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Nov 18, 2013 at 22:58 comment added Liu Jin Tsai @FridaMauer These questions may be related to yours: "Does every convex polyhedron have a combinatorially isomorphic counterpart whose all faces have rational areas?", "Does every convex polyhedron have a combinatorially isomorphic counterpart whose angles between edges are rational multiples of $\pi$?"
Nov 17, 2013 at 14:36 comment added Joseph O'Rourke The earlier question "Building a polyhedron from areas of its faces," is tangentially relevant (no attempt there to maximize volume).
Nov 17, 2013 at 4:15 comment added Gerry Myerson Perhaps this is what @Will had in mind, but I'd suggest starting by seeing what can be done for tetrahedra.
Nov 17, 2013 at 0:46 comment added Joseph O'Rourke It may be relevant that (counterintuitively!) the volume of any convex polyhedron can be increased by an isometric deformation to a nonconvex polyhedron. See "Inflating the cube without stretching".
Nov 16, 2013 at 22:45 comment added Will Jagy Perhaps you could edit in your results for your $4 \leq n \leq 8.$
Nov 16, 2013 at 22:13 review First posts
Nov 16, 2013 at 22:18
Nov 16, 2013 at 21:54 history asked Frida Mauer CC BY-SA 3.0