quotient retract - traducción al ruso
CONTINUOUS MAPPING FROM A TOPOLOGICAL SPACE INTO A SUBSPACE
Deformation retraction; Neighborhood retract; Strong deformation retract; Absolute retract; Absolute neighborhood retract; Defamation retraction; Neighborhood deformation retract; Deformation retract; NDR-pair; No-retraction theorem; Retract (topology)
deformation retract
математика
деформационный ретракт
quotient topology
![For example, <math>[0,1]/\{0,1\}</math> is homeomorphic to the circle <math>S^1.</math>](https://commons.wikimedia.org/wiki/Special:FilePath/Collapsing a subspace.svg?width=200 "For example, <math>[0,1]/\{0,1\}</math> is homeomorphic to the circle <math>S^1.</math>")
TOPOLOGICAL SPACE CONSISTING OF EQUIVALENCE CLASSES OF POINTS IN ANOTHER TOPOLOGICAL SPACE
Quotient topology; Quotient (topology); Quotient map; Identification space; Identification map; Quotient topological space; Gluing (topology); Identifiation map; Hereditarily quotient map
математика
фактор-топология
identification map
TOPOLOGICAL SPACE CONSISTING OF EQUIVALENCE CLASSES OF POINTS IN ANOTHER TOPOLOGICAL SPACE
Quotient topology; Quotient (topology); Quotient map; Identification space; Identification map; Quotient topological space; Gluing (topology); Identifiation map; Hereditarily quotient map
общая лексика
отображение отождествления или идентифицирующее отображение
Definición
IQ
(IQs)
Your IQ is your level of intelligence, as indicated by a special test that you do. IQ is an abbreviation for 'intelligence quotient'. Compare EQ
.
.
His IQ is above average.
N-VAR: usu with supp
Wikipedia
Retraction (topology)
In topology, a branch of mathematics, a retraction is a continuous mapping from a topological space into a subspace that preserves the position of all points in that subspace. The subspace is then called a retract of the original space. A deformation retraction is a mapping that captures the idea of continuously shrinking a space into a subspace.
An absolute neighborhood retract (ANR) is a particularly well-behaved type of topological space. For example, every topological manifold is an ANR. Every ANR has the homotopy type of a very simple topological space, a CW complex.
