with minimal surface area for a given volume, the higher dimensional analog of a sphere?
The property is true for $n =3$. But is it also true for $n \gt 3$?
Is the object in $R^n$ with minimal surface area for a given volume, the higher dimensional analog of a sphere?
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