Cramér-Euler Paradox
A curve of order 
is generally determined by 
points. So a Conic Section is determined by five points anda Cubic Curve should require nine. But the Maclaurin-Bezout Theorem says that two curves of degree intersect in 
points, so two Cubics intersect in nine points. This means that points donot always uniquely determine a single curve of order . The paradox was publicized by Stirling, and explained byPlücker.
- Great Stellated Dodecahedron
- Great Stellated Triacontahedron
- Great Stellated Truncated Dodecahedron
- Great Triakis Icosahedron
- Great Triakis Octahedron
- Great Triambic Icosahedron
- Great Truncated Cuboctahedron
- Great Truncated Icosahedron
- Great Truncated Icosidodecahedron
- Grebe Point
- Greedy Algorithm
- Greek Cross
- Greek Problems
- Greene's Method
- Green's Function
- Green's Function--Helmholtz Differential Equation
- Green's Function--Poisson's Equation
- Green's Identities
- Green Space
- Green's Theorem
- Gregory Number
- Gregory's Formula
- Grelling's Paradox
- Grenz-Formel
- Griffiths Points