Nonwandering

A point in a Manifold is said to be nonwandering if, for every open Neighborhood of , it is truethat for a Map for some . In other words, every point close to hassome iterate under which is also close to . The set of all nonwandering points is denoted , which isknown as the nonwandering set of .

• Information Dimension
• Information Entropy
• Information Theory
• Initial Value Problem
• Injection
• Injective
• Injective Patch
• Inner Automorphism Group
• Inner Product
• Inner Product Space
• Inradius
• Inscribed
• Inscribed Angle
• Inside-Outside Theorem
• Insphere
• Instrument Function
• Insufficient Reason Principle
• Int
• Integer
• Integer Division
• Integer Factorization
• Integer-Matrix Form
• Integer Module
• Integer Part
• Integer Relation