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Let be a Metric Space. Let . We say is open if every point of is an Interior Point.
Given a topological space , an open set is any set contained within the topology .
A Summary of MATH 891
Differentiation
Taylor Series
Chain rule (derivative)
Borel σ-algebra
Shrink nicely
Criterion for Measurability
Lipschitz Continuous
Semicontinuous
Diffeomorphism
Picard-Lindelöf Theorem
Stationary Conditions for Team Optimality
Atlas
Portmanteau's Theorem
Basis
Closed
σ-compact
Connected
Induced Topology
Neighbourhood
Lindëlof Space
Topological Space
Showing F_m is closed