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.

• Sylvester's Triangle Problem
• Symbolic Logic
• Symmedian Line
• Symmedian Point
• Symmetric
• Symmetric Block Design
• Symmetric Design
• Symmetric Function
• Symmetric Group
• Symmetric Matrix
• Symmetric Points
• Symmetric Relation
• Symmetric Tensor
• Symmetroid
• Symmetry
• Symmetry Group
• Symmetry Operation
• Symmetry Principle
• Symplectic Diffeomorphism
• Symplectic Form
• Symplectic Group
• Symplectic Manifold
• Symplectic Map
• Symplectomorphism
• Synclastic