Acoptic Polyhedron

A term invented by B. Grünbaum in an attempt to promote concrete and precise Polyhedron terminology. The word``coptic'' derives from the Greek for ``to cut,'' and acoptic polyhedra are defined as Polyhedra forwhich the Faces do not intersect (cut) themselves, making them 2-Manifolds.

• Finite Group Z4
• Finite Group Z5
• Finite Group Z6
• Finite Group Z7
• Finite Group Z8
• Finite Mathematics
• Finite Simple Group
• Finite Simple Group Classification Theorem
• Finite-to-One Factor
• Finsler Geometry
• Finsler-Hadwiger Theorem
• Finsler Manifold
• Finsler Metric
• Finsler Space
• First-Countable Space
• First Curvature
• First Derivative Test
• First Digit Law
• First Digit Phenomenon
• First Multiplier Theorem
• Fischer Groups
• Fischer's Baby Monster Group
• Fish Bladder
• Fisher-Behrens Problem
• Fisher Index