Maximal Ideal
A maximal ideal of a Ring 
is an Ideal 
, not equal to , such that there are no Ideals``in between'' and . In other words, if 
is an Ideal which contains as a Subset, then either 
or 
. For example, 
is a maximal ideal of 
Iff 
is Prime, where is theRing of Integers.
- Grassmann Algebra
- Grassmann Coordinates
- Grassmann Manifold
- Gray Code
- Great Circle
- Great Cubicuboctahedron
- Great Deltoidal Hexecontahedron
- Great Deltoidal Icositetrahedron
- Great Dirhombicosidodecacron
- Great Dirhombicosidodecahedron
- Great Disdyakis Dodecahedron
- Great Disdyakis Triacontahedron
- Great Ditrigonal Dodecacronic Hexecontahedron
- Great Ditrigonal Dodecicosidodecahedron
- Great Ditrigonal Icosidodecahedron
- Great Dodecacronic Hexecontahedron
- Great Dodecadodecahedron
- Great Dodecahedron
- Great Dodecahedron-Small Stellated Dodecahedron Compound
- Great Dodecahemicosacron
- Great Dodecahemicosahedron
- Great Dodecahemidodecacron
- Great Dodecahemidodecahedron
- Great Dodecicosacron
- Great Dodecicosahedron