lower complete homomorphism - ορισμός. Τι είναι το lower complete homomorphism
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Τι (ποιος) είναι lower complete homomorphism - ορισμός

PARTIALLY ORDERED SET IN WHICH ALL SUBSETS HAVE BOTH A SUPREMUM AND INFIMUM
Complete lattices; Complete free lattice; Complete homomorphism; Complete lattice homomorphism; Locally finite complete lattice

Topological homomorphism         
TVS homomorphism; Topological vector space homomorphism; TVS-homomorphism
In functional analysis, a topological homomorphism or simply homomorphism (if no confusion will arise) is the analog of homomorphisms for the category of topological vector spaces (TVSs).
complete lattice         
A lattice is a partial ordering of a set under a relation where all finite subsets have a least upper bound and a greatest lower bound. A complete lattice also has these for infinite subsets. Every finite lattice is complete. Some authors drop the requirement for greatest lower bounds. (1994-12-02)
Complete lattice         
In mathematics, a complete lattice is a partially ordered set in which all subsets have both a supremum (join) and an infimum (meet). A lattice which satisfies at least one of these properties is known as a conditionally complete lattice.

Βικιπαίδεια

Complete lattice

In mathematics, a complete lattice is a partially ordered set in which all subsets have both a supremum (join) and an infimum (meet). A lattice which satisfies at least one of these properties is known as a conditionally complete lattice. Specifically, every non-empty finite lattice is complete. Complete lattices appear in many applications in mathematics and computer science. Being a special instance of lattices, they are studied both in order theory and universal algebra.

Complete lattices must not be confused with complete partial orders (cpos), which constitute a strictly more general class of partially ordered sets. More specific complete lattices are complete Boolean algebras and complete Heyting algebras (locales).