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.

• Gauss-Bolyai-Lobachevsky Space
• Gauss-Bonnet Formula
• Gauss-Bonnet Theorem
• Gauss Equations
• Gaussian Approximation Algorithm
• Gaussian Bivariate Distribution
• Gaussian Brackets
• Gaussian Coefficient
• Gaussian Coordinate System
• Gaussian Curvature
• Gaussian Differential Equation
• Gaussian Distribution
• Gaussian Distribution Linear Combination of Variates
• Gaussian Elimination
• Gaussian Function
• Gaussian Hypergeometric Series
• Gaussian Integer
• Gaussian Integral
• Gaussian Integral (Linking Number)
• Gaussian Joint Variable Theorem
• Gaussian Mountain Range
• Gaussian Multivariate Distribution
• Gaussian Polynomial
• Gaussian Prime
• Gaussian Quadrature