CNKI

A Projection of the Regular Polytope with 24 Octahedral Cells

How may the total surface of a sphere be divided into the largest possible
number of congruent pieces, if each side of each piece is an arc of a great circle
less than a quadrant?

Expected Distance between the Vertices of a Dodecahedron

If the five Platonic solids are inscribed in the unit sphere, the one having the greatest volume is the dodecahedron. Sho\v this. Is this also true for surface area?

Kepler's Echinus

Rhombic dodecahedron is a space-filling polyhedron

formation of the rhombic dodecahedron influence the action of the bee in the construction of its cell

William Hamilton's Icosian Game cannot be done for the rhombic dodecahedron

Stellations of the Rhombic Dodecahedron

The King's Chamber and the Geometry of the Sphere

Connections with the Regular Octohedron