Octahemioctahedron composed by twelve faces with eight equilateral triangles and four regular hexagons.

Polyhedron with twelve faces with eight equilateral triangles and four regular hexagons. It has twenty-four edges and twelve vertices. It is a Hemipolyhedron, a uniform star polyhedron whose some of faces pass through its center.

The surface area of a octahemioctahedron with edge length a is given by the formula:

\text{Surface area}=8\sqrt{3}a^2

The volume of a octahemioctahedron with edge length a is given by the formula:

\text{Volume}=\frac{2}{3} \sqrt{2} a^3

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