Table of Contents
7 relations: Locally finite collection, Locally finite group, Locally finite measure, Locally finite operator, Locally finite poset, Locally finite space, Locally finite variety.
Locally finite collection
A collection of subsets of a topological space X is said to be locally finite if each point in the space has a neighbourhood that intersects only finitely many of the sets in the collection.
See Locally finite and Locally finite collection
Locally finite group
In mathematics, in the field of group theory, a locally finite group is a type of group that can be studied in ways analogous to a finite group.
See Locally finite and Locally finite group
Locally finite measure
In mathematics, a locally finite measure is a measure for which every point of the measure space has a neighbourhood of finite measure.
See Locally finite and Locally finite measure
Locally finite operator
In mathematics, a linear operator f: V\to V is called locally finite if the space V is the union of a family of finite-dimensional f-invariant subspaces.
See Locally finite and Locally finite operator
Locally finite poset
In mathematics, a locally finite poset is a partially ordered set P such that for all x, y ∈ P, the interval consists of finitely many elements.
See Locally finite and Locally finite poset
Locally finite space
In the mathematical field of topology, a locally finite space is a topological space in which every point has a finite neighborhood, that is, an open neighborhood consisting of finitely many elements.
See Locally finite and Locally finite space
Locally finite variety
In universal algebra, a variety of algebras means the class of all algebraic structures of a given signature satisfying a given set of identities.
See Locally finite and Locally finite variety
References
Also known as Local finiteness, Locally finite (disambiguation).